|\^/| Maple 12 (IBM INTEL LINUX)
._|\| |/|_. Copyright (c) Maplesoft, a division of Waterloo Maple Inc. 2008
\ MAPLE / All rights reserved. Maple is a trademark of
<____ ____> Waterloo Maple Inc.
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> #BEGIN OUTFILE1
> # Begin Function number 3
> check_sign := proc( x0 ,xf)
> local ret;
> if (xf > x0) then # if number 1
> ret := 1.0;
> else
> ret := -1.0;
> fi;# end if 1;
> ret;;
> end;
check_sign := proc(x0, xf)
local ret;
if x0 < xf then ret := 1.0 else ret := -1.0 end if; ret
end proc
> # End Function number 3
> # Begin Function number 4
> est_size_answer := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local min_size;
> min_size := glob_large_float;
> if (omniabs(array_y[1]) < min_size) then # if number 1
> min_size := omniabs(array_y[1]);
> omniout_float(ALWAYS,"min_size",32,min_size,32,"");
> fi;# end if 1;
> if (min_size < 1.0) then # if number 1
> min_size := 1.0;
> omniout_float(ALWAYS,"min_size",32,min_size,32,"");
> fi;# end if 1;
> min_size;
> end;
est_size_answer := proc()
local min_size;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
min_size := glob_large_float;
if omniabs(array_y[1]) < min_size then
min_size := omniabs(array_y[1]);
omniout_float(ALWAYS, "min_size", 32, min_size, 32, "")
end if;
if min_size < 1.0 then
min_size := 1.0;
omniout_float(ALWAYS, "min_size", 32, min_size, 32, "")
end if;
min_size
end proc
> # End Function number 4
> # Begin Function number 5
> test_suggested_h := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local max_value3,hn_div_ho,hn_div_ho_2,hn_div_ho_3,value3,no_terms;
> max_value3 := 0.0;
> no_terms := glob_max_terms;
> hn_div_ho := 0.5;
> hn_div_ho_2 := 0.25;
> hn_div_ho_3 := 0.125;
> omniout_float(ALWAYS,"hn_div_ho",32,hn_div_ho,32,"");
> omniout_float(ALWAYS,"hn_div_ho_2",32,hn_div_ho_2,32,"");
> omniout_float(ALWAYS,"hn_div_ho_3",32,hn_div_ho_3,32,"");
> value3 := omniabs(array_y[no_terms-3] + array_y[no_terms - 2] * hn_div_ho + array_y[no_terms - 1] * hn_div_ho_2 + array_y[no_terms] * hn_div_ho_3);
> if (value3 > max_value3) then # if number 1
> max_value3 := value3;
> omniout_float(ALWAYS,"value3",32,value3,32,"");
> fi;# end if 1;
> omniout_float(ALWAYS,"max_value3",32,max_value3,32,"");
> max_value3;
> end;
test_suggested_h := proc()
local max_value3, hn_div_ho, hn_div_ho_2, hn_div_ho_3, value3, no_terms;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
max_value3 := 0.;
no_terms := glob_max_terms;
hn_div_ho := 0.5;
hn_div_ho_2 := 0.25;
hn_div_ho_3 := 0.125;
omniout_float(ALWAYS, "hn_div_ho", 32, hn_div_ho, 32, "");
omniout_float(ALWAYS, "hn_div_ho_2", 32, hn_div_ho_2, 32, "");
omniout_float(ALWAYS, "hn_div_ho_3", 32, hn_div_ho_3, 32, "");
value3 := omniabs(array_y[no_terms - 3]
+ array_y[no_terms - 2]*hn_div_ho
+ array_y[no_terms - 1]*hn_div_ho_2
+ array_y[no_terms]*hn_div_ho_3);
if max_value3 < value3 then
max_value3 := value3;
omniout_float(ALWAYS, "value3", 32, value3, 32, "")
end if;
omniout_float(ALWAYS, "max_value3", 32, max_value3, 32, "");
max_value3
end proc
> # End Function number 5
> # Begin Function number 6
> reached_interval := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local ret;
> if (glob_check_sign * (array_x[1]) >= glob_check_sign * glob_next_display) then # if number 1
> ret := true;
> else
> ret := false;
> fi;# end if 1;
> return(ret);
> end;
reached_interval := proc()
local ret;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
if glob_check_sign*glob_next_display <= glob_check_sign*array_x[1] then
ret := true
else ret := false
end if;
return ret
end proc
> # End Function number 6
> # Begin Function number 7
> display_alot := proc(iter)
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local abserr, analytic_val_y, ind_var, numeric_val, relerr, term_no;
> #TOP DISPLAY ALOT
> if (reached_interval()) then # if number 1
> if (iter >= 0) then # if number 2
> ind_var := array_x[1];
> omniout_float(ALWAYS,"x[1] ",33,ind_var,20," ");
> analytic_val_y := exact_soln_y(ind_var);
> omniout_float(ALWAYS,"y[1] (analytic) ",33,analytic_val_y,20," ");
> term_no := 1;
> numeric_val := array_y[term_no];
> abserr := omniabs(numeric_val - analytic_val_y);
> omniout_float(ALWAYS,"y[1] (numeric) ",33,numeric_val,20," ");
> if (omniabs(analytic_val_y) <> 0.0) then # if number 3
> relerr := abserr*100.0/omniabs(analytic_val_y);
> if (relerr > 0.0000000000000000000000000000000001) then # if number 4
> glob_good_digits := -trunc(log10(relerr)) + 2;
> else
> glob_good_digits := Digits;
> fi;# end if 4;
> else
> relerr := -1.0 ;
> glob_good_digits := -1;
> fi;# end if 3;
> if (glob_iter = 1) then # if number 3
> array_1st_rel_error[1] := relerr;
> else
> array_last_rel_error[1] := relerr;
> fi;# end if 3;
> omniout_float(ALWAYS,"absolute error ",4,abserr,20," ");
> omniout_float(ALWAYS,"relative error ",4,relerr,20,"%");
> omniout_int(INFO,"Correct digits ",32,glob_good_digits,4," ")
> ;
> omniout_float(ALWAYS,"h ",4,glob_h,20," ");
> fi;# end if 2;
> #BOTTOM DISPLAY ALOT
> fi;# end if 1;
> end;
display_alot := proc(iter)
local abserr, analytic_val_y, ind_var, numeric_val, relerr, term_no;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
if reached_interval() then
if 0 <= iter then
ind_var := array_x[1];
omniout_float(ALWAYS, "x[1] ", 33,
ind_var, 20, " ");
analytic_val_y := exact_soln_y(ind_var);
omniout_float(ALWAYS, "y[1] (analytic) ", 33,
analytic_val_y, 20, " ");
term_no := 1;
numeric_val := array_y[term_no];
abserr := omniabs(numeric_val - analytic_val_y);
omniout_float(ALWAYS, "y[1] (numeric) ", 33,
numeric_val, 20, " ");
if omniabs(analytic_val_y) <> 0. then
relerr := abserr*100.0/omniabs(analytic_val_y);
if 0.1*10^(-33) < relerr then
glob_good_digits := -trunc(log10(relerr)) + 2
else glob_good_digits := Digits
end if
else relerr := -1.0; glob_good_digits := -1
end if;
if glob_iter = 1 then array_1st_rel_error[1] := relerr
else array_last_rel_error[1] := relerr
end if;
omniout_float(ALWAYS, "absolute error ", 4,
abserr, 20, " ");
omniout_float(ALWAYS, "relative error ", 4,
relerr, 20, "%");
omniout_int(INFO, "Correct digits ", 32,
glob_good_digits, 4, " ");
omniout_float(ALWAYS, "h ", 4,
glob_h, 20, " ")
end if
end if
end proc
> # End Function number 7
> # Begin Function number 8
> adjust_for_pole := proc(h_param)
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local hnew, sz2, tmp;
> #TOP ADJUST FOR POLE
> hnew := h_param;
> glob_normmax := glob_small_float;
> if (omniabs(array_y_higher[1,1]) > glob_small_float) then # if number 1
> tmp := omniabs(array_y_higher[1,1]);
> if (tmp < glob_normmax) then # if number 2
> glob_normmax := tmp;
> fi;# end if 2
> fi;# end if 1;
> if (glob_look_poles and (omniabs(array_pole[1]) > glob_small_float) and (array_pole[1] <> glob_large_float)) then # if number 1
> sz2 := array_pole[1]/10.0;
> if (sz2 < hnew) then # if number 2
> omniout_float(INFO,"glob_h adjusted to ",20,h_param,12,"due to singularity.");
> omniout_str(INFO,"Reached Optimal");
> return(hnew);
> fi;# end if 2
> fi;# end if 1;
> if ( not glob_reached_optimal_h) then # if number 1
> glob_reached_optimal_h := true;
> glob_curr_iter_when_opt := glob_current_iter;
> glob_optimal_clock_start_sec := elapsed_time_seconds();
> glob_optimal_start := array_x[1];
> fi;# end if 1;
> hnew := sz2;
> ;#END block
> return(hnew);
> #BOTTOM ADJUST FOR POLE
> end;
adjust_for_pole := proc(h_param)
local hnew, sz2, tmp;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
hnew := h_param;
glob_normmax := glob_small_float;
if glob_small_float < omniabs(array_y_higher[1, 1]) then
tmp := omniabs(array_y_higher[1, 1]);
if tmp < glob_normmax then glob_normmax := tmp end if
end if;
if glob_look_poles and glob_small_float < omniabs(array_pole[1]) and
array_pole[1] <> glob_large_float then
sz2 := array_pole[1]/10.0;
if sz2 < hnew then
omniout_float(INFO, "glob_h adjusted to ", 20, h_param, 12,
"due to singularity.");
omniout_str(INFO, "Reached Optimal");
return hnew
end if
end if;
if not glob_reached_optimal_h then
glob_reached_optimal_h := true;
glob_curr_iter_when_opt := glob_current_iter;
glob_optimal_clock_start_sec := elapsed_time_seconds();
glob_optimal_start := array_x[1]
end if;
hnew := sz2;
return hnew
end proc
> # End Function number 8
> # Begin Function number 9
> prog_report := proc(x_start,x_end)
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local clock_sec, opt_clock_sec, clock_sec1, expect_sec, left_sec, percent_done, total_clock_sec;
> #TOP PROGRESS REPORT
> clock_sec1 := elapsed_time_seconds();
> total_clock_sec := convfloat(clock_sec1) - convfloat(glob_orig_start_sec);
> glob_clock_sec := convfloat(clock_sec1) - convfloat(glob_clock_start_sec);
> left_sec := convfloat(glob_max_sec) + convfloat(glob_orig_start_sec) - convfloat(clock_sec1);
> expect_sec := comp_expect_sec(convfloat(x_end),convfloat(x_start),convfloat(array_x[1]) + convfloat(glob_h) ,convfloat( clock_sec1) - convfloat(glob_orig_start_sec));
> opt_clock_sec := convfloat( clock_sec1) - convfloat(glob_optimal_clock_start_sec);
> glob_optimal_expect_sec := comp_expect_sec(convfloat(x_end),convfloat(x_start),convfloat(array_x[1]) +convfloat( glob_h) ,convfloat( opt_clock_sec));
> glob_total_exp_sec := glob_optimal_expect_sec + total_clock_sec;
> percent_done := comp_percent(convfloat(x_end),convfloat(x_start),convfloat(array_x[1]) + convfloat(glob_h));
> glob_percent_done := percent_done;
> omniout_str_noeol(INFO,"Total Elapsed Time ");
> omniout_timestr(convfloat(total_clock_sec));
> omniout_str_noeol(INFO,"Elapsed Time(since restart) ");
> omniout_timestr(convfloat(glob_clock_sec));
> if (convfloat(percent_done) < convfloat(100.0)) then # if number 1
> omniout_str_noeol(INFO,"Expected Time Remaining ");
> omniout_timestr(convfloat(expect_sec));
> omniout_str_noeol(INFO,"Optimized Time Remaining ");
> omniout_timestr(convfloat(glob_optimal_expect_sec));
> omniout_str_noeol(INFO,"Expected Total Time ");
> omniout_timestr(convfloat(glob_total_exp_sec));
> fi;# end if 1;
> omniout_str_noeol(INFO,"Time to Timeout ");
> omniout_timestr(convfloat(left_sec));
> omniout_float(INFO, "Percent Done ",33,percent_done,4,"%");
> #BOTTOM PROGRESS REPORT
> end;
prog_report := proc(x_start, x_end)
local clock_sec, opt_clock_sec, clock_sec1, expect_sec, left_sec,
percent_done, total_clock_sec;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
clock_sec1 := elapsed_time_seconds();
total_clock_sec :=
convfloat(clock_sec1) - convfloat(glob_orig_start_sec);
glob_clock_sec :=
convfloat(clock_sec1) - convfloat(glob_clock_start_sec);
left_sec := convfloat(glob_max_sec) + convfloat(glob_orig_start_sec)
- convfloat(clock_sec1);
expect_sec := comp_expect_sec(convfloat(x_end), convfloat(x_start),
convfloat(array_x[1]) + convfloat(glob_h),
convfloat(clock_sec1) - convfloat(glob_orig_start_sec));
opt_clock_sec :=
convfloat(clock_sec1) - convfloat(glob_optimal_clock_start_sec);
glob_optimal_expect_sec := comp_expect_sec(convfloat(x_end),
convfloat(x_start), convfloat(array_x[1]) + convfloat(glob_h),
convfloat(opt_clock_sec));
glob_total_exp_sec := glob_optimal_expect_sec + total_clock_sec;
percent_done := comp_percent(convfloat(x_end), convfloat(x_start),
convfloat(array_x[1]) + convfloat(glob_h));
glob_percent_done := percent_done;
omniout_str_noeol(INFO, "Total Elapsed Time ");
omniout_timestr(convfloat(total_clock_sec));
omniout_str_noeol(INFO, "Elapsed Time(since restart) ");
omniout_timestr(convfloat(glob_clock_sec));
if convfloat(percent_done) < convfloat(100.0) then
omniout_str_noeol(INFO, "Expected Time Remaining ");
omniout_timestr(convfloat(expect_sec));
omniout_str_noeol(INFO, "Optimized Time Remaining ");
omniout_timestr(convfloat(glob_optimal_expect_sec));
omniout_str_noeol(INFO, "Expected Total Time ");
omniout_timestr(convfloat(glob_total_exp_sec))
end if;
omniout_str_noeol(INFO, "Time to Timeout ");
omniout_timestr(convfloat(left_sec));
omniout_float(INFO, "Percent Done ", 33,
percent_done, 4, "%")
end proc
> # End Function number 9
> # Begin Function number 10
> check_for_pole := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local cnt, dr1, dr2, ds1, ds2, hdrc,hdrc_BBB, m, n, nr1, nr2, ord_no, rad_c, rcs, rm0, rm1, rm2, rm3, rm4, found_sing, h_new, ratio, term;
> #TOP CHECK FOR POLE
> #IN RADII REAL EQ = 1
> #Computes radius of convergence and r_order of pole from 3 adjacent Taylor series terms. EQUATUON NUMBER 1
> #Applies to pole of arbitrary r_order on the real axis,
> #Due to Prof. George Corliss.
> n := glob_max_terms;
> m := n - 1 - 1;
> while ((m >= 10) and ((omniabs(array_y_higher[1,m]) < glob_small_float * glob_small_float) or (omniabs(array_y_higher[1,m-1]) < glob_small_float * glob_small_float) or (omniabs(array_y_higher[1,m-2]) < glob_small_float * glob_small_float ))) do # do number 2
> m := m - 1;
> od;# end do number 2;
> if (m > 10) then # if number 1
> rm0 := array_y_higher[1,m]/array_y_higher[1,m-1];
> rm1 := array_y_higher[1,m-1]/array_y_higher[1,m-2];
> hdrc := convfloat(m)*rm0-convfloat(m-1)*rm1;
> if (omniabs(hdrc) > glob_small_float * glob_small_float) then # if number 2
> rcs := glob_h/hdrc;
> ord_no := (rm1*convfloat((m-2)*(m-2))-rm0*convfloat(m-3))/hdrc;
> array_real_pole[1,1] := rcs;
> array_real_pole[1,2] := ord_no;
> else
> array_real_pole[1,1] := glob_large_float;
> array_real_pole[1,2] := glob_large_float;
> fi;# end if 2
> else
> array_real_pole[1,1] := glob_large_float;
> array_real_pole[1,2] := glob_large_float;
> fi;# end if 1;
> #BOTTOM RADII REAL EQ = 1
> #TOP RADII COMPLEX EQ = 1
> #Computes radius of convergence for complex conjugate pair of poles.
> #from 6 adjacent Taylor series terms
> #Also computes r_order of poles.
> #Due to Manuel Prieto.
> #With a correction by Dennis J. Darland
> n := glob_max_terms - 1 - 1;
> cnt := 0;
> while ((cnt < 5) and (n >= 10)) do # do number 2
> if (omniabs(array_y_higher[1,n]) > glob_small_float) then # if number 1
> cnt := cnt + 1;
> else
> cnt := 0;
> fi;# end if 1;
> n := n - 1;
> od;# end do number 2;
> m := n + cnt;
> if (m <= 10) then # if number 1
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> elif
> (((omniabs(array_y_higher[1,m]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-1]) >=(glob_large_float)) or (omniabs(array_y_higher[1,m-2]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-3]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-4]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-5]) >= (glob_large_float))) or ((omniabs(array_y_higher[1,m]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-1]) <=(glob_small_float)) or (omniabs(array_y_higher[1,m-2]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-3]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-4]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-5]) <= (glob_small_float)))) then # if number 2
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> else
> rm0 := (array_y_higher[1,m])/(array_y_higher[1,m-1]);
> rm1 := (array_y_higher[1,m-1])/(array_y_higher[1,m-2]);
> rm2 := (array_y_higher[1,m-2])/(array_y_higher[1,m-3]);
> rm3 := (array_y_higher[1,m-3])/(array_y_higher[1,m-4]);
> rm4 := (array_y_higher[1,m-4])/(array_y_higher[1,m-5]);
> nr1 := convfloat(m-1)*rm0 - 2.0*convfloat(m-2)*rm1 + convfloat(m-3)*rm2;
> nr2 := convfloat(m-2)*rm1 - 2.0*convfloat(m-3)*rm2 + convfloat(m-4)*rm3;
> dr1 := (-1.0)/rm1 + 2.0/rm2 - 1.0/rm3;
> dr2 := (-1.0)/rm2 + 2.0/rm3 - 1.0/rm4;
> ds1 := 3.0/rm1 - 8.0/rm2 + 5.0/rm3;
> ds2 := 3.0/rm2 - 8.0/rm3 + 5.0/rm4;
> if ((omniabs(nr1 * dr2 - nr2 * dr1) <= glob_small_float) or (omniabs(dr1) <= glob_small_float)) then # if number 3
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> else
> if (omniabs(nr1*dr2 - nr2 * dr1) > glob_small_float) then # if number 4
> rcs := ((ds1*dr2 - ds2*dr1 +dr1*dr2)/(nr1*dr2 - nr2 * dr1));
> #(Manuels) rcs := (ds1*dr2 - ds2*dr1)/(nr1*dr2 - nr2 * dr1)
> ord_no := (rcs*nr1 - ds1)/(2.0*dr1) -convfloat(m)/2.0;
> if (omniabs(rcs) > glob_small_float) then # if number 5
> if (rcs > 0.0) then # if number 6
> rad_c := sqrt(rcs) * omniabs(glob_h);
> else
> rad_c := glob_large_float;
> fi;# end if 6
> else
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> fi;# end if 5
> else
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> fi;# end if 4
> fi;# end if 3;
> array_complex_pole[1,1] := rad_c;
> array_complex_pole[1,2] := ord_no;
> fi;# end if 2;
> #BOTTOM RADII COMPLEX EQ = 1
> found_sing := 0;
> #TOP WHICH RADII EQ = 1
> if (1 <> found_sing and ((array_real_pole[1,1] = glob_large_float) or (array_real_pole[1,2] = glob_large_float)) and ((array_complex_pole[1,1] <> glob_large_float) and (array_complex_pole[1,2] <> glob_large_float)) and ((array_complex_pole[1,1] > 0.0) and (array_complex_pole[1,2] > 0.0))) then # if number 2
> array_poles[1,1] := array_complex_pole[1,1];
> array_poles[1,2] := array_complex_pole[1,2];
> found_sing := 1;
> array_type_pole[1] := 2;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Complex estimate of poles used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and ((array_real_pole[1,1] <> glob_large_float) and (array_real_pole[1,2] <> glob_large_float) and (array_real_pole[1,1] > 0.0) and (array_real_pole[1,2] > -1.0 * glob_smallish_float) and ((array_complex_pole[1,1] = glob_large_float) or (array_complex_pole[1,2] = glob_large_float) or (array_complex_pole[1,1] <= 0.0 ) or (array_complex_pole[1,2] <= 0.0)))) then # if number 2
> array_poles[1,1] := array_real_pole[1,1];
> array_poles[1,2] := array_real_pole[1,2];
> found_sing := 1;
> array_type_pole[1] := 1;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Real estimate of pole used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and (((array_real_pole[1,1] = glob_large_float) or (array_real_pole[1,2] = glob_large_float)) and ((array_complex_pole[1,1] = glob_large_float) or (array_complex_pole[1,2] = glob_large_float)))) then # if number 2
> array_poles[1,1] := glob_large_float;
> array_poles[1,2] := glob_large_float;
> found_sing := 1;
> array_type_pole[1] := 3;
> if (reached_interval()) then # if number 3
> omniout_str(ALWAYS,"NO POLE for equation 1");
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and ((array_real_pole[1,1] < array_complex_pole[1,1]) and (array_real_pole[1,1] > 0.0) and (array_real_pole[1,2] > -1.0 * glob_smallish_float))) then # if number 2
> array_poles[1,1] := array_real_pole[1,1];
> array_poles[1,2] := array_real_pole[1,2];
> found_sing := 1;
> array_type_pole[1] := 1;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Real estimate of pole used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and ((array_complex_pole[1,1] <> glob_large_float) and (array_complex_pole[1,2] <> glob_large_float) and (array_complex_pole[1,1] > 0.0) and (array_complex_pole[1,2] > 0.0))) then # if number 2
> array_poles[1,1] := array_complex_pole[1,1];
> array_poles[1,2] := array_complex_pole[1,2];
> array_type_pole[1] := 2;
> found_sing := 1;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Complex estimate of poles used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing ) then # if number 2
> array_poles[1,1] := glob_large_float;
> array_poles[1,2] := glob_large_float;
> array_type_pole[1] := 3;
> if (reached_interval()) then # if number 3
> omniout_str(ALWAYS,"NO POLE for equation 1");
> fi;# end if 3;
> fi;# end if 2;
> #BOTTOM WHICH RADII EQ = 1
> array_pole[1] := glob_large_float;
> array_pole[2] := glob_large_float;
> #TOP WHICH RADIUS EQ = 1
> if (array_pole[1] > array_poles[1,1]) then # if number 2
> array_pole[1] := array_poles[1,1];
> array_pole[2] := array_poles[1,2];
> fi;# end if 2;
> #BOTTOM WHICH RADIUS EQ = 1
> #START ADJUST ALL SERIES
> if (array_pole[1] * glob_ratio_of_radius < omniabs(glob_h)) then # if number 2
> h_new := array_pole[1] * glob_ratio_of_radius;
> term := 1;
> ratio := 1.0;
> while (term <= glob_max_terms) do # do number 2
> array_y[term] := array_y[term]* ratio;
> array_y_higher[1,term] := array_y_higher[1,term]* ratio;
> array_x[term] := array_x[term]* ratio;
> ratio := ratio * h_new / omniabs(glob_h);
> term := term + 1;
> od;# end do number 2;
> glob_h := h_new;
> fi;# end if 2;
> #BOTTOM ADJUST ALL SERIES
> if (reached_interval()) then # if number 2
> display_pole();
> fi;# end if 2
> end;
check_for_pole := proc()
local cnt, dr1, dr2, ds1, ds2, hdrc, hdrc_BBB, m, n, nr1, nr2, ord_no,
rad_c, rcs, rm0, rm1, rm2, rm3, rm4, found_sing, h_new, ratio, term;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
n := glob_max_terms;
m := n - 2;
while 10 <= m and (
omniabs(array_y_higher[1, m]) < glob_small_float*glob_small_float or
omniabs(array_y_higher[1, m - 1]) < glob_small_float*glob_small_float
or
omniabs(array_y_higher[1, m - 2]) < glob_small_float*glob_small_float)
do m := m - 1
end do;
if 10 < m then
rm0 := array_y_higher[1, m]/array_y_higher[1, m - 1];
rm1 := array_y_higher[1, m - 1]/array_y_higher[1, m - 2];
hdrc := convfloat(m)*rm0 - convfloat(m - 1)*rm1;
if glob_small_float*glob_small_float < omniabs(hdrc) then
rcs := glob_h/hdrc;
ord_no := (
rm1*convfloat((m - 2)*(m - 2)) - rm0*convfloat(m - 3))/hdrc
;
array_real_pole[1, 1] := rcs;
array_real_pole[1, 2] := ord_no
else
array_real_pole[1, 1] := glob_large_float;
array_real_pole[1, 2] := glob_large_float
end if
else
array_real_pole[1, 1] := glob_large_float;
array_real_pole[1, 2] := glob_large_float
end if;
n := glob_max_terms - 2;
cnt := 0;
while cnt < 5 and 10 <= n do
if glob_small_float < omniabs(array_y_higher[1, n]) then
cnt := cnt + 1
else cnt := 0
end if;
n := n - 1
end do;
m := n + cnt;
if m <= 10 then rad_c := glob_large_float; ord_no := glob_large_float
elif glob_large_float <= omniabs(array_y_higher[1, m]) or
glob_large_float <= omniabs(array_y_higher[1, m - 1]) or
glob_large_float <= omniabs(array_y_higher[1, m - 2]) or
glob_large_float <= omniabs(array_y_higher[1, m - 3]) or
glob_large_float <= omniabs(array_y_higher[1, m - 4]) or
glob_large_float <= omniabs(array_y_higher[1, m - 5]) or
omniabs(array_y_higher[1, m]) <= glob_small_float or
omniabs(array_y_higher[1, m - 1]) <= glob_small_float or
omniabs(array_y_higher[1, m - 2]) <= glob_small_float or
omniabs(array_y_higher[1, m - 3]) <= glob_small_float or
omniabs(array_y_higher[1, m - 4]) <= glob_small_float or
omniabs(array_y_higher[1, m - 5]) <= glob_small_float then
rad_c := glob_large_float; ord_no := glob_large_float
else
rm0 := array_y_higher[1, m]/array_y_higher[1, m - 1];
rm1 := array_y_higher[1, m - 1]/array_y_higher[1, m - 2];
rm2 := array_y_higher[1, m - 2]/array_y_higher[1, m - 3];
rm3 := array_y_higher[1, m - 3]/array_y_higher[1, m - 4];
rm4 := array_y_higher[1, m - 4]/array_y_higher[1, m - 5];
nr1 := convfloat(m - 1)*rm0 - 2.0*convfloat(m - 2)*rm1
+ convfloat(m - 3)*rm2;
nr2 := convfloat(m - 2)*rm1 - 2.0*convfloat(m - 3)*rm2
+ convfloat(m - 4)*rm3;
dr1 := (-1)*(1.0)/rm1 + 2.0/rm2 - 1.0/rm3;
dr2 := (-1)*(1.0)/rm2 + 2.0/rm3 - 1.0/rm4;
ds1 := 3.0/rm1 - 8.0/rm2 + 5.0/rm3;
ds2 := 3.0/rm2 - 8.0/rm3 + 5.0/rm4;
if omniabs(nr1*dr2 - nr2*dr1) <= glob_small_float or
omniabs(dr1) <= glob_small_float then
rad_c := glob_large_float; ord_no := glob_large_float
else
if glob_small_float < omniabs(nr1*dr2 - nr2*dr1) then
rcs := (ds1*dr2 - ds2*dr1 + dr1*dr2)/(nr1*dr2 - nr2*dr1);
ord_no := (rcs*nr1 - ds1)/(2.0*dr1) - convfloat(m)/2.0;
if glob_small_float < omniabs(rcs) then
if 0. < rcs then rad_c := sqrt(rcs)*omniabs(glob_h)
else rad_c := glob_large_float
end if
else rad_c := glob_large_float; ord_no := glob_large_float
end if
else rad_c := glob_large_float; ord_no := glob_large_float
end if
end if;
array_complex_pole[1, 1] := rad_c;
array_complex_pole[1, 2] := ord_no
end if;
found_sing := 0;
if 1 <> found_sing and (array_real_pole[1, 1] = glob_large_float or
array_real_pole[1, 2] = glob_large_float) and
array_complex_pole[1, 1] <> glob_large_float and
array_complex_pole[1, 2] <> glob_large_float and
0. < array_complex_pole[1, 1] and 0. < array_complex_pole[1, 2] then
array_poles[1, 1] := array_complex_pole[1, 1];
array_poles[1, 2] := array_complex_pole[1, 2];
found_sing := 1;
array_type_pole[1] := 2;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Complex estimate of poles used for equation 1")
end if
end if
end if;
if 1 <> found_sing and array_real_pole[1, 1] <> glob_large_float and
array_real_pole[1, 2] <> glob_large_float and
0. < array_real_pole[1, 1] and
-1.0*glob_smallish_float < array_real_pole[1, 2] and (
array_complex_pole[1, 1] = glob_large_float or
array_complex_pole[1, 2] = glob_large_float or
array_complex_pole[1, 1] <= 0. or array_complex_pole[1, 2] <= 0.) then
array_poles[1, 1] := array_real_pole[1, 1];
array_poles[1, 2] := array_real_pole[1, 2];
found_sing := 1;
array_type_pole[1] := 1;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Real estimate of pole used for equation 1")
end if
end if
end if;
if 1 <> found_sing and (array_real_pole[1, 1] = glob_large_float or
array_real_pole[1, 2] = glob_large_float) and (
array_complex_pole[1, 1] = glob_large_float or
array_complex_pole[1, 2] = glob_large_float) then
array_poles[1, 1] := glob_large_float;
array_poles[1, 2] := glob_large_float;
found_sing := 1;
array_type_pole[1] := 3;
if reached_interval() then
omniout_str(ALWAYS, "NO POLE for equation 1")
end if
end if;
if 1 <> found_sing and array_real_pole[1, 1] < array_complex_pole[1, 1]
and 0. < array_real_pole[1, 1] and
-1.0*glob_smallish_float < array_real_pole[1, 2] then
array_poles[1, 1] := array_real_pole[1, 1];
array_poles[1, 2] := array_real_pole[1, 2];
found_sing := 1;
array_type_pole[1] := 1;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Real estimate of pole used for equation 1")
end if
end if
end if;
if 1 <> found_sing and array_complex_pole[1, 1] <> glob_large_float
and array_complex_pole[1, 2] <> glob_large_float and
0. < array_complex_pole[1, 1] and 0. < array_complex_pole[1, 2] then
array_poles[1, 1] := array_complex_pole[1, 1];
array_poles[1, 2] := array_complex_pole[1, 2];
array_type_pole[1] := 2;
found_sing := 1;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Complex estimate of poles used for equation 1")
end if
end if
end if;
if 1 <> found_sing then
array_poles[1, 1] := glob_large_float;
array_poles[1, 2] := glob_large_float;
array_type_pole[1] := 3;
if reached_interval() then
omniout_str(ALWAYS, "NO POLE for equation 1")
end if
end if;
array_pole[1] := glob_large_float;
array_pole[2] := glob_large_float;
if array_poles[1, 1] < array_pole[1] then
array_pole[1] := array_poles[1, 1];
array_pole[2] := array_poles[1, 2]
end if;
if array_pole[1]*glob_ratio_of_radius < omniabs(glob_h) then
h_new := array_pole[1]*glob_ratio_of_radius;
term := 1;
ratio := 1.0;
while term <= glob_max_terms do
array_y[term] := array_y[term]*ratio;
array_y_higher[1, term] := array_y_higher[1, term]*ratio;
array_x[term] := array_x[term]*ratio;
ratio := ratio*h_new/omniabs(glob_h);
term := term + 1
end do;
glob_h := h_new
end if;
if reached_interval() then display_pole() end if
end proc
> # End Function number 10
> # Begin Function number 11
> get_norms := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local iii;
> if ( not glob_initial_pass) then # if number 2
> iii := 1;
> while (iii <= glob_max_terms) do # do number 2
> array_norms[iii] := 0.0;
> iii := iii + 1;
> od;# end do number 2;
> #TOP GET NORMS
> iii := 1;
> while (iii <= glob_max_terms) do # do number 2
> if (omniabs(array_y[iii]) > array_norms[iii]) then # if number 3
> array_norms[iii] := omniabs(array_y[iii]);
> fi;# end if 3;
> iii := iii + 1;
> od;# end do number 2
> #BOTTOM GET NORMS
> ;
> fi;# end if 2;
> end;
get_norms := proc()
local iii;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
if not glob_initial_pass then
iii := 1;
while iii <= glob_max_terms do
array_norms[iii] := 0.; iii := iii + 1
end do;
iii := 1;
while iii <= glob_max_terms do
if array_norms[iii] < omniabs(array_y[iii]) then
array_norms[iii] := omniabs(array_y[iii])
end if;
iii := iii + 1
end do
end if
end proc
> # End Function number 11
> # Begin Function number 12
> atomall := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local kkk, order_d, adj2, adj3 , temporary, term;
> #TOP ATOMALL
> #END OUTFILE1
> #BEGIN ATOMHDR1
> #emit pre mult CONST - LINEAR $eq_no = 1 i = 1
> array_tmp1[1] := array_const_0D1[1] * array_x[1];
> #emit pre exp 1 $eq_no = 1
> array_tmp2[1] := exp(array_tmp1[1]);
> #emit pre mult CONST - LINEAR $eq_no = 1 i = 1
> array_tmp3[1] := array_const_0D2[1] * array_x[1];
> #emit pre exp 1 $eq_no = 1
> array_tmp4[1] := exp(array_tmp3[1]);
> #emit pre div FULL - FULL $eq_no = 1 i = 1
> array_tmp5[1] := (array_tmp2[1] / (array_tmp4[1]));
> #emit pre add CONST FULL $eq_no = 1 i = 1
> array_tmp6[1] := array_const_0D0[1] + array_tmp5[1];
> #emit pre assign xxx $eq_no = 1 i = 1 $min_hdrs = 5
> if ( not array_y_set_initial[1,2]) then # if number 1
> if (1 <= glob_max_terms) then # if number 2
> temporary := array_tmp6[1] * expt(glob_h , (1)) * factorial_3(0,1);
> array_y[2] := temporary;
> array_y_higher[1,2] := temporary;
> temporary := temporary / glob_h * (1.0);
> array_y_higher[2,1] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 2;
> #END ATOMHDR1
> #BEGIN ATOMHDR2
> #emit pre mult CONST - LINEAR $eq_no = 1 i = 2
> array_tmp1[2] := array_const_0D1[1] * array_x[2];
> #emit pre exp ID_LINEAR iii = 2 $eq_no = 1
> array_tmp2[2] := array_tmp2[1] * array_tmp1[2] / 1;
> #emit pre mult CONST - LINEAR $eq_no = 1 i = 2
> array_tmp3[2] := array_const_0D2[1] * array_x[2];
> #emit pre exp ID_LINEAR iii = 2 $eq_no = 1
> array_tmp4[2] := array_tmp4[1] * array_tmp3[2] / 1;
> #emit pre div FULL - FULL $eq_no = 1 i = 2
> array_tmp5[2] := ((array_tmp2[2] - ats(2,array_tmp4,array_tmp5,2))/array_tmp4[1]);
> #emit pre add CONST FULL $eq_no = 1 i = 2
> array_tmp6[2] := array_tmp5[2];
> #emit pre assign xxx $eq_no = 1 i = 2 $min_hdrs = 5
> if ( not array_y_set_initial[1,3]) then # if number 1
> if (2 <= glob_max_terms) then # if number 2
> temporary := array_tmp6[2] * expt(glob_h , (1)) * factorial_3(1,2);
> array_y[3] := temporary;
> array_y_higher[1,3] := temporary;
> temporary := temporary / glob_h * (2.0);
> array_y_higher[2,2] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 3;
> #END ATOMHDR2
> #BEGIN ATOMHDR3
> #emit pre exp ID_LINEAR iii = 3 $eq_no = 1
> array_tmp2[3] := array_tmp2[2] * array_tmp1[2] / 2;
> #emit pre exp ID_LINEAR iii = 3 $eq_no = 1
> array_tmp4[3] := array_tmp4[2] * array_tmp3[2] / 2;
> #emit pre div FULL - FULL $eq_no = 1 i = 3
> array_tmp5[3] := ((array_tmp2[3] - ats(3,array_tmp4,array_tmp5,2))/array_tmp4[1]);
> #emit pre add CONST FULL $eq_no = 1 i = 3
> array_tmp6[3] := array_tmp5[3];
> #emit pre assign xxx $eq_no = 1 i = 3 $min_hdrs = 5
> if ( not array_y_set_initial[1,4]) then # if number 1
> if (3 <= glob_max_terms) then # if number 2
> temporary := array_tmp6[3] * expt(glob_h , (1)) * factorial_3(2,3);
> array_y[4] := temporary;
> array_y_higher[1,4] := temporary;
> temporary := temporary / glob_h * (3.0);
> array_y_higher[2,3] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 4;
> #END ATOMHDR3
> #BEGIN ATOMHDR4
> #emit pre exp ID_LINEAR iii = 4 $eq_no = 1
> array_tmp2[4] := array_tmp2[3] * array_tmp1[2] / 3;
> #emit pre exp ID_LINEAR iii = 4 $eq_no = 1
> array_tmp4[4] := array_tmp4[3] * array_tmp3[2] / 3;
> #emit pre div FULL - FULL $eq_no = 1 i = 4
> array_tmp5[4] := ((array_tmp2[4] - ats(4,array_tmp4,array_tmp5,2))/array_tmp4[1]);
> #emit pre add CONST FULL $eq_no = 1 i = 4
> array_tmp6[4] := array_tmp5[4];
> #emit pre assign xxx $eq_no = 1 i = 4 $min_hdrs = 5
> if ( not array_y_set_initial[1,5]) then # if number 1
> if (4 <= glob_max_terms) then # if number 2
> temporary := array_tmp6[4] * expt(glob_h , (1)) * factorial_3(3,4);
> array_y[5] := temporary;
> array_y_higher[1,5] := temporary;
> temporary := temporary / glob_h * (4.0);
> array_y_higher[2,4] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 5;
> #END ATOMHDR4
> #BEGIN ATOMHDR5
> #emit pre exp ID_LINEAR iii = 5 $eq_no = 1
> array_tmp2[5] := array_tmp2[4] * array_tmp1[2] / 4;
> #emit pre exp ID_LINEAR iii = 5 $eq_no = 1
> array_tmp4[5] := array_tmp4[4] * array_tmp3[2] / 4;
> #emit pre div FULL - FULL $eq_no = 1 i = 5
> array_tmp5[5] := ((array_tmp2[5] - ats(5,array_tmp4,array_tmp5,2))/array_tmp4[1]);
> #emit pre add CONST FULL $eq_no = 1 i = 5
> array_tmp6[5] := array_tmp5[5];
> #emit pre assign xxx $eq_no = 1 i = 5 $min_hdrs = 5
> if ( not array_y_set_initial[1,6]) then # if number 1
> if (5 <= glob_max_terms) then # if number 2
> temporary := array_tmp6[5] * expt(glob_h , (1)) * factorial_3(4,5);
> array_y[6] := temporary;
> array_y_higher[1,6] := temporary;
> temporary := temporary / glob_h * (5.0);
> array_y_higher[2,5] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 6;
> #END ATOMHDR5
> #BEGIN OUTFILE3
> #Top Atomall While Loop-- outfile3
> while (kkk <= glob_max_terms) do # do number 1
> #END OUTFILE3
> #BEGIN OUTFILE4
> #emit exp LINEAR $eq_no = 1
> array_tmp2[kkk] := array_tmp2[kkk - 1] * array_tmp1[2] / (kkk - 1);
> #emit exp LINEAR $eq_no = 1
> array_tmp4[kkk] := array_tmp4[kkk - 1] * array_tmp3[2] / (kkk - 1);
> #emit div FULL FULL $eq_no = 1
> array_tmp5[kkk] := ((array_tmp2[kkk] - ats(kkk,array_tmp4,array_tmp5,2))/array_tmp4[1]);
> #emit NOT FULL - FULL add $eq_no = 1
> array_tmp6[kkk] := array_tmp5[kkk];
> #emit assign $eq_no = 1
> order_d := 1;
> if (kkk + order_d + 1 <= glob_max_terms) then # if number 1
> if ( not array_y_set_initial[1,kkk + order_d]) then # if number 2
> temporary := array_tmp6[kkk] * expt(glob_h , (order_d)) * factorial_3((kkk - 1),(kkk + order_d - 1));
> array_y[kkk + order_d] := temporary;
> array_y_higher[1,kkk + order_d] := temporary;
> term := kkk + order_d - 1;
> adj2 := kkk + order_d - 1;
> adj3 := 2;
> while (term >= 1) do # do number 2
> if (adj3 <= order_d + 1) then # if number 3
> if (adj2 > 0) then # if number 4
> temporary := temporary / glob_h * convfp(adj2);
> else
> temporary := temporary;
> fi;# end if 4;
> array_y_higher[adj3,term] := temporary;
> fi;# end if 3;
> term := term - 1;
> adj2 := adj2 - 1;
> adj3 := adj3 + 1;
> od;# end do number 2
> fi;# end if 2
> fi;# end if 1;
> kkk := kkk + 1;
> od;# end do number 1;
> #BOTTOM ATOMALL
> #END OUTFILE4
> #BEGIN OUTFILE5
> #BOTTOM ATOMALL ???
> end;
atomall := proc()
local kkk, order_d, adj2, adj3, temporary, term;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
array_tmp1[1] := array_const_0D1[1]*array_x[1];
array_tmp2[1] := exp(array_tmp1[1]);
array_tmp3[1] := array_const_0D2[1]*array_x[1];
array_tmp4[1] := exp(array_tmp3[1]);
array_tmp5[1] := array_tmp2[1]/array_tmp4[1];
array_tmp6[1] := array_const_0D0[1] + array_tmp5[1];
if not array_y_set_initial[1, 2] then
if 1 <= glob_max_terms then
temporary := array_tmp6[1]*expt(glob_h, 1)*factorial_3(0, 1);
array_y[2] := temporary;
array_y_higher[1, 2] := temporary;
temporary := temporary*1.0/glob_h;
array_y_higher[2, 1] := temporary
end if
end if;
kkk := 2;
array_tmp1[2] := array_const_0D1[1]*array_x[2];
array_tmp2[2] := array_tmp2[1]*array_tmp1[2];
array_tmp3[2] := array_const_0D2[1]*array_x[2];
array_tmp4[2] := array_tmp4[1]*array_tmp3[2];
array_tmp5[2] :=
(array_tmp2[2] - ats(2, array_tmp4, array_tmp5, 2))/array_tmp4[1];
array_tmp6[2] := array_tmp5[2];
if not array_y_set_initial[1, 3] then
if 2 <= glob_max_terms then
temporary := array_tmp6[2]*expt(glob_h, 1)*factorial_3(1, 2);
array_y[3] := temporary;
array_y_higher[1, 3] := temporary;
temporary := temporary*2.0/glob_h;
array_y_higher[2, 2] := temporary
end if
end if;
kkk := 3;
array_tmp2[3] := 1/2*array_tmp2[2]*array_tmp1[2];
array_tmp4[3] := 1/2*array_tmp4[2]*array_tmp3[2];
array_tmp5[3] :=
(array_tmp2[3] - ats(3, array_tmp4, array_tmp5, 2))/array_tmp4[1];
array_tmp6[3] := array_tmp5[3];
if not array_y_set_initial[1, 4] then
if 3 <= glob_max_terms then
temporary := array_tmp6[3]*expt(glob_h, 1)*factorial_3(2, 3);
array_y[4] := temporary;
array_y_higher[1, 4] := temporary;
temporary := temporary*3.0/glob_h;
array_y_higher[2, 3] := temporary
end if
end if;
kkk := 4;
array_tmp2[4] := 1/3*array_tmp2[3]*array_tmp1[2];
array_tmp4[4] := 1/3*array_tmp4[3]*array_tmp3[2];
array_tmp5[4] :=
(array_tmp2[4] - ats(4, array_tmp4, array_tmp5, 2))/array_tmp4[1];
array_tmp6[4] := array_tmp5[4];
if not array_y_set_initial[1, 5] then
if 4 <= glob_max_terms then
temporary := array_tmp6[4]*expt(glob_h, 1)*factorial_3(3, 4);
array_y[5] := temporary;
array_y_higher[1, 5] := temporary;
temporary := temporary*4.0/glob_h;
array_y_higher[2, 4] := temporary
end if
end if;
kkk := 5;
array_tmp2[5] := 1/4*array_tmp2[4]*array_tmp1[2];
array_tmp4[5] := 1/4*array_tmp4[4]*array_tmp3[2];
array_tmp5[5] :=
(array_tmp2[5] - ats(5, array_tmp4, array_tmp5, 2))/array_tmp4[1];
array_tmp6[5] := array_tmp5[5];
if not array_y_set_initial[1, 6] then
if 5 <= glob_max_terms then
temporary := array_tmp6[5]*expt(glob_h, 1)*factorial_3(4, 5);
array_y[6] := temporary;
array_y_higher[1, 6] := temporary;
temporary := temporary*5.0/glob_h;
array_y_higher[2, 5] := temporary
end if
end if;
kkk := 6;
while kkk <= glob_max_terms do
array_tmp2[kkk] := array_tmp2[kkk - 1]*array_tmp1[2]/(kkk - 1);
array_tmp4[kkk] := array_tmp4[kkk - 1]*array_tmp3[2]/(kkk - 1);
array_tmp5[kkk] := (
array_tmp2[kkk] - ats(kkk, array_tmp4, array_tmp5, 2))/
array_tmp4[1];
array_tmp6[kkk] := array_tmp5[kkk];
order_d := 1;
if kkk + order_d + 1 <= glob_max_terms then
if not array_y_set_initial[1, kkk + order_d] then
temporary := array_tmp6[kkk]*expt(glob_h, order_d)*
factorial_3(kkk - 1, kkk + order_d - 1);
array_y[kkk + order_d] := temporary;
array_y_higher[1, kkk + order_d] := temporary;
term := kkk + order_d - 1;
adj2 := kkk + order_d - 1;
adj3 := 2;
while 1 <= term do
if adj3 <= order_d + 1 then
if 0 < adj2 then
temporary := temporary*convfp(adj2)/glob_h
else temporary := temporary
end if;
array_y_higher[adj3, term] := temporary
end if;
term := term - 1;
adj2 := adj2 - 1;
adj3 := adj3 + 1
end do
end if
end if;
kkk := kkk + 1
end do
end proc
> # End Function number 12
> #BEGIN ATS LIBRARY BLOCK
> # Begin Function number 2
> omniout_str := proc(iolevel,str)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> printf("%s\n",str);
> fi;# end if 1;
> end;
omniout_str := proc(iolevel, str)
global glob_iolevel;
if iolevel <= glob_iolevel then printf("%s\n", str) end if
end proc
> # End Function number 2
> # Begin Function number 3
> omniout_str_noeol := proc(iolevel,str)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> printf("%s",str);
> fi;# end if 1;
> end;
omniout_str_noeol := proc(iolevel, str)
global glob_iolevel;
if iolevel <= glob_iolevel then printf("%s", str) end if
end proc
> # End Function number 3
> # Begin Function number 4
> omniout_labstr := proc(iolevel,label,str)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> print(label,str);
> fi;# end if 1;
> end;
omniout_labstr := proc(iolevel, label, str)
global glob_iolevel;
if iolevel <= glob_iolevel then print(label, str) end if
end proc
> # End Function number 4
> # Begin Function number 5
> omniout_float := proc(iolevel,prelabel,prelen,value,vallen,postlabel)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> if vallen = 4 then
> printf("%-30s = %-42.4g %s \n",prelabel,value, postlabel);
> else
> printf("%-30s = %-42.32g %s \n",prelabel,value, postlabel);
> fi;# end if 1;
> fi;# end if 0;
> end;
omniout_float := proc(iolevel, prelabel, prelen, value, vallen, postlabel)
global glob_iolevel;
if iolevel <= glob_iolevel then
if vallen = 4 then
printf("%-30s = %-42.4g %s \n", prelabel, value, postlabel)
else printf("%-30s = %-42.32g %s \n", prelabel, value, postlabel)
end if
end if
end proc
> # End Function number 5
> # Begin Function number 6
> omniout_int := proc(iolevel,prelabel,prelen,value,vallen,postlabel)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 0
> if vallen = 5 then # if number 1
> printf("%-30s = %-32d %s\n",prelabel,value, postlabel);
> else
> printf("%-30s = %-32d %s \n",prelabel,value, postlabel);
> fi;# end if 1;
> fi;# end if 0;
> end;
omniout_int := proc(iolevel, prelabel, prelen, value, vallen, postlabel)
global glob_iolevel;
if iolevel <= glob_iolevel then
if vallen = 5 then
printf("%-30s = %-32d %s\n", prelabel, value, postlabel)
else printf("%-30s = %-32d %s \n", prelabel, value, postlabel)
end if
end if
end proc
> # End Function number 6
> # Begin Function number 7
> omniout_float_arr := proc(iolevel,prelabel,elemnt,prelen,value,vallen,postlabel)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 0
> print(prelabel,"[",elemnt,"]",value, postlabel);
> fi;# end if 0;
> end;
omniout_float_arr := proc(
iolevel, prelabel, elemnt, prelen, value, vallen, postlabel)
global glob_iolevel;
if iolevel <= glob_iolevel then
print(prelabel, "[", elemnt, "]", value, postlabel)
end if
end proc
> # End Function number 7
> # Begin Function number 8
> dump_series := proc(iolevel,dump_label,series_name,arr_series,numb)
> global glob_iolevel;
> local i;
> if (glob_iolevel >= iolevel) then # if number 0
> i := 1;
> while (i <= numb) do # do number 1
> print(dump_label,series_name
> ,i,arr_series[i]);
> i := i + 1;
> od;# end do number 1
> fi;# end if 0
> end;
dump_series := proc(iolevel, dump_label, series_name, arr_series, numb)
local i;
global glob_iolevel;
if iolevel <= glob_iolevel then
i := 1;
while i <= numb do
print(dump_label, series_name, i, arr_series[i]); i := i + 1
end do
end if
end proc
> # End Function number 8
> # Begin Function number 9
> dump_series_2 := proc(iolevel,dump_label,series_name2,arr_series2,numb,subnum,arr_x)
> global glob_iolevel;
> local i,sub,ts_term;
> if (glob_iolevel >= iolevel) then # if number 0
> sub := 1;
> while (sub <= subnum) do # do number 1
> i := 1;
> while (i <= numb) do # do number 2
> print(dump_label,series_name2,sub,i,arr_series2[sub,i]);
> od;# end do number 2;
> sub := sub + 1;
> od;# end do number 1;
> fi;# end if 0;
> end;
dump_series_2 := proc(
iolevel, dump_label, series_name2, arr_series2, numb, subnum, arr_x)
local i, sub, ts_term;
global glob_iolevel;
if iolevel <= glob_iolevel then
sub := 1;
while sub <= subnum do
i := 1;
while i <= numb do print(dump_label, series_name2, sub, i,
arr_series2[sub, i])
end do;
sub := sub + 1
end do
end if
end proc
> # End Function number 9
> # Begin Function number 10
> cs_info := proc(iolevel,str)
> global glob_iolevel,glob_correct_start_flag,glob_h,glob_reached_optimal_h;
> if (glob_iolevel >= iolevel) then # if number 0
> print("cs_info " , str , " glob_correct_start_flag = " , glob_correct_start_flag , "glob_h := " , glob_h , "glob_reached_optimal_h := " , glob_reached_optimal_h)
> fi;# end if 0;
> end;
cs_info := proc(iolevel, str)
global
glob_iolevel, glob_correct_start_flag, glob_h, glob_reached_optimal_h;
if iolevel <= glob_iolevel then print("cs_info ", str,
" glob_correct_start_flag = ", glob_correct_start_flag,
"glob_h := ", glob_h, "glob_reached_optimal_h := ",
glob_reached_optimal_h)
end if
end proc
> # End Function number 10
> # Begin Function number 11
> logitem_time := proc(fd,secs_in)
> global glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
> local days_int, hours_int,minutes_int, sec_int, sec_temp, years_int;
> fprintf(fd,"
");
> if (secs_in >= 0) then # if number 0
> years_int := trunc(secs_in / glob_sec_in_year);
> sec_temp := (trunc(secs_in) mod trunc(glob_sec_in_year));
> days_int := trunc(sec_temp / glob_sec_in_day) ;
> sec_temp := (sec_temp mod trunc(glob_sec_in_day)) ;
> hours_int := trunc(sec_temp / glob_sec_in_hour);
> sec_temp := (sec_temp mod trunc(glob_sec_in_hour));
> minutes_int := trunc(sec_temp / glob_sec_in_minute);
> sec_int := (sec_temp mod trunc(glob_sec_in_minute));
> if (years_int > 0) then # if number 1
> fprintf(fd,"%d Years %d Days %d Hours %d Minutes %d Seconds",years_int,days_int,hours_int,minutes_int,sec_int);
> elif
> (days_int > 0) then # if number 2
> fprintf(fd,"%d Days %d Hours %d Minutes %d Seconds",days_int,hours_int,minutes_int,sec_int);
> elif
> (hours_int > 0) then # if number 3
> fprintf(fd,"%d Hours %d Minutes %d Seconds",hours_int,minutes_int,sec_int);
> elif
> (minutes_int > 0) then # if number 4
> fprintf(fd,"%d Minutes %d Seconds",minutes_int,sec_int);
> else
> fprintf(fd,"%d Seconds",sec_int);
> fi;# end if 4
> else
> fprintf(fd," Unknown");
> fi;# end if 3
> fprintf(fd," | \n");
> end;
logitem_time := proc(fd, secs_in)
local days_int, hours_int, minutes_int, sec_int, sec_temp, years_int;
global
glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
fprintf(fd, "");
if 0 <= secs_in then
years_int := trunc(secs_in/glob_sec_in_year);
sec_temp := trunc(secs_in) mod trunc(glob_sec_in_year);
days_int := trunc(sec_temp/glob_sec_in_day);
sec_temp := sec_temp mod trunc(glob_sec_in_day);
hours_int := trunc(sec_temp/glob_sec_in_hour);
sec_temp := sec_temp mod trunc(glob_sec_in_hour);
minutes_int := trunc(sec_temp/glob_sec_in_minute);
sec_int := sec_temp mod trunc(glob_sec_in_minute);
if 0 < years_int then fprintf(fd,
"%d Years %d Days %d Hours %d Minutes %d Seconds", years_int,
days_int, hours_int, minutes_int, sec_int)
elif 0 < days_int then fprintf(fd,
"%d Days %d Hours %d Minutes %d Seconds", days_int, hours_int,
minutes_int, sec_int)
elif 0 < hours_int then fprintf(fd,
"%d Hours %d Minutes %d Seconds", hours_int, minutes_int,
sec_int)
elif 0 < minutes_int then
fprintf(fd, "%d Minutes %d Seconds", minutes_int, sec_int)
else fprintf(fd, "%d Seconds", sec_int)
end if
else fprintf(fd, " Unknown")
end if;
fprintf(fd, " | \n")
end proc
> # End Function number 11
> # Begin Function number 12
> omniout_timestr := proc(secs_in)
> global glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
> local days_int, hours_int,minutes_int, sec_int, sec_temp, years_int;
> if (secs_in >= 0) then # if number 3
> years_int := trunc(secs_in / glob_sec_in_year);
> sec_temp := (trunc(secs_in) mod trunc(glob_sec_in_year));
> days_int := trunc(sec_temp / glob_sec_in_day) ;
> sec_temp := (sec_temp mod trunc(glob_sec_in_day)) ;
> hours_int := trunc(sec_temp / glob_sec_in_hour);
> sec_temp := (sec_temp mod trunc(glob_sec_in_hour));
> minutes_int := trunc(sec_temp / glob_sec_in_minute);
> sec_int := (sec_temp mod trunc(glob_sec_in_minute));
> if (years_int > 0) then # if number 4
> printf(" = %d Years %d Days %d Hours %d Minutes %d Seconds\n",years_int,days_int,hours_int,minutes_int,sec_int);
> elif
> (days_int > 0) then # if number 5
> printf(" = %d Days %d Hours %d Minutes %d Seconds\n",days_int,hours_int,minutes_int,sec_int);
> elif
> (hours_int > 0) then # if number 6
> printf(" = %d Hours %d Minutes %d Seconds\n",hours_int,minutes_int,sec_int);
> elif
> (minutes_int > 0) then # if number 7
> printf(" = %d Minutes %d Seconds\n",minutes_int,sec_int);
> else
> printf(" = %d Seconds\n",sec_int);
> fi;# end if 7
> else
> printf(" Unknown\n");
> fi;# end if 6
> end;
omniout_timestr := proc(secs_in)
local days_int, hours_int, minutes_int, sec_int, sec_temp, years_int;
global
glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
if 0 <= secs_in then
years_int := trunc(secs_in/glob_sec_in_year);
sec_temp := trunc(secs_in) mod trunc(glob_sec_in_year);
days_int := trunc(sec_temp/glob_sec_in_day);
sec_temp := sec_temp mod trunc(glob_sec_in_day);
hours_int := trunc(sec_temp/glob_sec_in_hour);
sec_temp := sec_temp mod trunc(glob_sec_in_hour);
minutes_int := trunc(sec_temp/glob_sec_in_minute);
sec_int := sec_temp mod trunc(glob_sec_in_minute);
if 0 < years_int then printf(
" = %d Years %d Days %d Hours %d Minutes %d Seconds\n",
years_int, days_int, hours_int, minutes_int, sec_int)
elif 0 < days_int then printf(
" = %d Days %d Hours %d Minutes %d Seconds\n", days_int,
hours_int, minutes_int, sec_int)
elif 0 < hours_int then printf(
" = %d Hours %d Minutes %d Seconds\n", hours_int, minutes_int,
sec_int)
elif 0 < minutes_int then
printf(" = %d Minutes %d Seconds\n", minutes_int, sec_int)
else printf(" = %d Seconds\n", sec_int)
end if
else printf(" Unknown\n")
end if
end proc
> # End Function number 12
> # Begin Function number 13
> ats := proc(mmm_ats,arr_a,arr_b,jjj_ats)
> local iii_ats, lll_ats,ma_ats, ret_ats;
> ret_ats := 0.0;
> if (jjj_ats <= mmm_ats) then # if number 6
> ma_ats := mmm_ats + 1;
> iii_ats := jjj_ats;
> while (iii_ats <= mmm_ats) do # do number 1
> lll_ats := ma_ats - iii_ats;
> ret_ats := ret_ats + arr_a[iii_ats]*arr_b[lll_ats];
> iii_ats := iii_ats + 1;
> od;# end do number 1
> fi;# end if 6;
> ret_ats;
> end;
ats := proc(mmm_ats, arr_a, arr_b, jjj_ats)
local iii_ats, lll_ats, ma_ats, ret_ats;
ret_ats := 0.;
if jjj_ats <= mmm_ats then
ma_ats := mmm_ats + 1;
iii_ats := jjj_ats;
while iii_ats <= mmm_ats do
lll_ats := ma_ats - iii_ats;
ret_ats := ret_ats + arr_a[iii_ats]*arr_b[lll_ats];
iii_ats := iii_ats + 1
end do
end if;
ret_ats
end proc
> # End Function number 13
> # Begin Function number 14
> att := proc(mmm_att,arr_aa,arr_bb,jjj_att)
> global glob_max_terms;
> local al_att, iii_att,lll_att, ma_att, ret_att;
> ret_att := 0.0;
> if (jjj_att <= mmm_att) then # if number 6
> ma_att := mmm_att + 2;
> iii_att := jjj_att;
> while (iii_att <= mmm_att) do # do number 1
> lll_att := ma_att - iii_att;
> al_att := (lll_att - 1);
> if (lll_att <= glob_max_terms) then # if number 7
> ret_att := ret_att + arr_aa[iii_att]*arr_bb[lll_att]* convfp(al_att);
> fi;# end if 7;
> iii_att := iii_att + 1;
> od;# end do number 1;
> ret_att := ret_att / convfp(mmm_att) ;
> fi;# end if 6;
> ret_att;
> end;
att := proc(mmm_att, arr_aa, arr_bb, jjj_att)
local al_att, iii_att, lll_att, ma_att, ret_att;
global glob_max_terms;
ret_att := 0.;
if jjj_att <= mmm_att then
ma_att := mmm_att + 2;
iii_att := jjj_att;
while iii_att <= mmm_att do
lll_att := ma_att - iii_att;
al_att := lll_att - 1;
if lll_att <= glob_max_terms then ret_att :=
ret_att + arr_aa[iii_att]*arr_bb[lll_att]*convfp(al_att)
end if;
iii_att := iii_att + 1
end do;
ret_att := ret_att/convfp(mmm_att)
end if;
ret_att
end proc
> # End Function number 14
> # Begin Function number 15
> display_pole_debug := proc(typ,radius,order2)
> global ALWAYS,glob_display_flag, glob_large_float, array_pole;
> if (typ = 1) then # if number 6
> omniout_str(ALWAYS,"Real");
> else
> omniout_str(ALWAYS,"Complex");
> fi;# end if 6;
> omniout_float(ALWAYS,"DBG Radius of convergence ",4, radius,4," ");
> omniout_float(ALWAYS,"DBG Order of pole ",4, order2,4," ");
> end;
display_pole_debug := proc(typ, radius, order2)
global ALWAYS, glob_display_flag, glob_large_float, array_pole;
if typ = 1 then omniout_str(ALWAYS, "Real")
else omniout_str(ALWAYS, "Complex")
end if;
omniout_float(ALWAYS, "DBG Radius of convergence ", 4, radius, 4,
" ");
omniout_float(ALWAYS, "DBG Order of pole ", 4, order2, 4,
" ")
end proc
> # End Function number 15
> # Begin Function number 16
> display_pole := proc()
> global ALWAYS,glob_display_flag, glob_large_float, array_pole;
> if ((array_pole[1] <> glob_large_float) and (array_pole[1] > 0.0) and (array_pole[2] <> glob_large_float) and (array_pole[2]> 0.0) and glob_display_flag) then # if number 6
> omniout_float(ALWAYS,"Radius of convergence ",4, array_pole[1],4," ");
> omniout_float(ALWAYS,"Order of pole ",4, array_pole[2],4," ");
> fi;# end if 6
> end;
display_pole := proc()
global ALWAYS, glob_display_flag, glob_large_float, array_pole;
if array_pole[1] <> glob_large_float and 0. < array_pole[1] and
array_pole[2] <> glob_large_float and 0. < array_pole[2] and
glob_display_flag then
omniout_float(ALWAYS, "Radius of convergence ", 4,
array_pole[1], 4, " ");
omniout_float(ALWAYS, "Order of pole ", 4,
array_pole[2], 4, " ")
end if
end proc
> # End Function number 16
> # Begin Function number 17
> logditto := proc(file)
> fprintf(file,"");
> fprintf(file,"ditto");
> fprintf(file," | ");
> end;
logditto := proc(file)
fprintf(file, ""); fprintf(file, "ditto"); fprintf(file, " | ")
end proc
> # End Function number 17
> # Begin Function number 18
> logitem_integer := proc(file,n)
> fprintf(file,"");
> fprintf(file,"%d",n);
> fprintf(file," | ");
> end;
logitem_integer := proc(file, n)
fprintf(file, ""); fprintf(file, "%d", n); fprintf(file, " | ")
end proc
> # End Function number 18
> # Begin Function number 19
> logitem_str := proc(file,str)
> fprintf(file,"");
> fprintf(file,str);
> fprintf(file," | ");
> end;
logitem_str := proc(file, str)
fprintf(file, ""); fprintf(file, str); fprintf(file, " | ")
end proc
> # End Function number 19
> # Begin Function number 20
> logitem_good_digits := proc(file,rel_error)
> global glob_small_float;
> local good_digits;
> fprintf(file,"");
> if (rel_error <> -1.0) then # if number 6
> if (rel_error > + 0.0000000000000000000000000000000001) then # if number 7
> good_digits := 1-trunc(log10(rel_error));
> fprintf(file,"%d",good_digits);
> else
> good_digits := Digits;
> fprintf(file,"%d",good_digits);
> fi;# end if 7;
> else
> fprintf(file,"Unknown");
> fi;# end if 6;
> fprintf(file," | ");
> end;
logitem_good_digits := proc(file, rel_error)
local good_digits;
global glob_small_float;
fprintf(file, "");
if rel_error <> -1.0 then
if 0.1*10^(-33) < rel_error then
good_digits := 1 - trunc(log10(rel_error));
fprintf(file, "%d", good_digits)
else good_digits := Digits; fprintf(file, "%d", good_digits)
end if
else fprintf(file, "Unknown")
end if;
fprintf(file, " | ")
end proc
> # End Function number 20
> # Begin Function number 21
> log_revs := proc(file,revs)
> fprintf(file,revs);
> end;
log_revs := proc(file, revs) fprintf(file, revs) end proc
> # End Function number 21
> # Begin Function number 22
> logitem_float := proc(file,x)
> fprintf(file,"");
> fprintf(file,"%g",x);
> fprintf(file," | ");
> end;
logitem_float := proc(file, x)
fprintf(file, ""); fprintf(file, "%g", x); fprintf(file, " | ")
end proc
> # End Function number 22
> # Begin Function number 23
> logitem_pole := proc(file,pole)
> fprintf(file,"");
> if (pole = 0) then # if number 6
> fprintf(file,"NA");
> elif
> (pole = 1) then # if number 7
> fprintf(file,"Real");
> elif
> (pole = 2) then # if number 8
> fprintf(file,"Complex");
> else
> fprintf(file,"No Pole");
> fi;# end if 8
> fprintf(file," | ");
> end;
logitem_pole := proc(file, pole)
fprintf(file, "");
if pole = 0 then fprintf(file, "NA")
elif pole = 1 then fprintf(file, "Real")
elif pole = 2 then fprintf(file, "Complex")
else fprintf(file, "No Pole")
end if;
fprintf(file, " | ")
end proc
> # End Function number 23
> # Begin Function number 24
> logstart := proc(file)
> fprintf(file,"");
> end;
logstart := proc(file) fprintf(file, "
") end proc
> # End Function number 24
> # Begin Function number 25
> logend := proc(file)
> fprintf(file,"
\n");
> end;
logend := proc(file) fprintf(file, "\n") end proc
> # End Function number 25
> # Begin Function number 26
> chk_data := proc()
> global glob_max_iter,ALWAYS, glob_max_terms;
> local errflag;
> errflag := false;
> if ((glob_max_terms < 15) or (glob_max_terms > 512)) then # if number 8
> omniout_str(ALWAYS,"Illegal max_terms = -- Using 30");
> glob_max_terms := 30;
> fi;# end if 8;
> if (glob_max_iter < 2) then # if number 8
> omniout_str(ALWAYS,"Illegal max_iter");
> errflag := true;
> fi;# end if 8;
> if (errflag) then # if number 8
> quit;
> fi;# end if 8
> end;
chk_data := proc()
local errflag;
global glob_max_iter, ALWAYS, glob_max_terms;
errflag := false;
if glob_max_terms < 15 or 512 < glob_max_terms then
omniout_str(ALWAYS, "Illegal max_terms = -- Using 30");
glob_max_terms := 30
end if;
if glob_max_iter < 2 then
omniout_str(ALWAYS, "Illegal max_iter"); errflag := true
end if;
if errflag then quit end if
end proc
> # End Function number 26
> # Begin Function number 27
> comp_expect_sec := proc(t_end2,t_start2,t2,clock_sec2)
> global glob_small_float;
> local ms2, rrr, sec_left, sub1, sub2;
> ;
> ms2 := clock_sec2;
> sub1 := (t_end2-t_start2);
> sub2 := (t2-t_start2);
> if (sub1 = 0.0) then # if number 8
> sec_left := 0.0;
> else
> if (sub2 > 0.0) then # if number 9
> rrr := (sub1/sub2);
> sec_left := rrr * ms2 - ms2;
> else
> sec_left := 0.0;
> fi;# end if 9
> fi;# end if 8;
> sec_left;
> end;
comp_expect_sec := proc(t_end2, t_start2, t2, clock_sec2)
local ms2, rrr, sec_left, sub1, sub2;
global glob_small_float;
ms2 := clock_sec2;
sub1 := t_end2 - t_start2;
sub2 := t2 - t_start2;
if sub1 = 0. then sec_left := 0.
else
if 0. < sub2 then rrr := sub1/sub2; sec_left := rrr*ms2 - ms2
else sec_left := 0.
end if
end if;
sec_left
end proc
> # End Function number 27
> # Begin Function number 28
> comp_percent := proc(t_end2,t_start2, t2)
> global glob_small_float;
> local rrr, sub1, sub2;
> sub1 := (t_end2-t_start2);
> sub2 := (t2-t_start2);
> if (sub2 > glob_small_float) then # if number 8
> rrr := (100.0*sub2)/sub1;
> else
> rrr := 0.0;
> fi;# end if 8;
> rrr;
> end;
comp_percent := proc(t_end2, t_start2, t2)
local rrr, sub1, sub2;
global glob_small_float;
sub1 := t_end2 - t_start2;
sub2 := t2 - t_start2;
if glob_small_float < sub2 then rrr := 100.0*sub2/sub1
else rrr := 0.
end if;
rrr
end proc
> # End Function number 28
> # Begin Function number 29
> factorial_2 := proc(nnn)
> nnn!;
> end;
factorial_2 := proc(nnn) nnn! end proc
> # End Function number 29
> # Begin Function number 30
> factorial_1 := proc(nnn)
> global glob_max_terms,array_fact_1;
> local ret;
> if (nnn <= glob_max_terms) then # if number 8
> if (array_fact_1[nnn] = 0) then # if number 9
> ret := factorial_2(nnn);
> array_fact_1[nnn] := ret;
> else
> ret := array_fact_1[nnn];
> fi;# end if 9;
> else
> ret := factorial_2(nnn);
> fi;# end if 8;
> ret;
> end;
factorial_1 := proc(nnn)
local ret;
global glob_max_terms, array_fact_1;
if nnn <= glob_max_terms then
if array_fact_1[nnn] = 0 then
ret := factorial_2(nnn); array_fact_1[nnn] := ret
else ret := array_fact_1[nnn]
end if
else ret := factorial_2(nnn)
end if;
ret
end proc
> # End Function number 30
> # Begin Function number 31
> factorial_3 := proc(mmm,nnn)
> global glob_max_terms,array_fact_2;
> local ret;
> if ((nnn <= glob_max_terms) and (mmm <= glob_max_terms)) then # if number 8
> if (array_fact_2[mmm,nnn] = 0) then # if number 9
> ret := factorial_1(mmm)/factorial_1(nnn);
> array_fact_2[mmm,nnn] := ret;
> else
> ret := array_fact_2[mmm,nnn];
> fi;# end if 9;
> else
> ret := factorial_2(mmm)/factorial_2(nnn);
> fi;# end if 8;
> ret;
> end;
factorial_3 := proc(mmm, nnn)
local ret;
global glob_max_terms, array_fact_2;
if nnn <= glob_max_terms and mmm <= glob_max_terms then
if array_fact_2[mmm, nnn] = 0 then
ret := factorial_1(mmm)/factorial_1(nnn);
array_fact_2[mmm, nnn] := ret
else ret := array_fact_2[mmm, nnn]
end if
else ret := factorial_2(mmm)/factorial_2(nnn)
end if;
ret
end proc
> # End Function number 31
> # Begin Function number 32
> convfp := proc(mmm)
> (mmm);
> end;
convfp := proc(mmm) mmm end proc
> # End Function number 32
> # Begin Function number 33
> convfloat := proc(mmm)
> (mmm);
> end;
convfloat := proc(mmm) mmm end proc
> # End Function number 33
> # Begin Function number 34
> elapsed_time_seconds := proc()
> time();
> end;
elapsed_time_seconds := proc() time() end proc
> # End Function number 34
> # Begin Function number 35
> omniabs := proc(x)
> abs(x);
> end;
omniabs := proc(x) abs(x) end proc
> # End Function number 35
> # Begin Function number 36
> expt := proc(x,y)
> (x^y);
> end;
expt := proc(x, y) x^y end proc
> # End Function number 36
> # Begin Function number 37
> estimated_needed_step_error := proc(x_start,x_end,estimated_h,estimated_answer)
> local desired_abs_gbl_error,range,estimated_steps,step_error;
> global glob_desired_digits_correct,ALWAYS;
> omniout_float(ALWAYS,"glob_desired_digits_correct",32,glob_desired_digits_correct,32,"");
> desired_abs_gbl_error := expt(10.0,- glob_desired_digits_correct) * omniabs(estimated_answer);
> omniout_float(ALWAYS,"desired_abs_gbl_error",32,desired_abs_gbl_error,32,"");
> range := (x_end - x_start);
> omniout_float(ALWAYS,"range",32,range,32,"");
> estimated_steps := range / estimated_h;
> omniout_float(ALWAYS,"estimated_steps",32,estimated_steps,32,"");
> step_error := omniabs(desired_abs_gbl_error / estimated_steps);
> omniout_float(ALWAYS,"step_error",32,step_error,32,"");
> (step_error);;
> end;
estimated_needed_step_error := proc(
x_start, x_end, estimated_h, estimated_answer)
local desired_abs_gbl_error, range, estimated_steps, step_error;
global glob_desired_digits_correct, ALWAYS;
omniout_float(ALWAYS, "glob_desired_digits_correct", 32,
glob_desired_digits_correct, 32, "");
desired_abs_gbl_error :=
expt(10.0, -glob_desired_digits_correct)*omniabs(estimated_answer);
omniout_float(ALWAYS, "desired_abs_gbl_error", 32,
desired_abs_gbl_error, 32, "");
range := x_end - x_start;
omniout_float(ALWAYS, "range", 32, range, 32, "");
estimated_steps := range/estimated_h;
omniout_float(ALWAYS, "estimated_steps", 32, estimated_steps, 32, "");
step_error := omniabs(desired_abs_gbl_error/estimated_steps);
omniout_float(ALWAYS, "step_error", 32, step_error, 32, "");
step_error
end proc
> # End Function number 37
> #END ATS LIBRARY BLOCK
> #BEGIN USER DEF BLOCK
> #BEGIN USER DEF BLOCK
> exact_soln_y := proc(x)
> return(- 10.0 * (exp(0.1* x)/exp(0.2*x)));
> end;
exact_soln_y := proc(x) return -10.0*exp(0.1*x)/exp(0.2*x) end proc
> #END USER DEF BLOCK
> #END USER DEF BLOCK
> #END OUTFILE5
> # Begin Function number 2
> main := proc()
> #BEGIN OUTFIEMAIN
> local d1,d2,d3,d4,est_err_2,niii,done_once,
> term,ord,order_diff,term_no,html_log_file,iiif,jjjf,
> rows,r_order,sub_iter,calc_term,iii,temp_sum,current_iter,
> x_start,x_end
> ,it, max_terms, opt_iter, tmp,subiter, est_needed_step_err,value3,min_value,est_answer,best_h,found_h,repeat_it;
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D1,
> array_const_0D2,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_tmp6,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> glob_last;
> ALWAYS := 1;
> INFO := 2;
> DEBUGL := 3;
> DEBUGMASSIVE := 4;
> glob_iolevel := INFO;
> glob_max_terms := 30;
> glob_iolevel := 5;
> ALWAYS := 1;
> INFO := 2;
> DEBUGL := 3;
> DEBUGMASSIVE := 4;
> MAX_UNCHANGED := 10;
> glob_check_sign := 1.0;
> glob_desired_digits_correct := 8.0;
> glob_max_value3 := 0.0;
> glob_ratio_of_radius := 0.01;
> glob_percent_done := 0.0;
> glob_subiter_method := 3;
> glob_total_exp_sec := 0.1;
> glob_optimal_expect_sec := 0.1;
> glob_html_log := true;
> glob_good_digits := 0;
> glob_max_opt_iter := 10;
> glob_dump := false;
> glob_djd_debug := true;
> glob_display_flag := true;
> glob_djd_debug2 := true;
> glob_sec_in_minute := 60;
> glob_min_in_hour := 60;
> glob_hours_in_day := 24;
> glob_days_in_year := 365;
> glob_sec_in_hour := 3600;
> glob_sec_in_day := 86400;
> glob_sec_in_year := 31536000;
> glob_almost_1 := 0.9990;
> glob_clock_sec := 0.0;
> glob_clock_start_sec := 0.0;
> glob_not_yet_finished := true;
> glob_initial_pass := true;
> glob_not_yet_start_msg := true;
> glob_reached_optimal_h := false;
> glob_optimal_done := false;
> glob_disp_incr := 0.1;
> glob_h := 0.1;
> glob_max_h := 0.1;
> glob_large_float := 9.0e100;
> glob_last_good_h := 0.1;
> glob_look_poles := false;
> glob_neg_h := false;
> glob_display_interval := 0.0;
> glob_next_display := 0.0;
> glob_dump_analytic := false;
> glob_abserr := 0.1e-10;
> glob_relerr := 0.1e-10;
> glob_max_hours := 0.0;
> glob_max_iter := 1000;
> glob_max_rel_trunc_err := 0.1e-10;
> glob_max_trunc_err := 0.1e-10;
> glob_no_eqs := 0;
> glob_optimal_clock_start_sec := 0.0;
> glob_optimal_start := 0.0;
> glob_small_float := 0.1e-200;
> glob_smallish_float := 0.1e-100;
> glob_unchanged_h_cnt := 0;
> glob_warned := false;
> glob_warned2 := false;
> glob_max_sec := 10000.0;
> glob_orig_start_sec := 0.0;
> glob_start := 0;
> glob_curr_iter_when_opt := 0;
> glob_current_iter := 0;
> glob_iter := 0;
> glob_normmax := 0.0;
> glob_max_minutes := 0.0;
> #Write Set Defaults
> glob_orig_start_sec := elapsed_time_seconds();
> MAX_UNCHANGED := 10;
> glob_curr_iter_when_opt := 0;
> glob_display_flag := true;
> glob_no_eqs := 1;
> glob_iter := -1;
> opt_iter := -1;
> glob_max_iter := 50000;
> glob_max_hours := 0.0;
> glob_max_minutes := 15.0;
> omniout_str(ALWAYS,"##############ECHO OF PROBLEM#################");
> omniout_str(ALWAYS,"##############temp/div_exp_exppostode.ode#################");
> omniout_str(ALWAYS,"diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);");
> omniout_str(ALWAYS,"!");
> omniout_str(ALWAYS,"#BEGIN FIRST INPUT BLOCK");
> omniout_str(ALWAYS,"Digits:=32;");
> omniout_str(ALWAYS,"max_terms:=30;");
> omniout_str(ALWAYS,"!");
> omniout_str(ALWAYS,"#END FIRST INPUT BLOCK");
> omniout_str(ALWAYS,"#BEGIN SECOND INPUT BLOCK");
> omniout_str(ALWAYS,"x_start := -5.0;");
> omniout_str(ALWAYS,"x_end := 5.0 ;");
> omniout_str(ALWAYS,"array_y_init[0 + 1] := exact_soln_y(x_start);");
> omniout_str(ALWAYS,"glob_look_poles := true;");
> omniout_str(ALWAYS,"glob_max_iter := 1000000;");
> omniout_str(ALWAYS,"glob_display_interval := 0.1;");
> omniout_str(ALWAYS,"glob_max_minutes := 10;");
> omniout_str(ALWAYS,"#END SECOND INPUT BLOCK");
> omniout_str(ALWAYS,"#BEGIN OVERRIDE BLOCK");
> omniout_str(ALWAYS,"glob_desired_digits_correct:=10;");
> omniout_str(ALWAYS,"glob_display_interval:=0.001;");
> omniout_str(ALWAYS,"glob_look_poles:=true;");
> omniout_str(ALWAYS,"glob_max_iter:=10000000;");
> omniout_str(ALWAYS,"glob_max_minutes:=3;");
> omniout_str(ALWAYS,"glob_subiter_method:=3;");
> omniout_str(ALWAYS,"#END OVERRIDE BLOCK");
> omniout_str(ALWAYS,"!");
> omniout_str(ALWAYS,"#BEGIN USER DEF BLOCK");
> omniout_str(ALWAYS,"exact_soln_y := proc(x)");
> omniout_str(ALWAYS,"return(- 10.0 * (exp(0.1* x)/exp(0.2*x)));");
> omniout_str(ALWAYS,"end;");
> omniout_str(ALWAYS,"#END USER DEF BLOCK");
> omniout_str(ALWAYS,"#######END OF ECHO OF PROBLEM#################");
> glob_unchanged_h_cnt := 0;
> glob_warned := false;
> glob_warned2 := false;
> glob_small_float := 1.0e-200;
> glob_smallish_float := 1.0e-64;
> glob_large_float := 1.0e100;
> glob_almost_1 := 0.99;
> #BEGIN FIRST INPUT BLOCK
> #BEGIN FIRST INPUT BLOCK
> Digits:=32;
> max_terms:=30;
> #END FIRST INPUT BLOCK
> #START OF INITS AFTER INPUT BLOCK
> glob_max_terms := max_terms;
> glob_html_log := true;
> #END OF INITS AFTER INPUT BLOCK
> array_y_init:= Array(0..(max_terms + 1),[]);
> array_norms:= Array(0..(max_terms + 1),[]);
> array_fact_1:= Array(0..(max_terms + 1),[]);
> array_pole:= Array(0..(max_terms + 1),[]);
> array_1st_rel_error:= Array(0..(max_terms + 1),[]);
> array_last_rel_error:= Array(0..(max_terms + 1),[]);
> array_type_pole:= Array(0..(max_terms + 1),[]);
> array_y:= Array(0..(max_terms + 1),[]);
> array_x:= Array(0..(max_terms + 1),[]);
> array_tmp0:= Array(0..(max_terms + 1),[]);
> array_tmp1:= Array(0..(max_terms + 1),[]);
> array_tmp2:= Array(0..(max_terms + 1),[]);
> array_tmp3:= Array(0..(max_terms + 1),[]);
> array_tmp4:= Array(0..(max_terms + 1),[]);
> array_tmp5:= Array(0..(max_terms + 1),[]);
> array_tmp6:= Array(0..(max_terms + 1),[]);
> array_m1:= Array(0..(max_terms + 1),[]);
> array_y_higher := Array(0..(2+ 1) ,(0..max_terms+ 1),[]);
> array_y_higher_work := Array(0..(2+ 1) ,(0..max_terms+ 1),[]);
> array_y_higher_work2 := Array(0..(2+ 1) ,(0..max_terms+ 1),[]);
> array_y_set_initial := Array(0..(2+ 1) ,(0..max_terms+ 1),[]);
> array_poles := Array(0..(1+ 1) ,(0..3+ 1),[]);
> array_real_pole := Array(0..(1+ 1) ,(0..3+ 1),[]);
> array_complex_pole := Array(0..(1+ 1) ,(0..3+ 1),[]);
> array_fact_2 := Array(0..(max_terms+ 1) ,(0..max_terms+ 1),[]);
> term := 1;
> while (term <= max_terms) do # do number 2
> array_y_init[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_norms[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_fact_1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_pole[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_1st_rel_error[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_last_rel_error[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_type_pole[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_y[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_x[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp0[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp2[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp3[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp4[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp5[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_tmp6[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> term := 1;
> while (term <= max_terms) do # do number 2
> array_m1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=2) do # do number 2
> term := 1;
> while (term <= max_terms) do # do number 3
> array_y_higher[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=2) do # do number 2
> term := 1;
> while (term <= max_terms) do # do number 3
> array_y_higher_work[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=2) do # do number 2
> term := 1;
> while (term <= max_terms) do # do number 3
> array_y_higher_work2[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=2) do # do number 2
> term := 1;
> while (term <= max_terms) do # do number 3
> array_y_set_initial[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=1) do # do number 2
> term := 1;
> while (term <= 3) do # do number 3
> array_poles[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=1) do # do number 2
> term := 1;
> while (term <= 3) do # do number 3
> array_real_pole[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=1) do # do number 2
> term := 1;
> while (term <= 3) do # do number 3
> array_complex_pole[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> ord := 1;
> while (ord <=max_terms) do # do number 2
> term := 1;
> while (term <= max_terms) do # do number 3
> array_fact_2[ord,term] := 0.0;
> term := term + 1;
> od;# end do number 3;
> ord := ord + 1;
> od;# end do number 2;
> #BEGIN ARRAYS DEFINED AND INITIALIZATED
> array_y := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_y[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_x := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_x[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp0 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp0[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp1 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp2 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp2[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp3 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp3[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp4 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp4[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp5 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp5[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_tmp6 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_tmp6[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_m1 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_m1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_1 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_const_1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_1[1] := 1;
> array_const_0D0 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_const_0D0[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_0D0[1] := 0.0;
> array_const_0D1 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_const_0D1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_0D1[1] := 0.1;
> array_const_0D2 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_const_0D2[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_0D2[1] := 0.2;
> array_m1 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms) do # do number 2
> array_m1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_m1[1] := -1.0;
> #END ARRAYS DEFINED AND INITIALIZATED
> #Initing Factorial Tables
> iiif := 0;
> while (iiif <= glob_max_terms) do # do number 2
> jjjf := 0;
> while (jjjf <= glob_max_terms) do # do number 3
> array_fact_1[iiif] := 0;
> array_fact_2[iiif,jjjf] := 0;
> jjjf := jjjf + 1;
> od;# end do number 3;
> iiif := iiif + 1;
> od;# end do number 2;
> #Done Initing Factorial Tables
> #TOP SECOND INPUT BLOCK
> #BEGIN SECOND INPUT BLOCK
> #END FIRST INPUT BLOCK
> #BEGIN SECOND INPUT BLOCK
> x_start := -5.0;
> x_end := 5.0 ;
> array_y_init[0 + 1] := exact_soln_y(x_start);
> glob_look_poles := true;
> glob_max_iter := 1000000;
> glob_display_interval := 0.1;
> glob_max_minutes := 10;
> #END SECOND INPUT BLOCK
> #BEGIN OVERRIDE BLOCK
> glob_desired_digits_correct:=10;
> glob_display_interval:=0.001;
> glob_look_poles:=true;
> glob_max_iter:=10000000;
> glob_max_minutes:=3;
> glob_subiter_method:=3;
> #END OVERRIDE BLOCK
> #END SECOND INPUT BLOCK
> #BEGIN INITS AFTER SECOND INPUT BLOCK
> glob_last_good_h := glob_h;
> glob_max_terms := max_terms;
> glob_max_sec := convfloat(60.0) * convfloat(glob_max_minutes) + convfloat(3600.0) * convfloat(glob_max_hours);
> if (glob_h > 0.0) then # if number 1
> glob_neg_h := false;
> glob_display_interval := omniabs(glob_display_interval);
> else
> glob_neg_h := true;
> glob_display_interval := -omniabs(glob_display_interval);
> fi;# end if 1;
> chk_data();
> #AFTER INITS AFTER SECOND INPUT BLOCK
> array_y_set_initial[1,1] := true;
> array_y_set_initial[1,2] := false;
> array_y_set_initial[1,3] := false;
> array_y_set_initial[1,4] := false;
> array_y_set_initial[1,5] := false;
> array_y_set_initial[1,6] := false;
> array_y_set_initial[1,7] := false;
> array_y_set_initial[1,8] := false;
> array_y_set_initial[1,9] := false;
> array_y_set_initial[1,10] := false;
> array_y_set_initial[1,11] := false;
> array_y_set_initial[1,12] := false;
> array_y_set_initial[1,13] := false;
> array_y_set_initial[1,14] := false;
> array_y_set_initial[1,15] := false;
> array_y_set_initial[1,16] := false;
> array_y_set_initial[1,17] := false;
> array_y_set_initial[1,18] := false;
> array_y_set_initial[1,19] := false;
> array_y_set_initial[1,20] := false;
> array_y_set_initial[1,21] := false;
> array_y_set_initial[1,22] := false;
> array_y_set_initial[1,23] := false;
> array_y_set_initial[1,24] := false;
> array_y_set_initial[1,25] := false;
> array_y_set_initial[1,26] := false;
> array_y_set_initial[1,27] := false;
> array_y_set_initial[1,28] := false;
> array_y_set_initial[1,29] := false;
> array_y_set_initial[1,30] := false;
> #BEGIN OPTIMIZE CODE
> omniout_str(ALWAYS,"START of Optimize");
> #Start Series -- INITIALIZE FOR OPTIMIZE
> glob_check_sign := check_sign(x_start,x_end);
> glob_h := check_sign(x_start,x_end);
> if (glob_display_interval < glob_h) then # if number 2
> glob_h := glob_display_interval;
> fi;# end if 2;
> if (glob_max_h < glob_h) then # if number 2
> glob_h := glob_max_h;
> fi;# end if 2;
> found_h := -1.0;
> best_h := 0.0;
> min_value := glob_large_float;
> est_answer := est_size_answer();
> opt_iter := 1;
> while ((opt_iter <= 20) and (found_h < 0.0)) do # do number 2
> omniout_int(ALWAYS,"opt_iter",32,opt_iter,4,"");
> array_x[1] := x_start;
> array_x[2] := glob_h;
> glob_next_display := x_start;
> order_diff := 1;
> #Start Series array_y
> term_no := 1;
> while (term_no <= order_diff) do # do number 3
> array_y[term_no] := array_y_init[term_no] * expt(glob_h , (term_no - 1)) / factorial_1(term_no - 1);
> term_no := term_no + 1;
> od;# end do number 3;
> rows := order_diff;
> r_order := 1;
> while (r_order <= rows) do # do number 3
> term_no := 1;
> while (term_no <= (rows - r_order + 1)) do # do number 4
> it := term_no + r_order - 1;
> array_y_higher[r_order,term_no] := array_y_init[it]* expt(glob_h , (term_no - 1)) / ((factorial_1(term_no - 1)));
> term_no := term_no + 1;
> od;# end do number 4;
> r_order := r_order + 1;
> od;# end do number 3
> ;
> atomall();
> est_needed_step_err := estimated_needed_step_error(x_start,x_end,glob_h,est_answer);
> omniout_float(ALWAYS,"est_needed_step_err",32,est_needed_step_err,16,"");
> value3 := test_suggested_h();
> omniout_float(ALWAYS,"value3",32,value3,32,"");
> if ((value3 < est_needed_step_err) and (found_h < 0.0)) then # if number 2
> best_h := glob_h;
> found_h := 1.0;
> fi;# end if 2;
> omniout_float(ALWAYS,"best_h",32,best_h,32,"");
> opt_iter := opt_iter + 1;
> glob_h := glob_h * 0.5;
> od;# end do number 2;
> if (found_h > 0.0) then # if number 2
> glob_h := best_h ;
> else
> omniout_str(ALWAYS,"No increment to obtain desired accuracy found");
> fi;# end if 2;
> #END OPTIMIZE CODE
> if (glob_html_log) then # if number 2
> html_log_file := fopen("html/entry.html",WRITE,TEXT);
> fi;# end if 2;
> #BEGIN SOLUTION CODE
> if (found_h > 0.0) then # if number 2
> omniout_str(ALWAYS,"START of Soultion");
> #Start Series -- INITIALIZE FOR SOLUTION
> array_x[1] := x_start;
> array_x[2] := glob_h;
> glob_next_display := x_start;
> order_diff := 1;
> #Start Series array_y
> term_no := 1;
> while (term_no <= order_diff) do # do number 2
> array_y[term_no] := array_y_init[term_no] * expt(glob_h , (term_no - 1)) / factorial_1(term_no - 1);
> term_no := term_no + 1;
> od;# end do number 2;
> rows := order_diff;
> r_order := 1;
> while (r_order <= rows) do # do number 2
> term_no := 1;
> while (term_no <= (rows - r_order + 1)) do # do number 3
> it := term_no + r_order - 1;
> array_y_higher[r_order,term_no] := array_y_init[it]* expt(glob_h , (term_no - 1)) / ((factorial_1(term_no - 1)));
> term_no := term_no + 1;
> od;# end do number 3;
> r_order := r_order + 1;
> od;# end do number 2
> ;
> current_iter := 1;
> glob_clock_start_sec := elapsed_time_seconds();
> glob_clock_sec := elapsed_time_seconds();
> glob_current_iter := 0;
> glob_iter := 0;
> omniout_str(DEBUGL," ");
> glob_reached_optimal_h := true;
> glob_optimal_clock_start_sec := elapsed_time_seconds();
> while ((glob_current_iter < glob_max_iter) and ((glob_check_sign * array_x[1]) < (glob_check_sign * x_end )) and ((convfloat(glob_clock_sec) - convfloat(glob_orig_start_sec)) < convfloat(glob_max_sec))) do # do number 2
> #left paren 0001C
> if (reached_interval()) then # if number 3
> omniout_str(INFO," ");
> omniout_str(INFO,"TOP MAIN SOLVE Loop");
> fi;# end if 3;
> glob_iter := glob_iter + 1;
> glob_clock_sec := elapsed_time_seconds();
> glob_current_iter := glob_current_iter + 1;
> atomall();
> display_alot(current_iter);
> if (glob_look_poles) then # if number 3
> #left paren 0004C
> check_for_pole();
> fi;# end if 3;#was right paren 0004C
> if (reached_interval()) then # if number 3
> glob_next_display := glob_next_display + glob_display_interval;
> fi;# end if 3;
> array_x[1] := array_x[1] + glob_h;
> array_x[2] := glob_h;
> #Jump Series array_y;
> order_diff := 2;
> #START PART 1 SUM AND ADJUST
> #START SUM AND ADJUST EQ =1
> #sum_and_adjust array_y
> #BEFORE ADJUST SUBSERIES EQ =1
> ord := 2;
> calc_term := 1;
> #adjust_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> array_y_higher_work[2,iii] := array_y_higher[2,iii] / expt(glob_h , (calc_term - 1)) / factorial_3(iii - calc_term , iii - 1);
> iii := iii - 1;
> od;# end do number 3;
> #AFTER ADJUST SUBSERIES EQ =1
> #BEFORE SUM SUBSERIES EQ =1
> temp_sum := 0.0;
> ord := 2;
> calc_term := 1;
> #sum_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> temp_sum := temp_sum + array_y_higher_work[ord,iii];
> iii := iii - 1;
> od;# end do number 3;
> array_y_higher_work2[ord,calc_term] := temp_sum * expt(glob_h , (calc_term - 1)) / (factorial_1(calc_term - 1));
> #AFTER SUM SUBSERIES EQ =1
> #BEFORE ADJUST SUBSERIES EQ =1
> ord := 1;
> calc_term := 2;
> #adjust_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> array_y_higher_work[1,iii] := array_y_higher[1,iii] / expt(glob_h , (calc_term - 1)) / factorial_3(iii - calc_term , iii - 1);
> iii := iii - 1;
> od;# end do number 3;
> #AFTER ADJUST SUBSERIES EQ =1
> #BEFORE SUM SUBSERIES EQ =1
> temp_sum := 0.0;
> ord := 1;
> calc_term := 2;
> #sum_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> temp_sum := temp_sum + array_y_higher_work[ord,iii];
> iii := iii - 1;
> od;# end do number 3;
> array_y_higher_work2[ord,calc_term] := temp_sum * expt(glob_h , (calc_term - 1)) / (factorial_1(calc_term - 1));
> #AFTER SUM SUBSERIES EQ =1
> #BEFORE ADJUST SUBSERIES EQ =1
> ord := 1;
> calc_term := 1;
> #adjust_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> array_y_higher_work[1,iii] := array_y_higher[1,iii] / expt(glob_h , (calc_term - 1)) / factorial_3(iii - calc_term , iii - 1);
> iii := iii - 1;
> od;# end do number 3;
> #AFTER ADJUST SUBSERIES EQ =1
> #BEFORE SUM SUBSERIES EQ =1
> temp_sum := 0.0;
> ord := 1;
> calc_term := 1;
> #sum_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> temp_sum := temp_sum + array_y_higher_work[ord,iii];
> iii := iii - 1;
> od;# end do number 3;
> array_y_higher_work2[ord,calc_term] := temp_sum * expt(glob_h , (calc_term - 1)) / (factorial_1(calc_term - 1));
> #AFTER SUM SUBSERIES EQ =1
> #END SUM AND ADJUST EQ =1
> #END PART 1
> #START PART 2 MOVE TERMS to REGULAR Array
> term_no := glob_max_terms;
> while (term_no >= 1) do # do number 3
> array_y[term_no] := array_y_higher_work2[1,term_no];
> ord := 1;
> while (ord <= order_diff) do # do number 4
> array_y_higher[ord,term_no] := array_y_higher_work2[ord,term_no];
> ord := ord + 1;
> od;# end do number 4;
> term_no := term_no - 1;
> od;# end do number 3;
> #END PART 2 HEVE MOVED TERMS to REGULAR Array
> ;
> od;# end do number 2;#right paren 0001C
> omniout_str(ALWAYS,"Finished!");
> if (glob_iter >= glob_max_iter) then # if number 3
> omniout_str(ALWAYS,"Maximum Iterations Reached before Solution Completed!");
> fi;# end if 3;
> if (elapsed_time_seconds() - convfloat(glob_orig_start_sec) >= convfloat(glob_max_sec )) then # if number 3
> omniout_str(ALWAYS,"Maximum Time Reached before Solution Completed!");
> fi;# end if 3;
> glob_clock_sec := elapsed_time_seconds();
> omniout_str(INFO,"diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);");
> omniout_int(INFO,"Iterations ",32,glob_iter,4," ")
> ;
> prog_report(x_start,x_end);
> if (glob_html_log) then # if number 3
> logstart(html_log_file);
> logitem_str(html_log_file,"2013-01-28T13:01:11-06:00")
> ;
> logitem_str(html_log_file,"Maple")
> ;
> logitem_str(html_log_file,"div_exp_exp")
> ;
> logitem_str(html_log_file,"diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);")
> ;
> logitem_float(html_log_file,x_start)
> ;
> logitem_float(html_log_file,x_end)
> ;
> logitem_float(html_log_file,array_x[1])
> ;
> logitem_float(html_log_file,glob_h)
> ;
> logitem_integer(html_log_file,Digits)
> ;
> ;
> logitem_good_digits(html_log_file,array_last_rel_error[1])
> ;
> logitem_integer(html_log_file,glob_max_terms)
> ;
> logitem_float(html_log_file,array_1st_rel_error[1])
> ;
> logitem_float(html_log_file,array_last_rel_error[1])
> ;
> logitem_integer(html_log_file,glob_iter)
> ;
> logitem_pole(html_log_file,array_type_pole[1])
> ;
> if (array_type_pole[1] = 1 or array_type_pole[1] = 2) then # if number 4
> logitem_float(html_log_file,array_pole[1])
> ;
> logitem_float(html_log_file,array_pole[2])
> ;
> 0;
> else
> logitem_str(html_log_file,"NA")
> ;
> logitem_str(html_log_file,"NA")
> ;
> 0;
> fi;# end if 4;
> logitem_time(html_log_file,convfloat(glob_clock_sec))
> ;
> if (glob_percent_done < 100.0) then # if number 4
> logitem_time(html_log_file,convfloat(glob_total_exp_sec))
> ;
> 0;
> else
> logitem_str(html_log_file,"Done")
> ;
> 0;
> fi;# end if 4;
> log_revs(html_log_file," 165 | ")
> ;
> logitem_str(html_log_file,"div_exp_exp diffeq.mxt")
> ;
> logitem_str(html_log_file,"div_exp_exp maple results")
> ;
> logitem_str(html_log_file,"All Tests - All Languages")
> ;
> logend(html_log_file)
> ;
> ;
> fi;# end if 3;
> if (glob_html_log) then # if number 3
> fclose(html_log_file);
> fi;# end if 3
> ;
> ;;
> fi;# end if 2
> #END OUTFILEMAIN
> end;
main := proc()
local d1, d2, d3, d4, est_err_2, niii, done_once, term, ord, order_diff,
term_no, html_log_file, iiif, jjjf, rows, r_order, sub_iter, calc_term, iii,
temp_sum, current_iter, x_start, x_end, it, max_terms, opt_iter, tmp,
subiter, est_needed_step_err, value3, min_value, est_answer, best_h,
found_h, repeat_it;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D1, array_const_0D2, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_tmp6,
array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
glob_last;
ALWAYS := 1;
INFO := 2;
DEBUGL := 3;
DEBUGMASSIVE := 4;
glob_iolevel := INFO;
glob_max_terms := 30;
glob_iolevel := 5;
ALWAYS := 1;
INFO := 2;
DEBUGL := 3;
DEBUGMASSIVE := 4;
MAX_UNCHANGED := 10;
glob_check_sign := 1.0;
glob_desired_digits_correct := 8.0;
glob_max_value3 := 0.;
glob_ratio_of_radius := 0.01;
glob_percent_done := 0.;
glob_subiter_method := 3;
glob_total_exp_sec := 0.1;
glob_optimal_expect_sec := 0.1;
glob_html_log := true;
glob_good_digits := 0;
glob_max_opt_iter := 10;
glob_dump := false;
glob_djd_debug := true;
glob_display_flag := true;
glob_djd_debug2 := true;
glob_sec_in_minute := 60;
glob_min_in_hour := 60;
glob_hours_in_day := 24;
glob_days_in_year := 365;
glob_sec_in_hour := 3600;
glob_sec_in_day := 86400;
glob_sec_in_year := 31536000;
glob_almost_1 := 0.9990;
glob_clock_sec := 0.;
glob_clock_start_sec := 0.;
glob_not_yet_finished := true;
glob_initial_pass := true;
glob_not_yet_start_msg := true;
glob_reached_optimal_h := false;
glob_optimal_done := false;
glob_disp_incr := 0.1;
glob_h := 0.1;
glob_max_h := 0.1;
glob_large_float := 0.90*10^101;
glob_last_good_h := 0.1;
glob_look_poles := false;
glob_neg_h := false;
glob_display_interval := 0.;
glob_next_display := 0.;
glob_dump_analytic := false;
glob_abserr := 0.1*10^(-10);
glob_relerr := 0.1*10^(-10);
glob_max_hours := 0.;
glob_max_iter := 1000;
glob_max_rel_trunc_err := 0.1*10^(-10);
glob_max_trunc_err := 0.1*10^(-10);
glob_no_eqs := 0;
glob_optimal_clock_start_sec := 0.;
glob_optimal_start := 0.;
glob_small_float := 0.1*10^(-200);
glob_smallish_float := 0.1*10^(-100);
glob_unchanged_h_cnt := 0;
glob_warned := false;
glob_warned2 := false;
glob_max_sec := 10000.0;
glob_orig_start_sec := 0.;
glob_start := 0;
glob_curr_iter_when_opt := 0;
glob_current_iter := 0;
glob_iter := 0;
glob_normmax := 0.;
glob_max_minutes := 0.;
glob_orig_start_sec := elapsed_time_seconds();
MAX_UNCHANGED := 10;
glob_curr_iter_when_opt := 0;
glob_display_flag := true;
glob_no_eqs := 1;
glob_iter := -1;
opt_iter := -1;
glob_max_iter := 50000;
glob_max_hours := 0.;
glob_max_minutes := 15.0;
omniout_str(ALWAYS, "##############ECHO OF PROBLEM#################");
omniout_str(ALWAYS,
"##############temp/div_exp_exppostode.ode#################");
omniout_str(ALWAYS,
"diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);");
omniout_str(ALWAYS, "!");
omniout_str(ALWAYS, "#BEGIN FIRST INPUT BLOCK");
omniout_str(ALWAYS, "Digits:=32;");
omniout_str(ALWAYS, "max_terms:=30;");
omniout_str(ALWAYS, "!");
omniout_str(ALWAYS, "#END FIRST INPUT BLOCK");
omniout_str(ALWAYS, "#BEGIN SECOND INPUT BLOCK");
omniout_str(ALWAYS, "x_start := -5.0;");
omniout_str(ALWAYS, "x_end := 5.0 ;");
omniout_str(ALWAYS, "array_y_init[0 + 1] := exact_soln_y(x_start);");
omniout_str(ALWAYS, "glob_look_poles := true;");
omniout_str(ALWAYS, "glob_max_iter := 1000000;");
omniout_str(ALWAYS, "glob_display_interval := 0.1;");
omniout_str(ALWAYS, "glob_max_minutes := 10;");
omniout_str(ALWAYS, "#END SECOND INPUT BLOCK");
omniout_str(ALWAYS, "#BEGIN OVERRIDE BLOCK");
omniout_str(ALWAYS, "glob_desired_digits_correct:=10;");
omniout_str(ALWAYS, "glob_display_interval:=0.001;");
omniout_str(ALWAYS, "glob_look_poles:=true;");
omniout_str(ALWAYS, "glob_max_iter:=10000000;");
omniout_str(ALWAYS, "glob_max_minutes:=3;");
omniout_str(ALWAYS, "glob_subiter_method:=3;");
omniout_str(ALWAYS, "#END OVERRIDE BLOCK");
omniout_str(ALWAYS, "!");
omniout_str(ALWAYS, "#BEGIN USER DEF BLOCK");
omniout_str(ALWAYS, "exact_soln_y := proc(x)");
omniout_str(ALWAYS, "return(- 10.0 * (exp(0.1* x)/exp(0.2*x)));");
omniout_str(ALWAYS, "end;");
omniout_str(ALWAYS, "#END USER DEF BLOCK");
omniout_str(ALWAYS, "#######END OF ECHO OF PROBLEM#################");
glob_unchanged_h_cnt := 0;
glob_warned := false;
glob_warned2 := false;
glob_small_float := 0.10*10^(-199);
glob_smallish_float := 0.10*10^(-63);
glob_large_float := 0.10*10^101;
glob_almost_1 := 0.99;
Digits := 32;
max_terms := 30;
glob_max_terms := max_terms;
glob_html_log := true;
array_y_init := Array(0 .. max_terms + 1, []);
array_norms := Array(0 .. max_terms + 1, []);
array_fact_1 := Array(0 .. max_terms + 1, []);
array_pole := Array(0 .. max_terms + 1, []);
array_1st_rel_error := Array(0 .. max_terms + 1, []);
array_last_rel_error := Array(0 .. max_terms + 1, []);
array_type_pole := Array(0 .. max_terms + 1, []);
array_y := Array(0 .. max_terms + 1, []);
array_x := Array(0 .. max_terms + 1, []);
array_tmp0 := Array(0 .. max_terms + 1, []);
array_tmp1 := Array(0 .. max_terms + 1, []);
array_tmp2 := Array(0 .. max_terms + 1, []);
array_tmp3 := Array(0 .. max_terms + 1, []);
array_tmp4 := Array(0 .. max_terms + 1, []);
array_tmp5 := Array(0 .. max_terms + 1, []);
array_tmp6 := Array(0 .. max_terms + 1, []);
array_m1 := Array(0 .. max_terms + 1, []);
array_y_higher := Array(0 .. 3, 0 .. max_terms + 1, []);
array_y_higher_work := Array(0 .. 3, 0 .. max_terms + 1, []);
array_y_higher_work2 := Array(0 .. 3, 0 .. max_terms + 1, []);
array_y_set_initial := Array(0 .. 3, 0 .. max_terms + 1, []);
array_poles := Array(0 .. 2, 0 .. 4, []);
array_real_pole := Array(0 .. 2, 0 .. 4, []);
array_complex_pole := Array(0 .. 2, 0 .. 4, []);
array_fact_2 := Array(0 .. max_terms + 1, 0 .. max_terms + 1, []);
term := 1;
while term <= max_terms do array_y_init[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_norms[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_fact_1[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_pole[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do
array_1st_rel_error[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do
array_last_rel_error[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do
array_type_pole[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_y[term] := 0.; term := term + 1 end do
;
term := 1;
while term <= max_terms do array_x[term] := 0.; term := term + 1 end do
;
term := 1;
while term <= max_terms do array_tmp0[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_tmp1[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_tmp2[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_tmp3[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_tmp4[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_tmp5[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_tmp6[term] := 0.; term := term + 1
end do;
term := 1;
while term <= max_terms do array_m1[term] := 0.; term := term + 1
end do;
ord := 1;
while ord <= 2 do
term := 1;
while term <= max_terms do
array_y_higher[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= 2 do
term := 1;
while term <= max_terms do
array_y_higher_work[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= 2 do
term := 1;
while term <= max_terms do
array_y_higher_work2[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= 2 do
term := 1;
while term <= max_terms do
array_y_set_initial[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= 1 do
term := 1;
while term <= 3 do array_poles[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= 1 do
term := 1;
while term <= 3 do
array_real_pole[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= 1 do
term := 1;
while term <= 3 do
array_complex_pole[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
ord := 1;
while ord <= max_terms do
term := 1;
while term <= max_terms do
array_fact_2[ord, term] := 0.; term := term + 1
end do;
ord := ord + 1
end do;
array_y := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_y[term] := 0.; term := term + 1
end do;
array_x := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_x[term] := 0.; term := term + 1
end do;
array_tmp0 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp0[term] := 0.; term := term + 1
end do;
array_tmp1 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp1[term] := 0.; term := term + 1
end do;
array_tmp2 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp2[term] := 0.; term := term + 1
end do;
array_tmp3 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp3[term] := 0.; term := term + 1
end do;
array_tmp4 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp4[term] := 0.; term := term + 1
end do;
array_tmp5 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp5[term] := 0.; term := term + 1
end do;
array_tmp6 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_tmp6[term] := 0.; term := term + 1
end do;
array_m1 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do array_m1[term] := 0.; term := term + 1
end do;
array_const_1 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do
array_const_1[term] := 0.; term := term + 1
end do;
array_const_1[1] := 1;
array_const_0D0 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do
array_const_0D0[term] := 0.; term := term + 1
end do;
array_const_0D0[1] := 0.;
array_const_0D1 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do
array_const_0D1[term] := 0.; term := term + 1
end do;
array_const_0D1[1] := 0.1;
array_const_0D2 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do
array_const_0D2[term] := 0.; term := term + 1
end do;
array_const_0D2[1] := 0.2;
array_m1 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms do array_m1[term] := 0.; term := term + 1
end do;
array_m1[1] := -1.0;
iiif := 0;
while iiif <= glob_max_terms do
jjjf := 0;
while jjjf <= glob_max_terms do
array_fact_1[iiif] := 0;
array_fact_2[iiif, jjjf] := 0;
jjjf := jjjf + 1
end do;
iiif := iiif + 1
end do;
x_start := -5.0;
x_end := 5.0;
array_y_init[1] := exact_soln_y(x_start);
glob_look_poles := true;
glob_max_iter := 1000000;
glob_display_interval := 0.1;
glob_max_minutes := 10;
glob_desired_digits_correct := 10;
glob_display_interval := 0.001;
glob_look_poles := true;
glob_max_iter := 10000000;
glob_max_minutes := 3;
glob_subiter_method := 3;
glob_last_good_h := glob_h;
glob_max_terms := max_terms;
glob_max_sec := convfloat(60.0)*convfloat(glob_max_minutes)
+ convfloat(3600.0)*convfloat(glob_max_hours);
if 0. < glob_h then
glob_neg_h := false;
glob_display_interval := omniabs(glob_display_interval)
else
glob_neg_h := true;
glob_display_interval := -omniabs(glob_display_interval)
end if;
chk_data();
array_y_set_initial[1, 1] := true;
array_y_set_initial[1, 2] := false;
array_y_set_initial[1, 3] := false;
array_y_set_initial[1, 4] := false;
array_y_set_initial[1, 5] := false;
array_y_set_initial[1, 6] := false;
array_y_set_initial[1, 7] := false;
array_y_set_initial[1, 8] := false;
array_y_set_initial[1, 9] := false;
array_y_set_initial[1, 10] := false;
array_y_set_initial[1, 11] := false;
array_y_set_initial[1, 12] := false;
array_y_set_initial[1, 13] := false;
array_y_set_initial[1, 14] := false;
array_y_set_initial[1, 15] := false;
array_y_set_initial[1, 16] := false;
array_y_set_initial[1, 17] := false;
array_y_set_initial[1, 18] := false;
array_y_set_initial[1, 19] := false;
array_y_set_initial[1, 20] := false;
array_y_set_initial[1, 21] := false;
array_y_set_initial[1, 22] := false;
array_y_set_initial[1, 23] := false;
array_y_set_initial[1, 24] := false;
array_y_set_initial[1, 25] := false;
array_y_set_initial[1, 26] := false;
array_y_set_initial[1, 27] := false;
array_y_set_initial[1, 28] := false;
array_y_set_initial[1, 29] := false;
array_y_set_initial[1, 30] := false;
omniout_str(ALWAYS, "START of Optimize");
glob_check_sign := check_sign(x_start, x_end);
glob_h := check_sign(x_start, x_end);
if glob_display_interval < glob_h then glob_h := glob_display_interval
end if;
if glob_max_h < glob_h then glob_h := glob_max_h end if;
found_h := -1.0;
best_h := 0.;
min_value := glob_large_float;
est_answer := est_size_answer();
opt_iter := 1;
while opt_iter <= 20 and found_h < 0. do
omniout_int(ALWAYS, "opt_iter", 32, opt_iter, 4, "");
array_x[1] := x_start;
array_x[2] := glob_h;
glob_next_display := x_start;
order_diff := 1;
term_no := 1;
while term_no <= order_diff do
array_y[term_no] := array_y_init[term_no]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
rows := order_diff;
r_order := 1;
while r_order <= rows do
term_no := 1;
while term_no <= rows - r_order + 1 do
it := term_no + r_order - 1;
array_y_higher[r_order, term_no] := array_y_init[it]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
r_order := r_order + 1
end do;
atomall();
est_needed_step_err :=
estimated_needed_step_error(x_start, x_end, glob_h, est_answer)
;
omniout_float(ALWAYS, "est_needed_step_err", 32,
est_needed_step_err, 16, "");
value3 := test_suggested_h();
omniout_float(ALWAYS, "value3", 32, value3, 32, "");
if value3 < est_needed_step_err and found_h < 0. then
best_h := glob_h; found_h := 1.0
end if;
omniout_float(ALWAYS, "best_h", 32, best_h, 32, "");
opt_iter := opt_iter + 1;
glob_h := glob_h*0.5
end do;
if 0. < found_h then glob_h := best_h
else omniout_str(ALWAYS,
"No increment to obtain desired accuracy found")
end if;
if glob_html_log then
html_log_file := fopen("html/entry.html", WRITE, TEXT)
end if;
if 0. < found_h then
omniout_str(ALWAYS, "START of Soultion");
array_x[1] := x_start;
array_x[2] := glob_h;
glob_next_display := x_start;
order_diff := 1;
term_no := 1;
while term_no <= order_diff do
array_y[term_no] := array_y_init[term_no]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
rows := order_diff;
r_order := 1;
while r_order <= rows do
term_no := 1;
while term_no <= rows - r_order + 1 do
it := term_no + r_order - 1;
array_y_higher[r_order, term_no] := array_y_init[it]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
r_order := r_order + 1
end do;
current_iter := 1;
glob_clock_start_sec := elapsed_time_seconds();
glob_clock_sec := elapsed_time_seconds();
glob_current_iter := 0;
glob_iter := 0;
omniout_str(DEBUGL, " ");
glob_reached_optimal_h := true;
glob_optimal_clock_start_sec := elapsed_time_seconds();
while glob_current_iter < glob_max_iter and
glob_check_sign*array_x[1] < glob_check_sign*x_end and
convfloat(glob_clock_sec) - convfloat(glob_orig_start_sec) <
convfloat(glob_max_sec) do
if reached_interval() then
omniout_str(INFO, " ");
omniout_str(INFO, "TOP MAIN SOLVE Loop")
end if;
glob_iter := glob_iter + 1;
glob_clock_sec := elapsed_time_seconds();
glob_current_iter := glob_current_iter + 1;
atomall();
display_alot(current_iter);
if glob_look_poles then check_for_pole() end if;
if reached_interval() then glob_next_display :=
glob_next_display + glob_display_interval
end if;
array_x[1] := array_x[1] + glob_h;
array_x[2] := glob_h;
order_diff := 2;
ord := 2;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
array_y_higher_work[2, iii] := array_y_higher[2, iii]/(
expt(glob_h, calc_term - 1)*
factorial_3(iii - calc_term, iii - 1));
iii := iii - 1
end do;
temp_sum := 0.;
ord := 2;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
temp_sum := temp_sum + array_y_higher_work[ord, iii];
iii := iii - 1
end do;
array_y_higher_work2[ord, calc_term] := temp_sum*
expt(glob_h, calc_term - 1)/factorial_1(calc_term - 1);
ord := 1;
calc_term := 2;
iii := glob_max_terms;
while calc_term <= iii do
array_y_higher_work[1, iii] := array_y_higher[1, iii]/(
expt(glob_h, calc_term - 1)*
factorial_3(iii - calc_term, iii - 1));
iii := iii - 1
end do;
temp_sum := 0.;
ord := 1;
calc_term := 2;
iii := glob_max_terms;
while calc_term <= iii do
temp_sum := temp_sum + array_y_higher_work[ord, iii];
iii := iii - 1
end do;
array_y_higher_work2[ord, calc_term] := temp_sum*
expt(glob_h, calc_term - 1)/factorial_1(calc_term - 1);
ord := 1;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
array_y_higher_work[1, iii] := array_y_higher[1, iii]/(
expt(glob_h, calc_term - 1)*
factorial_3(iii - calc_term, iii - 1));
iii := iii - 1
end do;
temp_sum := 0.;
ord := 1;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
temp_sum := temp_sum + array_y_higher_work[ord, iii];
iii := iii - 1
end do;
array_y_higher_work2[ord, calc_term] := temp_sum*
expt(glob_h, calc_term - 1)/factorial_1(calc_term - 1);
term_no := glob_max_terms;
while 1 <= term_no do
array_y[term_no] := array_y_higher_work2[1, term_no];
ord := 1;
while ord <= order_diff do
array_y_higher[ord, term_no] :=
array_y_higher_work2[ord, term_no];
ord := ord + 1
end do;
term_no := term_no - 1
end do
end do;
omniout_str(ALWAYS, "Finished!");
if glob_max_iter <= glob_iter then omniout_str(ALWAYS,
"Maximum Iterations Reached before Solution Completed!")
end if;
if convfloat(glob_max_sec) <=
elapsed_time_seconds() - convfloat(glob_orig_start_sec) then
omniout_str(ALWAYS,
"Maximum Time Reached before Solution Completed!")
end if;
glob_clock_sec := elapsed_time_seconds();
omniout_str(INFO,
"diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);");
omniout_int(INFO, "Iterations ", 32,
glob_iter, 4, " ");
prog_report(x_start, x_end);
if glob_html_log then
logstart(html_log_file);
logitem_str(html_log_file, "2013-01-28T13:01:11-06:00");
logitem_str(html_log_file, "Maple");
logitem_str(html_log_file,
"div_exp_exp");
logitem_str(html_log_file,
"diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);");
logitem_float(html_log_file, x_start);
logitem_float(html_log_file, x_end);
logitem_float(html_log_file, array_x[1]);
logitem_float(html_log_file, glob_h);
logitem_integer(html_log_file, Digits);
logitem_good_digits(html_log_file, array_last_rel_error[1]);
logitem_integer(html_log_file, glob_max_terms);
logitem_float(html_log_file, array_1st_rel_error[1]);
logitem_float(html_log_file, array_last_rel_error[1]);
logitem_integer(html_log_file, glob_iter);
logitem_pole(html_log_file, array_type_pole[1]);
if array_type_pole[1] = 1 or array_type_pole[1] = 2 then
logitem_float(html_log_file, array_pole[1]);
logitem_float(html_log_file, array_pole[2]);
0
else
logitem_str(html_log_file, "NA");
logitem_str(html_log_file, "NA");
0
end if;
logitem_time(html_log_file, convfloat(glob_clock_sec));
if glob_percent_done < 100.0 then
logitem_time(html_log_file, convfloat(glob_total_exp_sec));
0
else logitem_str(html_log_file, "Done"); 0
end if;
log_revs(html_log_file, " 165 | ");
logitem_str(html_log_file, "div_exp_exp diffeq.mxt");
logitem_str(html_log_file, "div_exp_exp maple results");
logitem_str(html_log_file, "All Tests - All Languages");
logend(html_log_file)
end if;
if glob_html_log then fclose(html_log_file) end if
end if
end proc
> # End Function number 12
> main();
##############ECHO OF PROBLEM#################
##############temp/div_exp_exppostode.ode#################
diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);
!
#BEGIN FIRST INPUT BLOCK
Digits:=32;
max_terms:=30;
!
#END FIRST INPUT BLOCK
#BEGIN SECOND INPUT BLOCK
x_start := -5.0;
x_end := 5.0 ;
array_y_init[0 + 1] := exact_soln_y(x_start);
glob_look_poles := true;
glob_max_iter := 1000000;
glob_display_interval := 0.1;
glob_max_minutes := 10;
#END SECOND INPUT BLOCK
#BEGIN OVERRIDE BLOCK
glob_desired_digits_correct:=10;
glob_display_interval:=0.001;
glob_look_poles:=true;
glob_max_iter:=10000000;
glob_max_minutes:=3;
glob_subiter_method:=3;
#END OVERRIDE BLOCK
!
#BEGIN USER DEF BLOCK
exact_soln_y := proc(x)
return(- 10.0 * (exp(0.1* x)/exp(0.2*x)));
end;
#END USER DEF BLOCK
#######END OF ECHO OF PROBLEM#################
START of Optimize
min_size = 0
min_size = 1
opt_iter = 1
glob_desired_digits_correct = 10
desired_abs_gbl_error = 1.0000000000000000000000000000000e-10
range = 10
estimated_steps = 10000
step_error = 1.0000000000000000000000000000000e-14
est_needed_step_err = 1.0000000000000000000000000000000e-14
hn_div_ho = 0.5
hn_div_ho_2 = 0.25
hn_div_ho_3 = 0.125
value3 = 4.0881555312683833227652822998981e-130
max_value3 = 4.0881555312683833227652822998981e-130
value3 = 4.0881555312683833227652822998981e-130
best_h = 0.001
START of Soultion
TOP MAIN SOLVE Loop
x[1] = -5
y[1] (analytic) = -16.487212707001281468486507878142
y[1] (numeric) = -16.487212707001281468486507878142
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.630e+09
Order of pole = 1.373e+15
TOP MAIN SOLVE Loop
x[1] = -4.999
y[1] (analytic) = -16.48556406816389707525691205722
y[1] (numeric) = -16.48556406816389707525691205722
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.998
y[1] (analytic) = -16.483915594182153501045987602693
y[1] (numeric) = -16.483915594182153501045987602693
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.997
y[1] (analytic) = -16.482267285039566006022561489266
y[1] (numeric) = -16.482267285039566006022561489266
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.996
y[1] (analytic) = -16.480619140719651498747022857178
y[1] (numeric) = -16.480619140719651498747022857178
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.995
y[1] (analytic) = -16.478971161205928536006492097671
y[1] (numeric) = -16.478971161205928536006492097671
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.994
y[1] (analytic) = -16.477323346481917322650006420719
y[1] (numeric) = -16.477323346481917322650006420719
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.863e+09
Order of pole = 1.962e+15
memory used=3.8MB, alloc=2.8MB, time=0.14
TOP MAIN SOLVE Loop
x[1] = -4.993
y[1] (analytic) = -16.475675696531139711423721903388
y[1] (numeric) = -16.475675696531139711423721903387
absolute error = 1e-30
relative error = 6.0695537980912330132582058112915e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.905e+09
Order of pole = 4.045e+15
TOP MAIN SOLVE Loop
x[1] = -4.992
y[1] (analytic) = -16.474028211337119202806132017151
y[1] (numeric) = -16.474028211337119202806132017151
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.991
y[1] (analytic) = -16.472380890883380944843302632547
y[1] (numeric) = -16.472380890883380944843302632547
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.99
y[1] (analytic) = -16.470733735153451732984123499494
y[1] (numeric) = -16.470733735153451732984123499494
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.989
y[1] (analytic) = -16.469086744130860009915576201647
y[1] (numeric) = -16.469086744130860009915576201646
absolute error = 1e-30
relative error = 6.0719821052395217356504777254899e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.160e+09
Order of pole = 4.139e+15
TOP MAIN SOLVE Loop
x[1] = -4.988
y[1] (analytic) = -16.467439917799135865398018583126
y[1] (numeric) = -16.467439917799135865398018583125
absolute error = 1e-30
relative error = 6.0725893338109682363396228172445e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.987
y[1] (analytic) = -16.465793256141811036100485645988
y[1] (numeric) = -16.465793256141811036100485645987
absolute error = 1e-30
relative error = 6.0731966231083081257433614043548e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.719e+09
Order of pole = 4.084e+16
TOP MAIN SOLVE Loop
x[1] = -4.986
y[1] (analytic) = -16.464146759142418905436006916775
y[1] (numeric) = -16.464146759142418905436006916774
absolute error = 1e-30
relative error = 6.0738039731376142968401531250046e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.985
y[1] (analytic) = -16.462500426784494503396940280509
y[1] (numeric) = -16.462500426784494503396940280508
absolute error = 1e-30
relative error = 6.0744113839049602499281209404078e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.984
y[1] (analytic) = -16.460854259051574506390322280479
y[1] (numeric) = -16.460854259051574506390322280478
absolute error = 1e-30
relative error = 6.0750188554164200926857861378403e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.983
y[1] (analytic) = -16.459208255927197237073234882173
y[1] (numeric) = -16.459208255927197237073234882172
absolute error = 1e-30
relative error = 6.0756263876780685402328094074760e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.982
y[1] (analytic) = -16.457562417394902664188188699713
y[1] (numeric) = -16.457562417394902664188188699712
absolute error = 1e-30
relative error = 6.0762339806959809151907379936336e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.491e+09
Order of pole = 5.581e+15
TOP MAIN SOLVE Loop
x[1] = -4.981
y[1] (analytic) = -16.455916743438232402398522683142
y[1] (numeric) = -16.45591674343823240239852268314
absolute error = 2e-30
relative error = 1.2153683268952466295487517842087e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.860e+09
Order of pole = 3.100e+16
TOP MAIN SOLVE Loop
memory used=7.6MB, alloc=3.8MB, time=0.29
x[1] = -4.98
y[1] (analytic) = -16.454271234040729712123820264918
y[1] (numeric) = -16.454271234040729712123820264916
absolute error = 2e-30
relative error = 1.2154898698049803551398916593479e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.298e+09
Order of pole = 1.839e+16
TOP MAIN SOLVE Loop
x[1] = -4.979
y[1] (analytic) = -16.452625889185939499375341963979
y[1] (numeric) = -16.452625889185939499375341963976
absolute error = 3e-30
relative error = 1.8234171373044191833648760064558e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.978
y[1] (analytic) = -16.45098070885740831559147444571
y[1] (numeric) = -16.450980708857408315591474445708
absolute error = 2e-30
relative error = 1.2157329920903594815061661156493e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.244e+09
Order of pole = 1.114e+15
TOP MAIN SOLVE Loop
x[1] = -4.977
y[1] (analytic) = -16.449335693038684357473196036199
y[1] (numeric) = -16.449335693038684357473196036197
absolute error = 2e-30
relative error = 1.2158545714684361051371179795196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.976
y[1] (analytic) = -16.447690841713317466819558689101
y[1] (numeric) = -16.447690841713317466819558689099
absolute error = 2e-30
relative error = 1.2159761630050584535845523270422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.975
y[1] (analytic) = -16.446046154864859130363186403498
y[1] (numeric) = -16.446046154864859130363186403496
absolute error = 2e-30
relative error = 1.2160977667014424422157059054968e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.691e+09
Order of pole = 3.264e+15
TOP MAIN SOLVE Loop
x[1] = -4.974
y[1] (analytic) = -16.444401632476862479605790091084
y[1] (numeric) = -16.444401632476862479605790091082
absolute error = 2e-30
relative error = 1.2162193825588041079954319653318e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.059e+09
Order of pole = 1.830e+16
TOP MAIN SOLVE Loop
x[1] = -4.973
y[1] (analytic) = -16.442757274532882290653698891047
y[1] (numeric) = -16.442757274532882290653698891045
absolute error = 2e-30
relative error = 1.2163410105783596094983606298230e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.473e+09
Order of pole = 2.628e+15
TOP MAIN SOLVE Loop
x[1] = -4.972
y[1] (analytic) = -16.441113081016474984053407930995
y[1] (numeric) = -16.441113081016474984053407930994
absolute error = 1e-30
relative error = 6.0823132538066261346053024041474e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.971
y[1] (analytic) = -16.439469051911198624627142532285
y[1] (numeric) = -16.439469051911198624627142532284
absolute error = 1e-30
relative error = 6.0829215155445868104710068038499e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.97
y[1] (analytic) = -16.437825187200612921308438858105
y[1] (numeric) = -16.437825187200612921308438858104
absolute error = 1e-30
relative error = 6.0835298381117626924735919546976e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 2.286e+15
TOP MAIN SOLVE Loop
x[1] = -4.969
y[1] (analytic) = -16.436181486868279226977741002675
y[1] (numeric) = -16.436181486868279226977741002674
absolute error = 1e-30
relative error = 6.0841382215142370062898860314447e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.968
y[1] (analytic) = -16.434537950897760538298014519913
y[1] (numeric) = -16.434537950897760538298014519913
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.967
y[1] (analytic) = -16.432894579272621495550376389932
y[1] (numeric) = -16.432894579272621495550376389932
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=11.4MB, alloc=4.0MB, time=0.45
x[1] = -4.966
y[1] (analytic) = -16.431251371976428382469741421707
y[1] (numeric) = -16.431251371976428382469741421706
absolute error = 1e-30
relative error = 6.0859637367942919210491120673219e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.540e+09
Order of pole = 2.015e+15
TOP MAIN SOLVE Loop
x[1] = -4.965
y[1] (analytic) = -16.429608328992749126080485090291
y[1] (numeric) = -16.42960832899274912608048509029
absolute error = 1e-30
relative error = 6.0865723635988043868608317078350e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.998e+09
Order of pole = 3.178e+15
TOP MAIN SOLVE Loop
x[1] = -4.964
y[1] (analytic) = -16.427965450305153296532122806924
y[1] (numeric) = -16.427965450305153296532122806923
absolute error = 1e-30
relative error = 6.0871810512690405393820315971869e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.963
y[1] (analytic) = -16.426322735897212106935005620388
y[1] (numeric) = -16.426322735897212106935005620387
absolute error = 1e-30
relative error = 6.0877897998110872553201456578431e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.906e+09
Order of pole = 3.889e+15
TOP MAIN SOLVE Loop
x[1] = -4.962
y[1] (analytic) = -16.424680185752498413196032347974
y[1] (numeric) = -16.424680185752498413196032347973
absolute error = 1e-30
relative error = 6.0883986092310320201007139537039e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.251e+09
Order of pole = 3.757e+15
TOP MAIN SOLVE Loop
x[1] = -4.961
y[1] (analytic) = -16.423037799854586713854378134416
y[1] (numeric) = -16.423037799854586713854378134414
absolute error = 2e-30
relative error = 1.2178014959069925855856515088818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.787e+09
Order of pole = 2.814e+15
TOP MAIN SOLVE Loop
x[1] = -4.96
y[1] (analytic) = -16.421395578187053149917239437143
y[1] (numeric) = -16.42139557818705314991723943714
absolute error = 3e-30
relative error = 1.8268849232186906045541478282305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 2.229e+15
TOP MAIN SOLVE Loop
x[1] = -4.959
y[1] (analytic) = -16.419753520733475504695595436215
y[1] (numeric) = -16.419753520733475504695595436213
absolute error = 2e-30
relative error = 1.2180450805638277187605103137181e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.958
y[1] (analytic) = -16.4181116274774332036399858673
y[1] (numeric) = -16.418111627477433203639985867298
absolute error = 2e-30
relative error = 1.2181668911623125169402416043028e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.957
y[1] (analytic) = -16.416469898402507314176305276035
y[1] (numeric) = -16.416469898402507314176305276034
absolute error = 1e-30
relative error = 6.0914435697123311844724441367991e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.956
y[1] (analytic) = -16.414828333492280545541613692156
y[1] (numeric) = -16.414828333492280545541613692155
absolute error = 1e-30
relative error = 6.0920527445275355321290218613317e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.955
y[1] (analytic) = -16.413186932730337248619963721725
y[1] (numeric) = -16.413186932730337248619963721724
absolute error = 1e-30
relative error = 6.0926619802632673758280611284732e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.107e+09
Order of pole = 2.325e+15
TOP MAIN SOLVE Loop
x[1] = -4.954
y[1] (analytic) = -16.411545696100263415778244055839
y[1] (numeric) = -16.411545696100263415778244055838
absolute error = 1e-30
relative error = 6.0932712769256190729319573396798e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.937e+09
Order of pole = 5.321e+15
TOP MAIN SOLVE Loop
x[1] = -4.953
y[1] (analytic) = -16.409904623585646680702039394158
y[1] (numeric) = -16.409904623585646680702039394158
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.819e+09
Order of pole = 2.705e+15
TOP MAIN SOLVE Loop
memory used=15.2MB, alloc=4.1MB, time=0.62
x[1] = -4.952
y[1] (analytic) = -16.408263715170076318231506781629
y[1] (numeric) = -16.408263715170076318231506781628
absolute error = 1e-30
relative error = 6.0944900530545545031958270753033e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.796e+09
Order of pole = 2.934e+15
TOP MAIN SOLVE Loop
x[1] = -4.951
y[1] (analytic) = -16.406622970837143244197268356743
y[1] (numeric) = -16.406622970837143244197268356742
absolute error = 1e-30
relative error = 6.0950995325333259976553113701037e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.278e+09
Order of pole = 1.001e+16
TOP MAIN SOLVE Loop
x[1] = -4.95
y[1] (analytic) = -16.404982390570440015256320509714
y[1] (numeric) = -16.404982390570440015256320509712
absolute error = 2e-30
relative error = 1.2191418145926185736481103525664e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.826e+09
Order of pole = 2.863e+16
TOP MAIN SOLVE Loop
x[1] = -4.949
y[1] (analytic) = -16.403341974353560828727959448904
y[1] (numeric) = -16.403341974353560828727959448902
absolute error = 2e-30
relative error = 1.2192637348699901038508592925849e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.948
y[1] (analytic) = -16.401701722170101522429723173885
y[1] (numeric) = -16.401701722170101522429723173883
absolute error = 2e-30
relative error = 1.2193856673399989929140403984154e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.947
y[1] (analytic) = -16.400061634003659574513349853474
y[1] (numeric) = -16.400061634003659574513349853472
absolute error = 2e-30
relative error = 1.2195076120038645655387586646068e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.946
y[1] (analytic) = -16.398421709837834103300752607116
y[1] (numeric) = -16.398421709837834103300752607114
absolute error = 2e-30
relative error = 1.2196295688628062683646860229389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.945
y[1] (analytic) = -16.396781949656225867120010687966
y[1] (numeric) = -16.396781949656225867120010687964
absolute error = 2e-30
relative error = 1.2197515379180436699822558088291e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.944
y[1] (analytic) = -16.395142353442437264141377066031
y[1] (numeric) = -16.395142353442437264141377066029
absolute error = 2e-30
relative error = 1.2198735191707964609448584472470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.943
y[1] (analytic) = -16.393502921180072332213302409738
y[1] (numeric) = -16.393502921180072332213302409737
absolute error = 1e-30
relative error = 6.0999775631114222689051917912939e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.894e+09
Order of pole = 2.823e+15
TOP MAIN SOLVE Loop
x[1] = -4.942
y[1] (analytic) = -16.391863652852736748698475464284
y[1] (numeric) = -16.391863652852736748698475464282
absolute error = 2e-30
relative error = 1.2201175182737275830066920823221e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.875e+09
Order of pole = 3.448e+15
TOP MAIN SOLVE Loop
x[1] = -4.941
y[1] (analytic) = -16.39022454844403783030987982512
y[1] (numeric) = -16.390224548444037830309879825118
absolute error = 2e-30
relative error = 1.2202395361263459051372676254560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.547e+09
Order of pole = 4.435e+16
TOP MAIN SOLVE Loop
x[1] = -4.94
y[1] (analytic) = -16.38858560793758453294686710495
y[1] (numeric) = -16.388585607937584532946867104948
absolute error = 2e-30
relative error = 1.2203615661813595986999650244050e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.939
y[1] (analytic) = -16.386946831316987451531246492585
y[1] (numeric) = -16.386946831316987451531246492584
absolute error = 1e-30
relative error = 6.1024180421999448212296906596079e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=19.0MB, alloc=4.1MB, time=0.78
x[1] = -4.938
y[1] (analytic) = -16.385308218565858819843390702028
y[1] (numeric) = -16.385308218565858819843390702027
absolute error = 1e-30
relative error = 6.1030283145172721218124881114380e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.937
y[1] (analytic) = -16.383669769667812510358358310135
y[1] (numeric) = -16.383669769667812510358358310134
absolute error = 1e-30
relative error = 6.1036386478648826184265760859898e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.936
y[1] (analytic) = -16.382031484606464034082032481234
y[1] (numeric) = -16.382031484606464034082032481233
absolute error = 1e-30
relative error = 6.1042490422488796445531456606361e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.935
y[1] (analytic) = -16.380393363365430540387276077046
y[1] (numeric) = -16.380393363365430540387276077045
absolute error = 1e-30
relative error = 6.1048594976753671440372537165107e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.407e+09
Order of pole = 3.868e+15
TOP MAIN SOLVE Loop
x[1] = -4.934
y[1] (analytic) = -16.378755405928330816850103150277
y[1] (numeric) = -16.378755405928330816850103150276
absolute error = 1e-30
relative error = 6.1054700141504496711488623770107e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.933
y[1] (analytic) = -16.377117612278785289085866820242
y[1] (numeric) = -16.377117612278785289085866820241
absolute error = 1e-30
relative error = 6.1060805916802323906438845505458e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.648e+09
Order of pole = 2.643e+16
TOP MAIN SOLVE Loop
x[1] = -4.932
y[1] (analytic) = -16.375479982400416020585463528881
y[1] (numeric) = -16.37547998240041602058546352888
absolute error = 1e-30
relative error = 6.1066912302708210778252355781497e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.931
y[1] (analytic) = -16.373842516276846712551553675531
y[1] (numeric) = -16.373842516276846712551553675531
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.129e+09
Order of pole = 4.159e+15
TOP MAIN SOLVE Loop
x[1] = -4.93
y[1] (analytic) = -16.372205213891702703734798628821
y[1] (numeric) = -16.372205213891702703734798628821
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.235e+09
Order of pole = 2.830e+15
TOP MAIN SOLVE Loop
x[1] = -4.929
y[1] (analytic) = -16.370568075228610970270114114035
y[1] (numeric) = -16.370568075228610970270114114035
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.928
y[1] (analytic) = -16.368931100271200125512939974328
y[1] (numeric) = -16.368931100271200125512939974329
absolute error = 1e-30
relative error = 6.1091343953633723820367253393623e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.166e+09
Order of pole = 4.023e+15
TOP MAIN SOLVE Loop
x[1] = -4.927
y[1] (analytic) = -16.367294289003100419875526304148
y[1] (numeric) = -16.367294289003100419875526304148
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.000e+09
Order of pole = 4.070e+15
TOP MAIN SOLVE Loop
x[1] = -4.926
y[1] (analytic) = -16.365657641407943740663235953212
y[1] (numeric) = -16.365657641407943740663235953213
absolute error = 1e-30
relative error = 6.1103563444332788835996494140028e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.890e+09
Order of pole = 3.063e+15
TOP MAIN SOLVE Loop
x[1] = -4.925
y[1] (analytic) = -16.364021157469363611910863399436
y[1] (numeric) = -16.364021157469363611910863399436
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.619e+09
Order of pole = 1.532e+16
TOP MAIN SOLVE Loop
x[1] = -4.924
y[1] (analytic) = -16.362384837170995194218969989135
y[1] (numeric) = -16.362384837170995194218969989135
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
memory used=22.8MB, alloc=4.1MB, time=0.94
TOP MAIN SOLVE Loop
x[1] = -4.923
y[1] (analytic) = -16.3607486804964752845902355429
y[1] (numeric) = -16.3607486804964752845902355429
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.922
y[1] (analytic) = -16.359112687429442316265826325484
y[1] (numeric) = -16.359112687429442316265826325484
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.401e+09
Order of pole = 5.286e+15
TOP MAIN SOLVE Loop
x[1] = -4.921
y[1] (analytic) = -16.35747685795353635856177937808
y[1] (numeric) = -16.357476857953536358561779378081
absolute error = 1e-30
relative error = 6.1134122865273535816880212044592e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.090e+09
Order of pole = 8.010e+15
TOP MAIN SOLVE Loop
x[1] = -4.92
y[1] (analytic) = -16.355841192052399116705403211345
y[1] (numeric) = -16.355841192052399116705403211346
absolute error = 1e-30
relative error = 6.1140236583240866772037731273287e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.245e+09
Order of pole = 5.186e+15
TOP MAIN SOLVE Loop
x[1] = -4.919
y[1] (analytic) = -16.354205689709673931671694857533
y[1] (numeric) = -16.354205689709673931671694857534
absolute error = 1e-30
relative error = 6.1146350912610564069105889919203e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.918
y[1] (analytic) = -16.352570350909005780019773280114
y[1] (numeric) = -16.352570350909005780019773280115
absolute error = 1e-30
relative error = 6.1152465853443771001832613697782e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.995e+09
Order of pole = 7.658e+15
TOP MAIN SOLVE Loop
x[1] = -4.917
y[1] (analytic) = -16.350935175634041273729329139225
y[1] (numeric) = -16.350935175634041273729329139226
absolute error = 1e-30
relative error = 6.1158581405801636978600929776586e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.654e+09
Order of pole = 2.123e+15
TOP MAIN SOLVE Loop
x[1] = -4.916
y[1] (analytic) = -16.349300163868428660037090911332
y[1] (numeric) = -16.349300163868428660037090911333
absolute error = 1e-30
relative error = 6.1164697569745317523040460859632e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.915
y[1] (analytic) = -16.347665315595817821273307361461
y[1] (numeric) = -16.347665315595817821273307361462
absolute error = 1e-30
relative error = 6.1170814345335974274638980424198e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.985e+09
Order of pole = 2.169e+16
TOP MAIN SOLVE Loop
x[1] = -4.914
y[1] (analytic) = -16.346030630799860274698246366366
y[1] (numeric) = -16.346030630799860274698246366367
absolute error = 1e-30
relative error = 6.1176931732634774989354029116202e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.010e+09
Order of pole = 3.321e+16
TOP MAIN SOLVE Loop
x[1] = -4.913
y[1] (analytic) = -16.344396109464209172338710086991
y[1] (numeric) = -16.344396109464209172338710086992
absolute error = 1e-30
relative error = 6.1183049731702893540224592310307e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.089e+09
Order of pole = 4.030e+15
TOP MAIN SOLVE Loop
x[1] = -4.912
y[1] (analytic) = -16.342761751572519300824566488605
y[1] (numeric) = -16.342761751572519300824566488607
absolute error = 2e-30
relative error = 1.2237833668520301983596567768161e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.911
y[1] (analytic) = -16.341127557108447081225297206967
y[1] (numeric) = -16.341127557108447081225297206968
absolute error = 1e-30
relative error = 6.1195287565391810231665920909441e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.91
y[1] (analytic) = -16.339493526055650568886561758877
y[1] (numeric) = -16.339493526055650568886561758878
absolute error = 1e-30
relative error = 6.1201407400134986709227835176324e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.166e+09
Order of pole = 4.274e+15
TOP MAIN SOLVE Loop
memory used=26.7MB, alloc=4.2MB, time=1.12
x[1] = -4.909
y[1] (analytic) = -16.337859658397789453266778095504
y[1] (numeric) = -16.337859658397789453266778095505
absolute error = 1e-30
relative error = 6.1207527846892237698151345039948e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.125e+09
Order of pole = 9.592e+16
TOP MAIN SOLVE Loop
x[1] = -4.908
y[1] (analytic) = -16.33622595411852505777371949683
y[1] (numeric) = -16.336225954118525057773719496831
absolute error = 1e-30
relative error = 6.1213648905724767666059964112541e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.907
y[1] (analytic) = -16.334592413201520339601127805592
y[1] (numeric) = -16.334592413201520339601127805594
absolute error = 2e-30
relative error = 1.2243954115338757440266000179363e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.906
y[1] (analytic) = -16.332959035630439889565342999086
y[1] (numeric) = -16.332959035630439889565342999088
absolute error = 2e-30
relative error = 1.2245178571972102602740532934044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.793e+09
Order of pole = 5.676e+15
TOP MAIN SOLVE Loop
x[1] = -4.905
y[1] (analytic) = -16.331325821388949931941949097189
y[1] (numeric) = -16.331325821388949931941949097191
absolute error = 2e-30
relative error = 1.2246403151057233586979246516580e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.478e+09
Order of pole = 1.608e+15
TOP MAIN SOLVE Loop
x[1] = -4.904
y[1] (analytic) = -16.329692770460718324302436404985
y[1] (numeric) = -16.329692770460718324302436404987
absolute error = 2e-30
relative error = 1.2247627852606396183843655595069e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 3.435e+15
TOP MAIN SOLVE Loop
x[1] = -4.903
y[1] (analytic) = -16.328059882829414557350880088338
y[1] (numeric) = -16.32805988282941455735088008834
absolute error = 2e-30
relative error = 1.2248852676631837408835591984402e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.117e+09
Order of pole = 3.729e+15
TOP MAIN SOLVE Loop
x[1] = -4.902
y[1] (analytic) = -16.3264271584787097547606350808
y[1] (numeric) = -16.326427158478709754760635080803
absolute error = 3e-30
relative error = 1.8375116434718708253329512202073e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.901
y[1] (analytic) = -16.32479459739227667301104732021
y[1] (numeric) = -16.324794597392276673011047320212
absolute error = 2e-30
relative error = 1.2251302692160549929145792867467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.9
y[1] (analytic) = -16.323162199553789701224181313345
y[1] (numeric) = -16.323162199553789701224181313347
absolute error = 2e-30
relative error = 1.2252527883688321379771599360381e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.899
y[1] (analytic) = -16.321529964946924861001564027012
y[1] (numeric) = -16.321529964946924861001564027015
absolute error = 3e-30
relative error = 1.8380629796612057654077528073672e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.898
y[1] (analytic) = -16.319897893555359806260945103924
y[1] (numeric) = -16.319897893555359806260945103927
absolute error = 3e-30
relative error = 1.8382467951497931357790148670372e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.897
y[1] (analytic) = -16.31826598536277382307307340174
y[1] (numeric) = -16.318265985362773823073073401743
absolute error = 3e-30
relative error = 1.8384306290208484729669315825184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 2.316e+15
TOP MAIN SOLVE Loop
x[1] = -4.896
y[1] (analytic) = -16.316634240352847829498489853638
y[1] (numeric) = -16.316634240352847829498489853641
absolute error = 3e-30
relative error = 1.8386144812762101156835882746162e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.820e+09
Order of pole = 2.665e+15
TOP MAIN SOLVE Loop
memory used=30.5MB, alloc=4.2MB, time=1.28
x[1] = -4.895
y[1] (analytic) = -16.315002658509264375424336648785
y[1] (numeric) = -16.315002658509264375424336648788
absolute error = 3e-30
relative error = 1.8387983519177165864841334726256e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+09
Order of pole = 5.043e+15
TOP MAIN SOLVE Loop
x[1] = -4.894
y[1] (analytic) = -16.313371239815707642401182731073
y[1] (numeric) = -16.313371239815707642401182731075
absolute error = 2e-30
relative error = 1.2259881606314710611901094265988e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.893
y[1] (analytic) = -16.311739984255863443479865614485
y[1] (numeric) = -16.311739984255863443479865614487
absolute error = 2e-30
relative error = 1.2261107655776793479220751586828e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.030e+09
Order of pole = 4.668e+15
TOP MAIN SOLVE Loop
x[1] = -4.892
y[1] (analytic) = -16.310108891813419223048349513471
y[1] (numeric) = -16.310108891813419223048349513473
absolute error = 2e-30
relative error = 1.2262333827849953006484240865408e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.329e+09
Order of pole = 5.178e+15
TOP MAIN SOLVE Loop
x[1] = -4.891
y[1] (analytic) = -16.308477962472064056668599786692
y[1] (numeric) = -16.308477962472064056668599786694
absolute error = 2e-30
relative error = 1.2263560122546450914433375474975e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.795e+09
Order of pole = 3.004e+15
TOP MAIN SOLVE Loop
x[1] = -4.89
y[1] (analytic) = -16.3068471962154886509134736925
y[1] (numeric) = -16.306847196215488650913473692503
absolute error = 3e-30
relative error = 1.8397179809817825225065030426244e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.889
y[1] (analytic) = -16.305216593027385343203627454536
y[1] (numeric) = -16.305216593027385343203627454539
absolute error = 3e-30
relative error = 1.8399019619787772329968081690260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.063e+09
Order of pole = 4.002e+15
TOP MAIN SOLVE Loop
x[1] = -4.888
y[1] (analytic) = -16.303586152891448101644439635795
y[1] (numeric) = -16.303586152891448101644439635798
absolute error = 3e-30
relative error = 1.8400859613747915786074019803296e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.887
y[1] (analytic) = -16.301955875791372524862950819549
y[1] (numeric) = -16.301955875791372524862950819552
absolute error = 3e-30
relative error = 1.8402699791716655532999612609419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.886
y[1] (analytic) = -16.300325761710855841844819595477
y[1] (numeric) = -16.30032576171085584184481959548
absolute error = 3e-30
relative error = 1.8404540153712393350447592394294e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.598e+09
Order of pole = 5.769e+15
TOP MAIN SOLVE Loop
x[1] = -4.885
y[1] (analytic) = -16.298695810633596911771294849388
y[1] (numeric) = -16.298695810633596911771294849392
absolute error = 4e-30
relative error = 2.4541840933004710477854231576499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.093e+09
Order of pole = 3.880e+15
TOP MAIN SOLVE Loop
x[1] = -4.884
y[1] (analytic) = -16.2970660225432962238562043549
y[1] (numeric) = -16.297066022543296223856204354904
absolute error = 4e-30
relative error = 2.4544295239811306023007452582358e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.883
y[1] (analytic) = -16.295436397423655897182959665438
y[1] (numeric) = -16.295436397423655897182959665442
absolute error = 4e-30
relative error = 2.4546749792060854170809527551564e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.882
y[1] (analytic) = -16.293806935258379680541577304935
y[1] (numeric) = -16.293806935258379680541577304938
absolute error = 3e-30
relative error = 1.8411903442333425332832294423168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.237e+09
Order of pole = 2.549e+16
TOP MAIN SOLVE Loop
x[1] = -4.881
y[1] (analytic) = -16.292177636031172952265716255594
y[1] (numeric) = -16.292177636031172952265716255597
absolute error = 3e-30
relative error = 1.8413744724740244614324225248243e-29 %
Correct digits = 30
h = 0.001
memory used=34.3MB, alloc=4.2MB, time=1.45
Complex estimate of poles used for equation 1
Radius of convergence = 4.229e+09
Order of pole = 1.990e+16
TOP MAIN SOLVE Loop
x[1] = -4.88
y[1] (analytic) = -16.290548499725742720069731741093
y[1] (numeric) = -16.290548499725742720069731741096
absolute error = 3e-30
relative error = 1.8415586191284511296666474973877e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.194e+09
Order of pole = 4.549e+15
TOP MAIN SOLVE Loop
x[1] = -4.879
y[1] (analytic) = -16.288919526325797620885745303588
y[1] (numeric) = -16.288919526325797620885745303592
absolute error = 4e-30
relative error = 2.4556570455979520060422741304048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.878
y[1] (analytic) = -16.287290715815047920700731172904
y[1] (numeric) = -16.287290715815047920700731172907
absolute error = 3e-30
relative error = 1.8419269676859047367292602836395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.877
y[1] (analytic) = -16.285662068177205514393618926261
y[1] (numeric) = -16.285662068177205514393618926264
absolute error = 3e-30
relative error = 1.8421111695926151611352537392672e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.852e+09
Order of pole = 2.993e+15
TOP MAIN SOLVE Loop
x[1] = -4.876
y[1] (analytic) = -16.284033583395983925572412436935
y[1] (numeric) = -16.284033583395983925572412436938
absolute error = 3e-30
relative error = 1.8422953899204372968183252246361e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.875
y[1] (analytic) = -16.2824052614550983064113251102
y[1] (numeric) = -16.282405261455098306411325110203
absolute error = 3e-30
relative error = 1.8424796286712133470582312659762e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.039e+09
Order of pole = 1.022e+16
TOP MAIN SOLVE Loop
x[1] = -4.874
y[1] (analytic) = -16.280777102338265437487931404933
y[1] (numeric) = -16.280777102338265437487931404936
absolute error = 3e-30
relative error = 1.8426638858467856993642676886099e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.873
y[1] (analytic) = -16.279149106029203727620334639256
y[1] (numeric) = -16.279149106029203727620334639258
absolute error = 2e-30
relative error = 1.2285654409659979503291289947075e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.251e+09
Order of pole = 7.435e+15
TOP MAIN SOLVE Loop
x[1] = -4.872
y[1] (analytic) = -16.277521272511633213704351078577
y[1] (numeric) = -16.27752127251163321370435107858
absolute error = 3e-30
relative error = 1.8430324554796897814701565676439e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.302e+09
Order of pole = 4.583e+15
TOP MAIN SOLVE Loop
x[1] = -4.871
y[1] (analytic) = -16.275893601769275560550710304423
y[1] (numeric) = -16.275893601769275560550710304425
absolute error = 2e-30
relative error = 1.2288111786271381384014141724742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.87
y[1] (analytic) = -16.274266093785854060722271862396
y[1] (numeric) = -16.274266093785854060722271862398
absolute error = 2e-30
relative error = 1.2289340658892615523341985091730e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.810e+09
Order of pole = 2.325e+15
TOP MAIN SOLVE Loop
x[1] = -4.869
y[1] (analytic) = -16.27263874854509363437125818768
y[1] (numeric) = -16.272638748545093634371258187682
absolute error = 2e-30
relative error = 1.2290569654407256354007155883712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.868
y[1] (analytic) = -16.271011566030720829076503806421
y[1] (numeric) = -16.271011566030720829076503806423
absolute error = 2e-30
relative error = 1.2291798772827593831166304036634e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.763e+09
Order of pole = 2.895e+15
TOP MAIN SOLVE Loop
x[1] = -4.867
y[1] (analytic) = -16.269384546226463819680720811381
y[1] (numeric) = -16.269384546226463819680720811383
absolute error = 2e-30
relative error = 1.2293028014165919139033046975593e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=38.1MB, alloc=4.2MB, time=1.62
x[1] = -4.866
y[1] (analytic) = -16.267757689116052408127780610227
y[1] (numeric) = -16.26775768911605240812778061023
absolute error = 3e-30
relative error = 1.8441386067651787036501322185618e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.706e+09
Order of pole = 7.559e+15
TOP MAIN SOLVE Loop
x[1] = -4.865
y[1] (analytic) = -16.266130994683218023300011944841
y[1] (numeric) = -16.266130994683218023300011944843
absolute error = 2e-30
relative error = 1.2295486865645704129766107703011e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.864
y[1] (analytic) = -16.264504462911693720855515179998
y[1] (numeric) = -16.26450446291169372085551518
absolute error = 2e-30
relative error = 1.2296716475811752327450765827807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.783e+09
Order of pole = 2.781e+15
TOP MAIN SOLVE Loop
x[1] = -4.863
y[1] (analytic) = -16.26287809378521418306549285982
y[1] (numeric) = -16.262878093785214183065492859822
absolute error = 2e-30
relative error = 1.2297946208944965385725584559699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.862
y[1] (analytic) = -16.261251887287515718651596530348
y[1] (numeric) = -16.261251887287515718651596530351
absolute error = 3e-30
relative error = 1.8448764097586460953899413386325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.861
y[1] (analytic) = -16.259625843402336262623289826625
y[1] (numeric) = -16.259625843402336262623289826628
absolute error = 3e-30
relative error = 1.8450609066243114958814760336562e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.86
y[1] (analytic) = -16.257999962113415376115227822654
y[1] (numeric) = -16.257999962113415376115227822657
absolute error = 3e-30
relative error = 1.8452454219405859779916332478223e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.859
y[1] (analytic) = -16.256374243404494246224652642608
y[1] (numeric) = -16.256374243404494246224652642611
absolute error = 3e-30
relative error = 1.8454299557093146948846954298687e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.856e+09
Order of pole = 3.774e+16
TOP MAIN SOLVE Loop
x[1] = -4.858
y[1] (analytic) = -16.254748687259315685848805331669
y[1] (numeric) = -16.254748687259315685848805331672
absolute error = 3e-30
relative error = 1.8456145079323429842494875301326e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.857
y[1] (analytic) = -16.253123293661624133522353984865
y[1] (numeric) = -16.253123293661624133522353984867
absolute error = 2e-30
relative error = 1.2305327190743442455452202516361e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.037e+09
Order of pole = 3.517e+15
TOP MAIN SOLVE Loop
x[1] = -4.856
y[1] (analytic) = -16.251498062595165653254838132278
y[1] (numeric) = -16.25149806259516565325483813228
absolute error = 2e-30
relative error = 1.2306557784991203692553306010071e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.167e+09
Order of pole = 4.642e+15
TOP MAIN SOLVE Loop
x[1] = -4.855
y[1] (analytic) = -16.249872994043687934368129379009
y[1] (numeric) = -16.249872994043687934368129379011
absolute error = 2e-30
relative error = 1.2307788502304542882121094671759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.256e+10
Order of pole = 1.462e+17
TOP MAIN SOLVE Loop
x[1] = -4.854
y[1] (analytic) = -16.248248087990940291333908298258
y[1] (numeric) = -16.248248087990940291333908298259
absolute error = 1e-30
relative error = 6.1545096713478835986496081873585e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.853
y[1] (analytic) = -16.246623344420673663611157575904
y[1] (numeric) = -16.246623344420673663611157575905
absolute error = 1e-30
relative error = 6.1551251530885925210050856369953e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.119e+09
Order of pole = 1.020e+17
TOP MAIN SOLVE Loop
memory used=41.9MB, alloc=4.2MB, time=1.78
x[1] = -4.852
y[1] (analytic) = -16.244998763316640615483671404963
y[1] (numeric) = -16.244998763316640615483671404964
absolute error = 1e-30
relative error = 6.1557406963805530255391979228522e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.851
y[1] (analytic) = -16.24337434466259533589758112829
y[1] (numeric) = -16.243374344662595335897581128291
absolute error = 1e-30
relative error = 6.1563563012299205451766796177047e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.85
y[1] (analytic) = -16.241750088442293638298897127901
y[1] (numeric) = -16.241750088442293638298897127902
absolute error = 1e-30
relative error = 6.1569719676428511284163359583411e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.329e+09
Order of pole = 7.430e+15
TOP MAIN SOLVE Loop
x[1] = -4.849
y[1] (analytic) = -16.240125994639492960471066959302
y[1] (numeric) = -16.240125994639492960471066959304
absolute error = 2e-30
relative error = 1.2315175391251002878785206661202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.219e+09
Order of pole = 3.646e+15
TOP MAIN SOLVE Loop
x[1] = -4.848
y[1] (analytic) = -16.238502063237952364372549729189
y[1] (numeric) = -16.23850206323795236437254972919
absolute error = 1e-30
relative error = 6.1582034851840287579371159107700e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.529e+09
Order of pole = 5.072e+15
TOP MAIN SOLVE Loop
x[1] = -4.847
y[1] (analytic) = -16.236878294221432535974406714891
y[1] (numeric) = -16.236878294221432535974406714892
absolute error = 1e-30
relative error = 6.1588193363245909796402784639500e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.375e+09
Order of pole = 4.662e+15
TOP MAIN SOLVE Loop
x[1] = -4.846
y[1] (analytic) = -16.235254687573695785097908223951
y[1] (numeric) = -16.235254687573695785097908223952
absolute error = 1e-30
relative error = 6.1594352490533466159128453000123e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.370e+09
Order of pole = 4.526e+15
TOP MAIN SOLVE Loop
x[1] = -4.845
y[1] (analytic) = -16.233631243278506045252156692202
y[1] (numeric) = -16.233631243278506045252156692203
absolute error = 1e-30
relative error = 6.1600512233764547940475053877573e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.844
y[1] (analytic) = -16.232007961319628873471726018723
y[1] (numeric) = -16.232007961319628873471726018724
absolute error = 1e-30
relative error = 6.1606672593000752572804736278920e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.022e+09
Order of pole = 3.765e+15
TOP MAIN SOLVE Loop
x[1] = -4.843
y[1] (analytic) = -16.230384841680831450154317136047
y[1] (numeric) = -16.230384841680831450154317136048
absolute error = 1e-30
relative error = 6.1612833568303683648530882854451e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.880e+09
Order of pole = 6.412e+15
TOP MAIN SOLVE Loop
x[1] = -4.842
y[1] (analytic) = -16.228761884345882578898429814005
y[1] (numeric) = -16.228761884345882578898429814006
absolute error = 1e-30
relative error = 6.1618995159734950920734145822304e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.841
y[1] (analytic) = -16.227139089298552686341050695576
y[1] (numeric) = -16.227139089298552686341050695577
absolute error = 1e-30
relative error = 6.1625157367356170303778544499787e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.84
y[1] (analytic) = -16.225516456522613821995357563121
y[1] (numeric) = -16.225516456522613821995357563122
absolute error = 1e-30
relative error = 6.1631320191228963873927624447537e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.839
y[1] (analytic) = -16.223893986001839658088439833379
y[1] (numeric) = -16.22389398600183965808843983338
absolute error = 1e-30
relative error = 6.1637483631414959869960678232670e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.838
y[1] (analytic) = -16.222271677720005489399035279604
y[1] (numeric) = -16.222271677720005489399035279604
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.326e+09
Order of pole = 3.661e+15
memory used=45.7MB, alloc=4.2MB, time=1.95
TOP MAIN SOLVE Loop
x[1] = -4.837
y[1] (analytic) = -16.220649531660888233095282979214
y[1] (numeric) = -16.220649531660888233095282979214
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.836
y[1] (analytic) = -16.219027547808266428572492485341
y[1] (numeric) = -16.219027547808266428572492485341
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.475e+09
Order of pole = 8.245e+15
TOP MAIN SOLVE Loop
x[1] = -4.835
y[1] (analytic) = -16.217405726145920237290929220649
y[1] (numeric) = -16.217405726145920237290929220648
absolute error = 1e-30
relative error = 6.1662143556523748611083167787431e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.834
y[1] (analytic) = -16.215784066657631442613616091796
y[1] (numeric) = -16.215784066657631442613616091796
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.324e+09
Order of pole = 5.799e+15
TOP MAIN SOLVE Loop
x[1] = -4.833
y[1] (analytic) = -16.214162569327183449644151322937
y[1] (numeric) = -16.214162569327183449644151322937
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.441e+09
Order of pole = 2.865e+16
TOP MAIN SOLVE Loop
x[1] = -4.832
y[1] (analytic) = -16.212541234138361285064542506619
y[1] (numeric) = -16.212541234138361285064542506619
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.831
y[1] (analytic) = -16.210920061074951596973056870468
y[1] (numeric) = -16.210920061074951596973056870468
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.83
y[1] (analytic) = -16.209299050120742654722087758035
y[1] (numeric) = -16.209299050120742654722087758035
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.623e+10
Order of pole = 2.387e+17
TOP MAIN SOLVE Loop
x[1] = -4.829
y[1] (analytic) = -16.207678201259524348756037322189
y[1] (numeric) = -16.207678201259524348756037322189
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.828
y[1] (analytic) = -16.20605751447508819044921542942
y[1] (numeric) = -16.20605751447508819044921542942
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.827
y[1] (analytic) = -16.204436989751227311943754773454
y[1] (numeric) = -16.204436989751227311943754773453
absolute error = 1e-30
relative error = 6.1711493008517794483379527494106e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.832e+09
Order of pole = 1.487e+16
TOP MAIN SOLVE Loop
x[1] = -4.826
y[1] (analytic) = -16.20281662707173646598754219653
y[1] (numeric) = -16.202816627071736465987542196529
absolute error = 1e-30
relative error = 6.1717664466386396811387954408455e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.825
y[1] (analytic) = -16.201196426420412025772166216754
y[1] (numeric) = -16.201196426420412025772166216753
absolute error = 1e-30
relative error = 6.1723836541431644317574220161339e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.824
y[1] (analytic) = -16.199576387781051984770880759873
y[1] (numeric) = -16.199576387781051984770880759872
absolute error = 1e-30
relative error = 6.1730009233715257752442233773352e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.778e+09
Order of pole = 2.748e+15
TOP MAIN SOLVE Loop
memory used=49.5MB, alloc=4.3MB, time=2.12
x[1] = -4.823
y[1] (analytic) = -16.197956511137455956576585093875
y[1] (numeric) = -16.197956511137455956576585093874
absolute error = 1e-30
relative error = 6.1736182543298964038879568695554e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.822
y[1] (analytic) = -16.196336796473425174739819964783
y[1] (numeric) = -16.196336796473425174739819964782
absolute error = 1e-30
relative error = 6.1742356470244496272774732038863e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.821
y[1] (analytic) = -16.194717243772762492606779932024
y[1] (numeric) = -16.194717243772762492606779932023
absolute error = 1e-30
relative error = 6.1748531014613593723634495533465e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.459e+09
Order of pole = 2.465e+15
TOP MAIN SOLVE Loop
x[1] = -4.82
y[1] (analytic) = -16.193097853019272383157341901757
y[1] (numeric) = -16.193097853019272383157341901757
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 3.491e+15
TOP MAIN SOLVE Loop
x[1] = -4.819
y[1] (analytic) = -16.191478624196760938843109856539
y[1] (numeric) = -16.191478624196760938843109856539
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.818
y[1] (analytic) = -16.189859557289035871425475779702
y[1] (numeric) = -16.189859557289035871425475779701
absolute error = 1e-30
relative error = 6.1767058352879762690308752325636e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.817
y[1] (analytic) = -16.188240652279906511813696772833
y[1] (numeric) = -16.188240652279906511813696772832
absolute error = 1e-30
relative error = 6.1773235367560637198069967090511e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.302e+09
Order of pole = 9.917e+14
TOP MAIN SOLVE Loop
x[1] = -4.816
y[1] (analytic) = -16.186621909153183809902988364734
y[1] (numeric) = -16.186621909153183809902988364733
absolute error = 1e-30
relative error = 6.1779412999973865896214515404018e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.439e+09
Order of pole = 6.595e+15
TOP MAIN SOLVE Loop
x[1] = -4.815
y[1] (analytic) = -16.185003327892680334412634010238
y[1] (numeric) = -16.185003327892680334412634010237
absolute error = 1e-30
relative error = 6.1785591250181225108926164517726e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.814
y[1] (analytic) = -16.183384908482210272724110777265
y[1] (numeric) = -16.183384908482210272724110777264
absolute error = 1e-30
relative error = 6.1791770118244497338329991977169e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.813
y[1] (analytic) = -16.181766650905589430719231220506
y[1] (numeric) = -16.181766650905589430719231220505
absolute error = 1e-30
relative error = 6.1797949604225471265110210643591e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.326e+09
Order of pole = 9.559e+15
TOP MAIN SOLVE Loop
x[1] = -4.812
y[1] (analytic) = -16.180148555146635232618301440102
y[1] (numeric) = -16.180148555146635232618301440101
absolute error = 1e-30
relative error = 6.1804129708185941749128055501321e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.811
y[1] (analytic) = -16.178530621189166720818295323714
y[1] (numeric) = -16.178530621189166720818295323713
absolute error = 1e-30
relative error = 6.1810310430187709830039732256894e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.81
y[1] (analytic) = -16.176912849017004555731044970359
y[1] (numeric) = -16.176912849017004555731044970358
absolute error = 1e-30
relative error = 6.1816491770292582727914427736125e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.809
y[1] (analytic) = -16.175295238613971015621447294393
y[1] (numeric) = -16.175295238613971015621447294391
absolute error = 2e-30
relative error = 1.2364534745712474768770476417063e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=53.4MB, alloc=4.3MB, time=2.29
TOP MAIN SOLVE Loop
x[1] = -4.808
y[1] (analytic) = -16.173677789963889996445686808021
y[1] (numeric) = -16.17367778996388999644568680802
absolute error = 1e-30
relative error = 6.1828856305058902760603022782781e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.497e+09
Order of pole = 1.577e+15
TOP MAIN SOLVE Loop
x[1] = -4.807
y[1] (analytic) = -16.172060503050587011689474580733
y[1] (numeric) = -16.172060503050587011689474580732
absolute error = 1e-30
relative error = 6.1835039499843995243183160466846e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.865e+09
Order of pole = 2.862e+15
TOP MAIN SOLVE Loop
x[1] = -4.806
y[1] (analytic) = -16.170443377857889192206303374017
y[1] (numeric) = -16.170443377857889192206303374016
absolute error = 1e-30
relative error = 6.1841223312979483239495246586539e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.519e+09
Order of pole = 1.497e+15
TOP MAIN SOLVE Loop
x[1] = -4.805
y[1] (analytic) = -16.168826414369625286055718949764
y[1] (numeric) = -16.168826414369625286055718949763
absolute error = 1e-30
relative error = 6.1847407744527204880945692881130e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.804
y[1] (analytic) = -16.167209612569625658341607550728
y[1] (numeric) = -16.167209612569625658341607550728
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.803
y[1] (analytic) = -16.165592972441722291050499551432
y[1] (numeric) = -16.165592972441722291050499551431
absolute error = 1e-30
relative error = 6.1859778463106732546117464131964e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.802
y[1] (analytic) = -16.163976493969748782889889277892
y[1] (numeric) = -16.163976493969748782889889277891
absolute error = 1e-30
relative error = 6.1865964750262245755737155061457e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.677e+09
Order of pole = 2.775e+16
TOP MAIN SOLVE Loop
x[1] = -4.801
y[1] (analytic) = -16.162360177137540349126570994565
y[1] (numeric) = -16.162360177137540349126570994565
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.653e+09
Order of pole = 6.711e+15
TOP MAIN SOLVE Loop
x[1] = -4.8
y[1] (analytic) = -16.16074402192893382142499105688
y[1] (numeric) = -16.160744021928933821424991056879
absolute error = 1e-30
relative error = 6.1878339180614085287696198691057e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.669e+09
Order of pole = 1.652e+15
TOP MAIN SOLVE Loop
x[1] = -4.799
y[1] (analytic) = -16.159128028327767647685616227743
y[1] (numeric) = -16.159128028327767647685616227742
absolute error = 1e-30
relative error = 6.1884527323934155913657066963722e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.798
y[1] (analytic) = -16.157512196317881891883318156413
y[1] (numeric) = -16.157512196317881891883318156412
absolute error = 1e-30
relative error = 6.1890716086099500294663888910978e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.322e+09
Order of pole = 1.741e+16
TOP MAIN SOLVE Loop
x[1] = -4.797
y[1] (analytic) = -16.155896525883118233905774018114
y[1] (numeric) = -16.155896525883118233905774018113
absolute error = 1e-30
relative error = 6.1896905467172006052421681360954e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.811e+09
Order of pole = 2.913e+15
TOP MAIN SOLVE Loop
x[1] = -4.796
y[1] (analytic) = -16.154281017007319969391883312776
y[1] (numeric) = -16.154281017007319969391883312775
absolute error = 1e-30
relative error = 6.1903095467213566997707080066850e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.818e+09
Order of pole = 3.053e+15
TOP MAIN SOLVE Loop
x[1] = -4.795
y[1] (analytic) = -16.152665669674332009570200821292
y[1] (numeric) = -16.15266566967433200957020082129
absolute error = 2e-30
relative error = 1.2381857217257216626197455563042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.880e+09
Order of pole = 5.683e+15
TOP MAIN SOLVE Loop
memory used=57.2MB, alloc=4.3MB, time=2.45
x[1] = -4.794
y[1] (analytic) = -16.151050483868000881097385717663
y[1] (numeric) = -16.151050483868000881097385717662
absolute error = 1e-30
relative error = 6.1915477324451460643039024431140e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.793
y[1] (analytic) = -16.14943545957217472589666683544
y[1] (numeric) = -16.149435459572174725896666835438
absolute error = 2e-30
relative error = 1.2384333836354322383113537737307e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.768e+09
Order of pole = 2.470e+16
TOP MAIN SOLVE Loop
x[1] = -4.792
y[1] (analytic) = -16.14782059677070330099632408681
y[1] (numeric) = -16.147820596770703300996324086809
absolute error = 1e-30
relative error = 6.1927861658308455521826382117716e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.404e+09
Order of pole = 7.839e+15
TOP MAIN SOLVE Loop
x[1] = -4.791
y[1] (analytic) = -16.146205895447437978368186032755
y[1] (numeric) = -16.146205895447437978368186032754
absolute error = 1e-30
relative error = 6.1934054754123916227235144758415e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.79
y[1] (analytic) = -16.144591355586231744766143602628
y[1] (numeric) = -16.144591355586231744766143602627
absolute error = 1e-30
relative error = 6.1940248469279924990000192794536e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.789
y[1] (analytic) = -16.14297697717093920156467996156
y[1] (numeric) = -16.142976977170939201564679961559
absolute error = 1e-30
relative error = 6.1946442803838418961733228146716e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.776e+09
Order of pole = 5.647e+16
TOP MAIN SOLVE Loop
x[1] = -4.788
y[1] (analytic) = -16.141362760185416564597416524072
y[1] (numeric) = -16.141362760185416564597416524071
absolute error = 1e-30
relative error = 6.1952637757861341488070809986954e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.787
y[1] (analytic) = -16.139748704613521663995675112273
y[1] (numeric) = -16.139748704613521663995675112272
absolute error = 1e-30
relative error = 6.1958833331410642109293788195505e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.786
y[1] (analytic) = -16.138134810439113944027056257043
y[1] (numeric) = -16.138134810439113944027056257042
absolute error = 1e-30
relative error = 6.1965029524548276560946798764189e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.785
y[1] (analytic) = -16.136521077646054462934033640571
y[1] (numeric) = -16.13652107764605446293403364057
absolute error = 1e-30
relative error = 6.1971226337336206774457821152369e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.715e+09
Order of pole = 3.314e+15
TOP MAIN SOLVE Loop
x[1] = -4.784
y[1] (analytic) = -16.134907506218205892772564678647
y[1] (numeric) = -16.134907506218205892772564678646
absolute error = 1e-30
relative error = 6.1977423769836400877757797601736e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.783
y[1] (analytic) = -16.133294096139432519250717241086
y[1] (numeric) = -16.133294096139432519250717241085
absolute error = 1e-30
relative error = 6.1983621822110833195900314416146e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.508e+09
Order of pole = 1.693e+15
TOP MAIN SOLVE Loop
x[1] = -4.782
y[1] (analytic) = -16.131680847393600241567312508676
y[1] (numeric) = -16.131680847393600241567312508675
absolute error = 1e-30
relative error = 6.1989820494221484251681345212657e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.763e+09
Order of pole = 2.330e+15
TOP MAIN SOLVE Loop
x[1] = -4.781
y[1] (analytic) = -16.130067759964576572250583965029
y[1] (numeric) = -16.130067759964576572250583965028
absolute error = 1e-30
relative error = 6.1996019786230340766259056150022e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=61.0MB, alloc=4.3MB, time=2.62
x[1] = -4.78
y[1] (analytic) = -16.128454833836230636996852521731
y[1] (numeric) = -16.128454833836230636996852521731
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.136e+09
Order of pole = 4.717e+15
TOP MAIN SOLVE Loop
x[1] = -4.779
y[1] (analytic) = -16.126842068992433174509217775172
y[1] (numeric) = -16.126842068992433174509217775172
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.473e+09
Order of pole = 5.377e+15
TOP MAIN SOLVE Loop
x[1] = -4.778
y[1] (analytic) = -16.125229465417056536336265393439
y[1] (numeric) = -16.125229465417056536336265393439
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.777
y[1] (analytic) = -16.12361702309397468671079063167
y[1] (numeric) = -16.12361702309397468671079063167
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.776
y[1] (analytic) = -16.122004742007063202388537974246
y[1] (numeric) = -16.122004742007063202388537974246
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.050e+09
Order of pole = 6.516e+15
TOP MAIN SOLVE Loop
x[1] = -4.775
y[1] (analytic) = -16.120392622140199272486956902217
y[1] (numeric) = -16.120392622140199272486956902216
absolute error = 1e-30
relative error = 6.2033228559617832023168725929697e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.390e+09
Order of pole = 2.486e+16
TOP MAIN SOLVE Loop
x[1] = -4.774
y[1] (analytic) = -16.118780663477261698323973784337
y[1] (numeric) = -16.118780663477261698323973784337
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.087e+09
Order of pole = 3.557e+16
TOP MAIN SOLVE Loop
x[1] = -4.773
y[1] (analytic) = -16.117168866002130893256779890116
y[1] (numeric) = -16.117168866002130893256779890116
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.772
y[1] (analytic) = -16.11555722969868888252063552325
y[1] (numeric) = -16.11555722969868888252063552325
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.714e+09
Order of pole = 1.371e+16
TOP MAIN SOLVE Loop
x[1] = -4.771
y[1] (analytic) = -16.113945754550819303067690273845
y[1] (numeric) = -16.113945754550819303067690273845
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.77
y[1] (analytic) = -16.112334440542407403405819387801
y[1] (numeric) = -16.112334440542407403405819387801
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.555e+08
Order of pole = 1.860e+15
TOP MAIN SOLVE Loop
x[1] = -4.769
y[1] (analytic) = -16.110723287657340043437476251758
y[1] (numeric) = -16.110723287657340043437476251759
absolute error = 1e-30
relative error = 6.2070459664968274701374407429175e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.768
y[1] (analytic) = -16.109112295879505694298560991988
y[1] (numeric) = -16.109112295879505694298560991988
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.767
y[1] (analytic) = -16.107501465192794438197305185612
y[1] (numeric) = -16.107501465192794438197305185613
absolute error = 1e-30
relative error = 6.2082874998393226406762971778939e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.766
y[1] (analytic) = -16.105890795581097968253172682559
y[1] (numeric) = -16.10589079558109796825317268256
absolute error = 1e-30
relative error = 6.2089083596317788125886665133450e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.791e+09
Order of pole = 2.918e+15
TOP MAIN SOLVE Loop
memory used=64.8MB, alloc=4.3MB, time=2.78
x[1] = -4.765
y[1] (analytic) = -16.104280287028309588335776536619
y[1] (numeric) = -16.10428028702830958833577653662
absolute error = 1e-30
relative error = 6.2095292815133186325597269888612e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.858e+09
Order of pole = 2.321e+15
TOP MAIN SOLVE Loop
x[1] = -4.764
y[1] (analytic) = -16.102669939518324212903812044008
y[1] (numeric) = -16.102669939518324212903812044008
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.763
y[1] (analytic) = -16.101059753035038366844005887816
y[1] (numeric) = -16.101059753035038366844005887816
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.591e+09
Order of pole = 1.928e+15
TOP MAIN SOLVE Loop
x[1] = -4.762
y[1] (analytic) = -16.099449727562350185310081386748
y[1] (numeric) = -16.099449727562350185310081386748
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.875e+09
Order of pole = 1.908e+16
TOP MAIN SOLVE Loop
x[1] = -4.761
y[1] (analytic) = -16.097839863084159413561739846522
y[1] (numeric) = -16.097839863084159413561739846521
absolute error = 1e-30
relative error = 6.2120135900545080841088656567516e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.76
y[1] (analytic) = -16.09623015958436740680365801233
y[1] (numeric) = -16.096230159584367406803658012329
absolute error = 1e-30
relative error = 6.2126348224746168466720670168633e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.224e+09
Order of pole = 3.239e+15
TOP MAIN SOLVE Loop
x[1] = -4.759
y[1] (analytic) = -16.094620617046877130024501620756
y[1] (numeric) = -16.094620617046877130024501620755
absolute error = 1e-30
relative error = 6.2132561170210738857533937149081e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.758
y[1] (analytic) = -16.093011235455593157835955049526
y[1] (numeric) = -16.093011235455593157835955049524
absolute error = 2e-30
relative error = 1.2427754947400184293645187192509e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.544e+09
Order of pole = 4.981e+15
TOP MAIN SOLVE Loop
x[1] = -4.757
y[1] (analytic) = -16.091402014794421674311767063487
y[1] (numeric) = -16.091402014794421674311767063486
absolute error = 1e-30
relative error = 6.2144988925178851966750272439222e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.756
y[1] (analytic) = -16.089792955047270472826812655218
y[1] (numeric) = -16.089792955047270472826812655217
absolute error = 1e-30
relative error = 6.2151203734806672234938036465848e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.763e+09
Order of pole = 6.321e+15
TOP MAIN SOLVE Loop
x[1] = -4.755
y[1] (analytic) = -16.088184056198048955896170978639
y[1] (numeric) = -16.088184056198048955896170978637
absolute error = 2e-30
relative error = 1.2431483833189306073823844160910e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.169e+09
Order of pole = 1.027e+16
TOP MAIN SOLVE Loop
x[1] = -4.754
y[1] (analytic) = -16.086575318230668135014219374028
y[1] (numeric) = -16.086575318230668135014219374026
absolute error = 2e-30
relative error = 1.2432727043732116136148840411332e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.753
y[1] (analytic) = -16.084966741129040630493743482832
y[1] (numeric) = -16.084966741129040630493743482831
absolute error = 1e-30
relative error = 6.2169851893010983697005283777728e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.376e+09
Order of pole = 9.992e+15
TOP MAIN SOLVE Loop
x[1] = -4.752
y[1] (analytic) = -16.083358324877080671305063450663
y[1] (numeric) = -16.083358324877080671305063450662
absolute error = 1e-30
relative error = 6.2176069189059906161458301749967e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.942e+09
Order of pole = 3.344e+15
TOP MAIN SOLVE Loop
memory used=68.6MB, alloc=4.3MB, time=2.95
x[1] = -4.751
y[1] (analytic) = -16.081750069458704094915176216863
y[1] (numeric) = -16.081750069458704094915176216862
absolute error = 1e-30
relative error = 6.2182287106869521034644291418333e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.75
y[1] (analytic) = -16.080141974857828347126913889043
y[1] (numeric) = -16.080141974857828347126913889041
absolute error = 2e-30
relative error = 1.2437701129300401498942243499289e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.340e+09
Order of pole = 9.027e+14
TOP MAIN SOLVE Loop
x[1] = -4.749
y[1] (analytic) = -16.078534041058372481918118200973
y[1] (numeric) = -16.078534041058372481918118200972
absolute error = 1e-30
relative error = 6.2194724808019550938035765748608e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.252e+09
Order of pole = 5.112e+15
TOP MAIN SOLVE Loop
x[1] = -4.748
y[1] (analytic) = -16.076926268044257161280831052234
y[1] (numeric) = -16.076926268044257161280831052233
absolute error = 1e-30
relative error = 6.2200944591484342979845196954049e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.747
y[1] (analytic) = -16.075318655799404655060501127997
y[1] (numeric) = -16.075318655799404655060501127996
absolute error = 1e-30
relative error = 6.2207164996958581454839263059759e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.472e+09
Order of pole = 4.236e+15
TOP MAIN SOLVE Loop
x[1] = -4.746
y[1] (analytic) = -16.073711204307738840795206597347
y[1] (numeric) = -16.073711204307738840795206597346
absolute error = 1e-30
relative error = 6.2213386024504470417812185527980e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.189e+09
Order of pole = 5.306e+15
TOP MAIN SOLVE Loop
x[1] = -4.745
y[1] (analytic) = -16.072103913553185203554893888529
y[1] (numeric) = -16.072103913553185203554893888528
absolute error = 1e-30
relative error = 6.2219607674184220144274695884678e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.744
y[1] (analytic) = -16.070496783519670835780632539515
y[1] (numeric) = -16.070496783519670835780632539514
absolute error = 1e-30
relative error = 6.2225829946060047131076138475154e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.223e+09
Order of pole = 3.461e+15
TOP MAIN SOLVE Loop
x[1] = -4.743
y[1] (analytic) = -16.068889814191124437123886122278
y[1] (numeric) = -16.068889814191124437123886122277
absolute error = 1e-30
relative error = 6.2232052840194174097026635433076e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.966e+09
Order of pole = 3.428e+15
TOP MAIN SOLVE Loop
x[1] = -4.742
y[1] (analytic) = -16.067283005551476314285799239176
y[1] (numeric) = -16.067283005551476314285799239174
absolute error = 2e-30
relative error = 1.2447655271329765996703862773816e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.992e+09
Order of pole = 3.372e+15
TOP MAIN SOLVE Loop
x[1] = -4.741
y[1] (analytic) = -16.065676357584658380856500589824
y[1] (numeric) = -16.065676357584658380856500589823
absolute error = 1e-30
relative error = 6.2244500495486249955152595285239e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.436e+09
Order of pole = 1.122e+15
TOP MAIN SOLVE Loop
x[1] = -4.74
y[1] (analytic) = -16.06406987027460415715442210687
y[1] (numeric) = -16.064069870274604157154422106869
absolute error = 1e-30
relative error = 6.2250725256768675400352547221543e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.545e+09
Order of pole = 4.566e+15
TOP MAIN SOLVE Loop
x[1] = -4.739
y[1] (analytic) = -16.062463543605248770065634159038
y[1] (numeric) = -16.062463543605248770065634159037
absolute error = 1e-30
relative error = 6.2256950640558353931995297140695e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.656e+09
Order of pole = 5.541e+15
TOP MAIN SOLVE Loop
x[1] = -4.738
y[1] (analytic) = -16.060857377560528952883196819857
y[1] (numeric) = -16.060857377560528952883196819856
absolute error = 1e-30
relative error = 6.2263176646917539388029508557391e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.737
y[1] (analytic) = -16.05925137212438304514652720046
y[1] (numeric) = -16.059251372124383045146527200458
absolute error = 2e-30
relative error = 1.2453880655181698366419783883662e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.150e+09
Order of pole = 3.052e+15
memory used=72.4MB, alloc=4.3MB, time=3.12
TOP MAIN SOLVE Loop
x[1] = -4.736
y[1] (analytic) = -16.057645527280750992480782844839
y[1] (numeric) = -16.057645527280750992480782844838
absolute error = 1e-30
relative error = 6.2275630527593477554164942739101e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.012e+09
Order of pole = 3.612e+15
TOP MAIN SOLVE Loop
x[1] = -4.735
y[1] (analytic) = -16.056039843013574346436261185971
y[1] (numeric) = -16.05603984301357434643626118597
absolute error = 1e-30
relative error = 6.2281858402034769071129329504470e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.007e+09
Order of pole = 3.528e+15
TOP MAIN SOLVE Loop
x[1] = -4.734
y[1] (analytic) = -16.054434319306796264327815061179
y[1] (numeric) = -16.054434319306796264327815061178
absolute error = 1e-30
relative error = 6.2288086899294645127456893837760e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.284e+09
Order of pole = 4.719e+15
TOP MAIN SOLVE Loop
x[1] = -4.733
y[1] (analytic) = -16.05282895614436150907428428515
y[1] (numeric) = -16.052828956144361509074284285149
absolute error = 1e-30
relative error = 6.2294316019435390695798300446100e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.313e+09
Order of pole = 5.472e+15
TOP MAIN SOLVE Loop
x[1] = -4.732
y[1] (analytic) = -16.051223753510216449037943278992
y[1] (numeric) = -16.051223753510216449037943278991
absolute error = 1e-30
relative error = 6.2300545762519296977612914347421e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.731
y[1] (analytic) = -16.049618711388309057863964753719
y[1] (numeric) = -16.049618711388309057863964753717
absolute error = 2e-30
relative error = 1.2461355225721732280758342577118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.73
y[1] (analytic) = -16.04801382976258891431989944657
y[1] (numeric) = -16.048013829762588914319899446568
absolute error = 2e-30
relative error = 1.2462601423553157527056052007964e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.472e+09
Order of pole = 1.655e+16
TOP MAIN SOLVE Loop
x[1] = -4.729
y[1] (analytic) = -16.046409108617007202135171908552
y[1] (numeric) = -16.046409108617007202135171908551
absolute error = 1e-30
relative error = 6.2319238730052985563701743034666e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.821e+08
Order of pole = 2.680e+15
TOP MAIN SOLVE Loop
x[1] = -4.728
y[1] (analytic) = -16.044804547935516709840592341602
y[1] (numeric) = -16.0448045479355167098405923416
absolute error = 2e-30
relative error = 1.2465094193106514262396014251348e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.061e+09
Order of pole = 3.825e+15
TOP MAIN SOLVE Loop
x[1] = -4.727
y[1] (analytic) = -16.043200147702071830607884483755
y[1] (numeric) = -16.043200147702071830607884483754
absolute error = 1e-30
relative error = 6.2331703824266867234963037484519e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.726
y[1] (analytic) = -16.041595907900628562089229540736
y[1] (numeric) = -16.041595907900628562089229540735
absolute error = 1e-30
relative error = 6.2337937306318201920045541437291e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.613e+09
Order of pole = 5.275e+15
TOP MAIN SOLVE Loop
x[1] = -4.725
y[1] (analytic) = -16.039991828515144506256826162341
y[1] (numeric) = -16.03999182851514450625682616234
absolute error = 1e-30
relative error = 6.2344171411748910187792875649666e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.627e+09
Order of pole = 2.299e+15
TOP MAIN SOLVE Loop
x[1] = -4.724
y[1] (analytic) = -16.03838790952957886924246646203
y[1] (numeric) = -16.038387909529578869242466462028
absolute error = 2e-30
relative error = 1.2470081228124266618512814735544e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.723
y[1] (analytic) = -16.036784150927892461177128078107
y[1] (numeric) = -16.036784150927892461177128078105
absolute error = 2e-30
relative error = 1.2471328298599563584627064128625e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.536e+09
Order of pole = 2.376e+15
TOP MAIN SOLVE Loop
memory used=76.2MB, alloc=4.3MB, time=3.28
x[1] = -4.722
y[1] (analytic) = -16.035180552694047696030582274901
y[1] (numeric) = -16.035180552694047696030582274899
absolute error = 2e-30
relative error = 1.2472575493788143640664685224282e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.591e+09
Order of pole = 1.152e+16
TOP MAIN SOLVE Loop
x[1] = -4.721
y[1] (analytic) = -16.033577114812008591451018082327
y[1] (numeric) = -16.033577114812008591451018082325
absolute error = 2e-30
relative error = 1.2473822813702478738521871876133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.72
y[1] (analytic) = -16.031973837265740768604682472234
y[1] (numeric) = -16.031973837265740768604682472232
absolute error = 2e-30
relative error = 1.2475070258355042077352369395373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.766e+09
Order of pole = 7.752e+15
TOP MAIN SOLVE Loop
x[1] = -4.719
y[1] (analytic) = -16.030370720039211452015536569937
y[1] (numeric) = -16.030370720039211452015536569934
absolute error = 3e-30
relative error = 1.8714476741637462155538309813621e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.069e+09
Order of pole = 9.210e+15
TOP MAIN SOLVE Loop
x[1] = -4.718
y[1] (analytic) = -16.028767763116389469404927899316
y[1] (numeric) = -16.028767763116389469404927899313
absolute error = 3e-30
relative error = 1.8716348282887128767376659988531e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.717
y[1] (analytic) = -16.027164966481245251531278659906
y[1] (numeric) = -16.027164966481245251531278659903
absolute error = 3e-30
relative error = 1.8718220011300278364055866913256e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.716
y[1] (analytic) = -16.025562330117750832029790034338
y[1] (numeric) = -16.025562330117750832029790034336
absolute error = 2e-30
relative error = 1.2480061284597085486482016194248e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.446e+09
Order of pole = 9.314e+15
TOP MAIN SOLVE Loop
x[1] = -4.715
y[1] (analytic) = -16.023959854009879847252162524566
y[1] (numeric) = -16.023959854009879847252162524563
absolute error = 3e-30
relative error = 1.8721964029691897520347230076179e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.714
y[1] (analytic) = -16.022357538141607536106332315242
y[1] (numeric) = -16.022357538141607536106332315239
absolute error = 3e-30
relative error = 1.8723836319707807263906778030565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.368e+09
Order of pole = 1.295e+15
TOP MAIN SOLVE Loop
x[1] = -4.713
y[1] (analytic) = -16.020755382496910739896223662667
y[1] (numeric) = -16.020755382496910739896223662665
absolute error = 2e-30
relative error = 1.2483805864641386907050912004618e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.404e+09
Order of pole = 6.214e+15
TOP MAIN SOLVE Loop
x[1] = -4.712
y[1] (analytic) = -16.019153387059767902161517307698
y[1] (numeric) = -16.019153387059767902161517307696
absolute error = 2e-30
relative error = 1.2485054307648961055276223299391e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.947e+09
Order of pole = 1.857e+15
TOP MAIN SOLVE Loop
x[1] = -4.711
y[1] (analytic) = -16.017551551814159068517434911006
y[1] (numeric) = -16.017551551814159068517434911004
absolute error = 2e-30
relative error = 1.2486302875507078384033264412015e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.936e+09
Order of pole = 2.842e+15
TOP MAIN SOLVE Loop
x[1] = -4.71
y[1] (analytic) = -16.0159498767440658864945395091
y[1] (numeric) = -16.015949876744065886494539509098
absolute error = 2e-30
relative error = 1.2487551568228224571913613362215e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.579e+09
Order of pole = 2.551e+15
TOP MAIN SOLVE Loop
x[1] = -4.709
y[1] (analytic) = -16.014348361833471605378551989495
y[1] (numeric) = -16.014348361833471605378551989493
absolute error = 2e-30
relative error = 1.2488800385824886546139137801474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=80.1MB, alloc=4.3MB, time=3.44
x[1] = -4.708
y[1] (analytic) = -16.01274700706636107605018358344
y[1] (numeric) = -16.012747007066361076050183583437
absolute error = 3e-30
relative error = 1.8735073992464328724030296428033e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.707
y[1] (analytic) = -16.011145812426720750824984374585
y[1] (numeric) = -16.011145812426720750824984374582
absolute error = 3e-30
relative error = 1.8736947593542067709620790050070e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.895e+09
Order of pole = 2.975e+15
TOP MAIN SOLVE Loop
x[1] = -4.706
y[1] (analytic) = -16.009544777898538683293207822012
y[1] (numeric) = -16.009544777898538683293207822009
absolute error = 3e-30
relative error = 1.8738821381989282786773190766546e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.705
y[1] (analytic) = -16.007943903465804528159691295996
y[1] (numeric) = -16.007943903465804528159691295993
absolute error = 3e-30
relative error = 1.8740695357824711839975264252717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.704
y[1] (analytic) = -16.006343189112509541083752624925
y[1] (numeric) = -16.006343189112509541083752624922
absolute error = 3e-30
relative error = 1.8742569521067094627596917505904e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 2.745e+15
TOP MAIN SOLVE Loop
x[1] = -4.703
y[1] (analytic) = -16.004742634822646578519102651758
y[1] (numeric) = -16.004742634822646578519102651755
absolute error = 3e-30
relative error = 1.8744443871735172782077596429348e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.702
y[1] (analytic) = -16.003142240580210097553773798429
y[1] (numeric) = -16.003142240580210097553773798426
absolute error = 3e-30
relative error = 1.8746318409847689810113702156763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.701
y[1] (analytic) = -16.001542006369196155750064636592
y[1] (numeric) = -16.001542006369196155750064636589
absolute error = 3e-30
relative error = 1.8748193135423391092846026119452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.7
y[1] (analytic) = -15.999941932173602410984500463114
y[1] (numeric) = -15.999941932173602410984500463112
absolute error = 2e-30
relative error = 1.2500045365654015924031469238583e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.699
y[1] (analytic) = -15.998342017977428121287809878706
y[1] (numeric) = -15.998342017977428121287809878704
absolute error = 2e-30
relative error = 1.2501295432692891546872791719685e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.698
y[1] (analytic) = -15.996742263764674144684917368095
y[1] (numeric) = -15.996742263764674144684917368092
absolute error = 3e-30
relative error = 1.8753818437117082401230737465022e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.697
y[1] (analytic) = -15.99514266951934293903495188014
y[1] (numeric) = -15.995142669519342939034951880137
absolute error = 3e-30
relative error = 1.8755693912733012009604931724228e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.531e+09
Order of pole = 1.878e+15
TOP MAIN SOLVE Loop
x[1] = -4.696
y[1] (analytic) = -15.993543235225438561871271406294
y[1] (numeric) = -15.993543235225438561871271406291
absolute error = 3e-30
relative error = 1.8757569575905880901606695404356e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.998e+09
Order of pole = 1.912e+16
TOP MAIN SOLVE Loop
x[1] = -4.695
y[1] (analytic) = -15.991943960866966670241503555798
y[1] (numeric) = -15.991943960866966670241503555796
absolute error = 2e-30
relative error = 1.2506296951102963805986898634582e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.380e+09
Order of pole = 1.598e+15
TOP MAIN SOLVE Loop
x[1] = -4.694
y[1] (analytic) = -15.990344846427934520547602126032
y[1] (numeric) = -15.990344846427934520547602126029
absolute error = 3e-30
relative error = 1.8761321464997464939227169530088e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=83.9MB, alloc=4.3MB, time=3.61
x[1] = -4.693
y[1] (analytic) = -15.988745891892350968385919666391
y[1] (numeric) = -15.988745891892350968385919666389
absolute error = 2e-30
relative error = 1.2508798460635799317195324062891e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.883e+09
Order of pole = 7.958e+15
TOP MAIN SOLVE Loop
x[1] = -4.692
y[1] (analytic) = -15.987147097244226468387296034126
y[1] (numeric) = -15.987147097244226468387296034124
absolute error = 2e-30
relative error = 1.2510049403027940052170515484388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.691
y[1] (analytic) = -15.985548462467573074057162940512
y[1] (numeric) = -15.985548462467573074057162940509
absolute error = 3e-30
relative error = 1.8766950705780862382513278731359e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.69
y[1] (analytic) = -15.983949987546404437615664485769
y[1] (numeric) = -15.983949987546404437615664485767
absolute error = 2e-30
relative error = 1.2512551663126214600647109329938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.426e+09
Order of pole = 6.734e+15
TOP MAIN SOLVE Loop
x[1] = -4.689
y[1] (analytic) = -15.982351672464735809837793681136
y[1] (numeric) = -15.982351672464735809837793681134
absolute error = 2e-30
relative error = 1.2513802980857371015152109406251e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.688
y[1] (analytic) = -15.980753517206584039893544956484
y[1] (numeric) = -15.980753517206584039893544956481
absolute error = 3e-30
relative error = 1.8772581635589836013768766763982e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.533e+09
Order of pole = 4.681e+15
TOP MAIN SOLVE Loop
x[1] = -4.687
y[1] (analytic) = -15.979155521755967575188082651878
y[1] (numeric) = -15.979155521755967575188082651876
absolute error = 2e-30
relative error = 1.2516305991746288011430606603338e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.686
y[1] (analytic) = -15.977557686096906461201925491507
y[1] (numeric) = -15.977557686096906461201925491505
absolute error = 2e-30
relative error = 1.2517557684929078702114132110979e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.685
y[1] (analytic) = -15.975960010213422341331147038345
y[1] (numeric) = -15.975960010213422341331147038343
absolute error = 2e-30
relative error = 1.2518809503287446346401425382275e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.939e+09
Order of pole = 3.837e+15
TOP MAIN SOLVE Loop
x[1] = -4.684
y[1] (analytic) = -15.974362494089538456727592127983
y[1] (numeric) = -15.974362494089538456727592127982
absolute error = 1e-30
relative error = 6.2600307234169545639432973398777e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.683
y[1] (analytic) = -15.972765137709279646139109280017
y[1] (numeric) = -15.972765137709279646139109280016
absolute error = 1e-30
relative error = 6.2606567577904932410223503405810e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.682
y[1] (analytic) = -15.971167941056672345749799085388
y[1] (numeric) = -15.971167941056672345749799085387
absolute error = 1e-30
relative error = 6.2612828547705995481784754171527e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.681
y[1] (analytic) = -15.969570904115744589020278568094
y[1] (numeric) = -15.969570904115744589020278568093
absolute error = 1e-30
relative error = 6.2619090143635344552179531159898e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.68
y[1] (analytic) = -15.96797402687052600652796151966
y[1] (numeric) = -15.967974026870526006527961519659
absolute error = 1e-30
relative error = 6.2625352365755595580753505040970e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=87.7MB, alloc=4.3MB, time=3.78
x[1] = -4.679
y[1] (analytic) = -15.966377309305047825807354804783
y[1] (numeric) = -15.966377309305047825807354804781
absolute error = 2e-30
relative error = 1.2526323042825874157752274256966e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.678
y[1] (analytic) = -15.964780751403342871190370636539
y[1] (numeric) = -15.964780751403342871190370636537
absolute error = 2e-30
relative error = 1.2527575737763859731998614474938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.722e+09
Order of pole = 2.743e+15
TOP MAIN SOLVE Loop
x[1] = -4.677
y[1] (analytic) = -15.963184353149445563646654819573
y[1] (numeric) = -15.963184353149445563646654819571
absolute error = 2e-30
relative error = 1.2528828557977602788280016529061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.676
y[1] (analytic) = -15.961588114527391920623930959661
y[1] (numeric) = -15.961588114527391920623930959659
absolute error = 2e-30
relative error = 1.2530081503479631528744351150600e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.974e+09
Order of pole = 6.305e+15
TOP MAIN SOLVE Loop
x[1] = -4.675
y[1] (analytic) = -15.959992035521219555888360638054
y[1] (numeric) = -15.959992035521219555888360638052
absolute error = 2e-30
relative error = 1.2531334574282475408422346956719e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+09
Order of pole = 3.812e+15
TOP MAIN SOLVE Loop
x[1] = -4.674
y[1] (analytic) = -15.958396116114967679364919549008
y[1] (numeric) = -15.958396116114967679364919549006
absolute error = 2e-30
relative error = 1.2532587770398665135352885000891e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.364e+09
Order of pole = 4.620e+15
TOP MAIN SOLVE Loop
x[1] = -4.673
y[1] (analytic) = -15.956800356292677096977789598898
y[1] (numeric) = -15.956800356292677096977789598896
absolute error = 2e-30
relative error = 1.2533841091840732670708305853393e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.112e+09
Order of pole = 3.822e+15
TOP MAIN SOLVE Loop
x[1] = -4.672
y[1] (analytic) = -15.955204756038390210490766965329
y[1] (numeric) = -15.955204756038390210490766965327
absolute error = 2e-30
relative error = 1.2535094538621211228919729213135e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.671
y[1] (analytic) = -15.953609315336151017347686114641
y[1] (numeric) = -15.953609315336151017347686114639
absolute error = 2e-30
relative error = 1.2536348110752635277802386052069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.67
y[1] (analytic) = -15.952014034170005110512859776214
y[1] (numeric) = -15.952014034170005110512859776212
absolute error = 2e-30
relative error = 1.2537601808247540538680963293456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.669
y[1] (analytic) = -15.950418912523999678311534871976
y[1] (numeric) = -15.950418912523999678311534871974
absolute error = 2e-30
relative error = 1.2538855631118463986514961025210e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.525e+09
Order of pole = 7.093e+15
TOP MAIN SOLVE Loop
x[1] = -4.668
y[1] (analytic) = -15.948823950382183504270364399527
y[1] (numeric) = -15.948823950382183504270364399525
absolute error = 2e-30
relative error = 1.2540109579377943850024062249596e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.556e+09
Order of pole = 3.774e+16
TOP MAIN SOLVE Loop
x[1] = -4.667
y[1] (analytic) = -15.947229147728606966957895267269
y[1] (numeric) = -15.947229147728606966957895267267
absolute error = 2e-30
relative error = 1.2541363653038519611813515170540e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.666
y[1] (analytic) = -15.94563450454732203982507207996
y[1] (numeric) = -15.945634504547322039825072079957
absolute error = 3e-30
relative error = 1.8813926778169098012749292029665e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.325e+09
Order of pole = 3.725e+15
TOP MAIN SOLVE Loop
x[1] = -4.665
y[1] (analytic) = -15.944040020822382291045756873089
y[1] (numeric) = -15.944040020822382291045756873086
absolute error = 3e-30
relative error = 1.8815808264919684546252014634683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=91.5MB, alloc=4.3MB, time=3.95
TOP MAIN SOLVE Loop
x[1] = -4.664
y[1] (analytic) = -15.942445696537842883357264794484
y[1] (numeric) = -15.942445696537842883357264794481
absolute error = 3e-30
relative error = 1.8817689939828353885749984962152e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.622e+09
Order of pole = 6.662e+15
TOP MAIN SOLVE Loop
x[1] = -4.663
y[1] (analytic) = -15.940851531677760573900915731552
y[1] (numeric) = -15.940851531677760573900915731549
absolute error = 3e-30
relative error = 1.8819571802913922780345577031295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.401e+09
Order of pole = 1.886e+16
TOP MAIN SOLVE Loop
x[1] = -4.662
y[1] (analytic) = -15.939257526226193714062601882557
y[1] (numeric) = -15.939257526226193714062601882554
absolute error = 3e-30
relative error = 1.8821453854195209860910161980453e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.743e+08
Order of pole = 2.643e+15
TOP MAIN SOLVE Loop
x[1] = -4.661
y[1] (analytic) = -15.937663680167202249313371270349
y[1] (numeric) = -15.937663680167202249313371270346
absolute error = 3e-30
relative error = 1.8823336093691035640272294375955e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.996e+09
Order of pole = 3.606e+15
TOP MAIN SOLVE Loop
x[1] = -4.66
y[1] (analytic) = -15.936069993484847719050027196939
y[1] (numeric) = -15.936069993484847719050027196936
absolute error = 3e-30
relative error = 1.8825218521420222513405917340558e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.659
y[1] (analytic) = -15.934476466163193256435743637337
y[1] (numeric) = -15.934476466163193256435743637334
absolute error = 3e-30
relative error = 1.8827101137401594757618586503348e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.658
y[1] (analytic) = -15.932883098186303588240696571048
y[1] (numeric) = -15.932883098186303588240696571045
absolute error = 3e-30
relative error = 1.8828983941653978532739712772968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.657
y[1] (analytic) = -15.931289889538245034682711249643
y[1] (numeric) = -15.93128988953824503468271124964
absolute error = 3e-30
relative error = 1.8830866934196201881308823936072e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.519e+09
Order of pole = 2.295e+15
TOP MAIN SOLVE Loop
x[1] = -4.656
y[1] (analytic) = -15.929696840203085509267925398804
y[1] (numeric) = -15.929696840203085509267925398801
absolute error = 3e-30
relative error = 1.8832750115047094728763845082873e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.032e+09
Order of pole = 1.352e+16
TOP MAIN SOLVE Loop
x[1] = -4.655
y[1] (analytic) = -15.928103950164894518631468353253
y[1] (numeric) = -15.92810395016489451863146835325
absolute error = 3e-30
relative error = 1.8834633484225488883629397861684e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.654
y[1] (analytic) = -15.926511219407743162378156122969
y[1] (numeric) = -15.926511219407743162378156122966
absolute error = 3e-30
relative error = 1.8836517041750218037705118564320e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.653
y[1] (analytic) = -15.924918647915704132923202389104
y[1] (numeric) = -15.924918647915704132923202389101
absolute error = 3e-30
relative error = 1.8838400787640117766253995044250e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.652
y[1] (analytic) = -15.923326235672851715332945428004
y[1] (numeric) = -15.923326235672851715332945428002
absolute error = 2e-30
relative error = 1.2560189814609350352127148312923e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.559e+09
Order of pole = 2.521e+15
TOP MAIN SOLVE Loop
x[1] = -4.651
y[1] (analytic) = -15.92173398266326178716559096174
y[1] (numeric) = -15.921733982663261787165590961737
absolute error = 3e-30
relative error = 1.8842168844590780666270077911375e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=95.3MB, alloc=4.3MB, time=4.12
x[1] = -4.65
y[1] (analytic) = -15.920141888871011818311970933552
y[1] (numeric) = -15.920141888871011818311970933549
absolute error = 3e-30
relative error = 1.8844053155689224407275313773329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.820e+09
Order of pole = 3.705e+15
TOP MAIN SOLVE Loop
x[1] = -4.649
y[1] (analytic) = -15.918549954280180870836318206631
y[1] (numeric) = -15.918549954280180870836318206629
absolute error = 2e-30
relative error = 1.2563958436818799908137713371862e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.889e+09
Order of pole = 3.721e+15
TOP MAIN SOLVE Loop
x[1] = -4.648
y[1] (analytic) = -15.916958178874849598817057184627
y[1] (numeric) = -15.916958178874849598817057184625
absolute error = 2e-30
relative error = 1.2565214895484368017646203651270e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.647
y[1] (analytic) = -15.915366562639100248187610352298
y[1] (numeric) = -15.915366562639100248187610352296
absolute error = 2e-30
relative error = 1.2566471479802085186708498271080e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.003e+09
Order of pole = 1.594e+16
TOP MAIN SOLVE Loop
x[1] = -4.646
y[1] (analytic) = -15.913775105557016656577220734713
y[1] (numeric) = -15.913775105557016656577220734711
absolute error = 2e-30
relative error = 1.2567728189784517258512240457900e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.195e+09
Order of pole = 4.004e+14
TOP MAIN SOLVE Loop
x[1] = -4.645
y[1] (analytic) = -15.912183807612684253151790273414
y[1] (numeric) = -15.912183807612684253151790273412
absolute error = 2e-30
relative error = 1.2568985025444231332892223512957e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.644
y[1] (analytic) = -15.910592668790190058454734117939
y[1] (numeric) = -15.910592668790190058454734117937
absolute error = 2e-30
relative error = 1.2570241986793795766456061810552e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.404e+09
Order of pole = 4.939e+15
TOP MAIN SOLVE Loop
x[1] = -4.643
y[1] (analytic) = -15.909001689073622684247850831125
y[1] (numeric) = -15.909001689073622684247850831124
absolute error = 1e-30
relative error = 6.2857495369228900863549371821200e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.642
y[1] (analytic) = -15.907410868447072333352208506595
y[1] (numeric) = -15.907410868447072333352208506594
absolute error = 1e-30
relative error = 6.2863781433063777110919904809978e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.641
y[1] (analytic) = -15.905820206894630799489046796834
y[1] (numeric) = -15.905820206894630799489046796833
absolute error = 1e-30
relative error = 6.2870068125536468212793054358106e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.881e+09
Order of pole = 2.921e+15
TOP MAIN SOLVE Loop
x[1] = -4.64
y[1] (analytic) = -15.904229704400391467120694850268
y[1] (numeric) = -15.904229704400391467120694850267
absolute error = 1e-30
relative error = 6.2876355446709841093948120588275e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.639
y[1] (analytic) = -15.902639360948449311291505155757
y[1] (numeric) = -15.902639360948449311291505155756
absolute error = 1e-30
relative error = 6.2882643396646768966171226655165e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.638
y[1] (analytic) = -15.901049176522900897468803292906
y[1] (numeric) = -15.901049176522900897468803292905
absolute error = 1e-30
relative error = 6.2888931975410131328884050863829e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 3.860e+15
TOP MAIN SOLVE Loop
x[1] = -4.637
y[1] (analytic) = -15.899459151107844381383853586603
y[1] (numeric) = -15.899459151107844381383853586602
absolute error = 1e-30
relative error = 6.2895221183062813969772621664444e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.386e+09
Order of pole = 8.903e+15
TOP MAIN SOLVE Loop
memory used=99.1MB, alloc=4.3MB, time=4.29
x[1] = -4.636
y[1] (analytic) = -15.897869284687379508872840664202
y[1] (numeric) = -15.897869284687379508872840664201
absolute error = 1e-30
relative error = 6.2901511019667708965416175529686e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.635
y[1] (analytic) = -15.896279577245607615717866913752
y[1] (numeric) = -15.896279577245607615717866913751
absolute error = 1e-30
relative error = 6.2907801485287714681916077721046e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.634
y[1] (analytic) = -15.894690028766631627487965841684
y[1] (numeric) = -15.894690028766631627487965841683
absolute error = 1e-30
relative error = 6.2914092579985735775524805950374e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.308e+09
Order of pole = 1.043e+16
TOP MAIN SOLVE Loop
x[1] = -4.633
y[1] (analytic) = -15.893100639234556059380131328369
y[1] (numeric) = -15.893100639234556059380131328368
absolute error = 1e-30
relative error = 6.2920384303824683193274996942927e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.205e+09
Order of pole = 1.632e+15
TOP MAIN SOLVE Loop
x[1] = -4.632
y[1] (analytic) = -15.891511408633487016060362779958
y[1] (numeric) = -15.891511408633487016060362779957
absolute error = 1e-30
relative error = 6.2926676656867474173608555908213e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.631
y[1] (analytic) = -15.889922336947532191504726174906
y[1] (numeric) = -15.889922336947532191504726174905
absolute error = 1e-30
relative error = 6.2932969639177032247005828924944e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.938e+09
Order of pole = 4.727e+15
TOP MAIN SOLVE Loop
x[1] = -4.63
y[1] (analytic) = -15.888333424160800868840431003602
y[1] (numeric) = -15.888333424160800868840431003602
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.629
y[1] (analytic) = -15.886744670257403920186923099511
y[1] (numeric) = -15.88674467025740392018692309951
absolute error = 1e-30
relative error = 6.2945557491848175258880580532216e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.628
y[1] (analytic) = -15.88515607522145380649699336023
y[1] (numeric) = -15.885156075221453806496993360229
absolute error = 1e-30
relative error = 6.2951852362335638724174388013801e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.627
y[1] (analytic) = -15.88356763903706457739790235689
y[1] (numeric) = -15.883567639037064577397902356889
absolute error = 1e-30
relative error = 6.2958147862341626337423352598124e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.626
y[1] (analytic) = -15.881979361688351871032520830292
y[1] (numeric) = -15.881979361688351871032520830291
absolute error = 1e-30
relative error = 6.2964443991929093098739812917747e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.778e+09
Order of pole = 2.348e+15
TOP MAIN SOLVE Loop
x[1] = -4.625
y[1] (analytic) = -15.880391243159432913900486072206
y[1] (numeric) = -15.880391243159432913900486072205
absolute error = 1e-30
relative error = 6.2970740751161000304050904332409e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.636e+09
Order of pole = 2.493e+15
TOP MAIN SOLVE Loop
x[1] = -4.624
y[1] (analytic) = -15.878803283434426520699374190232
y[1] (numeric) = -15.878803283434426520699374190231
absolute error = 1e-30
relative error = 6.2977038140100315545728171888842e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.423e+09
Order of pole = 2.003e+16
TOP MAIN SOLVE Loop
x[1] = -4.623
y[1] (analytic) = -15.877215482497453094165888254647
y[1] (numeric) = -15.877215482497453094165888254645
absolute error = 2e-30
relative error = 1.2596667231762002542643449248998e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.622
y[1] (analytic) = -15.875627840332634624917062325635
y[1] (numeric) = -15.875627840332634624917062325634
absolute error = 1e-30
relative error = 6.2989634807353071993667582565025e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=103.0MB, alloc=4.3MB, time=4.46
x[1] = -4.621
y[1] (analytic) = -15.874040356924094691291481359332
y[1] (numeric) = -15.874040356924094691291481359331
absolute error = 1e-30
relative error = 6.2995934085792479872562262391311e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.016e+09
Order of pole = 3.434e+15
TOP MAIN SOLVE Loop
x[1] = -4.62
y[1] (analytic) = -15.872453032255958459190516991073
y[1] (numeric) = -15.872453032255958459190516991072
absolute error = 1e-30
relative error = 6.3002233994191229134347858499809e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.544e+09
Order of pole = 1.390e+16
TOP MAIN SOLVE Loop
x[1] = -4.619
y[1] (analytic) = -15.870865866312352681919579194275
y[1] (numeric) = -15.870865866312352681919579194274
absolute error = 1e-30
relative error = 6.3008534532612318863064362745056e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.618
y[1] (analytic) = -15.869278859077405700029383813361
y[1] (numeric) = -15.869278859077405700029383813361
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.060e+09
Order of pole = 3.835e+15
TOP MAIN SOLVE Loop
x[1] = -4.617
y[1] (analytic) = -15.867692010535247441157235969135
y[1] (numeric) = -15.867692010535247441157235969135
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.856e+09
Order of pole = 2.626e+15
TOP MAIN SOLVE Loop
x[1] = -4.616
y[1] (analytic) = -15.866105320670009419868329335018
y[1] (numeric) = -15.866105320670009419868329335018
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.615
y[1] (analytic) = -15.864518789465824737497061282574
y[1] (numeric) = -15.864518789465824737497061282574
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.111e+09
Order of pole = 4.121e+14
TOP MAIN SOLVE Loop
x[1] = -4.614
y[1] (analytic) = -15.862932416906828081988363894717
y[1] (numeric) = -15.862932416906828081988363894717
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.885e+09
Order of pole = 2.660e+15
TOP MAIN SOLVE Loop
x[1] = -4.613
y[1] (analytic) = -15.861346202977155727739050845031
y[1] (numeric) = -15.861346202977155727739050845031
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.612
y[1] (analytic) = -15.859760147660945535439180141604
y[1] (numeric) = -15.859760147660945535439180141604
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.640e+09
Order of pole = 2.033e+15
TOP MAIN SOLVE Loop
x[1] = -4.611
y[1] (analytic) = -15.858174250942336951913432733799
y[1] (numeric) = -15.858174250942336951913432733799
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.61
y[1] (analytic) = -15.856588512805471009962506980365
y[1] (numeric) = -15.856588512805471009962506980365
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.609
y[1] (analytic) = -15.855002933234490328204528977313
y[1] (numeric) = -15.855002933234490328204528977314
absolute error = 1e-30
relative error = 6.3071574581916245790953082758991e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.128e+09
Order of pole = 1.053e+16
TOP MAIN SOLVE Loop
x[1] = -4.608
y[1] (analytic) = -15.85341751221353911091647874397
y[1] (numeric) = -15.853417512213539110916478743971
absolute error = 1e-30
relative error = 6.3077882054742822517013876539796e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.376e+09
Order of pole = 4.971e+15
TOP MAIN SOLVE Loop
memory used=106.8MB, alloc=4.3MB, time=4.63
x[1] = -4.607
y[1] (analytic) = -15.851832249726763147875632265609
y[1] (numeric) = -15.851832249726763147875632265609
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.488e+09
Order of pole = 2.835e+15
TOP MAIN SOLVE Loop
x[1] = -4.606
y[1] (analytic) = -15.850247145758309814201019391092
y[1] (numeric) = -15.850247145758309814201019391093
absolute error = 1e-30
relative error = 6.3090498892795520224473737027488e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.605
y[1] (analytic) = -15.848662200292328070194897583934
y[1] (numeric) = -15.848662200292328070194897583935
absolute error = 1e-30
relative error = 6.3096808258147809586504921126112e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.362e+09
Order of pole = 5.501e+15
TOP MAIN SOLVE Loop
x[1] = -4.604
y[1] (analytic) = -15.847077413312968461184241525185
y[1] (numeric) = -15.847077413312968461184241525186
absolute error = 1e-30
relative error = 6.3103118254468182055820936749619e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.568e+09
Order of pole = 7.000e+15
TOP MAIN SOLVE Loop
x[1] = -4.603
y[1] (analytic) = -15.845492784804383117362248566572
y[1] (numeric) = -15.845492784804383117362248566574
absolute error = 2e-30
relative error = 1.2621885776363947519135618378772e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.384e+09
Order of pole = 1.725e+15
TOP MAIN SOLVE Loop
x[1] = -4.602
y[1] (analytic) = -15.843908314750725753629860032301
y[1] (numeric) = -15.843908314750725753629860032303
absolute error = 2e-30
relative error = 1.2623148028053116495928906103736e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.601
y[1] (analytic) = -15.842324003136151669437298367928
y[1] (numeric) = -15.84232400313615166943729836793
absolute error = 2e-30
relative error = 1.2624410405973765858446259056830e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.6
y[1] (analytic) = -15.840739849944817748625620134736
y[1] (numeric) = -15.840739849944817748625620134738
absolute error = 2e-30
relative error = 1.2625672910138519385904690679235e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.600e+09
Order of pole = 7.182e+15
TOP MAIN SOLVE Loop
x[1] = -4.599
y[1] (analytic) = -15.839155855160882459268284848009
y[1] (numeric) = -15.839155855160882459268284848011
absolute error = 2e-30
relative error = 1.2626935540560002119962257113580e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.449e+09
Order of pole = 1.606e+15
TOP MAIN SOLVE Loop
x[1] = -4.598
y[1] (analytic) = -15.837572018768505853512739657637
y[1] (numeric) = -15.837572018768505853512739657639
absolute error = 2e-30
relative error = 1.2628198297250840364844307620622e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.490e+09
Order of pole = 1.692e+15
TOP MAIN SOLVE Loop
x[1] = -4.597
y[1] (analytic) = -15.835988340751849567422019869456
y[1] (numeric) = -15.835988340751849567422019869458
absolute error = 2e-30
relative error = 1.2629461180223661687469747621609e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.596
y[1] (analytic) = -15.83440482109507682081636530575
y[1] (numeric) = -15.834404821095076820816365305752
absolute error = 2e-30
relative error = 1.2630724189491094917577314367572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.595
y[1] (analytic) = -15.832821459782352417114852503317
y[1] (numeric) = -15.832821459782352417114852503319
absolute error = 2e-30
relative error = 1.2631987325065770147851865236821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.594
y[1] (analytic) = -15.831238256797842743177042747533
y[1] (numeric) = -15.831238256797842743177042747535
absolute error = 2e-30
relative error = 1.2633250586960318734050678661890e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.593
y[1] (analytic) = -15.82965521212571576914464594081
y[1] (numeric) = -15.829655212125715769144645940812
absolute error = 2e-30
relative error = 1.2634513975187373295129767687229e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.851e+09
Order of pole = 6.819e+15
TOP MAIN SOLVE Loop
memory used=110.6MB, alloc=4.3MB, time=4.80
x[1] = -4.592
y[1] (analytic) = -15.828072325750141048283200303886
y[1] (numeric) = -15.828072325750141048283200303888
absolute error = 2e-30
relative error = 1.2635777489759567713370206158856e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.028e+09
Order of pole = 3.343e+15
TOP MAIN SOLVE Loop
x[1] = -4.591
y[1] (analytic) = -15.826489597655289716823767908345
y[1] (numeric) = -15.826489597655289716823767908347
absolute error = 2e-30
relative error = 1.2637041130689537134504467547281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.279e+09
Order of pole = 1.097e+16
TOP MAIN SOLVE Loop
x[1] = -4.59
y[1] (analytic) = -15.824907027825334493804646038798
y[1] (numeric) = -15.8249070278253344938046460388
absolute error = 2e-30
relative error = 1.2638304897989917967842776404933e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.871e+09
Order of pole = 2.519e+15
TOP MAIN SOLVE Loop
x[1] = -4.589
y[1] (analytic) = -15.823324616244449680913094383134
y[1] (numeric) = -15.823324616244449680913094383136
absolute error = 2e-30
relative error = 1.2639568791673347886399472459368e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.588
y[1] (analytic) = -15.821742362896811162327078049258
y[1] (numeric) = -15.82174236289681116232707804926
absolute error = 2e-30
relative error = 1.2640832811752465827019387343519e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.587
y[1] (analytic) = -15.820160267766596404557026406743
y[1] (numeric) = -15.820160267766596404557026406744
absolute error = 1e-30
relative error = 6.3210484791199559952521169821237e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.586
y[1] (analytic) = -15.818578330837984456287607751797
y[1] (numeric) = -15.818578330837984456287607751798
absolute error = 1e-30
relative error = 6.3216806155741639208695042552343e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.585
y[1] (analytic) = -15.816996552095155948219519793984
y[1] (numeric) = -15.816996552095155948219519793985
absolute error = 1e-30
relative error = 6.3223128152451780549092025510515e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.178e+09
Order of pole = 4.182e+15
TOP MAIN SOLVE Loop
x[1] = -4.584
y[1] (analytic) = -15.815414931522293092911295963096
y[1] (numeric) = -15.815414931522293092911295963097
absolute error = 1e-30
relative error = 6.3229450781393203940866215405656e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.583
y[1] (analytic) = -15.813833469103579684621127534604
y[1] (numeric) = -15.813833469103579684621127534606
absolute error = 2e-30
relative error = 1.2647154808525827134696906946009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.582
y[1] (analytic) = -15.812252164823201099148701572115
y[1] (numeric) = -15.812252164823201099148701572117
absolute error = 2e-30
relative error = 1.2648419587244561671871798930701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.436e+09
Order of pole = 4.041e+15
TOP MAIN SOLVE Loop
x[1] = -4.581
y[1] (analytic) = -15.810671018665344293677054685229
y[1] (numeric) = -15.810671018665344293677054685231
absolute error = 2e-30
relative error = 1.2649684492447492186895804229617e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.451e+09
Order of pole = 3.714e+15
TOP MAIN SOLVE Loop
x[1] = -4.58
y[1] (analytic) = -15.809090030614197806614442601243
y[1] (numeric) = -15.809090030614197806614442601245
absolute error = 2e-30
relative error = 1.2650949524147267731808768869692e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.579
y[1] (analytic) = -15.807509200653951757436225549101
y[1] (numeric) = -15.807509200653951757436225549103
absolute error = 2e-30
relative error = 1.2652214682356538623618990230889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=114.4MB, alloc=4.3MB, time=4.97
x[1] = -4.578
y[1] (analytic) = -15.805928528768797846526769454014
y[1] (numeric) = -15.805928528768797846526769454016
absolute error = 2e-30
relative error = 1.2653479967087956444429720216393e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.253e+09
Order of pole = 6.888e+14
TOP MAIN SOLVE Loop
x[1] = -4.577
y[1] (analytic) = -15.804348014942929355021362941172
y[1] (numeric) = -15.804348014942929355021362941175
absolute error = 3e-30
relative error = 1.8982118067531261062348521610614e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.941e+09
Order of pole = 8.294e+14
TOP MAIN SOLVE Loop
x[1] = -4.576
y[1] (analytic) = -15.802767659160541144648150146971
y[1] (numeric) = -15.802767659160541144648150146973
absolute error = 2e-30
relative error = 1.2656010916167845527699593868185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.575
y[1] (analytic) = -15.801187461405829657570079336151
y[1] (numeric) = -15.801187461405829657570079336154
absolute error = 3e-30
relative error = 1.8985914870812439421468079414268e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.574
y[1] (analytic) = -15.799607421662992916226867323307
y[1] (numeric) = -15.799607421662992916226867323309
absolute error = 2e-30
relative error = 1.2658542371488172945151413033631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.573
y[1] (analytic) = -15.798027539916230523176979697143
y[1] (numeric) = -15.798027539916230523176979697146
absolute error = 3e-30
relative error = 1.8989712433530215144540533560244e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.261e+09
Order of pole = 4.603e+15
TOP MAIN SOLVE Loop
x[1] = -4.572
y[1] (analytic) = -15.796447816149743660939626845936
y[1] (numeric) = -15.796447816149743660939626845938
absolute error = 2e-30
relative error = 1.2661074333150196909935801787298e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.301e+09
Order of pole = 2.596e+15
TOP MAIN SOLVE Loop
x[1] = -4.571
y[1] (analytic) = -15.794868250347735091836775782584
y[1] (numeric) = -15.794868250347735091836775782587
absolute error = 3e-30
relative error = 1.8993510755836490740783254667819e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.57
y[1] (analytic) = -15.793288842494409157835177767706
y[1] (numeric) = -15.793288842494409157835177767709
absolute error = 3e-30
relative error = 1.8995410201882793833306970413921e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.911e+09
Order of pole = 6.512e+16
TOP MAIN SOLVE Loop
x[1] = -4.569
y[1] (analytic) = -15.79170959257397178038841172917
y[1] (numeric) = -15.791709592573971780388411729173
absolute error = 3e-30
relative error = 1.8997309837883199102953709561548e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.568
y[1] (analytic) = -15.790130500570630460278943476501
y[1] (numeric) = -15.790130500570630460278943476504
absolute error = 3e-30
relative error = 1.8999209663856702909743355107174e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.567
y[1] (analytic) = -15.788551566468594277460200708571
y[1] (numeric) = -15.788551566468594277460200708574
absolute error = 3e-30
relative error = 1.9001109679822303513426777001816e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.566
y[1] (analytic) = -15.786972790252073890898663813005
y[1] (numeric) = -15.786972790252073890898663813008
absolute error = 3e-30
relative error = 1.9003009885799001073675814748693e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.542e+09
Order of pole = 4.413e+15
TOP MAIN SOLVE Loop
x[1] = -4.565
y[1] (analytic) = -15.785394171905281538415972455712
y[1] (numeric) = -15.785394171905281538415972455715
absolute error = 3e-30
relative error = 1.9004910281805797650273279000106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.259e+09
Order of pole = 2.359e+15
TOP MAIN SOLVE Loop
x[1] = -4.564
y[1] (analytic) = -15.783815711412431036531047958972
y[1] (numeric) = -15.783815711412431036531047958974
absolute error = 2e-30
relative error = 1.2671207245241131468868648103616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=118.2MB, alloc=4.3MB, time=5.13
TOP MAIN SOLVE Loop
x[1] = -4.563
y[1] (analytic) = -15.782237408757737780302231466489
y[1] (numeric) = -15.782237408757737780302231466491
absolute error = 2e-30
relative error = 1.2672474429323803728893151974722e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.055e+09
Order of pole = 8.991e+15
TOP MAIN SOLVE Loop
x[1] = -4.562
y[1] (analytic) = -15.780659263925418743169437893849
y[1] (numeric) = -15.780659263925418743169437893851
absolute error = 2e-30
relative error = 1.2673741740131220387759646747660e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.934e+09
Order of pole = 7.697e+15
TOP MAIN SOLVE Loop
x[1] = -4.561
y[1] (analytic) = -15.779081276899692476796325662784
y[1] (numeric) = -15.779081276899692476796325662786
absolute error = 2e-30
relative error = 1.2675009177676054553552859934492e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.56
y[1] (analytic) = -15.777503447664779110912482217678
y[1] (numeric) = -15.777503447664779110912482217679
absolute error = 1e-30
relative error = 6.3381383709854903008658475863472e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.181e+09
Order of pole = 4.495e+15
TOP MAIN SOLVE Loop
x[1] = -4.559
y[1] (analytic) = -15.775925776204900353155625322729
y[1] (numeric) = -15.77592577620490035315562532273
absolute error = 1e-30
relative error = 6.3387722165143370876279879899255e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.486e+09
Order of pole = 1.237e+16
TOP MAIN SOLVE Loop
x[1] = -4.558
y[1] (analytic) = -15.774348262504279488913820138199
y[1] (numeric) = -15.7743482625042794889138201382
absolute error = 1e-30
relative error = 6.3394061254309060923566010916774e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.557
y[1] (analytic) = -15.77277090654714138116771207416
y[1] (numeric) = -15.772770906547141381167712074162
absolute error = 2e-30
relative error = 1.2680080195483072808445319026392e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.566e+09
Order of pole = 1.956e+15
TOP MAIN SOLVE Loop
x[1] = -4.556
y[1] (analytic) = -15.771193708317712470332775420172
y[1] (numeric) = -15.771193708317712470332775420173
absolute error = 1e-30
relative error = 6.3406741334525677463377494757314e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.320e+09
Order of pole = 1.058e+15
TOP MAIN SOLVE Loop
x[1] = -4.555
y[1] (analytic) = -15.769616667800220774101577749301
y[1] (numeric) = -15.769616667800220774101577749302
absolute error = 1e-30
relative error = 6.3413082325703404758174680313622e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.554
y[1] (analytic) = -15.768039784978895887286060094918
y[1] (numeric) = -15.76803978497889588728606009492
absolute error = 2e-30
relative error = 1.2683884790202391167689653268405e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.553
y[1] (analytic) = -15.766463059837968981659832898688
y[1] (numeric) = -15.766463059837968981659832898689
absolute error = 1e-30
relative error = 6.3425766210514746957336610522832e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.768e+09
Order of pole = 3.200e+15
TOP MAIN SOLVE Loop
x[1] = -4.552
y[1] (analytic) = -15.764886492361672805800487728168
y[1] (numeric) = -15.764886492361672805800487728169
absolute error = 1e-30
relative error = 6.3432109104275200709920476207481e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.551
y[1] (analytic) = -15.763310082534241684931924762458
y[1] (numeric) = -15.763310082534241684931924762459
absolute error = 1e-30
relative error = 6.3438452632356746033857258369829e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.55
y[1] (analytic) = -15.761733830339911520766696044306
y[1] (numeric) = -15.761733830339911520766696044307
absolute error = 1e-30
relative error = 6.3444796794822818210015272983274e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.533e+09
Order of pole = 1.661e+15
TOP MAIN SOLVE Loop
memory used=122.0MB, alloc=4.3MB, time=5.30
x[1] = -4.549
y[1] (analytic) = -15.760157735762919791348364497103
y[1] (numeric) = -15.760157735762919791348364497104
absolute error = 1e-30
relative error = 6.3451141591736858863108109829964e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.548
y[1] (analytic) = -15.758581798787505550893878705186
y[1] (numeric) = -15.758581798787505550893878705187
absolute error = 1e-30
relative error = 6.3457487023162315962329048748463e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.547
y[1] (analytic) = -15.757006019397909429635963455878
y[1] (numeric) = -15.757006019397909429635963455879
absolute error = 1e-30
relative error = 6.3463833089162643821985539326208e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.546
y[1] (analytic) = -15.755430397578373633665526041681
y[1] (numeric) = -15.755430397578373633665526041682
absolute error = 1e-30
relative error = 6.3470179789801303102133744043120e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.545
y[1] (analytic) = -15.753854933313141944774078321058
y[1] (numeric) = -15.753854933313141944774078321059
absolute error = 1e-30
relative error = 6.3476527125141760809213144872685e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.544
y[1] (analytic) = -15.752279626586459720296174536213
y[1] (numeric) = -15.752279626586459720296174536214
absolute error = 1e-30
relative error = 6.3482875095247490296681213346885e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 1.481e+15
TOP MAIN SOLVE Loop
x[1] = -4.543
y[1] (analytic) = -15.750704477382573892951864886306
y[1] (numeric) = -15.750704477382573892951864886307
absolute error = 1e-30
relative error = 6.3489223700181971265648144091304e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.824e+08
Order of pole = 2.669e+15
TOP MAIN SOLVE Loop
x[1] = -4.542
y[1] (analytic) = -15.749129485685732970689164854524
y[1] (numeric) = -15.749129485685732970689164854525
absolute error = 1e-30
relative error = 6.3495572940008689765511651836747e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.618e+09
Order of pole = 3.564e+15
TOP MAIN SOLVE Loop
x[1] = -4.541
y[1] (analytic) = -15.74755465148018703652654028743
y[1] (numeric) = -15.74755465148018703652654028743
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 1.388e+15
TOP MAIN SOLVE Loop
x[1] = -4.54
y[1] (analytic) = -15.745979974750187748395408225012
y[1] (numeric) = -15.745979974750187748395408225012
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.774e+09
Order of pole = 4.949e+14
TOP MAIN SOLVE Loop
x[1] = -4.539
y[1] (analytic) = -15.744405455479988338982653479872
y[1] (numeric) = -15.744405455479988338982653479872
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.538
y[1] (analytic) = -15.74283109365384361557316096396
y[1] (numeric) = -15.74283109365384361557316096396
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.537
y[1] (analytic) = -15.741256889256009959892363761291
y[1] (numeric) = -15.741256889256009959892363761291
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.781e+09
Order of pole = 4.508e+15
TOP MAIN SOLVE Loop
x[1] = -4.536
y[1] (analytic) = -15.739682842270745327948806945072
y[1] (numeric) = -15.739682842270745327948806945072
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.048e+09
Order of pole = 4.353e+15
TOP MAIN SOLVE Loop
x[1] = -4.535
y[1] (analytic) = -15.738108952682309249876727137652
y[1] (numeric) = -15.738108952682309249876727137652
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
memory used=125.8MB, alloc=4.3MB, time=5.46
TOP MAIN SOLVE Loop
x[1] = -4.534
y[1] (analytic) = -15.736535220474962829778647811735
y[1] (numeric) = -15.736535220474962829778647811735
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.513e+09
Order of pole = 2.371e+15
TOP MAIN SOLVE Loop
x[1] = -4.533
y[1] (analytic) = -15.734961645632968745567990331275
y[1] (numeric) = -15.734961645632968745567990331275
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.783e+09
Order of pole = 3.147e+15
TOP MAIN SOLVE Loop
x[1] = -4.532
y[1] (analytic) = -15.733388228140591248811700730479
y[1] (numeric) = -15.733388228140591248811700730478
absolute error = 1e-30
relative error = 6.3559100271320410127713970296459e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.145e+09
Order of pole = 1.865e+15
TOP MAIN SOLVE Loop
x[1] = -4.531
y[1] (analytic) = -15.731814967982096164572892229341
y[1] (numeric) = -15.73181496798209616457289222934
absolute error = 1e-30
relative error = 6.3565456499153636973542226877550e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.697e+09
Order of pole = 6.222e+14
TOP MAIN SOLVE Loop
x[1] = -4.53
y[1] (analytic) = -15.730241865141750891253503484149
y[1] (numeric) = -15.730241865141750891253503484148
absolute error = 1e-30
relative error = 6.3571813362641429340618990863581e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.571e+09
Order of pole = 5.963e+15
TOP MAIN SOLVE Loop
x[1] = -4.529
y[1] (analytic) = -15.728668919603824400436972571369
y[1] (numeric) = -15.728668919603824400436972571368
absolute error = 1e-30
relative error = 6.3578170861847355863875159787733e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.871e+09
Order of pole = 2.848e+15
TOP MAIN SOLVE Loop
x[1] = -4.528
y[1] (analytic) = -15.727096131352587236730926703348
y[1] (numeric) = -15.727096131352587236730926703347
absolute error = 1e-30
relative error = 6.3584528996834991535422978042637e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.527
y[1] (analytic) = -15.725523500372311517609887674261
y[1] (numeric) = -15.72552350037231151760988767426
absolute error = 1e-30
relative error = 6.3590887767667917705191786802019e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.550e+09
Order of pole = 2.410e+15
TOP MAIN SOLVE Loop
x[1] = -4.526
y[1] (analytic) = -15.723951026647270933257993034723
y[1] (numeric) = -15.723951026647270933257993034723
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.069e+09
Order of pole = 9.310e+15
TOP MAIN SOLVE Loop
x[1] = -4.525
y[1] (analytic) = -15.722378710161740746411732993504
y[1] (numeric) = -15.722378710161740746411732993504
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.335e+09
Order of pole = 4.460e+15
TOP MAIN SOLVE Loop
x[1] = -4.524
y[1] (analytic) = -15.720806550899997792202703044756
y[1] (numeric) = -15.720806550899997792202703044757
absolute error = 1e-30
relative error = 6.3609967895874348083726548155119e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.523
y[1] (analytic) = -15.719234548846320478000372319205
y[1] (numeric) = -15.719234548846320478000372319206
absolute error = 1e-30
relative error = 6.3616329210724376924269474105062e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.541e+09
Order of pole = 1.073e+15
TOP MAIN SOLVE Loop
x[1] = -4.522
y[1] (analytic) = -15.717662703984988783254867657708
y[1] (numeric) = -15.717662703984988783254867657709
absolute error = 1e-30
relative error = 6.3622691161737698402192246230450e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.521
y[1] (analytic) = -15.716091016300284259339773405628
y[1] (numeric) = -15.716091016300284259339773405629
absolute error = 1e-30
relative error = 6.3629053748977932027681095568971e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=129.7MB, alloc=4.3MB, time=5.63
x[1] = -4.52
y[1] (analytic) = -15.714519485776490029394946926437
y[1] (numeric) = -15.714519485776490029394946926438
absolute error = 1e-30
relative error = 6.3635416972508703673191379935867e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.439e+09
Order of pole = 8.256e+15
TOP MAIN SOLVE Loop
x[1] = -4.519
y[1] (analytic) = -15.712948112397890788169349832985
y[1] (numeric) = -15.712948112397890788169349832985
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.518
y[1] (analytic) = -15.711376896148772801863894934855
y[1] (numeric) = -15.711376896148772801863894934855
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.517
y[1] (analytic) = -15.709805837013423907974308900247
y[1] (numeric) = -15.709805837013423907974308900247
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.516
y[1] (analytic) = -15.708234934976133515134010630799
y[1] (numeric) = -15.708234934976133515134010630799
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.515
y[1] (analytic) = -15.706664190021192602957005347793
y[1] (numeric) = -15.706664190021192602957005347793
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.514
y[1] (analytic) = -15.705093602132893721880794388163
y[1] (numeric) = -15.705093602132893721880794388163
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.513
y[1] (analytic) = -15.70352317129553099300930070874
y[1] (numeric) = -15.70352317129553099300930070874
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.974e+09
Order of pole = 9.615e+15
TOP MAIN SOLVE Loop
x[1] = -4.512
y[1] (analytic) = -15.701952897493400107955810097161
y[1] (numeric) = -15.701952897493400107955810097161
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.511
y[1] (analytic) = -15.700382780710798328685928087868
y[1] (numeric) = -15.700382780710798328685928087868
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.732e+09
Order of pole = 1.892e+15
TOP MAIN SOLVE Loop
x[1] = -4.51
y[1] (analytic) = -15.698812820932024487360552581636
y[1] (numeric) = -15.698812820932024487360552581636
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 2.803e+15
TOP MAIN SOLVE Loop
x[1] = -4.509
y[1] (analytic) = -15.697243018141378986178862167052
y[1] (numeric) = -15.697243018141378986178862167051
absolute error = 1e-30
relative error = 6.3705454444726071159850915125626e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.638e+09
Order of pole = 8.461e+15
TOP MAIN SOLVE Loop
x[1] = -4.508
y[1] (analytic) = -15.695673372323163797221320142371
y[1] (numeric) = -15.69567337232316379722132014237
absolute error = 1e-30
relative error = 6.3711825308708433831782746090963e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.196e+09
Order of pole = 5.102e+15
TOP MAIN SOLVE Loop
x[1] = -4.507
y[1] (analytic) = -15.694103883461682462292694236195
y[1] (numeric) = -15.694103883461682462292694236194
absolute error = 1e-30
relative error = 6.3718196809809050121730793123676e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.058e+09
Order of pole = 3.818e+15
TOP MAIN SOLVE Loop
x[1] = -4.506
y[1] (analytic) = -15.692534551541240092765092025388
y[1] (numeric) = -15.692534551541240092765092025387
absolute error = 1e-30
relative error = 6.3724568948091635040754314965767e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.905e+09
Order of pole = 3.720e+15
memory used=133.5MB, alloc=4.3MB, time=5.80
TOP MAIN SOLVE Loop
x[1] = -4.505
y[1] (analytic) = -15.690965376546143369421012048666
y[1] (numeric) = -15.690965376546143369421012048665
absolute error = 1e-30
relative error = 6.3730941723619909971732261959845e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.504
y[1] (analytic) = -15.689396358460700542296410614292
y[1] (numeric) = -15.689396358460700542296410614291
absolute error = 1e-30
relative error = 6.3737315136457602670000489878439e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.209e+09
Order of pole = 9.989e+15
TOP MAIN SOLVE Loop
x[1] = -4.503
y[1] (analytic) = -15.687827497269221430523784300302
y[1] (numeric) = -15.687827497269221430523784300301
absolute error = 1e-30
relative error = 6.3743689186668447263989037477902e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.721e+09
Order of pole = 2.821e+15
TOP MAIN SOLVE Loop
x[1] = -4.502
y[1] (analytic) = -15.686258792956017422175268145705
y[1] (numeric) = -15.686258792956017422175268145703
absolute error = 2e-30
relative error = 1.2750012774863236851171893556644e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.501
y[1] (analytic) = -15.684690245505401474105749531066
y[1] (numeric) = -15.684690245505401474105749531065
absolute error = 1e-30
relative error = 6.3756439199464560522142273110193e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.5
y[1] (analytic) = -15.683121854901688111795997746932
y[1] (numeric) = -15.683121854901688111795997746931
absolute error = 1e-30
relative error = 6.3762815162177329314374343831223e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.499
y[1] (analytic) = -15.681553621129193429195809248503
y[1] (numeric) = -15.681553621129193429195809248502
absolute error = 1e-30
relative error = 6.3769191762518250259736500891260e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.498
y[1] (analytic) = -15.679985544172235088567168595002
y[1] (numeric) = -15.679985544172235088567168595001
absolute error = 1e-30
relative error = 6.3775569000551089361691092080116e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+09
Order of pole = 2.885e+15
TOP MAIN SOLVE Loop
x[1] = -4.497
y[1] (analytic) = -15.678417624015132320327425072163
y[1] (numeric) = -15.678417624015132320327425072162
absolute error = 1e-30
relative error = 6.3781946876339619000619652067633e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.496
y[1] (analytic) = -15.676849860642205922892484996276
y[1] (numeric) = -15.676849860642205922892484996275
absolute error = 1e-30
relative error = 6.3788325389947617934460626208013e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.495
y[1] (analytic) = -15.675282254037778262520019698212
y[1] (numeric) = -15.675282254037778262520019698211
absolute error = 1e-30
relative error = 6.3794704541438871299347158119754e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.494
y[1] (analytic) = -15.673714804186173273152689185873
y[1] (numeric) = -15.673714804186173273152689185871
absolute error = 2e-30
relative error = 1.2760216866175434122048988209499e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.493
y[1] (analytic) = -15.672147511071716456261381483483
y[1] (numeric) = -15.672147511071716456261381483481
absolute error = 2e-30
relative error = 1.2761492951665262752318026602444e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.492
y[1] (analytic) = -15.670580374678734880688467646171
y[1] (numeric) = -15.67058037467873488068846764617
absolute error = 1e-30
relative error = 6.3813845823850105027927335756149e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=137.3MB, alloc=4.3MB, time=5.96
x[1] = -4.491
y[1] (analytic) = -15.669013394991557182491072448264
y[1] (numeric) = -15.669013394991557182491072448262
absolute error = 2e-30
relative error = 1.2764045505502471012909527497738e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.49
y[1] (analytic) = -15.667446571994513564784360743721
y[1] (numeric) = -15.66744657199451356478436074372
absolute error = 1e-30
relative error = 6.3826609869376880908126719439924e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.489
y[1] (analytic) = -15.665879905671935797584839497164
y[1] (numeric) = -15.665879905671935797584839497163
absolute error = 1e-30
relative error = 6.3832992849507505977363026227861e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.459e+09
Order of pole = 1.416e+15
TOP MAIN SOLVE Loop
x[1] = -4.488
y[1] (analytic) = -15.664313396008157217653675483904
y[1] (numeric) = -15.664313396008157217653675483903
absolute error = 1e-30
relative error = 6.3839376467968060073616000045974e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.132e+09
Order of pole = 8.421e+15
TOP MAIN SOLVE Loop
x[1] = -4.487
y[1] (analytic) = -15.662747042987512728340028657428
y[1] (numeric) = -15.662747042987512728340028657427
absolute error = 1e-30
relative error = 6.3845760724822379381544378677309e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.486
y[1] (analytic) = -15.661180846594338799424401182756
y[1] (numeric) = -15.661180846594338799424401182755
absolute error = 1e-30
relative error = 6.3852145620134306469744557341623e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.485
y[1] (analytic) = -15.659614806812973466962002134116
y[1] (numeric) = -15.659614806812973466962002134116
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.484
y[1] (analytic) = -15.658048923627756333126127855371
y[1] (numeric) = -15.658048923627756333126127855371
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.483
y[1] (analytic) = -15.656483197023028566051557981613
y[1] (numeric) = -15.656483197023028566051557981613
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.980e+09
Order of pole = 3.641e+15
TOP MAIN SOLVE Loop
x[1] = -4.482
y[1] (analytic) = -15.654917626983132899677967120386
y[1] (numeric) = -15.654917626983132899677967120386
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.481
y[1] (analytic) = -15.653352213492413633593352190951
y[1] (numeric) = -15.653352213492413633593352190951
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.917e+09
Order of pole = 8.115e+15
TOP MAIN SOLVE Loop
x[1] = -4.48
y[1] (analytic) = -15.651786956535216632877475420034
y[1] (numeric) = -15.651786956535216632877475420034
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.748e+08
Order of pole = 2.010e+15
TOP MAIN SOLVE Loop
x[1] = -4.479
y[1] (analytic) = -15.650221856095889327945322992496
y[1] (numeric) = -15.650221856095889327945322992496
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.478
y[1] (analytic) = -15.64865691215878071439057935535
y[1] (numeric) = -15.64865691215878071439057935535
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.477
y[1] (analytic) = -15.647092124708241352829117173567
y[1] (numeric) = -15.647092124708241352829117173568
absolute error = 1e-30
relative error = 6.3909638419071185065086238034828e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.461e+09
Order of pole = 1.515e+15
TOP MAIN SOLVE Loop
memory used=141.1MB, alloc=4.4MB, time=6.13
x[1] = -4.476
y[1] (analytic) = -15.645527493728623368742502936109
y[1] (numeric) = -15.64552749372862336874250293611
absolute error = 1e-30
relative error = 6.3916029702471936151647336486336e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.635e+09
Order of pole = 2.555e+15
TOP MAIN SOLVE Loop
x[1] = -4.475
y[1] (analytic) = -15.643963019204280452321518210608
y[1] (numeric) = -15.643963019204280452321518210608
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.474
y[1] (analytic) = -15.642398701119567858309696545146
y[1] (numeric) = -15.642398701119567858309696545146
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.473
y[1] (analytic) = -15.640834539458842405846876015562
y[1] (numeric) = -15.640834539458842405846876015562
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 1.638e+15
TOP MAIN SOLVE Loop
x[1] = -4.472
y[1] (analytic) = -15.639270534206462478312767416717
y[1] (numeric) = -15.639270534206462478312767416717
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.351e+09
Order of pole = 1.165e+16
TOP MAIN SOLVE Loop
x[1] = -4.471
y[1] (analytic) = -15.637706685346788023170538096163
y[1] (numeric) = -15.637706685346788023170538096163
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.252e+09
Order of pole = 4.433e+15
TOP MAIN SOLVE Loop
x[1] = -4.47
y[1] (analytic) = -15.636142992864180551810411428642
y[1] (numeric) = -15.636142992864180551810411428642
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.875e+09
Order of pole = 2.833e+15
TOP MAIN SOLVE Loop
x[1] = -4.469
y[1] (analytic) = -15.63457945674300313939328192986
y[1] (numeric) = -15.63457945674300313939328192986
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.022e+09
Order of pole = 1.760e+15
TOP MAIN SOLVE Loop
x[1] = -4.468
y[1] (analytic) = -15.633016076967620424694346007966
y[1] (numeric) = -15.633016076967620424694346007966
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.467
y[1] (analytic) = -15.63145285352239860994674835117
y[1] (numeric) = -15.63145285352239860994674835117
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.031e+09
Order of pole = 5.526e+16
TOP MAIN SOLVE Loop
x[1] = -4.466
y[1] (analytic) = -15.62988978639170546068524394995
y[1] (numeric) = -15.629889786391705460685243949949
absolute error = 1e-30
relative error = 6.3979977700844594641472351136514e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.851e+09
Order of pole = 1.168e+16
TOP MAIN SOLVE Loop
x[1] = -4.465
y[1] (analytic) = -15.628326875559910305589875752262
y[1] (numeric) = -15.628326875559910305589875752261
absolute error = 1e-30
relative error = 6.3986376018525231201364851185287e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.338e+08
Order of pole = 2.805e+15
TOP MAIN SOLVE Loop
x[1] = -4.464
y[1] (analytic) = -15.626764121011384036329667950217
y[1] (numeric) = -15.626764121011384036329667950217
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.445e+09
Order of pole = 1.132e+16
TOP MAIN SOLVE Loop
x[1] = -4.463
y[1] (analytic) = -15.625201522730499107406334896639
y[1] (numeric) = -15.625201522730499107406334896638
absolute error = 1e-30
relative error = 6.3999174573541776052063485749995e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=144.9MB, alloc=4.4MB, time=6.29
x[1] = -4.462
y[1] (analytic) = -15.623639080701629535998005649948
y[1] (numeric) = -15.623639080701629535998005649947
absolute error = 1e-30
relative error = 6.4005574811005669893141723398091e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.459e+09
Order of pole = 1.886e+16
TOP MAIN SOLVE Loop
x[1] = -4.461
y[1] (analytic) = -15.622076794909150901802964145816
y[1] (numeric) = -15.622076794909150901802964145815
absolute error = 1e-30
relative error = 6.4011975688525312377656450247111e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.348e+09
Order of pole = 2.180e+16
TOP MAIN SOLVE Loop
x[1] = -4.46
y[1] (analytic) = -15.620514665337440346883404994018
y[1] (numeric) = -15.620514665337440346883404994017
absolute error = 1e-30
relative error = 6.4018377206164712280857431788218e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.760e+09
Order of pole = 3.169e+15
TOP MAIN SOLVE Loop
x[1] = -4.459
y[1] (analytic) = -15.618952691970876575509204898923
y[1] (numeric) = -15.618952691970876575509204898922
absolute error = 1e-30
relative error = 6.4024779363987884779192013033768e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.963e+09
Order of pole = 3.648e+15
TOP MAIN SOLVE Loop
x[1] = -4.458
y[1] (analytic) = -15.617390874793839854001709702064
y[1] (numeric) = -15.617390874793839854001709702063
absolute error = 1e-30
relative error = 6.4031182162058851450945270282314e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.457
y[1] (analytic) = -15.615829213790712010577537045219
y[1] (numeric) = -15.615829213790712010577537045218
absolute error = 1e-30
relative error = 6.4037585600441640276880226902001e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.299e+08
Order of pole = 1.340e+15
TOP MAIN SOLVE Loop
x[1] = -4.456
y[1] (analytic) = -15.614267708945876435192394652448
y[1] (numeric) = -15.614267708945876435192394652448
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.728e+09
Order of pole = 2.931e+15
TOP MAIN SOLVE Loop
x[1] = -4.455
y[1] (analytic) = -15.612706360243718079384914229524
y[1] (numeric) = -15.612706360243718079384914229524
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.454
y[1] (analytic) = -15.611145167668623456120500979182
y[1] (numeric) = -15.611145167668623456120500979182
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.728e+09
Order of pole = 2.451e+15
TOP MAIN SOLVE Loop
x[1] = -4.453
y[1] (analytic) = -15.609584131204980639635198730648
y[1] (numeric) = -15.609584131204980639635198730648
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.452
y[1] (analytic) = -15.608023250837179265279570681867
y[1] (numeric) = -15.608023250837179265279570681867
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.803e+10
Order of pole = 1.380e+18
TOP MAIN SOLVE Loop
x[1] = -4.451
y[1] (analytic) = -15.60646252654961052936259575288
y[1] (numeric) = -15.606462526549610529362595752881
absolute error = 1e-30
relative error = 6.4076019680873012266620251771755e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.45
y[1] (analytic) = -15.604901958326667188995580548785
y[1] (numeric) = -15.604901958326667188995580548785
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.467e+09
Order of pole = 2.086e+15
TOP MAIN SOLVE Loop
x[1] = -4.449
y[1] (analytic) = -15.603341546152743561936086930714
y[1] (numeric) = -15.603341546152743561936086930714
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.552e+09
Order of pole = 2.297e+15
TOP MAIN SOLVE Loop
x[1] = -4.448
y[1] (analytic) = -15.601781290012235526431875193286
y[1] (numeric) = -15.601781290012235526431875193286
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.011e+09
Order of pole = 3.543e+15
TOP MAIN SOLVE Loop
memory used=148.7MB, alloc=4.4MB, time=6.46
x[1] = -4.447
y[1] (analytic) = -15.600221189889540521064862846951
y[1] (numeric) = -15.600221189889540521064862846951
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.446
y[1] (analytic) = -15.598661245769057544595099003678
y[1] (numeric) = -15.598661245769057544595099003678
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.445
y[1] (analytic) = -15.597101457635187155804754364427
y[1] (numeric) = -15.597101457635187155804754364427
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.698e+09
Order of pole = 6.961e+16
TOP MAIN SOLVE Loop
x[1] = -4.444
y[1] (analytic) = -15.595541825472331473342126806843
y[1] (numeric) = -15.595541825472331473342126806843
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.407e+09
Order of pole = 2.364e+15
TOP MAIN SOLVE Loop
x[1] = -4.443
y[1] (analytic) = -15.593982349264894175565662571603
y[1] (numeric) = -15.593982349264894175565662571603
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.442
y[1] (analytic) = -15.592423028997280500387993045877
y[1] (numeric) = -15.592423028997280500387993045878
absolute error = 1e-30
relative error = 6.4133714057160757115993650073162e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.441
y[1] (analytic) = -15.590863864653897245119987142322
y[1] (numeric) = -15.590863864653897245119987142322
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.516e+09
Order of pole = 1.862e+15
TOP MAIN SOLVE Loop
x[1] = -4.44
y[1] (analytic) = -15.589304856219152766314819272056
y[1] (numeric) = -15.589304856219152766314819272056
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.341e+09
Order of pole = 4.413e+15
TOP MAIN SOLVE Loop
x[1] = -4.439
y[1] (analytic) = -15.587746003677456979612052910069
y[1] (numeric) = -15.587746003677456979612052910068
absolute error = 1e-30
relative error = 6.4152957057683661275047008734497e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.160e+09
Order of pole = 5.435e+15
TOP MAIN SOLVE Loop
x[1] = -4.438
y[1] (analytic) = -15.58618730701322135958173975148
y[1] (numeric) = -15.586187307013221359581739751479
absolute error = 1e-30
relative error = 6.4159372674164907356411767663358e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.467e+09
Order of pole = 7.867e+15
TOP MAIN SOLVE Loop
x[1] = -4.437
y[1] (analytic) = -15.584628766210858939568534457113
y[1] (numeric) = -15.584628766210858939568534457113
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.191e+09
Order of pole = 7.066e+15
TOP MAIN SOLVE Loop
x[1] = -4.436
y[1] (analytic) = -15.583070381254784311535824986813
y[1] (numeric) = -15.583070381254784311535824986813
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.435
y[1] (analytic) = -15.581512152129413625909878518948
y[1] (numeric) = -15.581512152129413625909878518948
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.434
y[1] (analytic) = -15.579954078819164591424002954541
y[1] (numeric) = -15.579954078819164591424002954542
absolute error = 1e-30
relative error = 6.4185041556668822336544163822334e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.433
y[1] (analytic) = -15.578396161308456474962724004479
y[1] (numeric) = -15.57839616130845647496272400448
absolute error = 1e-30
relative error = 6.4191460381760394776491063387222e-30 %
Correct digits = 31
h = 0.001
memory used=152.5MB, alloc=4.4MB, time=6.62
Complex estimate of poles used for equation 1
Radius of convergence = 6.361e+09
Order of pole = 4.503e+16
TOP MAIN SOLVE Loop
x[1] = -4.432
y[1] (analytic) = -15.576838399581710101405977858221
y[1] (numeric) = -15.576838399581710101405977858222
absolute error = 1e-30
relative error = 6.4197879848766571568970747410003e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.431
y[1] (analytic) = -15.575280793623347853473319432473
y[1] (numeric) = -15.575280793623347853473319432474
absolute error = 1e-30
relative error = 6.4204299957751547384098479373871e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.233e+09
Order of pole = 4.471e+16
TOP MAIN SOLVE Loop
x[1] = -4.43
y[1] (analytic) = -15.573723343417793671568146198251
y[1] (numeric) = -15.573723343417793671568146198252
absolute error = 1e-30
relative error = 6.4210720708779523311777518338332e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.429
y[1] (analytic) = -15.572166048949473053621937584785
y[1] (numeric) = -15.572166048949473053621937584786
absolute error = 1e-30
relative error = 6.4217142101914706862341129838764e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.428
y[1] (analytic) = -15.570608910202813054938509958708
y[1] (numeric) = -15.570608910202813054938509958708
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.427
y[1] (analytic) = -15.569051927162242288038287176956
y[1] (numeric) = -15.569051927162242288038287176957
absolute error = 1e-30
relative error = 6.4229986814763558979457679802309e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.489e+09
Order of pole = 6.667e+15
TOP MAIN SOLVE Loop
x[1] = -4.426
y[1] (analytic) = -15.567495099812190922502586711854
y[1] (numeric) = -15.567495099812190922502586711855
absolute error = 1e-30
relative error = 6.4236410134605674674606178710366e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.425
y[1] (analytic) = -15.565938428137090684817921346789
y[1] (numeric) = -15.56593842813709068481792134679
absolute error = 1e-30
relative error = 6.4242834096811892251114842331301e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.044e+09
Order of pole = 1.179e+16
TOP MAIN SOLVE Loop
x[1] = -4.424
y[1] (analytic) = -15.564381912121374858220316440951
y[1] (numeric) = -15.564381912121374858220316440952
absolute error = 1e-30
relative error = 6.4249258701446451331099379448602e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.423
y[1] (analytic) = -15.562825551749478282539642761562
y[1] (numeric) = -15.562825551749478282539642761563
absolute error = 1e-30
relative error = 6.4255683948573597960958919234087e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.422
y[1] (analytic) = -15.561269347005837354043964882046
y[1] (numeric) = -15.561269347005837354043964882046
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.421
y[1] (analytic) = -15.559713297874890025283905144576
y[1] (numeric) = -15.559713297874890025283905144577
absolute error = 1e-30
relative error = 6.4268536370562670181171452474942e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.42
y[1] (analytic) = -15.558157404341075804937023185458
y[1] (numeric) = -15.558157404341075804937023185459
absolute error = 1e-30
relative error = 6.4274963545553119991522271649048e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.419
y[1] (analytic) = -15.556601666388835757652211021769
y[1] (numeric) = -15.55660166638883575765221102177
absolute error = 1e-30
relative error = 6.4281391363293205793028987129863e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.486e+09
Order of pole = 4.531e+15
TOP MAIN SOLVE Loop
memory used=156.4MB, alloc=4.4MB, time=6.79
x[1] = -4.418
y[1] (analytic) = -15.555046084002612503894103697723
y[1] (numeric) = -15.555046084002612503894103697723
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.161e+09
Order of pole = 4.636e+15
TOP MAIN SOLVE Loop
x[1] = -4.417
y[1] (analytic) = -15.55349065716685021978750548918
y[1] (numeric) = -15.553490657166850219787505489181
absolute error = 1e-30
relative error = 6.4294248927279404507466946706174e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.218e+09
Order of pole = 5.338e+15
TOP MAIN SOLVE Loop
x[1] = -4.416
y[1] (analytic) = -15.551935385865994636961831664775
y[1] (numeric) = -15.551935385865994636961831664775
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.415
y[1] (analytic) = -15.55038027008449304239556580207
y[1] (numeric) = -15.550380270084493042395565802071
absolute error = 1e-30
relative error = 6.4307109063035568885647621648504e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.414
y[1] (analytic) = -15.548825309806794278260732657221
y[1] (numeric) = -15.548825309806794278260732657222
absolute error = 1e-30
relative error = 6.4313540095488135877176183544775e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.697e+09
Order of pole = 4.543e+16
TOP MAIN SOLVE Loop
x[1] = -4.413
y[1] (analytic) = -15.54727050501734874176738658656
y[1] (numeric) = -15.547270505017348741767386586561
absolute error = 1e-30
relative error = 6.4319971771076104359532271853858e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.117e+09
Order of pole = 5.171e+15
TOP MAIN SOLVE Loop
x[1] = -4.412
y[1] (analytic) = -15.545715855700608385008115518572
y[1] (numeric) = -15.545715855700608385008115518572
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.411
y[1] (analytic) = -15.544161361841026714802560474685
y[1] (numeric) = -15.544161361841026714802560474685
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.41
y[1] (analytic) = -15.542607023423058792541950637345
y[1] (numeric) = -15.542607023423058792541950637344
absolute error = 1e-30
relative error = 6.4339270657295618471527687477292e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.409
y[1] (analytic) = -15.541052840431161234033653963789
y[1] (numeric) = -15.541052840431161234033653963789
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.089e+09
Order of pole = 2.990e+15
TOP MAIN SOLVE Loop
x[1] = -4.408
y[1] (analytic) = -15.539498812849792209345743344
y[1] (numeric) = -15.539498812849792209345743344
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.407
y[1] (analytic) = -15.537944940663411442651578301248
y[1] (numeric) = -15.537944940663411442651578301248
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.677e+09
Order of pole = 3.725e+15
TOP MAIN SOLVE Loop
x[1] = -4.406
y[1] (analytic) = -15.536391223856480212074402233701
y[1] (numeric) = -15.536391223856480212074402233701
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.405
y[1] (analytic) = -15.534837662413461349531955195526
y[1] (numeric) = -15.534837662413461349531955195526
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.404
y[1] (analytic) = -15.533284256318819240581102215934
y[1] (numeric) = -15.533284256318819240581102215935
absolute error = 1e-30
relative error = 6.4377885803075275373242137554133e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=160.2MB, alloc=4.4MB, time=6.96
TOP MAIN SOLVE Loop
x[1] = -4.403
y[1] (analytic) = -15.531731005557019824262477154626
y[1] (numeric) = -15.531731005557019824262477154626
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.662e+09
Order of pole = 2.995e+15
TOP MAIN SOLVE Loop
x[1] = -4.402
y[1] (analytic) = -15.53017791011253059294514209206
y[1] (numeric) = -15.530177910112530592945142092061
absolute error = 1e-30
relative error = 6.4390762667879447962923794103453e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.737e+09
Order of pole = 7.353e+15
TOP MAIN SOLVE Loop
x[1] = -4.401
y[1] (analytic) = -15.528624969969820592171262253024
y[1] (numeric) = -15.528624969969820592171262253024
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.4
y[1] (analytic) = -15.527072185113360420500796461917
y[1] (numeric) = -15.527072185113360420500796461917
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.471e+09
Order of pole = 5.702e+15
TOP MAIN SOLVE Loop
x[1] = -4.399
y[1] (analytic) = -15.525519555527622229356203128227
y[1] (numeric) = -15.525519555527622229356203128227
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.398
y[1] (analytic) = -15.523967081197079722867161760622
y[1] (numeric) = -15.523967081197079722867161760622
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.397
y[1] (analytic) = -15.52241476210620815771531000812
y[1] (numeric) = -15.52241476210620815771531000812
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.396
y[1] (analytic) = -15.520862598239484342978996226773
y[1] (numeric) = -15.520862598239484342978996226774
absolute error = 1e-30
relative error = 6.4429408718135871057893635469759e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.696e+09
Order of pole = 7.305e+15
TOP MAIN SOLVE Loop
x[1] = -4.395
y[1] (analytic) = -15.519310589581386639978047570326
y[1] (numeric) = -15.519310589581386639978047570327
absolute error = 1e-30
relative error = 6.4435851981165466738926374967063e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.394
y[1] (analytic) = -15.51775873611639496211855360328
y[1] (numeric) = -15.517758736116394962118553603281
absolute error = 1e-30
relative error = 6.4442295888553582768579215208999e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.393
y[1] (analytic) = -15.516207037828990774737665434828
y[1] (numeric) = -15.516207037828990774737665434829
absolute error = 1e-30
relative error = 6.4448740440364658220787015720345e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.392
y[1] (analytic) = -15.514655494703657094948410372095
y[1] (numeric) = -15.514655494703657094948410372096
absolute error = 1e-30
relative error = 6.4455185636663138613714235621624e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.391
y[1] (analytic) = -15.513104106724878491484522091139
y[1] (numeric) = -15.51310410672487849148452209114
absolute error = 1e-30
relative error = 6.4461631477513475910399388811282e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.39
y[1] (analytic) = -15.511552873877141084545286324161
y[1] (numeric) = -15.511552873877141084545286324162
absolute error = 1e-30
relative error = 6.4468077962980128519399563596606e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=164.0MB, alloc=4.4MB, time=7.12
x[1] = -4.389
y[1] (analytic) = -15.510001796144932545640402061367
y[1] (numeric) = -15.510001796144932545640402061367
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.797e+09
Order of pole = 3.223e+15
TOP MAIN SOLVE Loop
x[1] = -4.388
y[1] (analytic) = -15.508450873512742097434858265933
y[1] (numeric) = -15.508450873512742097434858265934
absolute error = 1e-30
relative error = 6.4480972868020245540033772205914e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.855e+09
Order of pole = 2.650e+15
TOP MAIN SOLVE Loop
x[1] = -4.387
y[1] (analytic) = -15.506900105965060513593826100534
y[1] (numeric) = -15.506900105965060513593826100535
absolute error = 1e-30
relative error = 6.4487421287722659002176433778275e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.386
y[1] (analytic) = -15.505349493486380118627566663857
y[1] (numeric) = -15.505349493486380118627566663858
absolute error = 1e-30
relative error = 6.4493870352299285878940862949220e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.385
y[1] (analytic) = -15.503799036061194787736354235579
y[1] (numeric) = -15.50379903606119478773635423558
absolute error = 1e-30
relative error = 6.4500320061814616816147070691218e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.384
y[1] (analytic) = -15.502248733673999946655415028241
y[1] (numeric) = -15.502248733673999946655415028242
absolute error = 1e-30
relative error = 6.4506770416333148909002113955642e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.383
y[1] (analytic) = -15.500698586309292571499881444469
y[1] (numeric) = -15.50069858630929257149988144447
absolute error = 1e-30
relative error = 6.4513221415919385702745066625381e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.931e+09
Order of pole = 3.828e+15
TOP MAIN SOLVE Loop
x[1] = -4.382
y[1] (analytic) = -15.499148593951571188609761837996
y[1] (numeric) = -15.499148593951571188609761837998
absolute error = 2e-30
relative error = 1.2903934612127567438658410993555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.475e+09
Order of pole = 1.730e+15
TOP MAIN SOLVE Loop
x[1] = -4.381
y[1] (analytic) = -15.497598756585335874394925776938
y[1] (numeric) = -15.49759875658533587439492577694
absolute error = 2e-30
relative error = 1.2905225070110603965576271518858e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.38
y[1] (analytic) = -15.496049074195088255180104807756
y[1] (numeric) = -15.496049074195088255180104807758
absolute error = 2e-30
relative error = 1.2906515657145891301143713986693e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.396e+09
Order of pole = 1.156e+16
TOP MAIN SOLVE Loop
x[1] = -4.379
y[1] (analytic) = -15.494499546765331507049908718379
y[1] (numeric) = -15.494499546765331507049908718381
absolute error = 2e-30
relative error = 1.2907806373246335315724366644698e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.140e+09
Order of pole = 1.460e+16
TOP MAIN SOLVE Loop
x[1] = -4.378
y[1] (analytic) = -15.492950174280570355693857298919
y[1] (numeric) = -15.492950174280570355693857298921
absolute error = 2e-30
relative error = 1.2909097218424843170333425606189e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.377
y[1] (analytic) = -15.491400956725311076251427598438
y[1] (numeric) = -15.49140095672531107625142759844
absolute error = 2e-30
relative error = 1.2910388192694323316766726460413e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.376
y[1] (analytic) = -15.489851894084061493157116676213
y[1] (numeric) = -15.489851894084061493157116676216
absolute error = 3e-30
relative error = 1.9367518944101528246594743185930e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.546e+08
Order of pole = 1.494e+15
TOP MAIN SOLVE Loop
x[1] = -4.375
y[1] (analytic) = -15.488302986341330979985519845955
y[1] (numeric) = -15.488302986341330979985519845958
absolute error = 3e-30
relative error = 1.9369455792836761120450670401831e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.784e+09
Order of pole = 7.375e+15
memory used=167.8MB, alloc=4.4MB, time=7.29
TOP MAIN SOLVE Loop
x[1] = -4.374
y[1] (analytic) = -15.486754233481630459296424411419
y[1] (numeric) = -15.486754233481630459296424411422
absolute error = 3e-30
relative error = 1.9371392835266552084086340483016e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.629e+09
Order of pole = 3.265e+15
TOP MAIN SOLVE Loop
x[1] = -4.373
y[1] (analytic) = -15.48520563548947240247991889188
y[1] (numeric) = -15.485205635489472402479918891883
absolute error = 3e-30
relative error = 1.9373330071410271561815805086096e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.372
y[1] (analytic) = -15.4836571923493708296015177359
y[1] (numeric) = -15.483657192349370829601517735903
absolute error = 3e-30
relative error = 1.9375267501287291915092402622900e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.371
y[1] (analytic) = -15.482108904045841309247301521857
y[1] (numeric) = -15.48210890404584130924730152186
absolute error = 3e-30
relative error = 1.9377205124916987442702481875176e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.851e+09
Order of pole = 3.527e+15
TOP MAIN SOLVE Loop
x[1] = -4.37
y[1] (analytic) = -15.480560770563400958369072643675
y[1] (numeric) = -15.480560770563400958369072643678
absolute error = 3e-30
relative error = 1.9379142942318734380959144982611e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.464e+09
Order of pole = 8.626e+15
TOP MAIN SOLVE Loop
x[1] = -4.369
y[1] (analytic) = -15.479012791886568442129526480213
y[1] (numeric) = -15.479012791886568442129526480216
absolute error = 3e-30
relative error = 1.9381080953511910903896009806124e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.368
y[1] (analytic) = -15.477464967999863973747438046765
y[1] (numeric) = -15.477464967999863973747438046768
absolute error = 3e-30
relative error = 1.9383019158515897123460991668367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.437e+09
Order of pole = 6.165e+15
TOP MAIN SOLVE Loop
x[1] = -4.367
y[1] (analytic) = -15.475917298887809314342864127117
y[1] (numeric) = -15.47591729888780931434286412712
absolute error = 3e-30
relative error = 1.9384957557350075089710104473360e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.358e+09
Order of pole = 3.395e+14
TOP MAIN SOLVE Loop
x[1] = -4.366
y[1] (analytic) = -15.474369784534927772782360884618
y[1] (numeric) = -15.474369784534927772782360884621
absolute error = 3e-30
relative error = 1.9386896150033828791001281207218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.455e+09
Order of pole = 2.002e+15
TOP MAIN SOLVE Loop
x[1] = -4.365
y[1] (analytic) = -15.472822424925744205524216950718
y[1] (numeric) = -15.472822424925744205524216950721
absolute error = 3e-30
relative error = 1.9388834936586544154188213821890e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.038e+08
Order of pole = 4.802e+15
TOP MAIN SOLVE Loop
x[1] = -4.364
y[1] (analytic) = -15.471275220044785016463701989421
y[1] (numeric) = -15.471275220044785016463701989424
absolute error = 3e-30
relative error = 1.9390773917027609044814212503858e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.363
y[1] (analytic) = -15.46972816987657815677833073611
y[1] (numeric) = -15.469728169876578156778330736113
absolute error = 3e-30
relative error = 1.9392713091376413267306084329727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.362
y[1] (analytic) = -15.468181274405653124773142509193
y[1] (numeric) = -15.468181274405653124773142509195
absolute error = 2e-30
relative error = 1.2929768306434899043445354207108e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.403e+09
Order of pole = 5.300e+15
TOP MAIN SOLVE Loop
x[1] = -4.361
y[1] (analytic) = -15.466634533616540965725996193021
y[1] (numeric) = -15.466634533616540965725996193023
absolute error = 2e-30
relative error = 1.2931061347916539080783711885058e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.029e+09
Order of pole = 3.812e+15
TOP MAIN SOLVE Loop
memory used=171.6MB, alloc=4.4MB, time=7.47
x[1] = -4.36
y[1] (analytic) = -15.465087947493774271732880690543
y[1] (numeric) = -15.465087947493774271732880690545
absolute error = 2e-30
relative error = 1.2932354518708792705046304972737e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.359
y[1] (analytic) = -15.463541516021887181553240844134
y[1] (numeric) = -15.463541516021887181553240844136
absolute error = 2e-30
relative error = 1.2933647818824591624166446136041e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.307e+09
Order of pole = 1.216e+16
TOP MAIN SOLVE Loop
x[1] = -4.358
y[1] (analytic) = -15.46199523918541538045531882306
y[1] (numeric) = -15.461995239185415380455318823063
absolute error = 3e-30
relative error = 1.9402411872415303258969353100714e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.419e+09
Order of pole = 5.532e+15
TOP MAIN SOLVE Loop
x[1] = -4.357
y[1] (analytic) = -15.460449116968896100061510976035
y[1] (numeric) = -15.460449116968896100061510976038
absolute error = 3e-30
relative error = 1.9404352210617837967528835244415e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.356
y[1] (analytic) = -15.458903149356868118193740147312
y[1] (numeric) = -15.458903149356868118193740147314
absolute error = 2e-30
relative error = 1.2937528495242596629313088137191e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.355
y[1] (analytic) = -15.457357336333871758718843454774
y[1] (numeric) = -15.457357336333871758718843454777
absolute error = 3e-30
relative error = 1.9408233469172879510768484851295e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.354
y[1] (analytic) = -15.455811677884448891393975528478
y[1] (numeric) = -15.455811677884448891393975528481
absolute error = 3e-30
relative error = 1.9410174389564198931031411568173e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.353
y[1] (analytic) = -15.454266173993142931712027208091
y[1] (numeric) = -15.454266173993142931712027208094
absolute error = 3e-30
relative error = 1.9412115504057262408687780895652e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.352
y[1] (analytic) = -15.452720824644498840747059697696
y[1] (numeric) = -15.452720824644498840747059697699
absolute error = 3e-30
relative error = 1.9414056812671481088684403564407e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.428e+09
Order of pole = 3.838e+16
TOP MAIN SOLVE Loop
x[1] = -4.351
y[1] (analytic) = -15.4511756298230631249997541764
y[1] (numeric) = -15.451175629823063124999754176403
absolute error = 3e-30
relative error = 1.9415998315426268057179643946197e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.35
y[1] (analytic) = -15.449630589513383836242876863213
y[1] (numeric) = -15.449630589513383836242876863217
absolute error = 4e-30
relative error = 2.5890586683121384455650067887470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.349
y[1] (analytic) = -15.44808570370001057136675953465
y[1] (numeric) = -15.448085703700010571366759534653
absolute error = 3e-30
relative error = 1.9419881903435208911522008125830e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.482e+09
Order of pole = 4.387e+15
TOP MAIN SOLVE Loop
x[1] = -4.348
y[1] (analytic) = -15.446540972367494472224795493498
y[1] (numeric) = -15.446540972367494472224795493502
absolute error = 4e-30
relative error = 2.5895765318304264903321204934021e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.347
y[1] (analytic) = -15.444996395500388225478950987231
y[1] (numeric) = -15.444996395500388225478950987235
absolute error = 4e-30
relative error = 2.5898355024319237990120425791282e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.346
y[1] (analytic) = -15.443451973083246062445292074492
y[1] (numeric) = -15.443451973083246062445292074497
absolute error = 5e-30
relative error = 3.2376181236647201919914564780435e-29 %
Correct digits = 30
h = 0.001
memory used=175.4MB, alloc=4.4MB, time=7.63
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.345
y[1] (analytic) = -15.441907705100623758939526938133
y[1] (numeric) = -15.441907705100623758939526938137
absolute error = 4e-30
relative error = 2.5903535213325735190761701532991e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.344
y[1] (analytic) = -15.440363591537078635122563643234
y[1] (numeric) = -15.440363591537078635122563643238
absolute error = 4e-30
relative error = 2.5906125696369061194711896665587e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.343
y[1] (analytic) = -15.438819632377169555346083338593
y[1] (numeric) = -15.438819632377169555346083338597
absolute error = 4e-30
relative error = 2.5908716438473644378237084620340e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.131e+11
Order of pole = 1.598e+19
TOP MAIN SOLVE Loop
x[1] = -4.342
y[1] (analytic) = -15.437275827605456927998128900108
y[1] (numeric) = -15.437275827605456927998128900112
absolute error = 4e-30
relative error = 2.5911307439665392162404686750046e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.421e+09
Order of pole = 1.833e+15
TOP MAIN SOLVE Loop
x[1] = -4.341
y[1] (analytic) = -15.435732177206502705348709014531
y[1] (numeric) = -15.435732177206502705348709014535
absolute error = 4e-30
relative error = 2.5913898699970214559153772572986e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.352e+09
Order of pole = 4.698e+15
TOP MAIN SOLVE Loop
x[1] = -4.34
y[1] (analytic) = -15.43418868116487038339541770204
y[1] (numeric) = -15.434188681164870383395417702043
absolute error = 3e-30
relative error = 1.9437367664560518128665619919398e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.683e+09
Order of pole = 2.371e+15
TOP MAIN SOLVE Loop
x[1] = -4.339
y[1] (analytic) = -15.432645339465125001709069276083
y[1] (numeric) = -15.432645339465125001709069276086
absolute error = 3e-30
relative error = 1.9439311498517052145549155621043e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.338
y[1] (analytic) = -15.43110215209183314327934873896
y[1] (numeric) = -15.431102152091833143279348738964
absolute error = 4e-30
relative error = 2.5921674035822268412796633759762e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 3.185e+15
TOP MAIN SOLVE Loop
x[1] = -4.337
y[1] (analytic) = -15.429559119029562934360477611594
y[1] (numeric) = -15.429559119029562934360477611598
absolute error = 4e-30
relative error = 2.5924266332838541205764361189956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.336
y[1] (analytic) = -15.428016240262884044316895195939
y[1] (numeric) = -15.428016240262884044316895195943
absolute error = 4e-30
relative error = 2.5926858889097477543153053523459e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.245e+09
Order of pole = 1.089e+16
TOP MAIN SOLVE Loop
x[1] = -4.335
y[1] (analytic) = -15.4264735157763676854689552685
y[1] (numeric) = -15.426473515776367685468955268503
absolute error = 3e-30
relative error = 1.9447088778468752240680259077242e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.334
y[1] (analytic) = -15.424930945554586612938638203404
y[1] (numeric) = -15.424930945554586612938638203407
absolute error = 3e-30
relative error = 1.9449033584585284270742323626620e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.333
y[1] (analytic) = -15.423388529582115124495278523496
y[1] (numeric) = -15.4233885295821151244952785235
absolute error = 4e-30
relative error = 2.5934638113589536411643347745320e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.332
y[1] (analytic) = -15.421846267843529060401307877902
y[1] (numeric) = -15.421846267843529060401307877906
absolute error = 4e-30
relative error = 2.5937231707078408480980945790200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.344e+09
Order of pole = 5.345e+15
TOP MAIN SOLVE Loop
memory used=179.2MB, alloc=4.4MB, time=7.80
x[1] = -4.331
y[1] (analytic) = -15.420304160323405803258013444522
y[1] (numeric) = -15.420304160323405803258013444526
absolute error = 4e-30
relative error = 2.5939825559939597837246226275924e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.33
y[1] (analytic) = -15.418762207006324277851311755918
y[1] (numeric) = -15.418762207006324277851311755922
absolute error = 4e-30
relative error = 2.5942419672199043009072698205662e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.329
y[1] (analytic) = -15.417220407876864950997537947043
y[1] (numeric) = -15.417220407876864950997537947047
absolute error = 4e-30
relative error = 2.5945014043882685119076430899848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.710e+09
Order of pole = 5.113e+16
TOP MAIN SOLVE Loop
x[1] = -4.328
y[1] (analytic) = -15.415678762919609831389250423276
y[1] (numeric) = -15.41567876291960983138925042328
absolute error = 4e-30
relative error = 2.5947608675016467884115465222557e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.052e+09
Order of pole = 9.605e+16
TOP MAIN SOLVE Loop
x[1] = -4.327
y[1] (analytic) = -15.41413727211914246944105094722
y[1] (numeric) = -15.414137272119142469441050947224
absolute error = 4e-30
relative error = 2.5950203565626337615549250750301e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+09
Order of pole = 2.427e+15
TOP MAIN SOLVE Loop
x[1] = -4.326
y[1] (analytic) = -15.412595935460047957135420142718
y[1] (numeric) = -15.412595935460047957135420142722
absolute error = 4e-30
relative error = 2.5952798715738243219498108885840e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.325
y[1] (analytic) = -15.411054752926912927868568414549
y[1] (numeric) = -15.411054752926912927868568414554
absolute error = 5e-30
relative error = 3.2444242656722670246378402399506e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.324
y[1] (analytic) = -15.409513724504325556296302282266
y[1] (numeric) = -15.409513724504325556296302282271
absolute error = 5e-30
relative error = 3.2447487243214963305979560051640e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.130e+09
Order of pole = 4.222e+15
TOP MAIN SOLVE Loop
x[1] = -4.323
y[1] (analytic) = -15.40797285017687555817990612662
y[1] (numeric) = -15.407972850176875558179906126624
absolute error = 4e-30
relative error = 2.5960585723345703254500862304394e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.916e+09
Order of pole = 4.437e+15
TOP MAIN SOLVE Loop
x[1] = -4.322
y[1] (analytic) = -15.406432129929154190232039347046
y[1] (numeric) = -15.40643212992915419023203934705
absolute error = 4e-30
relative error = 2.5963181911725293314013323545812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.321
y[1] (analytic) = -15.404891563745754249962648928665
y[1] (numeric) = -15.404891563745754249962648928669
absolute error = 4e-30
relative error = 2.5965778359736702707138567263860e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.32
y[1] (analytic) = -15.403351151611270075524897417249
y[1] (numeric) = -15.403351151611270075524897417253
absolute error = 4e-30
relative error = 2.5968375067405895914012324456562e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 3.617e+15
TOP MAIN SOLVE Loop
x[1] = -4.319
y[1] (analytic) = -15.40181089351029754556110630063
y[1] (numeric) = -15.401810893510297545561106300634
absolute error = 4e-30
relative error = 2.5970972034758840011348166423236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.318
y[1] (analytic) = -15.400270789427434079048714794991
y[1] (numeric) = -15.400270789427434079048714794995
absolute error = 4e-30
relative error = 2.5973569261821504672697175531857e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+09
Order of pole = 4.114e+15
TOP MAIN SOLVE Loop
memory used=183.1MB, alloc=4.4MB, time=7.97
x[1] = -4.317
y[1] (analytic) = -15.398730839347278635146254034513
y[1] (numeric) = -15.398730839347278635146254034517
absolute error = 4e-30
relative error = 2.5976166748619862168707641954777e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.316
y[1] (analytic) = -15.397191043254431713039336662832
y[1] (numeric) = -15.397191043254431713039336662836
absolute error = 4e-30
relative error = 2.5978764495179887367384786375429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.558e+09
Order of pole = 1.416e+15
TOP MAIN SOLVE Loop
x[1] = -4.315
y[1] (analytic) = -15.395651401133495351786661824768
y[1] (numeric) = -15.395651401133495351786661824772
absolute error = 4e-30
relative error = 2.5981362501527557734350508668592e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.314
y[1] (analytic) = -15.394111912969073130166035556782
y[1] (numeric) = -15.394111912969073130166035556786
absolute error = 4e-30
relative error = 2.5983960767688853333103162556826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.888e+09
Order of pole = 3.584e+15
TOP MAIN SOLVE Loop
x[1] = -4.313
y[1] (analytic) = -15.392572578745770166520406574627
y[1] (numeric) = -15.392572578745770166520406574631
absolute error = 4e-30
relative error = 2.5986559293689756825277356245677e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.931e+09
Order of pole = 9.779e+15
TOP MAIN SOLVE Loop
x[1] = -4.312
y[1] (analytic) = -15.391033398448193118603917456648
y[1] (numeric) = -15.391033398448193118603917456652
absolute error = 4e-30
relative error = 2.5989158079556253470903779040234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.449e+09
Order of pole = 4.996e+15
TOP MAIN SOLVE Loop
x[1] = -4.311
y[1] (analytic) = -15.389494372060950183427971221196
y[1] (numeric) = -15.3894943720609501834279712212
absolute error = 4e-30
relative error = 2.5991757125314331128669053945656e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.31
y[1] (analytic) = -15.387955499568651097107313296613
y[1] (numeric) = -15.387955499568651097107313296617
absolute error = 4e-30
relative error = 2.5994356430989980256175616254255e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 1.720e+15
TOP MAIN SOLVE Loop
x[1] = -4.309
y[1] (analytic) = -15.386416780955907134706128882254
y[1] (numeric) = -15.386416780955907134706128882257
absolute error = 3e-30
relative error = 1.9497716997456895432651213591298e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.583e+09
Order of pole = 9.146e+16
TOP MAIN SOLVE Loop
x[1] = -4.308
y[1] (analytic) = -15.384878216207331110084155698994
y[1] (numeric) = -15.384878216207331110084155698998
absolute error = 4e-30
relative error = 2.5999555822197967746960859135183e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.307
y[1] (analytic) = -15.383339805307537375742812127707
y[1] (numeric) = -15.383339805307537375742812127711
absolute error = 4e-30
relative error = 2.6002155907782300022362742875446e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.156e+09
Order of pole = 2.634e+15
TOP MAIN SOLVE Loop
x[1] = -4.306
y[1] (analytic) = -15.381801548241141822671340734142
y[1] (numeric) = -15.381801548241141822671340734146
absolute error = 4e-30
relative error = 2.6004756253388191592272259476418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.305
y[1] (analytic) = -15.380263444992761880192967178694
y[1] (numeric) = -15.380263444992761880192967178698
absolute error = 4e-30
relative error = 2.6007356859041645912769994183915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.304
y[1] (analytic) = -15.378725495547016515811074509505
y[1] (numeric) = -15.378725495547016515811074509509
absolute error = 4e-30
relative error = 2.6009957724768669040412161916703e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.303
y[1] (analytic) = -15.37718769988852623505539283737
y[1] (numeric) = -15.377187699888526235055392837374
absolute error = 4e-30
relative error = 2.6012558850595269632490667832268e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=186.9MB, alloc=4.4MB, time=8.13
x[1] = -4.302
y[1] (analytic) = -15.375650058001913081328204390909
y[1] (numeric) = -15.375650058001913081328204390912
absolute error = 3e-30
relative error = 1.9511370177410594210469895424967e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.301
y[1] (analytic) = -15.374112569871800635750563950455
y[1] (numeric) = -15.374112569871800635750563950458
absolute error = 3e-30
relative error = 1.9513321411988438133272483613052e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.3
y[1] (analytic) = -15.372575235482814017008534659144
y[1] (numeric) = -15.372575235482814017008534659147
absolute error = 3e-30
relative error = 1.9515272841699496338570464954637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.299
y[1] (analytic) = -15.371038054819579881199439209644
y[1] (numeric) = -15.371038054819579881199439209647
absolute error = 3e-30
relative error = 1.9517224466563283123490683416964e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.298
y[1] (analytic) = -15.369501027866726421678126404999
y[1] (numeric) = -15.369501027866726421678126405002
absolute error = 3e-30
relative error = 1.9519176286599314736687270389773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.297
y[1] (analytic) = -15.367964154608883368903253092051
y[1] (numeric) = -15.367964154608883368903253092054
absolute error = 3e-30
relative error = 1.9521128301827109378536807172002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.296
y[1] (analytic) = -15.366427435030681990283581465898
y[1] (numeric) = -15.366427435030681990283581465901
absolute error = 3e-30
relative error = 1.9523080512266187201333506975718e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.295
y[1] (analytic) = -15.364890869116755090024291743854
y[1] (numeric) = -15.364890869116755090024291743857
absolute error = 3e-30
relative error = 1.9525032917936070309484416449218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.294
y[1] (analytic) = -15.363354456851737008973310207373
y[1] (numeric) = -15.363354456851737008973310207376
absolute error = 3e-30
relative error = 1.9526985518856282759704636721266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.728e+09
Order of pole = 8.563e+15
TOP MAIN SOLVE Loop
x[1] = -4.293
y[1] (analytic) = -15.3618181982202636244676526104
y[1] (numeric) = -15.361818198220263624467652610402
absolute error = 2e-30
relative error = 1.3019292210030900374141709312268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.573e+09
Order of pole = 9.684e+14
TOP MAIN SOLVE Loop
x[1] = -4.292
y[1] (analytic) = -15.36028209320697235017978295261
y[1] (numeric) = -15.360282093206972350179782952612
absolute error = 2e-30
relative error = 1.3020594204350534450616766338199e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.958e+09
Order of pole = 3.609e+15
TOP MAIN SOLVE Loop
x[1] = -4.291
y[1] (analytic) = -15.358746141796502135963987616009
y[1] (numeric) = -15.358746141796502135963987616012
absolute error = 3e-30
relative error = 1.9532844493314166018653179414082e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.29
y[1] (analytic) = -15.35721034397349346770276486335
y[1] (numeric) = -15.357210343973493467702764863353
absolute error = 3e-30
relative error = 1.9534797875430975457296573672605e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.289
y[1] (analytic) = -15.355674699722588367153229696823
y[1] (numeric) = -15.355674699722588367153229696826
absolute error = 3e-30
relative error = 1.9536751452895763813039704853615e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=190.7MB, alloc=4.4MB, time=8.30
x[1] = -4.288
y[1] (analytic) = -15.354139209028430391793534075504
y[1] (numeric) = -15.354139209028430391793534075507
absolute error = 3e-30
relative error = 1.9538705225728066860546736326757e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.812e+09
Order of pole = 6.249e+15
TOP MAIN SOLVE Loop
x[1] = -4.287
y[1] (analytic) = -15.352603871875664634669302490009
y[1] (numeric) = -15.352603871875664634669302490011
absolute error = 2e-30
relative error = 1.3027106129298281552104653338248e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.286
y[1] (analytic) = -15.351068688248937724240082892816
y[1] (numeric) = -15.351068688248937724240082892818
absolute error = 2e-30
relative error = 1.3028408905048913265386849093377e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.285
y[1] (analytic) = -15.34953365813289782422581298274
y[1] (numeric) = -15.349533658132897824225812982742
absolute error = 2e-30
relative error = 1.3029711811083634137728251747307e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.153e+09
Order of pole = 5.480e+15
TOP MAIN SOLVE Loop
x[1] = -4.284
y[1] (analytic) = -15.347998781512194633453301842001
y[1] (numeric) = -15.347998781512194633453301842003
absolute error = 2e-30
relative error = 1.3031014847415473229486927573742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.283
y[1] (analytic) = -15.346464058371479385702726924363
y[1] (numeric) = -15.346464058371479385702726924365
absolute error = 2e-30
relative error = 1.3032318014057460903992126126373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.377e+09
Order of pole = 5.613e+15
TOP MAIN SOLVE Loop
x[1] = -4.282
y[1] (analytic) = -15.34492948869540484955414639281
y[1] (numeric) = -15.344929488695404849554146392812
absolute error = 2e-30
relative error = 1.3033621311022628827674583872272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.193e+09
Order of pole = 3.808e+16
TOP MAIN SOLVE Loop
x[1] = -4.281
y[1] (analytic) = -15.343395072468625328234026805219
y[1] (numeric) = -15.343395072468625328234026805221
absolute error = 2e-30
relative error = 1.3034924738324009970196840856309e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.406e+09
Order of pole = 1.693e+16
TOP MAIN SOLVE Loop
x[1] = -4.28
y[1] (analytic) = -15.341860809675796659461786146494
y[1] (numeric) = -15.341860809675796659461786146496
absolute error = 2e-30
relative error = 1.3036228295974638604583570397890e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.619e+09
Order of pole = 2.379e+15
TOP MAIN SOLVE Loop
x[1] = -4.279
y[1] (analytic) = -15.340326700301576215296352205634
y[1] (numeric) = -15.340326700301576215296352205637
absolute error = 3e-30
relative error = 1.9556297975981325461027882731960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.278
y[1] (analytic) = -15.338792744330622901982736296197
y[1] (numeric) = -15.3387927443306229019827362962
absolute error = 3e-30
relative error = 1.9558253703563672937962814331531e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.577e+09
Order of pole = 1.767e+15
TOP MAIN SOLVE Loop
x[1] = -4.277
y[1] (analytic) = -15.337258941747597159798622318617
y[1] (numeric) = -15.33725894174759715979862231862
absolute error = 3e-30
relative error = 1.9560209626728557613519922894756e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.756e+09
Order of pole = 7.502e+15
TOP MAIN SOLVE Loop
x[1] = -4.276
y[1] (analytic) = -15.335725292537160962900971162856
y[1] (numeric) = -15.335725292537160962900971162859
absolute error = 3e-30
relative error = 1.9562165745495538719364354536920e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.314e+09
Order of pole = 5.005e+15
TOP MAIN SOLVE Loop
x[1] = -4.275
y[1] (analytic) = -15.334191796683977819172640449847
y[1] (numeric) = -15.33419179668397781917264044985
absolute error = 3e-30
relative error = 1.9564122059884177443182221306196e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.829e+09
Order of pole = 4.275e+15
TOP MAIN SOLVE Loop
x[1] = -4.274
y[1] (analytic) = -15.332658454172712770069019610193
y[1] (numeric) = -15.332658454172712770069019610196
absolute error = 3e-30
relative error = 1.9566078569914036928876213060673e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=194.5MB, alloc=4.4MB, time=8.47
TOP MAIN SOLVE Loop
x[1] = -4.273
y[1] (analytic) = -15.331125264988032390464680298592
y[1] (numeric) = -15.331125264988032390464680298595
absolute error = 3e-30
relative error = 1.9568035275604682276761228907547e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.268e+09
Order of pole = 9.231e+15
TOP MAIN SOLVE Loop
x[1] = -4.272
y[1] (analytic) = -15.329592229114604788500042142458
y[1] (numeric) = -15.329592229114604788500042142461
absolute error = 3e-30
relative error = 1.9569992176975680543760028206427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.855e+09
Order of pole = 3.378e+15
TOP MAIN SOLVE Loop
x[1] = -4.271
y[1] (analytic) = -15.328059346537099605428053823195
y[1] (numeric) = -15.328059346537099605428053823198
absolute error = 3e-30
relative error = 1.9571949274046600743598901138733e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.583e+09
Order of pole = 6.145e+15
TOP MAIN SOLVE Loop
x[1] = -4.27
y[1] (analytic) = -15.3265266172401880154608894886
y[1] (numeric) = -15.326526617240188015460889488603
absolute error = 3e-30
relative error = 1.9573906566837013847003358845116e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.539e+09
Order of pole = 1.201e+16
TOP MAIN SOLVE Loop
x[1] = -4.269
y[1] (analytic) = -15.324994041208542725616660494855
y[1] (numeric) = -15.324994041208542725616660494859
absolute error = 4e-30
relative error = 2.6101152073821990375858457510507e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.795e+09
Order of pole = 1.090e+16
TOP MAIN SOLVE Loop
x[1] = -4.268
y[1] (analytic) = -15.323461618426837975566142476585
y[1] (numeric) = -15.323461618426837975566142476588
absolute error = 3e-30
relative error = 1.9577821739654612433581455755346e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.267
y[1] (analytic) = -15.321929348879749537479517743431
y[1] (numeric) = -15.321929348879749537479517743434
absolute error = 3e-30
relative error = 1.9579779619720949644963707265133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.266
y[1] (analytic) = -15.320397232551954715873133001632
y[1] (numeric) = -15.320397232551954715873133001634
absolute error = 2e-30
relative error = 1.3054491797056722144480190295523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.083e+09
Order of pole = 3.796e+15
TOP MAIN SOLVE Loop
x[1] = -4.265
y[1] (analytic) = -15.318865269428132347456272399053
y[1] (numeric) = -15.318865269428132347456272399055
absolute error = 2e-30
relative error = 1.3055797311511062605005895537496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.264
y[1] (analytic) = -15.317333459492962800977945892157
y[1] (numeric) = -15.317333459492962800977945892159
absolute error = 2e-30
relative error = 1.3057102956523376289440537795052e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.555e+09
Order of pole = 2.240e+15
TOP MAIN SOLVE Loop
x[1] = -4.263
y[1] (analytic) = -15.315801802731127977073692933364
y[1] (numeric) = -15.315801802731127977073692933366
absolute error = 2e-30
relative error = 1.3058408732106719647918134287644e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.262
y[1] (analytic) = -15.314270299127311308112401477277
y[1] (numeric) = -15.314270299127311308112401477279
absolute error = 2e-30
relative error = 1.3059714638274150436283000063248e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.261
y[1] (analytic) = -15.312738948666197758043142304248
y[1] (numeric) = -15.31273894866619775804314230425
absolute error = 2e-30
relative error = 1.3061020675038727716220325556910e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.26
y[1] (analytic) = -15.311207751332473822242018659738
y[1] (numeric) = -15.31120775133247382224201865974
absolute error = 2e-30
relative error = 1.3062326842413511855386767207711e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.119e+09
Order of pole = 5.196e+15
TOP MAIN SOLVE Loop
memory used=198.3MB, alloc=4.4MB, time=8.63
x[1] = -4.259
y[1] (analytic) = -15.30967670711082752735903120795
y[1] (numeric) = -15.309676707110827527359031207952
absolute error = 2e-30
relative error = 1.3063633140411564527541051135443e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.258
y[1] (analytic) = -15.308145815985948431164958298202
y[1] (numeric) = -15.308145815985948431164958298204
absolute error = 2e-30
relative error = 1.3064939569045948712674589878305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.205e+09
Order of pole = 7.520e+15
TOP MAIN SOLVE Loop
x[1] = -4.257
y[1] (analytic) = -15.30661507794252762239825154251
y[1] (numeric) = -15.306615077942527622398251542512
absolute error = 2e-30
relative error = 1.3066246128329728697142112192919e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.952e+09
Order of pole = 2.638e+15
TOP MAIN SOLVE Loop
x[1] = -4.256
y[1] (analytic) = -15.305084492965257720611946702839
y[1] (numeric) = -15.305084492965257720611946702842
absolute error = 3e-30
relative error = 1.9601329227413955110688458876996e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.255
y[1] (analytic) = -15.303554061038832876020589886513
y[1] (numeric) = -15.303554061038832876020589886516
absolute error = 3e-30
relative error = 1.9603289458346609613147710854396e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.094e+09
Order of pole = 3.526e+15
TOP MAIN SOLVE Loop
x[1] = -4.254
y[1] (analytic) = -15.302023782147948769347179048226
y[1] (numeric) = -15.302023782147948769347179048229
absolute error = 3e-30
relative error = 1.9605249885312158862433804503948e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.253
y[1] (analytic) = -15.300493656277302611670120797149
y[1] (numeric) = -15.300493656277302611670120797152
absolute error = 3e-30
relative error = 1.9607210508330207128218569209899e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.210e+09
Order of pole = 2.302e+15
TOP MAIN SOLVE Loop
x[1] = -4.252
y[1] (analytic) = -15.298963683411593144270202507586
y[1] (numeric) = -15.298963683411593144270202507589
absolute error = 3e-30
relative error = 1.9609171327420360640698826155252e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.251
y[1] (analytic) = -15.297433863535520638477579731652
y[1] (numeric) = -15.297433863535520638477579731655
absolute error = 3e-30
relative error = 1.9611132342602227590792450623899e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.403e+09
Order of pole = 5.223e+15
TOP MAIN SOLVE Loop
x[1] = -4.25
y[1] (analytic) = -15.295904196633786895518778912449
y[1] (numeric) = -15.295904196633786895518778912452
absolute error = 3e-30
relative error = 1.9613093553895418130334453909965e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.249
y[1] (analytic) = -15.294374682691095246363715396204
y[1] (numeric) = -15.294374682691095246363715396207
absolute error = 3e-30
relative error = 1.9615054961319544372273084836318e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.968e+08
Order of pole = 1.596e+15
TOP MAIN SOLVE Loop
x[1] = -4.248
y[1] (analytic) = -15.29284532169215055157272674184
y[1] (numeric) = -15.292845321692150551572726741843
absolute error = 3e-30
relative error = 1.9617016564894220390865950884217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.247
y[1] (analytic) = -15.291316113621659201143621326451
y[1] (numeric) = -15.291316113621659201143621326454
absolute error = 3e-30
relative error = 1.9618978364639062221876158936053e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.246
y[1] (analytic) = -15.289787058464329114358742245155
y[1] (numeric) = -15.289787058464329114358742245158
absolute error = 3e-30
relative error = 1.9620940360573687862768475633139e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.622e+09
Order of pole = 7.115e+15
TOP MAIN SOLVE Loop
x[1] = -4.245
y[1] (analytic) = -15.288258156204869739632046503787
y[1] (numeric) = -15.28825815620486973963204650379
absolute error = 3e-30
relative error = 1.9622902552717717272905507350528e-29 %
memory used=202.1MB, alloc=4.4MB, time=8.80
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.244
y[1] (analytic) = -15.286729406827992054356199502914
y[1] (numeric) = -15.286729406827992054356199502917
absolute error = 3e-30
relative error = 1.9624864941090772373743899790794e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.243
y[1] (analytic) = -15.285200810318408564749684811633
y[1] (numeric) = -15.285200810318408564749684811636
absolute error = 3e-30
relative error = 1.9626827525712477049030557198769e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.464e+09
Order of pole = 5.543e+14
TOP MAIN SOLVE Loop
x[1] = -4.242
y[1] (analytic) = -15.283672366660833305703929229628
y[1] (numeric) = -15.283672366660833305703929229631
absolute error = 3e-30
relative error = 1.9628790306602457144998881199171e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.241
y[1] (analytic) = -15.282144075839981840630443135957
y[1] (numeric) = -15.28214407583998184063044313596
absolute error = 3e-30
relative error = 1.9630753283780340470565029259108e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.432e+09
Order of pole = 2.177e+16
TOP MAIN SOLVE Loop
x[1] = -4.24
y[1] (analytic) = -15.280615937840571261307976123041
y[1] (numeric) = -15.280615937840571261307976123044
absolute error = 3e-30
relative error = 1.9632716457265756797524192777394e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.331e+09
Order of pole = 4.953e+15
TOP MAIN SOLVE Loop
x[1] = -4.239
y[1] (analytic) = -15.279087952647320187729687914321
y[1] (numeric) = -15.279087952647320187729687914325
absolute error = 4e-30
relative error = 2.6179573102771117147662526403566e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.731e+09
Order of pole = 1.344e+16
TOP MAIN SOLVE Loop
x[1] = -4.238
y[1] (analytic) = -15.277560120244948767950334564069
y[1] (numeric) = -15.277560120244948767950334564072
absolute error = 3e-30
relative error = 1.9636643393237717358375307382281e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.237
y[1] (analytic) = -15.276032440618178677933469937799
y[1] (numeric) = -15.276032440618178677933469937802
absolute error = 3e-30
relative error = 1.9638607155763530952019588543835e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.236
y[1] (analytic) = -15.274504913751733121398662471781
y[1] (numeric) = -15.274504913751733121398662471785
absolute error = 4e-30
relative error = 2.6187428152900555022605651882002e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.656e+09
Order of pole = 4.121e+15
TOP MAIN SOLVE Loop
x[1] = -4.235
y[1] (analytic) = -15.272977539630336829668727210111
y[1] (numeric) = -15.272977539630336829668727210115
absolute error = 4e-30
relative error = 2.6190047026657350523085970611858e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.234
y[1] (analytic) = -15.271450318238716061516973117805
y[1] (numeric) = -15.27145031823871606151697311781
absolute error = 5e-30
relative error = 3.2740832702893270635487733167672e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.233
y[1] (analytic) = -15.269923249561598603014465668413
y[1] (numeric) = -15.269923249561598603014465668418
absolute error = 5e-30
relative error = 3.2744106949873180418890982040454e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.846e+09
Order of pole = 1.249e+16
TOP MAIN SOLVE Loop
x[1] = -4.232
y[1] (analytic) = -15.268396333583713767377304704596
y[1] (numeric) = -15.2683963335837137673773047046
absolute error = 4e-30
relative error = 2.6197905219435327979114874486968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.231
y[1] (analytic) = -15.26686957028979239481391757016
y[1] (numeric) = -15.266869570289792394813917570165
absolute error = 5e-30
relative error = 3.2750656426188955044732650042656e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.265e+09
Order of pole = 5.885e+15
TOP MAIN SOLVE Loop
memory used=206.0MB, alloc=4.4MB, time=8.97
x[1] = -4.23
y[1] (analytic) = -15.265342959664566852372367512021
y[1] (numeric) = -15.265342959664566852372367512025
absolute error = 4e-30
relative error = 2.6203145324472251720306715519845e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.662e+09
Order of pole = 6.521e+15
TOP MAIN SOLVE Loop
x[1] = -4.229
y[1] (analytic) = -15.263816501692771033787677350547
y[1] (numeric) = -15.263816501692771033787677350551
absolute error = 4e-30
relative error = 2.6205765770024792867909372652022e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.228
y[1] (analytic) = -15.262290196359140359329168416788
y[1] (numeric) = -15.262290196359140359329168416793
absolute error = 5e-30
relative error = 3.2760483097043739917676674941203e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.360e+09
Order of pole = 6.840e+15
TOP MAIN SOLVE Loop
x[1] = -4.227
y[1] (analytic) = -15.260764043648411775647814755043
y[1] (numeric) = -15.260764043648411775647814755048
absolute error = 5e-30
relative error = 3.2763759309161319993908059143842e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.410e+09
Order of pole = 5.064e+15
TOP MAIN SOLVE Loop
x[1] = -4.226
y[1] (analytic) = -15.259238043545323755623612589238
y[1] (numeric) = -15.259238043545323755623612589242
absolute error = 4e-30
relative error = 2.6213628679133194747827176762331e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.225
y[1] (analytic) = -15.257712196034616298212965051599
y[1] (numeric) = -15.257712196034616298212965051604
absolute error = 5e-30
relative error = 3.2770312716342025637883449275153e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.858e+09
Order of pole = 2.596e+15
TOP MAIN SOLVE Loop
x[1] = -4.224
y[1] (analytic) = -15.256186501101030928296082172095
y[1] (numeric) = -15.256186501101030928296082172099
absolute error = 4e-30
relative error = 2.6218871929176548221991298696082e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.074e+09
Order of pole = 1.181e+16
TOP MAIN SOLVE Loop
x[1] = -4.223
y[1] (analytic) = -15.254660958729310696524396127105
y[1] (numeric) = -15.254660958729310696524396127109
absolute error = 4e-30
relative error = 2.6221493947468195443931919674590e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.612e+09
Order of pole = 8.203e+15
TOP MAIN SOLVE Loop
x[1] = -4.222
y[1] (analytic) = -15.25313556890420017916799174581
y[1] (numeric) = -15.253135568904200179167991745814
absolute error = 4e-30
relative error = 2.6224116227974782359066944727491e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.221
y[1] (analytic) = -15.251610331610445477963052272767
y[1] (numeric) = -15.251610331610445477963052272771
absolute error = 4e-30
relative error = 2.6226738770722531772484095343695e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.708e+09
Order of pole = 4.009e+16
TOP MAIN SOLVE Loop
x[1] = -4.22
y[1] (analytic) = -15.25008524683279421995932038514
y[1] (numeric) = -15.250085246832794219959320385144
absolute error = 4e-30
relative error = 2.6229361575737669111682720180281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.080e+09
Order of pole = 3.747e+15
TOP MAIN SOLVE Loop
x[1] = -4.219
y[1] (analytic) = -15.248560314555995557367574463075
y[1] (numeric) = -15.248560314555995557367574463079
absolute error = 4e-30
relative error = 2.6231984643046422426836049337698e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.678e+09
Order of pole = 2.090e+15
TOP MAIN SOLVE Loop
x[1] = -4.218
y[1] (analytic) = -15.247035534764800167407120111676
y[1] (numeric) = -15.24703553476480016740712011168
absolute error = 4e-30
relative error = 2.6234607972675022391053474861731e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.636e+09
Order of pole = 9.636e+15
TOP MAIN SOLVE Loop
x[1] = -4.217
y[1] (analytic) = -15.245510907443960252153296933074
y[1] (numeric) = -15.245510907443960252153296933078
absolute error = 4e-30
relative error = 2.6237231564649702300642857474797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=209.8MB, alloc=4.4MB, time=9.14
x[1] = -4.216
y[1] (analytic) = -15.243986432578229538385000547053
y[1] (numeric) = -15.243986432578229538385000547057
absolute error = 4e-30
relative error = 2.6239855418996698075372859539255e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.215
y[1] (analytic) = -15.242462110152363277432219858712
y[1] (numeric) = -15.242462110152363277432219858716
absolute error = 4e-30
relative error = 2.6242479535742248258735304255302e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.857e+09
Order of pole = 2.662e+15
TOP MAIN SOLVE Loop
x[1] = -4.214
y[1] (analytic) = -15.240937940151118245023589571636
y[1] (numeric) = -15.24093794015111824502358957164
absolute error = 4e-30
relative error = 2.6245103914912594018207561096117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.213
y[1] (analytic) = -15.239413922559252741133957945059
y[1] (numeric) = -15.239413922559252741133957945062
absolute error = 3e-30
relative error = 1.9685796417400484359136218112135e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.212
y[1] (analytic) = -15.237890057361526589831969793479
y[1] (numeric) = -15.237890057361526589831969793483
absolute error = 4e-30
relative error = 2.6250353460632650056893216702089e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.211
y[1] (analytic) = -15.236366344542701139127664727227
y[1] (numeric) = -15.23636634454270113912766472723
absolute error = 3e-30
relative error = 1.9689733970426141845013191551338e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.21
y[1] (analytic) = -15.23484278408753926082009063243
y[1] (numeric) = -15.234842784087539260820090632433
absolute error = 3e-30
relative error = 1.9691703042275136015699005501153e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.209e+09
Order of pole = 4.038e+15
TOP MAIN SOLVE Loop
x[1] = -4.209
y[1] (analytic) = -15.233319375980805350344932388882
y[1] (numeric) = -15.233319375980805350344932388885
absolute error = 3e-30
relative error = 1.9693672311041160773233705014952e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.208
y[1] (analytic) = -15.231796120207265326622155824272
y[1] (numeric) = -15.231796120207265326622155824275
absolute error = 3e-30
relative error = 1.9695641776743908805293948241134e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.207
y[1] (analytic) = -15.230273016751686631903666903254
y[1] (numeric) = -15.230273016751686631903666903257
absolute error = 3e-30
relative error = 1.9697611439403074768923627714499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.871e+09
Order of pole = 4.072e+15
TOP MAIN SOLVE Loop
x[1] = -4.206
y[1] (analytic) = -15.228750065598838231620986149844
y[1] (numeric) = -15.228750065598838231620986149847
absolute error = 3e-30
relative error = 1.9699581299038355290730816926840e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.810e+09
Order of pole = 5.376e+15
TOP MAIN SOLVE Loop
x[1] = -4.205
y[1] (analytic) = -15.227227266733490614232938301602
y[1] (numeric) = -15.227227266733490614232938301605
absolute error = 3e-30
relative error = 1.9701551355669448967084736593198e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.204
y[1] (analytic) = -15.2257046201404157910733571941
y[1] (numeric) = -15.225704620140415791073357194103
absolute error = 3e-30
relative error = 1.9703521609316056364312740615709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.441e+09
Order of pole = 9.623e+15
TOP MAIN SOLVE Loop
x[1] = -4.203
y[1] (analytic) = -15.224182125804387296198805874129
y[1] (numeric) = -15.224182125804387296198805874132
absolute error = 3e-30
relative error = 1.9705492059997880018897321747045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.391e+09
Order of pole = 1.616e+15
TOP MAIN SOLVE Loop
x[1] = -4.202
y[1] (analytic) = -15.222659783710180186236311940138
y[1] (numeric) = -15.222659783710180186236311940141
absolute error = 3e-30
relative error = 1.9707462707734624437673136955409e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=213.6MB, alloc=4.4MB, time=9.31
TOP MAIN SOLVE Loop
x[1] = -4.201
y[1] (analytic) = -15.221137593842571040231118108381
y[1] (numeric) = -15.221137593842571040231118108384
absolute error = 3e-30
relative error = 1.9709433552545996098024052493034e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.096e+09
Order of pole = 1.699e+15
TOP MAIN SOLVE Loop
x[1] = -4.2
y[1] (analytic) = -15.219615556186337959494448003237
y[1] (numeric) = -15.21961555618633795949444800324
absolute error = 3e-30
relative error = 1.9711404594451703448080208670199e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.650e+09
Order of pole = 3.888e+15
TOP MAIN SOLVE Loop
x[1] = -4.199
y[1] (analytic) = -15.218093670726260567451287170201
y[1] (numeric) = -15.218093670726260567451287170203
absolute error = 2e-30
relative error = 1.3142250555647637937943402891122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.974e+09
Order of pole = 1.709e+16
TOP MAIN SOLVE Loop
x[1] = -4.198
y[1] (analytic) = -15.216571937447120009488179310002
y[1] (numeric) = -15.216571937447120009488179310004
absolute error = 2e-30
relative error = 1.3143564846416645909828467381783e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.197
y[1] (analytic) = -15.215050356333698952801037732345
y[1] (numeric) = -15.215050356333698952801037732348
absolute error = 3e-30
relative error = 1.9717318902931953683114547091066e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.196
y[1] (analytic) = -15.213528927370781586242972027744
y[1] (numeric) = -15.213528927370781586242972027747
absolute error = 3e-30
relative error = 1.9719290733412127695116920853139e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.264e+09
Order of pole = 6.388e+15
TOP MAIN SOLVE Loop
x[1] = -4.195
y[1] (analytic) = -15.212007650543153620172129955922
y[1] (numeric) = -15.212007650543153620172129955925
absolute error = 3e-30
relative error = 1.9721262761085209205567994399592e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.194
y[1] (analytic) = -15.210486525835602286299554549271
y[1] (numeric) = -15.210486525835602286299554549273
absolute error = 2e-30
relative error = 1.3148823323980612327476677599254e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.778e+09
Order of pole = 2.829e+15
TOP MAIN SOLVE Loop
x[1] = -4.193
y[1] (analytic) = -15.208965553232916337537056429829
y[1] (numeric) = -15.208965553232916337537056429831
absolute error = 2e-30
relative error = 1.3150138272059318533954343276578e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.550e+09
Order of pole = 2.475e+15
TOP MAIN SOLVE Loop
x[1] = -4.192
y[1] (analytic) = -15.207444732719886047845101338279
y[1] (numeric) = -15.207444732719886047845101338281
absolute error = 2e-30
relative error = 1.3151453351639407570609679930467e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.296e+09
Order of pole = 6.310e+15
TOP MAIN SOLVE Loop
x[1] = -4.191
y[1] (analytic) = -15.205924064281303212080712873423
y[1] (numeric) = -15.205924064281303212080712873424
absolute error = 1e-30
relative error = 6.5763842813670151166272684619897e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.815e+09
Order of pole = 2.938e+15
TOP MAIN SOLVE Loop
x[1] = -4.19
y[1] (analytic) = -15.204403547901961145845390440622
y[1] (numeric) = -15.204403547901961145845390440624
absolute error = 2e-30
relative error = 1.3154083905356338632846100976024e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.120e+09
Order of pole = 4.765e+14
TOP MAIN SOLVE Loop
x[1] = -4.189
y[1] (analytic) = -15.202883183566654685333042407694
y[1] (numeric) = -15.202883183566654685333042407695
absolute error = 1e-30
relative error = 6.5776996897597430978092086355186e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.188
y[1] (analytic) = -15.201362971260180187177934466715
y[1] (numeric) = -15.201362971260180187177934466716
absolute error = 1e-30
relative error = 6.5783574926183138316069618607200e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.418e+09
Order of pole = 2.715e+15
TOP MAIN SOLVE Loop
memory used=217.4MB, alloc=4.4MB, time=9.47
x[1] = -4.187
y[1] (analytic) = -15.199842910967335528302653200242
y[1] (numeric) = -15.199842910967335528302653200244
absolute error = 2e-30
relative error = 1.3158030722520919092814998384168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.870e+09
Order of pole = 1.694e+16
TOP MAIN SOLVE Loop
x[1] = -4.186
y[1] (analytic) = -15.198323002672920105766084850413
y[1] (numeric) = -15.198323002672920105766084850414
absolute error = 1e-30
relative error = 6.5796732956927589286377600163011e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.372e+09
Order of pole = 5.013e+15
TOP MAIN SOLVE Loop
x[1] = -4.185
y[1] (analytic) = -15.196803246361734836611409289403
y[1] (numeric) = -15.196803246361734836611409289404
absolute error = 1e-30
relative error = 6.5803312959217913226262209426126e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.184
y[1] (analytic) = -15.195283642018582157714109189735
y[1] (numeric) = -15.195283642018582157714109189736
absolute error = 1e-30
relative error = 6.5809893619541367306686892461465e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.183
y[1] (analytic) = -15.193764189628266025629994392905
y[1] (numeric) = -15.193764189628266025629994392906
absolute error = 1e-30
relative error = 6.5816474937963758130941028909325e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.107e+09
Order of pole = 3.711e+15
TOP MAIN SOLVE Loop
x[1] = -4.182
y[1] (analytic) = -15.192244889175591916443241474815
y[1] (numeric) = -15.192244889175591916443241474817
absolute error = 2e-30
relative error = 1.3164611382910179776660674266491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.793e+09
Order of pole = 6.161e+15
TOP MAIN SOLVE Loop
x[1] = -4.181
y[1] (analytic) = -15.190725740645366825614448506489
y[1] (numeric) = -15.190725740645366825614448506491
absolute error = 2e-30
relative error = 1.3165927909873721865940035411875e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.954e+09
Order of pole = 1.917e+16
TOP MAIN SOLVE Loop
x[1] = -4.18
y[1] (analytic) = -15.189206744022399267828705008548
y[1] (numeric) = -15.18920674402239926782870500855
absolute error = 2e-30
relative error = 1.3167244568496543163672681168847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.344e+09
Order of pole = 8.529e+14
TOP MAIN SOLVE Loop
x[1] = -4.179
y[1] (analytic) = -15.18768789929149927684367709794
y[1] (numeric) = -15.187687899291499276843677097942
absolute error = 2e-30
relative error = 1.3168561358791810256097796669925e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 4.057e+15
TOP MAIN SOLVE Loop
x[1] = -4.178
y[1] (analytic) = -15.186169206437478405337707825385
y[1] (numeric) = -15.186169206437478405337707825388
absolute error = 3e-30
relative error = 1.9754817421159036569268539137741e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.177
y[1] (analytic) = -15.184650665445149724757932702038
y[1] (numeric) = -15.18465066544514972475793270204
absolute error = 2e-30
relative error = 1.3171195334452354753736151685207e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.343e+09
Order of pole = 3.747e+15
TOP MAIN SOLVE Loop
x[1] = -4.176
y[1] (analytic) = -15.183132276299327825168410413825
y[1] (numeric) = -15.183132276299327825168410413827
absolute error = 2e-30
relative error = 1.3172512519843971915576785972971e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.175
y[1] (analytic) = -15.181614038984828815098268721967
y[1] (numeric) = -15.181614038984828815098268721968
absolute error = 1e-30
relative error = 6.5869149184803571928140385592300e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.174
y[1] (analytic) = -15.180095953486470321389865548135
y[1] (numeric) = -15.180095953486470321389865548137
absolute error = 2e-30
relative error = 1.3175147285815755335068427464831e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.373e+09
Order of pole = 2.721e+16
TOP MAIN SOLVE Loop
x[1] = -4.173
y[1] (analytic) = -15.178578019789071489046965242757
y[1] (numeric) = -15.178578019789071489046965242759
absolute error = 2e-30
relative error = 1.3176464866422269252459225246947e-29 %
Correct digits = 30
h = 0.001
memory used=221.2MB, alloc=4.4MB, time=9.64
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.172
y[1] (analytic) = -15.17706023787745298108293003492
y[1] (numeric) = -15.177060237877452981082930034922
absolute error = 2e-30
relative error = 1.3177782578793431943876589477109e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.171
y[1] (analytic) = -15.175542607736436978368926662383
y[1] (numeric) = -15.175542607736436978368926662385
absolute error = 2e-30
relative error = 1.3179100422942420533043128005920e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.17
y[1] (analytic) = -15.174025129350847179482148180159
y[1] (numeric) = -15.174025129350847179482148180162
absolute error = 3e-30
relative error = 1.9770627598323620192189563139438e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.169
y[1] (analytic) = -15.172507802705508800554050946165
y[1] (numeric) = -15.172507802705508800554050946167
absolute error = 2e-30
relative error = 1.3181736506626590488537244155226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.972e+09
Order of pole = 5.084e+15
TOP MAIN SOLVE Loop
x[1] = -4.168
y[1] (analytic) = -15.170990627785248575118606782403
y[1] (numeric) = -15.170990627785248575118606782405
absolute error = 2e-30
relative error = 1.3183054746188132691728488694703e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.167
y[1] (analytic) = -15.169473604574894753960570310178
y[1] (numeric) = -15.169473604574894753960570310181
absolute error = 3e-30
relative error = 1.9776559676370333699989774609481e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.011e+09
Order of pole = 1.459e+16
TOP MAIN SOLVE Loop
x[1] = -4.166
y[1] (analytic) = -15.167956733059277104963761457821
y[1] (numeric) = -15.167956733059277104963761457824
absolute error = 3e-30
relative error = 1.9778537431224065290894817201491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.898e+09
Order of pole = 3.644e+15
TOP MAIN SOLVE Loop
x[1] = -4.165
y[1] (analytic) = -15.166440013223226912959363139395
y[1] (numeric) = -15.166440013223226912959363139398
absolute error = 3e-30
relative error = 1.9780515383863171358861658017591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.164
y[1] (analytic) = -15.164923445051576979574234102886
y[1] (numeric) = -15.164923445051576979574234102889
absolute error = 3e-30
relative error = 1.9782493534307431430297840676113e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.163
y[1] (analytic) = -15.16340702852916162307923694634
y[1] (numeric) = -15.163407028529161623079236946343
absolute error = 3e-30
relative error = 1.9784471882576627009662450478460e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.162
y[1] (analytic) = -15.16189076364081667823758130045
y[1] (numeric) = -15.161890763640816678237581300453
absolute error = 3e-30
relative error = 1.9786450428690541579663929453860e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.161
y[1] (analytic) = -15.160374650371379496153182176059
y[1] (numeric) = -15.160374650371379496153182176062
absolute error = 3e-30
relative error = 1.9788429172668960601457911186616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.16
y[1] (analytic) = -15.158858688705688944119033475074
y[1] (numeric) = -15.158858688705688944119033475077
absolute error = 3e-30
relative error = 1.9790408114531671514845075427827e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.427e+09
Order of pole = 5.662e+15
TOP MAIN SOLVE Loop
x[1] = -4.159
y[1] (analytic) = -15.157342878628585405465596663268
y[1] (numeric) = -15.157342878628585405465596663271
absolute error = 3e-30
relative error = 1.9792387254298463738469022493559e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.927e+09
Order of pole = 1.984e+16
TOP MAIN SOLVE Loop
memory used=225.0MB, alloc=4.4MB, time=9.82
x[1] = -4.158
y[1] (analytic) = -15.155827220124910779409204603459
y[1] (numeric) = -15.155827220124910779409204603463
absolute error = 4e-30
relative error = 2.6392488789318838226685556601931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.157
y[1] (analytic) = -15.15431171317950848090048054755
y[1] (numeric) = -15.154311713179508480900480547554
absolute error = 4e-30
relative error = 2.6395128170164612915204872130274e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.560e+09
Order of pole = 1.596e+16
TOP MAIN SOLVE Loop
x[1] = -4.156
y[1] (analytic) = -15.152796357777223440472772285903
y[1] (numeric) = -15.152796357777223440472772285907
absolute error = 4e-30
relative error = 2.6397767814961669525329718302025e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.155
y[1] (analytic) = -15.151281153902902104090601452552
y[1] (numeric) = -15.151281153902902104090601452556
absolute error = 4e-30
relative error = 2.6400407723736404505052658258414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.154
y[1] (analytic) = -15.149766101541392432998127984719
y[1] (numeric) = -15.149766101541392432998127984722
absolute error = 3e-30
relative error = 1.9802285922386412706607280777349e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.697e+09
Order of pole = 3.529e+15
TOP MAIN SOLVE Loop
x[1] = -4.153
y[1] (analytic) = -15.148251200677543903567629735127
y[1] (numeric) = -15.14825120067754390356762973513
absolute error = 3e-30
relative error = 1.9804266249993381423308244335189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.965e+09
Order of pole = 9.634e+15
TOP MAIN SOLVE Loop
x[1] = -4.152
y[1] (analytic) = -15.146736451296207507147997235603
y[1] (numeric) = -15.146736451296207507147997235606
absolute error = 3e-30
relative error = 1.9806246775643012804978574264400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.151
y[1] (analytic) = -15.145221853382235749913243610435
y[1] (numeric) = -15.145221853382235749913243610438
absolute error = 3e-30
relative error = 1.9808227499355112108131088762107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.15
y[1] (analytic) = -15.143707406920482652711029637988
y[1] (numeric) = -15.143707406920482652711029637991
absolute error = 3e-30
relative error = 1.9810208421149486569903286890773e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 2.070e+15
TOP MAIN SOLVE Loop
x[1] = -4.149
y[1] (analytic) = -15.142193111895803750911203959055
y[1] (numeric) = -15.142193111895803750911203959058
absolute error = 3e-30
relative error = 1.9812189541045945408255420949745e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.148
y[1] (analytic) = -15.140678968293056094254358430427
y[1] (numeric) = -15.14067896829305609425435843043
absolute error = 3e-30
relative error = 1.9814170859064299822168588655023e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.147
y[1] (analytic) = -15.139164976097098246700398622175
y[1] (numeric) = -15.139164976097098246700398622179
absolute error = 4e-30
relative error = 2.6421536500299150655790460172305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.706e+09
Order of pole = 8.234e+14
TOP MAIN SOLVE Loop
x[1] = -4.146
y[1] (analytic) = -15.137651135292790286277129457123
y[1] (numeric) = -15.137651135292790286277129457127
absolute error = 4e-30
relative error = 2.6424178786061266771860446271702e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.639e+09
Order of pole = 4.040e+15
TOP MAIN SOLVE Loop
x[1] = -4.145
y[1] (analytic) = -15.136137445864993804928855990999
y[1] (numeric) = -15.136137445864993804928855991002
absolute error = 3e-30
relative error = 1.9820116002048878226558442535210e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=228.8MB, alloc=4.4MB, time=9.99
x[1] = -4.144
y[1] (analytic) = -15.134623907798571908364999331748
y[1] (numeric) = -15.134623907798571908364999331752
absolute error = 4e-30
relative error = 2.6429464150337288746503954716926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.738e+09
Order of pole = 2.951e+15
TOP MAIN SOLVE Loop
x[1] = -4.143
y[1] (analytic) = -15.133110521078389215908727696511
y[1] (numeric) = -15.133110521078389215908727696514
absolute error = 3e-30
relative error = 1.9824080421678036185911306133624e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.142
y[1] (analytic) = -15.131597285689311860345602604717
y[1] (numeric) = -15.13159728568931186034560260472
absolute error = 3e-30
relative error = 1.9826062928843910193925678324386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.141
y[1] (analytic) = -15.130084201616207487772240205821
y[1] (numeric) = -15.130084201616207487772240205825
absolute error = 4e-30
relative error = 2.6437394179027218207461791444236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.049e+09
Order of pole = 2.628e+15
TOP MAIN SOLVE Loop
x[1] = -4.14
y[1] (analytic) = -15.128571268843945257444987740145
y[1] (numeric) = -15.128571268843945257444987740149
absolute error = 4e-30
relative error = 2.6440038050636498166939812095905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.139
y[1] (analytic) = -15.127058487357395841628615131309
y[1] (numeric) = -15.127058487357395841628615131313
absolute error = 4e-30
relative error = 2.6442682186646158853116464912386e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.536e+09
Order of pole = 2.570e+16
TOP MAIN SOLVE Loop
x[1] = -4.138
y[1] (analytic) = -15.125545857141431425445021708757
y[1] (numeric) = -15.125545857141431425445021708761
absolute error = 4e-30
relative error = 2.6445326587082641626110391222203e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.647e+09
Order of pole = 4.743e+16
TOP MAIN SOLVE Loop
x[1] = -4.137
y[1] (analytic) = -15.124033378180925706721958058849
y[1] (numeric) = -15.124033378180925706721958058853
absolute error = 4e-30
relative error = 2.6447971251972390490308455425604e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.136
y[1] (analytic) = -15.122521050460753895841763003012
y[1] (numeric) = -15.122521050460753895841763003017
absolute error = 5e-30
relative error = 3.3063270226677315118287731298327e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.533e+09
Order of pole = 9.751e+15
TOP MAIN SOLVE Loop
x[1] = -4.135
y[1] (analytic) = -15.12100887396579271559011570144
y[1] (numeric) = -15.121008873965792715590115701445
absolute error = 5e-30
relative error = 3.3066576719021844665990296478345e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.841e+09
Order of pole = 2.400e+15
TOP MAIN SOLVE Loop
x[1] = -4.134
y[1] (analytic) = -15.119496848680920401004802880821
y[1] (numeric) = -15.119496848680920401004802880825
absolute error = 4e-30
relative error = 2.6455906833625713343572891521572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.133
y[1] (analytic) = -15.117984974591016699224501184589
y[1] (numeric) = -15.117984974591016699224501184593
absolute error = 4e-30
relative error = 2.6458552556593019511076569649900e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.132
y[1] (analytic) = -15.116473251680962869337574644188
y[1] (numeric) = -15.116473251680962869337574644192
absolute error = 4e-30
relative error = 2.6461198544145851464998380934099e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.115e+09
Order of pole = 3.606e+16
TOP MAIN SOLVE Loop
x[1] = -4.131
y[1] (analytic) = -15.114961679935641682230887269827
y[1] (numeric) = -15.114961679935641682230887269832
absolute error = 5e-30
relative error = 3.3079805995388336351110868512086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.063e+09
Order of pole = 4.210e+15
TOP MAIN SOLVE Loop
x[1] = -4.13
y[1] (analytic) = -15.113450259339937420438630759226
y[1] (numeric) = -15.11345025933993742043863075923
absolute error = 4e-30
relative error = 2.6466491313113934880417739536889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=232.7MB, alloc=4.4MB, time=10.15
x[1] = -4.129
y[1] (analytic) = -15.111938989878735877991167322825
y[1] (numeric) = -15.111938989878735877991167322829
absolute error = 4e-30
relative error = 2.6469138094582114031640227417755e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.668e+09
Order of pole = 2.499e+15
TOP MAIN SOLVE Loop
x[1] = -4.128
y[1] (analytic) = -15.11042787153692436026388762397
y[1] (numeric) = -15.110427871536924360263887623974
absolute error = 4e-30
relative error = 2.6471785140741674349260006476733e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.896e+09
Order of pole = 7.232e+15
TOP MAIN SOLVE Loop
x[1] = -4.127
y[1] (analytic) = -15.108916904299391683826083832534
y[1] (numeric) = -15.108916904299391683826083832539
absolute error = 5e-30
relative error = 3.3093040564523857868618423260031e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.463e+09
Order of pole = 1.886e+15
TOP MAIN SOLVE Loop
x[1] = -4.126
y[1] (analytic) = -15.107406088151028176289837790491
y[1] (numeric) = -15.107406088151028176289837790495
absolute error = 4e-30
relative error = 2.6477080027240822977340604191962e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.891e+09
Order of pole = 7.127e+15
TOP MAIN SOLVE Loop
x[1] = -4.125
y[1] (analytic) = -15.105895423076725676158924287902
y[1] (numeric) = -15.105895423076725676158924287907
absolute error = 5e-30
relative error = 3.3099659834541700191046291478993e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.124
y[1] (analytic) = -15.104384909061377532677729447836
y[1] (numeric) = -15.104384909061377532677729447841
absolute error = 5e-30
relative error = 3.3102969966028970281664328341621e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.877e+09
Order of pole = 3.413e+15
TOP MAIN SOLVE Loop
x[1] = -4.123
y[1] (analytic) = -15.102874546089878605680184218683
y[1] (numeric) = -15.102874546089878605680184218687
absolute error = 4e-30
relative error = 2.6485024342836752246744120930467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.122
y[1] (analytic) = -15.101364334147125265438712972366
y[1] (numeric) = -15.10136433414712526543871297237
absolute error = 4e-30
relative error = 2.6487672977700571917232837918956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.121
y[1] (analytic) = -15.099854273218015392513197206943
y[1] (numeric) = -15.099854273218015392513197206948
absolute error = 5e-30
relative error = 3.3112902346801401981822352876069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.12
y[1] (analytic) = -15.098344363287448377599954352081
y[1] (numeric) = -15.098344363287448377599954352085
absolute error = 4e-30
relative error = 2.6492971042084890248846824922925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.119
y[1] (analytic) = -15.096834604340325121380731675886
y[1] (numeric) = -15.09683460434032512138073167589
absolute error = 4e-30
relative error = 2.6495620471658369553859428791097e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.798e+09
Order of pole = 3.089e+15
TOP MAIN SOLVE Loop
x[1] = -4.118
y[1] (analytic) = -15.095324996361548034371715291604
y[1] (numeric) = -15.095324996361548034371715291608
absolute error = 4e-30
relative error = 2.6498270166188053796252565535281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.390e+09
Order of pole = 1.973e+15
TOP MAIN SOLVE Loop
x[1] = -4.117
y[1] (analytic) = -15.09381553933602103677255426265
y[1] (numeric) = -15.093815539336021036772554262654
absolute error = 4e-30
relative error = 2.6500920125700439921345158367164e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.116
y[1] (analytic) = -15.092306233248649558315399804482
y[1] (numeric) = -15.092306233248649558315399804486
absolute error = 4e-30
relative error = 2.6503570350222027524283151533617e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.327e+09
Order of pole = 2.312e+16
TOP MAIN SOLVE Loop
memory used=236.5MB, alloc=4.4MB, time=10.32
x[1] = -4.115
y[1] (analytic) = -15.090797078084340538113959581796
y[1] (numeric) = -15.090797078084340538113959581801
absolute error = 5e-30
relative error = 3.3132776049724148562880632835466e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.515e+09
Order of pole = 4.601e+16
TOP MAIN SOLVE Loop
x[1] = -4.114
y[1] (analytic) = -15.089288073828002424512567099539
y[1] (numeric) = -15.089288073828002424512567099544
absolute error = 5e-30
relative error = 3.3136089492998523493755279055786e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.948e+09
Order of pole = 3.186e+15
TOP MAIN SOLVE Loop
x[1] = -4.113
y[1] (analytic) = -15.087779220464545174935266186222
y[1] (numeric) = -15.087779220464545174935266186227
absolute error = 5e-30
relative error = 3.3139403267633793630749239414025e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.392e+09
Order of pole = 5.801e+15
TOP MAIN SOLVE Loop
x[1] = -4.112
y[1] (analytic) = -15.08627051797888025573491056804
y[1] (numeric) = -15.086270517978880255734910568044
absolute error = 4e-30
relative error = 2.6514173898930477376194264055006e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.907e+09
Order of pole = 1.051e+17
TOP MAIN SOLVE Loop
x[1] = -4.111
y[1] (analytic) = -15.08476196635592064204227853227
y[1] (numeric) = -15.084761966355920642042278532274
absolute error = 4e-30
relative error = 2.6516825448895659058045359572140e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.11
y[1] (analytic) = -15.083253565580580817615202678457
y[1] (numeric) = -15.083253565580580817615202678462
absolute error = 5e-30
relative error = 3.3149346580036369312283238938563e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.109
y[1] (analytic) = -15.081745315637776774687714755867
y[1] (numeric) = -15.081745315637776774687714755871
absolute error = 4e-30
relative error = 2.6522129344357304702894421168398e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.108
y[1] (analytic) = -15.080237216512426013819205585695
y[1] (numeric) = -15.080237216512426013819205585699
absolute error = 4e-30
relative error = 2.6524781689906807620553042824876e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.107
y[1] (analytic) = -15.078729268189447543743600066541
y[1] (numeric) = -15.078729268189447543743600066546
absolute error = 5e-30
relative error = 3.3159292875880159572899485220568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.106
y[1] (analytic) = -15.077221470653761881218547261621
y[1] (numeric) = -15.077221470653761881218547261626
absolute error = 5e-30
relative error = 3.3162608970969738655236703363479e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.105
y[1] (analytic) = -15.075713823890291050874625566216
y[1] (numeric) = -15.075713823890291050874625566221
absolute error = 5e-30
relative error = 3.3165925397685407723626382908955e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.104
y[1] (analytic) = -15.074206327883958585064562953854
y[1] (numeric) = -15.074206327883958585064562953858
absolute error = 4e-30
relative error = 2.6535393724848264836202281144160e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.103
y[1] (analytic) = -15.072698982619689523712472299709
y[1] (numeric) = -15.072698982619689523712472299713
absolute error = 4e-30
relative error = 2.6538047396902140963114385437292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.102
y[1] (analytic) = -15.071191788082410414163101779721
y[1] (numeric) = -15.071191788082410414163101779726
absolute error = 5e-30
relative error = 3.3175876667920614100247868011838e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.101
y[1] (analytic) = -15.069684744257049311031100343916
y[1] (numeric) = -15.069684744257049311031100343921
absolute error = 5e-30
relative error = 3.3179194421472318952274534221031e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 4.700e+15
memory used=240.3MB, alloc=4.4MB, time=10.49
TOP MAIN SOLVE Loop
x[1] = -4.1
y[1] (analytic) = -15.068177851128535776050298262424
y[1] (numeric) = -15.068177851128535776050298262429
absolute error = 5e-30
relative error = 3.3182512506815968295517676890738e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.200e+09
Order of pole = 9.350e+15
TOP MAIN SOLVE Loop
x[1] = -4.099
y[1] (analytic) = -15.066671108681800877923002742696
y[1] (numeric) = -15.066671108681800877923002742701
absolute error = 5e-30
relative error = 3.3185830923984742983441440164593e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.098
y[1] (analytic) = -15.065164516901777192169308616398
y[1] (numeric) = -15.065164516901777192169308616403
absolute error = 5e-30
relative error = 3.3189149673011827187761224398253e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.097
y[1] (analytic) = -15.063658075773398800976424094488
y[1] (numeric) = -15.063658075773398800976424094494
absolute error = 6e-30
relative error = 3.9830962504716490078530633452180e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.699e+09
Order of pole = 2.369e+15
TOP MAIN SOLVE Loop
x[1] = -4.096
y[1] (analytic) = -15.062151785281601293048011588965
y[1] (numeric) = -15.062151785281601293048011588971
absolute error = 6e-30
relative error = 3.9834945800128412910837386061707e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.433e+09
Order of pole = 7.396e+15
TOP MAIN SOLVE Loop
x[1] = -4.095
y[1] (analytic) = -15.060645645411321763453543599775
y[1] (numeric) = -15.060645645411321763453543599781
absolute error = 6e-30
relative error = 3.9838929493889794076386149557996e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.698e+09
Order of pole = 1.876e+16
TOP MAIN SOLVE Loop
x[1] = -4.094
y[1] (analytic) = -15.059139656147498813477673665383
y[1] (numeric) = -15.059139656147498813477673665389
absolute error = 6e-30
relative error = 3.9842913586040470512823933044560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.742e+09
Order of pole = 2.072e+15
TOP MAIN SOLVE Loop
x[1] = -4.093
y[1] (analytic) = -15.057633817475072550469622375494
y[1] (numeric) = -15.0576338174750725504696223755
absolute error = 6e-30
relative error = 3.9846898076620283141690701653709e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.092
y[1] (analytic) = -15.05612812937898458769257844442
y[1] (numeric) = -15.056128129378984587692578444427
absolute error = 7e-30
relative error = 4.6492696793280589680287416722669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.922e+09
Order of pole = 1.847e+15
TOP MAIN SOLVE Loop
x[1] = -4.091
y[1] (analytic) = -15.054622591844178044173114843587
y[1] (numeric) = -15.054622591844178044173114843593
absolute error = 6e-30
relative error = 3.9854868253226700584726330050314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.09
y[1] (analytic) = -15.053117204855597544550619991671
y[1] (numeric) = -15.053117204855597544550619991677
absolute error = 6e-30
relative error = 3.9858853939333007165025782406535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.518e+09
Order of pole = 3.045e+15
TOP MAIN SOLVE Loop
x[1] = -4.089
y[1] (analytic) = -15.051611968398189218926744000872
y[1] (numeric) = -15.051611968398189218926744000878
absolute error = 6e-30
relative error = 3.9862840024027853470812422684843e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.387e+09
Order of pole = 1.426e+15
TOP MAIN SOLVE Loop
x[1] = -4.088
y[1] (analytic) = -15.050106882456900702714859977803
y[1] (numeric) = -15.050106882456900702714859977808
absolute error = 5e-30
relative error = 3.3222355422792583624223276096306e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.288e+09
Order of pole = 4.298e+15
TOP MAIN SOLVE Loop
x[1] = -4.087
y[1] (analytic) = -15.048601947016681136489540377495
y[1] (numeric) = -15.0486019470166811364895403775
absolute error = 5e-30
relative error = 3.3225677824452177194214998146367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.582e+09
Order of pole = 1.713e+15
TOP MAIN SOLVE Loop
memory used=244.1MB, alloc=4.4MB, time=10.66
x[1] = -4.086
y[1] (analytic) = -15.047097162062481165836048409023
y[1] (numeric) = -15.047097162062481165836048409028
absolute error = 5e-30
relative error = 3.3229000558368549285609140767973e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.085
y[1] (analytic) = -15.04559252757925294119984449123
y[1] (numeric) = -15.045592527579252941199844491235
absolute error = 5e-30
relative error = 3.3232323624574927237597114324377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 4.235e+15
TOP MAIN SOLVE Loop
x[1] = -4.084
y[1] (analytic) = -15.044088043551950117736107757056
y[1] (numeric) = -15.044088043551950117736107757061
absolute error = 5e-30
relative error = 3.3235647023104541712270390553856e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.940e+09
Order of pole = 3.246e+15
TOP MAIN SOLVE Loop
x[1] = -4.083
y[1] (analytic) = -15.042583709965527855159272604965
y[1] (numeric) = -15.04258370996552785515927260497
absolute error = 5e-30
relative error = 3.3238970753990626694952809190897e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.082
y[1] (analytic) = -15.041079526804942817592580295964
y[1] (numeric) = -15.041079526804942817592580295969
absolute error = 5e-30
relative error = 3.3242294817266419494532917819720e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.081
y[1] (analytic) = -15.039575494055153173417645594712
y[1] (numeric) = -15.039575494055153173417645594716
absolute error = 4e-30
relative error = 2.6596495370372128595037075970743e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.08
y[1] (analytic) = -15.038071611701118595124038453205
y[1] (numeric) = -15.038071611701118595124038453209
absolute error = 4e-30
relative error = 2.6599155152896075519806565129730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.079
y[1] (analytic) = -15.036567879727800259158880735553
y[1] (numeric) = -15.036567879727800259158880735558
absolute error = 5e-30
relative error = 3.3252269001764467743995544793505e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.208e+09
Order of pole = 9.434e+15
TOP MAIN SOLVE Loop
x[1] = -4.078
y[1] (analytic) = -15.035064298120160845776457982324
y[1] (numeric) = -15.035064298120160845776457982329
absolute error = 5e-30
relative error = 3.3255594394931531382979802388538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.077
y[1] (analytic) = -15.033560866863164538887846212958
y[1] (numeric) = -15.033560866863164538887846212963
absolute error = 5e-30
relative error = 3.3258920120654539248409327196843e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 2.943e+15
TOP MAIN SOLVE Loop
x[1] = -4.076
y[1] (analytic) = -15.032057585941777025910553764757
y[1] (numeric) = -15.032057585941777025910553764762
absolute error = 5e-30
relative error = 3.3262246178966748597541912253748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+09
Order of pole = 4.721e+15
TOP MAIN SOLVE Loop
x[1] = -4.075
y[1] (analytic) = -15.030554455340965497618178166932
y[1] (numeric) = -15.030554455340965497618178166937
absolute error = 5e-30
relative error = 3.3265572569901420013527368203190e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.794e+09
Order of pole = 3.221e+15
TOP MAIN SOLVE Loop
x[1] = -4.074
y[1] (analytic) = -15.029051475045698647990078048214
y[1] (numeric) = -15.02905147504569864799007804822
absolute error = 6e-30
relative error = 3.9922679152190180886888154955388e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.518e+09
Order of pole = 1.485e+16
TOP MAIN SOLVE Loop
x[1] = -4.073
y[1] (analytic) = -15.027548645040946674061060076526
y[1] (numeric) = -15.027548645040946674061060076532
absolute error = 6e-30
relative error = 3.9926671619725449612134269981643e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.141e+09
Order of pole = 6.083e+14
TOP MAIN SOLVE Loop
x[1] = -4.072
y[1] (analytic) = -15.026045965311681275771080929199
y[1] (numeric) = -15.026045965311681275771080929205
absolute error = 6e-30
relative error = 3.9930664486527434867357144737861e-29 %
Correct digits = 30
h = 0.001
memory used=247.9MB, alloc=4.4MB, time=10.83
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.071
y[1] (analytic) = -15.024543435842875655814964292254
y[1] (numeric) = -15.024543435842875655814964292259
absolute error = 5e-30
relative error = 3.3278881460530054433841588055245e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.998e+09
Order of pole = 8.207e+16
TOP MAIN SOLVE Loop
x[1] = -4.07
y[1] (analytic) = -15.023041056619504519492132887216
y[1] (numeric) = -15.023041056619504519492132887221
absolute error = 5e-30
relative error = 3.3282209515076061360843445430883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.069
y[1] (analytic) = -15.021538827626544074556355523993
y[1] (numeric) = -15.021538827626544074556355523998
absolute error = 5e-30
relative error = 3.3285537902444163715957662466373e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.068
y[1] (analytic) = -15.020036748848972031065509178281
y[1] (numeric) = -15.020036748848972031065509178286
absolute error = 5e-30
relative error = 3.3288866622667645372892999274267e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 3.162e+15
TOP MAIN SOLVE Loop
x[1] = -4.067
y[1] (analytic) = -15.018534820271767601231356092022
y[1] (numeric) = -15.018534820271767601231356092026
absolute error = 4e-30
relative error = 2.6633756540623834827129609407298e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.298e+09
Order of pole = 8.028e+15
TOP MAIN SOLVE Loop
x[1] = -4.066
y[1] (analytic) = -15.017033041879911499269335895392
y[1] (numeric) = -15.017033041879911499269335895396
absolute error = 4e-30
relative error = 2.6636420049451118984131138912328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.632e+09
Order of pole = 2.982e+15
TOP MAIN SOLVE Loop
x[1] = -4.065
y[1] (analytic) = -15.015531413658385941248372748835
y[1] (numeric) = -15.015531413658385941248372748839
absolute error = 4e-30
relative error = 2.6639083824642603857614025411419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.064
y[1] (analytic) = -15.014029935592174644940697503625
y[1] (numeric) = -15.014029935592174644940697503629
absolute error = 4e-30
relative error = 2.6641747866224927199515315766002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.063
y[1] (analytic) = -15.012528607666262829671684879463
y[1] (numeric) = -15.012528607666262829671684879467
absolute error = 4e-30
relative error = 2.6644412174224729425680443741617e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.808e+09
Order of pole = 4.513e+16
TOP MAIN SOLVE Loop
x[1] = -4.062
y[1] (analytic) = -15.011027429865637216169705657604
y[1] (numeric) = -15.011027429865637216169705657608
absolute error = 4e-30
relative error = 2.6647076748668653616129634166589e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 2.828e+15
TOP MAIN SOLVE Loop
x[1] = -4.061
y[1] (analytic) = -15.00952640217528602641599388802
y[1] (numeric) = -15.009526402175286026415993888024
absolute error = 4e-30
relative error = 2.6649741589583345515324333732449e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.06
y[1] (analytic) = -15.008025524580198983494529109084
y[1] (numeric) = -15.008025524580198983494529109087
absolute error = 3e-30
relative error = 1.9989305022746590149325251329079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.803e+09
Order of pole = 4.874e+15
TOP MAIN SOLVE Loop
x[1] = -4.059
y[1] (analytic) = -15.006524797065367311441933578283
y[1] (numeric) = -15.006524797065367311441933578286
absolute error = 3e-30
relative error = 1.9991304053198721556200695763823e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.058
y[1] (analytic) = -15.005024219615783735097384512464
y[1] (numeric) = -15.005024219615783735097384512467
absolute error = 3e-30
relative error = 1.9993303283563893661657556259428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=251.7MB, alloc=4.4MB, time=10.99
x[1] = -4.057
y[1] (analytic) = -15.003523792216442479952541336098
y[1] (numeric) = -15.003523792216442479952541336101
absolute error = 3e-30
relative error = 1.9995302713862098769364214123510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.056
y[1] (analytic) = -15.002023514852339272001487936071
y[1] (numeric) = -15.002023514852339272001487936074
absolute error = 3e-30
relative error = 1.9997302344113331182319382352295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.566e+09
Order of pole = 5.616e+15
TOP MAIN SOLVE Loop
x[1] = -4.055
y[1] (analytic) = -15.0005233875084713375906899215
y[1] (numeric) = -15.000523387508471337590689921504
absolute error = 4e-30
relative error = 2.6665736232450116270736064881023e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.054
y[1] (analytic) = -14.999023410169837403268966887076
y[1] (numeric) = -14.999023410169837403268966887079
absolute error = 3e-30
relative error = 2.0001302204554865133821438508124e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.053
y[1] (analytic) = -14.99752358282143769563747967842
y[1] (numeric) = -14.997523582821437695637479678423
absolute error = 3e-30
relative error = 2.0003302434785165276816998120547e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.052
y[1] (analytic) = -14.996023905448273941199732657977
y[1] (numeric) = -14.99602390544827394119973265798
absolute error = 3e-30
relative error = 2.0005302865048489934358397513248e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.051
y[1] (analytic) = -14.994524378035349366211590969923
y[1] (numeric) = -14.994524378035349366211590969926
absolute error = 3e-30
relative error = 2.0007303495364843409095553513840e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.05
y[1] (analytic) = -14.993025000567668696531312802597
y[1] (numeric) = -14.9930250005676686965313128026
absolute error = 3e-30
relative error = 2.0009304325754232004208672789004e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.751e+09
Order of pole = 2.713e+15
TOP MAIN SOLVE Loop
x[1] = -4.049
y[1] (analytic) = -14.991525773030238157469596646963
y[1] (numeric) = -14.991525773030238157469596646965
absolute error = 2e-30
relative error = 1.3340870237491109349072209917636e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.048
y[1] (analytic) = -14.990026695408065473639643549586
y[1] (numeric) = -14.990026695408065473639643549588
absolute error = 2e-30
relative error = 1.3342204391221433181423650149476e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.047
y[1] (analytic) = -14.988527767686159868807234358645
y[1] (numeric) = -14.988527767686159868807234358647
absolute error = 2e-30
relative error = 1.3343538678373801037174458826126e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.046
y[1] (analytic) = -14.987028989849532065740821961463
y[1] (numeric) = -14.987028989849532065740821961465
absolute error = 2e-30
relative error = 1.3344873098961555787859433564700e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.045
y[1] (analytic) = -14.985530361883194286061638512065
y[1] (numeric) = -14.985530361883194286061638512068
absolute error = 3e-30
relative error = 2.0019311479497062459050863065428e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.753e+09
Order of pole = 8.616e+15
TOP MAIN SOLVE Loop
x[1] = -4.044
y[1] (analytic) = -14.98403188377216025009381764727
y[1] (numeric) = -14.984031883772160250093817647273
absolute error = 3e-30
relative error = 2.0021313510744906198110796092398e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.901e+09
Order of pole = 8.198e+15
TOP MAIN SOLVE Loop
memory used=255.5MB, alloc=4.4MB, time=11.16
x[1] = -4.043
y[1] (analytic) = -14.982533555501445176714531689805
y[1] (numeric) = -14.982533555501445176714531689807
absolute error = 2e-30
relative error = 1.3348877161470590140976046941531e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.101e+10
Order of pole = 1.153e+17
TOP MAIN SOLVE Loop
x[1] = -4.042
y[1] (analytic) = -14.981035377056065783204143836947
y[1] (numeric) = -14.98103537705606578320414383695
absolute error = 3e-30
relative error = 2.0025318173900021813737161420842e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.536e+09
Order of pole = 9.890e+14
TOP MAIN SOLVE Loop
x[1] = -4.041
y[1] (analytic) = -14.979537348421040285096375333213
y[1] (numeric) = -14.979537348421040285096375333215
absolute error = 2e-30
relative error = 1.3351547203898226881258748047699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.04
y[1] (analytic) = -14.97803946958138839602848762556
y[1] (numeric) = -14.978039469581388396028487625563
absolute error = 3e-30
relative error = 2.0029323638067867055406826045499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.569e+09
Order of pole = 2.505e+15
TOP MAIN SOLVE Loop
x[1] = -4.039
y[1] (analytic) = -14.976541740522131327591479499643
y[1] (numeric) = -14.976541740522131327591479499646
absolute error = 3e-30
relative error = 2.0031326670581630336515230946385e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.038
y[1] (analytic) = -14.975044161228291789180299195594
y[1] (numeric) = -14.975044161228291789180299195596
absolute error = 2e-30
relative error = 1.3355553268939106993578441015275e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.958e+09
Order of pole = 3.002e+15
TOP MAIN SOLVE Loop
x[1] = -4.037
y[1] (analytic) = -14.973546731684893987844071501847
y[1] (numeric) = -14.973546731684893987844071501849
absolute error = 2e-30
relative error = 1.3356888891045993230167408613669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.036
y[1] (analytic) = -14.972049451876963628136339825508
y[1] (numeric) = -14.97204945187696362813633982551
absolute error = 2e-30
relative error = 1.3358224646721768488523715976224e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.681e+09
Order of pole = 2.370e+15
TOP MAIN SOLVE Loop
x[1] = -4.035
y[1] (analytic) = -14.970552321789527911965323237763
y[1] (numeric) = -14.970552321789527911965323237765
absolute error = 2e-30
relative error = 1.3359560535979790325416246983802e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.897e+09
Order of pole = 7.852e+15
TOP MAIN SOLVE Loop
x[1] = -4.034
y[1] (analytic) = -14.969055341407615538444188492836
y[1] (numeric) = -14.969055341407615538444188492838
absolute error = 2e-30
relative error = 1.3360896558833417633436352415818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.690e+09
Order of pole = 2.559e+15
TOP MAIN SOLVE Loop
x[1] = -4.033
y[1] (analytic) = -14.967558510716256703741337018994
y[1] (numeric) = -14.967558510716256703741337018997
absolute error = 3e-30
relative error = 2.0043349072944015961697158314386e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.513e+09
Order of pole = 1.166e+15
TOP MAIN SOLVE Loop
x[1] = -4.032
y[1] (analytic) = -14.966061829700483100930706880112
y[1] (numeric) = -14.966061829700483100930706880114
absolute error = 2e-30
relative error = 1.3363569005380930913138571079260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.213e+09
Order of pole = 5.213e+14
TOP MAIN SOLVE Loop
x[1] = -4.031
y[1] (analytic) = -14.964565298345327919842089706279
y[1] (numeric) = -14.964565298345327919842089706281
absolute error = 2e-30
relative error = 1.3364905429101541350318087495612e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.809e+09
Order of pole = 3.269e+15
TOP MAIN SOLVE Loop
x[1] = -4.03
y[1] (analytic) = -14.96306891663582584691146259198
y[1] (numeric) = -14.963068916635825846911462591982
absolute error = 2e-30
relative error = 1.3366241986471206189887229361449e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.375e+09
Order of pole = 5.304e+14
TOP MAIN SOLVE Loop
x[1] = -4.029
y[1] (analytic) = -14.961572684557013065031334960325
y[1] (numeric) = -14.961572684557013065031334960327
absolute error = 2e-30
relative error = 1.3367578677503291005553783050546e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=259.4MB, alloc=4.4MB, time=11.33
x[1] = -4.028
y[1] (analytic) = -14.960076602093927253401110391852
y[1] (numeric) = -14.960076602093927253401110391854
absolute error = 2e-30
relative error = 1.3368915502211162707649735811507e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.027
y[1] (analytic) = -14.958580669231607587377463416395
y[1] (numeric) = -14.958580669231607587377463416397
absolute error = 2e-30
relative error = 1.3370252460608189543264944871195e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.026
y[1] (analytic) = -14.957084885955094738324731266527
y[1] (numeric) = -14.95708488595509473832473126653
absolute error = 3e-30
relative error = 2.0057384329061611644571229858610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.025
y[1] (analytic) = -14.95558925224943087346532059108
y[1] (numeric) = -14.955589252249430873465320591083
absolute error = 3e-30
relative error = 2.0059390167784782432006028320702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.024
y[1] (analytic) = -14.954093768099659655730129127242
y[1] (numeric) = -14.954093768099659655730129127245
absolute error = 3e-30
relative error = 2.0061396207101855064450235890113e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.023
y[1] (analytic) = -14.952598433490826243608982329741
y[1] (numeric) = -14.952598433490826243608982329744
absolute error = 3e-30
relative error = 2.0063402447032889935091295885603e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.893e+09
Order of pole = 3.602e+15
TOP MAIN SOLVE Loop
x[1] = -4.022
y[1] (analytic) = -14.951103248407977291001084955622
y[1] (numeric) = -14.951103248407977291001084955625
absolute error = 3e-30
relative error = 2.0065408887597949443256275679677e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.021
y[1] (analytic) = -14.949608212836160947065487603111
y[1] (numeric) = -14.949608212836160947065487603114
absolute error = 3e-30
relative error = 2.0067415528817097994612490692035e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.02
y[1] (analytic) = -14.948113326760426856071568203083
y[1] (numeric) = -14.948113326760426856071568203086
absolute error = 3e-30
relative error = 2.0069422370710402001368148446403e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.154e+09
Order of pole = 5.665e+15
TOP MAIN SOLVE Loop
x[1] = -4.019
y[1] (analytic) = -14.94661859016582615724952846163
y[1] (numeric) = -14.946618590165826157249528461633
absolute error = 3e-30
relative error = 2.0071429413297929882473012692787e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.018
y[1] (analytic) = -14.945124003037411484640905252239
y[1] (numeric) = -14.945124003037411484640905252242
absolute error = 3e-30
relative error = 2.0073436656599752063819087597139e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.602e+09
Order of pole = 2.441e+15
TOP MAIN SOLVE Loop
x[1] = -4.017
y[1] (analytic) = -14.943629565360236966949096956083
y[1] (numeric) = -14.943629565360236966949096956086
absolute error = 3e-30
relative error = 2.0075444100635940978441322000439e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.016
y[1] (analytic) = -14.942135277119358227389904748931
y[1] (numeric) = -14.942135277119358227389904748933
absolute error = 2e-30
relative error = 1.3384967830284380711145555832810e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.806e+09
Order of pole = 9.336e+15
TOP MAIN SOLVE Loop
x[1] = -4.015
y[1] (analytic) = -14.940641138299832383542088833178
y[1] (numeric) = -14.94064113829983238354208883318
absolute error = 2e-30
relative error = 1.3386306393994479184382102733001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=263.2MB, alloc=4.4MB, time=11.50
x[1] = -4.014
y[1] (analytic) = -14.939147148886718047197939613513
y[1] (numeric) = -14.939147148886718047197939613515
absolute error = 2e-30
relative error = 1.3387645091567641709115994797484e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.013
y[1] (analytic) = -14.937653308865075324213863814714
y[1] (numeric) = -14.937653308865075324213863814716
absolute error = 2e-30
relative error = 1.3388983923017255261090013086713e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.650e+09
Order of pole = 1.261e+16
TOP MAIN SOLVE Loop
x[1] = -4.012
y[1] (analytic) = -14.93615961821996581436098554009
y[1] (numeric) = -14.936159618219965814360985540092
absolute error = 2e-30
relative error = 1.3390322888356708154811450049176e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.175e+09
Order of pole = 5.539e+15
TOP MAIN SOLVE Loop
x[1] = -4.011
y[1] (analytic) = -14.934666076936452611175762269064
y[1] (numeric) = -14.934666076936452611175762269067
absolute error = 3e-30
relative error = 2.0087492981399085065528988999885e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.213e+09
Order of pole = 1.496e+16
TOP MAIN SOLVE Loop
x[1] = -4.01
y[1] (analytic) = -14.933172684999600301810615792418
y[1] (numeric) = -14.933172684999600301810615792421
absolute error = 3e-30
relative error = 2.0089501831138037880227428482086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.355e+09
Order of pole = 1.456e+15
TOP MAIN SOLVE Loop
x[1] = -4.009
y[1] (analytic) = -14.93167944239447496688457808369
y[1] (numeric) = -14.931679442394474966884578083693
absolute error = 3e-30
relative error = 2.0091510881772009173718762081847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.798e+09
Order of pole = 2.889e+15
TOP MAIN SOLVE Loop
x[1] = -4.008
y[1] (analytic) = -14.930186349106144180333952105239
y[1] (numeric) = -14.930186349106144180333952105241
absolute error = 2e-30
relative error = 1.3395680088880726301572963215138e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.007
y[1] (analytic) = -14.928693405119677009262987547484
y[1] (numeric) = -14.928693405119677009262987547486
absolute error = 2e-30
relative error = 1.3397019723870247487771348835990e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.812e+09
Order of pole = 4.455e+15
TOP MAIN SOLVE Loop
x[1] = -4.006
y[1] (analytic) = -14.927200610420144013794571499825
y[1] (numeric) = -14.927200610420144013794571499827
absolute error = 2e-30
relative error = 1.3398359492829966024314040404022e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.005
y[1] (analytic) = -14.925707964992617246920934051743
y[1] (numeric) = -14.925707964992617246920934051746
absolute error = 3e-30
relative error = 2.0099549093659919401214082038993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.410e+09
Order of pole = 7.298e+14
TOP MAIN SOLVE Loop
x[1] = -4.004
y[1] (analytic) = -14.924215468822170254354368822604
y[1] (numeric) = -14.924215468822170254354368822606
absolute error = 2e-30
relative error = 1.3401039432713587246701693324727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -4.003
y[1] (analytic) = -14.922723121893878074377968418649
y[1] (numeric) = -14.922723121893878074377968418651
absolute error = 2e-30
relative error = 1.3402379603664289331405199733648e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+09
Order of pole = 2.523e+15
TOP MAIN SOLVE Loop
x[1] = -4.002
y[1] (analytic) = -14.921230924192817237696374815708
y[1] (numeric) = -14.92123092419281723769637481571
absolute error = 2e-30
relative error = 1.3403719908638787564438096191052e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.522e+09
Order of pole = 5.063e+16
TOP MAIN SOLVE Loop
x[1] = -4.001
y[1] (analytic) = -14.919738875704065767286544666118
y[1] (numeric) = -14.919738875704065767286544666121
absolute error = 3e-30
relative error = 2.0107590521475727493334801353091e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.133e+09
Order of pole = 2.147e+15
TOP MAIN SOLVE Loop
x[1] = -4
y[1] (analytic) = -14.918246976412703178248529528372
y[1] (numeric) = -14.918246976412703178248529528375
absolute error = 3e-30
relative error = 2.0109601381069179022332987754435e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.702e+09
Order of pole = 5.176e+15
memory used=267.0MB, alloc=4.4MB, time=11.66
TOP MAIN SOLVE Loop
x[1] = -3.999
y[1] (analytic) = -14.91675522630381047765627101799
y[1] (numeric) = -14.916755226303810477656271017993
absolute error = 3e-30
relative error = 2.0111612441758644529602975943879e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.998
y[1] (analytic) = -14.915263625362470164408410878138
y[1] (numeric) = -14.915263625362470164408410878141
absolute error = 3e-30
relative error = 2.0113623703564234622056179833208e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.731e+09
Order of pole = 6.448e+15
TOP MAIN SOLVE Loop
x[1] = -3.997
y[1] (analytic) = -14.913772173573766229079115968488
y[1] (numeric) = -14.913772173573766229079115968491
absolute error = 3e-30
relative error = 2.0115635166506061917765260862005e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.996
y[1] (analytic) = -14.912280870922784153768918170838
y[1] (numeric) = -14.912280870922784153768918170841
absolute error = 3e-30
relative error = 2.0117646830604241046165254178548e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.995
y[1] (analytic) = -14.91078971739461091195556920999
y[1] (numeric) = -14.910789717394610911955569209993
absolute error = 3e-30
relative error = 2.0119658695878888648254714934329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.629e+09
Order of pole = 8.068e+16
TOP MAIN SOLVE Loop
x[1] = -3.994
y[1] (analytic) = -14.909298712974334968344910388405
y[1] (numeric) = -14.909298712974334968344910388408
absolute error = 3e-30
relative error = 2.0121670762350123376796884694202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.190e+09
Order of pole = 8.316e+15
TOP MAIN SOLVE Loop
x[1] = -3.993
y[1] (analytic) = -14.907807857647046278721757233137
y[1] (numeric) = -14.90780785764704627872175723314
absolute error = 3e-30
relative error = 2.0123683030038065896520877964187e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.093e+09
Order of pole = 9.175e+15
TOP MAIN SOLVE Loop
x[1] = -3.992
y[1] (analytic) = -14.906317151397836289800799053556
y[1] (numeric) = -14.906317151397836289800799053559
absolute error = 3e-30
relative error = 2.0125695498962838884322888838931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.991
y[1] (analytic) = -14.904826594211797939077513408371
y[1] (numeric) = -14.904826594211797939077513408374
absolute error = 3e-30
relative error = 2.0127708169144567029467417770833e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.603e+09
Order of pole = 6.709e+15
TOP MAIN SOLVE Loop
x[1] = -3.99
y[1] (analytic) = -14.903336186074025654679095480461
y[1] (numeric) = -14.903336186074025654679095480465
absolute error = 4e-30
relative error = 2.6839628054137836045051357950478e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.989
y[1] (analytic) = -14.901845926969615355215402358025
y[1] (numeric) = -14.901845926969615355215402358028
absolute error = 3e-30
relative error = 2.0131734113359397611891064887045e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.988
y[1] (analytic) = -14.900355816883664449629912220549
y[1] (numeric) = -14.900355816883664449629912220553
absolute error = 4e-30
relative error = 2.6844996516577012655136051240969e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.987
y[1] (analytic) = -14.898865855801271837050698428127
y[1] (numeric) = -14.898865855801271837050698428131
absolute error = 4e-30
relative error = 2.6847681150458127217229113563281e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.986
y[1] (analytic) = -14.897376043707537906641418512608
y[1] (numeric) = -14.897376043707537906641418512612
absolute error = 4e-30
relative error = 2.6850366052816053507634124386280e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=270.8MB, alloc=4.4MB, time=11.83
x[1] = -3.985
y[1] (analytic) = -14.895886380587564537452318069115
y[1] (numeric) = -14.895886380587564537452318069118
absolute error = 3e-30
relative error = 2.0139788417758230412464540600252e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.149e+09
Order of pole = 4.199e+15
TOP MAIN SOLVE Loop
x[1] = -3.984
y[1] (analytic) = -14.894396866426455098271249546418
y[1] (numeric) = -14.894396866426455098271249546421
absolute error = 3e-30
relative error = 2.0141802497302305039617362239371e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.112e+09
Order of pole = 4.290e+15
TOP MAIN SOLVE Loop
x[1] = -3.983
y[1] (analytic) = -14.892907501209314447474705934694
y[1] (numeric) = -14.892907501209314447474705934697
absolute error = 3e-30
relative error = 2.0143816778264404807641588474798e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.885e+09
Order of pole = 2.434e+15
TOP MAIN SOLVE Loop
x[1] = -3.982
y[1] (analytic) = -14.891418284921248932878869349165
y[1] (numeric) = -14.891418284921248932878869349167
absolute error = 2e-30
relative error = 1.3430554173776448350783335107643e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.981
y[1] (analytic) = -14.889929217547366391590674508132
y[1] (numeric) = -14.889929217547366391590674508135
absolute error = 3e-30
relative error = 2.0147845944523253019237069338050e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.98
y[1] (analytic) = -14.888440299072776149858887103929
y[1] (numeric) = -14.888440299072776149858887103932
absolute error = 3e-30
relative error = 2.0149860829860293125430382467331e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.498e+09
Order of pole = 1.872e+15
TOP MAIN SOLVE Loop
x[1] = -3.979
y[1] (analytic) = -14.886951529482589022925197065277
y[1] (numeric) = -14.886951529482589022925197065281
absolute error = 4e-30
relative error = 2.6869167888927922264189511763188e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.982e+09
Order of pole = 3.680e+15
TOP MAIN SOLVE Loop
x[1] = -3.978
y[1] (analytic) = -14.885462908761917314875326709586
y[1] (numeric) = -14.885462908761917314875326709589
absolute error = 3e-30
relative error = 2.0153891205050349605745601520648e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.977
y[1] (analytic) = -14.883974436895874818490153783679
y[1] (numeric) = -14.883974436895874818490153783682
absolute error = 3e-30
relative error = 2.0155906694943669731801658707764e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.654e+09
Order of pole = 2.955e+15
TOP MAIN SOLVE Loop
x[1] = -3.976
y[1] (analytic) = -14.882486113869576815096849391483
y[1] (numeric) = -14.882486113869576815096849391486
absolute error = 3e-30
relative error = 2.0157922386396056975260302393417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.975
y[1] (analytic) = -14.880997939668140074420030807176
y[1] (numeric) = -14.880997939668140074420030807179
absolute error = 3e-30
relative error = 2.0159938279427668250662202440967e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.547e+09
Order of pole = 2.139e+15
TOP MAIN SOLVE Loop
x[1] = -3.974
y[1] (analytic) = -14.879509914276682854432929172306
y[1] (numeric) = -14.879509914276682854432929172309
absolute error = 3e-30
relative error = 2.0161954374058662488340270713037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.973
y[1] (analytic) = -14.878022037680324901208572075404
y[1] (numeric) = -14.878022037680324901208572075406
absolute error = 2e-30
relative error = 1.3442647113539467089747500250001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.972
y[1] (analytic) = -14.876534309864187448770981012584
y[1] (numeric) = -14.876534309864187448770981012586
absolute error = 2e-30
relative error = 1.3443991445466297101351550238957e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.782e+09
Order of pole = 3.310e+15
TOP MAIN SOLVE Loop
x[1] = -3.971
y[1] (analytic) = -14.875046730813393218946383727666
y[1] (numeric) = -14.875046730813393218946383727668
absolute error = 2e-30
relative error = 1.3445335911833041679651833324324e-29 %
Correct digits = 30
h = 0.001
memory used=274.6MB, alloc=4.4MB, time=12.00
Complex estimate of poles used for equation 1
Radius of convergence = 1.594e+09
Order of pole = 2.230e+15
TOP MAIN SOLVE Loop
x[1] = -3.97
y[1] (analytic) = -14.87355930051306642121444143031
y[1] (numeric) = -14.873559300513066421214441430312
absolute error = 2e-30
relative error = 1.3446680512653145488326999175500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.775e+09
Order of pole = 3.674e+16
TOP MAIN SOLVE Loop
x[1] = -3.969
y[1] (analytic) = -14.872072018948332752559490890689
y[1] (numeric) = -14.872072018948332752559490890691
absolute error = 2e-30
relative error = 1.3448025247940054535589290886075e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.746e+09
Order of pole = 2.851e+15
TOP MAIN SOLVE Loop
x[1] = -3.968
y[1] (analytic) = -14.87058488610431939732180140921
y[1] (numeric) = -14.870584886104319397321801409212
absolute error = 2e-30
relative error = 1.3449370117707216174319005056065e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.967
y[1] (analytic) = -14.869097901966155027048846659793
y[1] (numeric) = -14.869097901966155027048846659795
absolute error = 2e-30
relative error = 1.3450715121968079102198965320831e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.966
y[1] (analytic) = -14.867611066518969800346591405219
y[1] (numeric) = -14.86761106651896980034659140522
absolute error = 1e-30
relative error = 6.7260301303680466809245046640084e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.965
y[1] (analytic) = -14.866124379747895362730793083067
y[1] (numeric) = -14.866124379747895362730793083068
absolute error = 1e-30
relative error = 6.7267027670123551704802445819306e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.674e+09
Order of pole = 9.881e+14
TOP MAIN SOLVE Loop
x[1] = -3.964
y[1] (analytic) = -14.86463784163806484647831826075
y[1] (numeric) = -14.864637841638064846478318260752
absolute error = 2e-30
relative error = 1.3454750941847382772430785230220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.963
y[1] (analytic) = -14.863151452174612870478473958158
y[1] (numeric) = -14.86315145217461287047847395816
absolute error = 2e-30
relative error = 1.3456096484217564734497833573656e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.962
y[1] (analytic) = -14.861665211342675540084353836426
y[1] (numeric) = -14.861665211342675540084353836428
absolute error = 2e-30
relative error = 1.3457442161148711650874666667927e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.600e+09
Order of pole = 1.110e+16
TOP MAIN SOLVE Loop
x[1] = -3.961
y[1] (analytic) = -14.860179119127390446964199251342
y[1] (numeric) = -14.860179119127390446964199251344
absolute error = 2e-30
relative error = 1.3458787972654280290883967651233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.96
y[1] (analytic) = -14.858693175513896668952775169906
y[1] (numeric) = -14.858693175513896668952775169908
absolute error = 2e-30
relative error = 1.3460133918747728769592638019551e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.959
y[1] (analytic) = -14.857207380487334769902760948555
y[1] (numeric) = -14.857207380487334769902760948557
absolute error = 2e-30
relative error = 1.3461479999442516547946378777414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.958
y[1] (analytic) = -14.855721734032846799536155971562
y[1] (numeric) = -14.855721734032846799536155971565
absolute error = 3e-30
relative error = 2.0194239322128156649356427571235e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.957
y[1] (analytic) = -14.854236236135576293295700148138
y[1] (numeric) = -14.85423623613557629329570014814
absolute error = 2e-30
relative error = 1.3464172564689954577573454140271e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.670e+09
Order of pole = 5.045e+15
TOP MAIN SOLVE Loop
memory used=278.4MB, alloc=4.4MB, time=12.17
x[1] = -3.956
y[1] (analytic) = -14.852750886780668272196309266728
y[1] (numeric) = -14.852750886780668272196309266731
absolute error = 3e-30
relative error = 2.0198278573904295722015410627907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.955
y[1] (analytic) = -14.851265685953269242676525205045
y[1] (numeric) = -14.851265685953269242676525205048
absolute error = 3e-30
relative error = 2.0200298502756445485032585437537e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.027e+09
Order of pole = 3.018e+15
TOP MAIN SOLVE Loop
x[1] = -3.954
y[1] (analytic) = -14.849780633638527196449980994325
y[1] (numeric) = -14.849780633638527196449980994328
absolute error = 3e-30
relative error = 2.0202318633611580443950036009907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.953
y[1] (analytic) = -14.848295729821591610356880736341
y[1] (numeric) = -14.848295729821591610356880736345
absolute error = 4e-30
relative error = 2.6939118621986535876447928477324e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.556e+10
Order of pole = 5.546e+17
TOP MAIN SOLVE Loop
x[1] = -3.952
y[1] (analytic) = -14.846810974487613446215494371686
y[1] (numeric) = -14.846810974487613446215494371689
absolute error = 3e-30
relative error = 2.0206359501411613203990367222976e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.911e+09
Order of pole = 1.540e+16
TOP MAIN SOLVE Loop
x[1] = -3.951
y[1] (analytic) = -14.845326367621745150673667297822
y[1] (numeric) = -14.845326367621745150673667297826
absolute error = 4e-30
relative error = 2.6944506984529226244196332483231e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.967e+09
Order of pole = 3.536e+15
TOP MAIN SOLVE Loop
x[1] = -3.95
y[1] (analytic) = -14.843841909209140655060344835447
y[1] (numeric) = -14.843841909209140655060344835451
absolute error = 4e-30
relative error = 2.6947201569954704952901996057045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.286e+09
Order of pole = 4.804e+15
TOP MAIN SOLVE Loop
x[1] = -3.949
y[1] (analytic) = -14.842357599234955375237111541651
y[1] (numeric) = -14.842357599234955375237111541655
absolute error = 4e-30
relative error = 2.6949896424852199585714722317689e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.948
y[1] (analytic) = -14.840873437684346211449745368413
y[1] (numeric) = -14.840873437684346211449745368417
absolute error = 4e-30
relative error = 2.6952591549248658691631914717443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.997e+09
Order of pole = 1.855e+16
TOP MAIN SOLVE Loop
x[1] = -3.947
y[1] (analytic) = -14.839389424542471548179786664933
y[1] (numeric) = -14.839389424542471548179786664937
absolute error = 4e-30
relative error = 2.6955286943171033514640623685457e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.291e+09
Order of pole = 1.385e+16
TOP MAIN SOLVE Loop
x[1] = -3.946
y[1] (analytic) = -14.837905559794491253996122022326
y[1] (numeric) = -14.83790555979449125399612202233
absolute error = 4e-30
relative error = 2.6957982606646277993987059067843e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.945
y[1] (analytic) = -14.836421843425566681406582959184
y[1] (numeric) = -14.836421843425566681406582959188
absolute error = 4e-30
relative error = 2.6960678539701348764446129520369e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.043e+09
Order of pole = 4.508e+15
TOP MAIN SOLVE Loop
x[1] = -3.944
y[1] (analytic) = -14.834938275420860666709559446533
y[1] (numeric) = -14.834938275420860666709559446537
absolute error = 4e-30
relative error = 2.6963374742363205156591008856425e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.635e+09
Order of pole = 2.342e+15
TOP MAIN SOLVE Loop
x[1] = -3.943
y[1] (analytic) = -14.833454855765537529845628270692
y[1] (numeric) = -14.833454855765537529845628270697
absolute error = 5e-30
relative error = 3.3707589018323511496328411691231e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=282.2MB, alloc=4.4MB, time=12.34
x[1] = -3.942
y[1] (analytic) = -14.831971584444763074249196232559
y[1] (numeric) = -14.831971584444763074249196232563
absolute error = 4e-30
relative error = 2.6968767956615125608839802017232e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.941
y[1] (analytic) = -14.830488461443704586700158181823
y[1] (numeric) = -14.830488461443704586700158181827
absolute error = 4e-30
relative error = 2.6971464968259121811507863816585e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.311e+09
Order of pole = 1.920e+16
TOP MAIN SOLVE Loop
x[1] = -3.94
y[1] (analytic) = -14.829005486747530837175569884649
y[1] (numeric) = -14.829005486747530837175569884653
absolute error = 4e-30
relative error = 2.6974162249617767921529351874763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.939
y[1] (analytic) = -14.827522660341412078701335723319
y[1] (numeric) = -14.827522660341412078701335723323
absolute error = 4e-30
relative error = 2.6976859800718036752513204636642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.938
y[1] (analytic) = -14.826039982210520047203911226368
y[1] (numeric) = -14.826039982210520047203911226372
absolute error = 4e-30
relative error = 2.6979557621586903815484590004574e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.071e+09
Order of pole = 4.060e+15
TOP MAIN SOLVE Loop
x[1] = -3.937
y[1] (analytic) = -14.824557452340027961362020427727
y[1] (numeric) = -14.824557452340027961362020427731
absolute error = 4e-30
relative error = 2.6982255712251347319154660448853e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 3.218e+15
TOP MAIN SOLVE Loop
x[1] = -3.936
y[1] (analytic) = -14.823075070715110522458388053386
y[1] (numeric) = -14.82307507071511052245838805339
absolute error = 4e-30
relative error = 2.6984954072738348170190335095057e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.935
y[1] (analytic) = -14.821592837320943914231486534096
y[1] (numeric) = -14.821592837320943914231486534101
absolute error = 5e-30
relative error = 3.3734565878843612466855135988679e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.934
y[1] (analytic) = -14.820110752142705802727297842634
y[1] (numeric) = -14.820110752142705802727297842639
absolute error = 5e-30
relative error = 3.3737939504109948790529860194490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.933
y[1] (analytic) = -14.818628815165575336151090154134
y[1] (numeric) = -14.818628815165575336151090154139
absolute error = 5e-30
relative error = 3.3741313466755680436453568266900e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.063e+09
Order of pole = 3.582e+15
TOP MAIN SOLVE Loop
x[1] = -3.932
y[1] (analytic) = -14.817147026374733144719209328021
y[1] (numeric) = -14.817147026374733144719209328026
absolute error = 5e-30
relative error = 3.3744687766814547031111693020535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.066e+09
Order of pole = 3.665e+15
TOP MAIN SOLVE Loop
x[1] = -3.931
y[1] (analytic) = -14.815665385755361340510885210049
y[1] (numeric) = -14.815665385755361340510885210053
absolute error = 4e-30
relative error = 2.6998449923456233260096815655314e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.322e+09
Order of pole = 9.087e+15
TOP MAIN SOLVE Loop
x[1] = -3.93
y[1] (analytic) = -14.814183893292643517320052752968
y[1] (numeric) = -14.814183893292643517320052752972
absolute error = 4e-30
relative error = 2.7001149903445328354853692265633e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.929
y[1] (analytic) = -14.812702548971764750507187954343
y[1] (numeric) = -14.812702548971764750507187954347
absolute error = 4e-30
relative error = 2.7003850153445922709073435028204e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.928
y[1] (analytic) = -14.811221352777911596851158610034
y[1] (numeric) = -14.811221352777911596851158610039
absolute error = 5e-30
relative error = 3.3758188341856273528480611960712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=286.1MB, alloc=4.4MB, time=12.51
x[1] = -3.927
y[1] (analytic) = -14.809740304696272094401089881863
y[1] (numeric) = -14.809740304696272094401089881867
absolute error = 4e-30
relative error = 2.7009251463589621896400321357504e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.926
y[1] (analytic) = -14.808259404712035762328244677975
y[1] (numeric) = -14.80825940471203576232824467798
absolute error = 5e-30
relative error = 3.3764940654733424788736834644231e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.925
y[1] (analytic) = -14.806778652810393600777918844438
y[1] (numeric) = -14.806778652810393600777918844443
absolute error = 5e-30
relative error = 3.3768317317629229035682021028851e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.536e+09
Order of pole = 5.816e+15
TOP MAIN SOLVE Loop
x[1] = -3.924
y[1] (analytic) = -14.805298048976538090721351166563
y[1] (numeric) = -14.805298048976538090721351166568
absolute error = 5e-30
relative error = 3.3771694318208206740322142177670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.433e+09
Order of pole = 5.564e+15
TOP MAIN SOLVE Loop
x[1] = -3.923
y[1] (analytic) = -14.803817593195663193807648178499
y[1] (numeric) = -14.803817593195663193807648178504
absolute error = 5e-30
relative error = 3.3775071656504127908475116808588e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.922
y[1] (analytic) = -14.802337285452964352215723779597
y[1] (numeric) = -14.802337285452964352215723779602
absolute error = 5e-30
relative error = 3.3778449332550765923128301088944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.795e+09
Order of pole = 3.788e+15
TOP MAIN SOLVE Loop
x[1] = -3.921
y[1] (analytic) = -14.800857125733638488506253656078
y[1] (numeric) = -14.800857125733638488506253656083
absolute error = 5e-30
relative error = 3.3781827346381897544776222465669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.92
y[1] (analytic) = -14.799377114022884005473644506515
y[1] (numeric) = -14.79937711402288400547364450652
absolute error = 5e-30
relative error = 3.3785205698031302911758347270511e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 1.777e+15
TOP MAIN SOLVE Loop
x[1] = -3.919
y[1] (analytic) = -14.797897250305900785998018069655
y[1] (numeric) = -14.79789725030590078599801806966
absolute error = 5e-30
relative error = 3.3788584387532765540596882103712e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.300e+09
Order of pole = 5.935e+14
TOP MAIN SOLVE Loop
x[1] = -3.918
y[1] (analytic) = -14.796417534567890192897209953097
y[1] (numeric) = -14.796417534567890192897209953102
absolute error = 5e-30
relative error = 3.3791963414920072326334608999510e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.827e+09
Order of pole = 2.863e+15
TOP MAIN SOLVE Loop
x[1] = -3.917
y[1] (analytic) = -14.794937966794055068778783261344
y[1] (numeric) = -14.794937966794055068778783261349
absolute error = 5e-30
relative error = 3.3795342780227013542872754376857e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.654e+09
Order of pole = 2.724e+15
TOP MAIN SOLVE Loop
x[1] = -3.916
y[1] (analytic) = -14.793458546969599735892057021759
y[1] (numeric) = -14.793458546969599735892057021765
absolute error = 6e-30
relative error = 4.0558466980184859411970670134441e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.195e+09
Order of pole = 4.141e+15
TOP MAIN SOLVE Loop
x[1] = -3.915
y[1] (analytic) = -14.791979275079729995980149406936
y[1] (numeric) = -14.791979275079729995980149406941
absolute error = 5e-30
relative error = 3.3802102524734977260274878403242e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.914
y[1] (analytic) = -14.790500151109653130132035752
y[1] (numeric) = -14.790500151109653130132035752005
absolute error = 5e-30
relative error = 3.3805482904003597206274825430555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.022e+09
Order of pole = 1.059e+16
TOP MAIN SOLVE Loop
memory used=289.9MB, alloc=4.4MB, time=12.68
x[1] = -3.913
y[1] (analytic) = -14.789021175044577898634621365383
y[1] (numeric) = -14.789021175044577898634621365388
absolute error = 5e-30
relative error = 3.3808863621327046474023102147883e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.338e+09
Order of pole = 5.338e+15
TOP MAIN SOLVE Loop
x[1] = -3.912
y[1] (analytic) = -14.787542346869714540824829131564
y[1] (numeric) = -14.787542346869714540824829131569
absolute error = 5e-30
relative error = 3.3812244676739132236782373877081e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.045e+09
Order of pole = 1.293e+16
TOP MAIN SOLVE Loop
x[1] = -3.911
y[1] (analytic) = -14.786063666570274774941701904318
y[1] (numeric) = -14.786063666570274774941701904323
absolute error = 5e-30
relative error = 3.3815626070273665048701673707518e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.91
y[1] (analytic) = -14.78458513413147179797851968898
y[1] (numeric) = -14.784585134131471797978519688985
absolute error = 5e-30
relative error = 3.3819007801964458845154508037852e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.909
y[1] (analytic) = -14.783106749538520285534931612258
y[1] (numeric) = -14.783106749538520285534931612263
absolute error = 5e-30
relative error = 3.3822389871845330943076995930042e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.908
y[1] (analytic) = -14.781628512776636391669102678103
y[1] (numeric) = -14.781628512776636391669102678109
absolute error = 6e-30
relative error = 4.0590926735940122449567250734800e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.907
y[1] (analytic) = -14.780150423831037748749875308172
y[1] (numeric) = -14.780150423831037748749875308178
absolute error = 6e-30
relative error = 4.0594986031575115465101053761473e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.128e+09
Order of pole = 4.112e+15
TOP MAIN SOLVE Loop
x[1] = -3.906
y[1] (analytic) = -14.778672482686943467308945665388
y[1] (numeric) = -14.778672482686943467308945665393
absolute error = 5e-30
relative error = 3.3832538110966640945564634845871e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.463e+09
Order of pole = 5.097e+15
TOP MAIN SOLVE Loop
x[1] = -3.905
y[1] (analytic) = -14.777194689329574135893054759135
y[1] (numeric) = -14.777194689329574135893054759141
absolute error = 6e-30
relative error = 4.0603105840735280474179142437839e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.904
y[1] (analytic) = -14.775717043744151820916194330608
y[1] (numeric) = -14.775717043744151820916194330614
absolute error = 6e-30
relative error = 4.0607166354341650559392743254668e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.903
y[1] (analytic) = -14.774239545915900066511827516821
y[1] (numeric) = -14.774239545915900066511827516827
absolute error = 6e-30
relative error = 4.0611227274019684526415902731070e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.061e+09
Order of pole = 2.495e+15
TOP MAIN SOLVE Loop
x[1] = -3.902
y[1] (analytic) = -14.772762195830043894385124291825
y[1] (numeric) = -14.77276219583004389438512429183
absolute error = 5e-30
relative error = 3.3846073833174992976719001278835e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.261e+09
Order of pole = 4.965e+15
TOP MAIN SOLVE Loop
x[1] = -3.901
y[1] (analytic) = -14.771284993471809803665211683631
y[1] (numeric) = -14.771284993471809803665211683637
absolute error = 6e-30
relative error = 4.0619350331753184954270354503336e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.9
y[1] (analytic) = -14.769807938826425770757438765387
y[1] (numeric) = -14.769807938826425770757438765393
absolute error = 6e-30
relative error = 4.0623412469889881992504343225545e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.899
y[1] (analytic) = -14.768331031879121249195656419298
y[1] (numeric) = -14.768331031879121249195656419304
absolute error = 6e-30
relative error = 4.0627475014260704068165589234723e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.397e+09
Order of pole = 1.083e+16
memory used=293.7MB, alloc=4.4MB, time=12.86
TOP MAIN SOLVE Loop
x[1] = -3.898
y[1] (analytic) = -14.766854272615127169494511871847
y[1] (numeric) = -14.766854272615127169494511871854
absolute error = 7e-30
relative error = 4.7403460959057322729162195794574e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.897
y[1] (analytic) = -14.765377661019675939001757998821
y[1] (numeric) = -14.765377661019675939001757998827
absolute error = 6e-30
relative error = 4.0635601321867229169485662483493e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.896
y[1] (analytic) = -14.763901197078001441750577398657
y[1] (numeric) = -14.763901197078001441750577398663
absolute error = 6e-30
relative error = 4.0639665085184195271277459966362e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.895
y[1] (analytic) = -14.76242488077533903831192123266
y[1] (numeric) = -14.762424880775339038311921232666
absolute error = 6e-30
relative error = 4.0643729254897812563575085984760e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.894
y[1] (analytic) = -14.760948712096925565646862830584
y[1] (numeric) = -14.76094871209692556564686283059
absolute error = 6e-30
relative error = 4.0647793831048722743548581542623e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.893
y[1] (analytic) = -14.75947269102799933695896606012
y[1] (numeric) = -14.759472691027999336958966060126
absolute error = 6e-30
relative error = 4.0651858813677571572740919907622e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.892
y[1] (analytic) = -14.757996817553800141546668458811
y[1] (numeric) = -14.757996817553800141546668458817
absolute error = 6e-30
relative error = 4.0655924202825008877474464226931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.891
y[1] (analytic) = -14.756521091659569244655679126911
y[1] (numeric) = -14.756521091659569244655679126917
absolute error = 6e-30
relative error = 4.0659989998531688549257465790795e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.89
y[1] (analytic) = -14.755045513330549387331391379721
y[1] (numeric) = -14.755045513330549387331391379727
absolute error = 6e-30
relative error = 4.0664056200838268545190602947942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.928e+09
Order of pole = 3.753e+15
TOP MAIN SOLVE Loop
x[1] = -3.889
y[1] (analytic) = -14.75357008255198478627131015792
y[1] (numeric) = -14.753570082551984786271310157925
absolute error = 5e-30
relative error = 3.3890102341487842406977967230778e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.270e+08
Order of pole = 1.529e+15
TOP MAIN SOLVE Loop
x[1] = -3.888
y[1] (analytic) = -14.752094799309121133677494194413
y[1] (numeric) = -14.752094799309121133677494194419
absolute error = 6e-30
relative error = 4.0672189825413781668311650817510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.887
y[1] (analytic) = -14.750619663587205597109012936236
y[1] (numeric) = -14.750619663587205597109012936242
absolute error = 6e-30
relative error = 4.0676257247764051041322472965960e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.296e+09
Order of pole = 9.041e+15
TOP MAIN SOLVE Loop
x[1] = -3.886
y[1] (analytic) = -14.749144675371486819334418220016
y[1] (numeric) = -14.749144675371486819334418220022
absolute error = 6e-30
relative error = 4.0680325076876893230942616038659e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.885
y[1] (analytic) = -14.747669834647214918184230699539
y[1] (numeric) = -14.747669834647214918184230699545
absolute error = 6e-30
relative error = 4.0684393312792986528334400507759e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=297.5MB, alloc=4.4MB, time=13.02
x[1] = -3.884
y[1] (analytic) = -14.74619514139964148640344102393
y[1] (numeric) = -14.746195141399641486403441023936
absolute error = 6e-30
relative error = 4.0688461955553013292692661313158e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.883
y[1] (analytic) = -14.744720595614019591504025764981
y[1] (numeric) = -14.744720595614019591504025764987
absolute error = 6e-30
relative error = 4.0692531005197659951651571454781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.882
y[1] (analytic) = -14.743246197275603775617478092147
y[1] (numeric) = -14.743246197275603775617478092153
absolute error = 6e-30
relative error = 4.0696600461767617001691506269267e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.656e+09
Order of pole = 1.553e+15
TOP MAIN SOLVE Loop
x[1] = -3.881
y[1] (analytic) = -14.741771946369650055347353193737
y[1] (numeric) = -14.741771946369650055347353193744
absolute error = 7e-30
relative error = 4.7484115379520842176636939794300e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.88
y[1] (analytic) = -14.740297842881415921621828442831
y[1] (numeric) = -14.740297842881415921621828442838
absolute error = 7e-30
relative error = 4.7488864028487285375543172335396e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.879
y[1] (analytic) = -14.738823886796160339546278306434
y[1] (numeric) = -14.738823886796160339546278306441
absolute error = 7e-30
relative error = 4.7493613152342369255062792334564e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.878
y[1] (analytic) = -14.737350078099143748255863996408
y[1] (numeric) = -14.737350078099143748255863996416
absolute error = 8e-30
relative error = 5.4283843144152668632898530993306e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.877
y[1] (analytic) = -14.735876416775628060768137860705
y[1] (numeric) = -14.735876416775628060768137860712
absolute error = 7e-30
relative error = 4.7503112824908428759665177166300e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.158e+09
Order of pole = 7.051e+15
TOP MAIN SOLVE Loop
x[1] = -3.876
y[1] (analytic) = -14.734402902810876663835662513413
y[1] (numeric) = -14.73440290281087666383566251342
absolute error = 7e-30
relative error = 4.7507863373714401110487700982966e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.875
y[1] (analytic) = -14.732929536190154417798644702163
y[1] (numeric) = -14.732929536190154417798644702171
absolute error = 8e-30
relative error = 5.4300130740113151536403539981827e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.874
y[1] (analytic) = -14.73145631689872765643758391141
y[1] (numeric) = -14.731456316898727656437583911417
absolute error = 7e-30
relative error = 4.7517365896609758450147023374063e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.182e+09
Order of pole = 4.711e+15
TOP MAIN SOLVE Loop
x[1] = -3.873
y[1] (analytic) = -14.729983244921864186825935700109
y[1] (numeric) = -14.729983244921864186825935700116
absolute error = 7e-30
relative error = 4.7522117870794168668016583035906e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.872
y[1] (analytic) = -14.728510320244833289182789772333
y[1] (numeric) = -14.72851032024483328918278977234
absolute error = 7e-30
relative error = 4.7526870320199757989845478433206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.871
y[1] (analytic) = -14.727037542852905716725562779337
y[1] (numeric) = -14.727037542852905716725562779345
absolute error = 8e-30
relative error = 5.4321855136998915325404807462072e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.226e+09
Order of pole = 5.568e+15
TOP MAIN SOLVE Loop
x[1] = -3.87
y[1] (analytic) = -14.725564912731353695522705851613
y[1] (numeric) = -14.725564912731353695522705851621
absolute error = 8e-30
relative error = 5.4327287594130944770800347689936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=301.3MB, alloc=4.4MB, time=13.19
TOP MAIN SOLVE Loop
x[1] = -3.869
y[1] (analytic) = -14.724092429865450924346426859449
y[1] (numeric) = -14.724092429865450924346426859457
absolute error = 8e-30
relative error = 5.4332720594535850610232732394468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.868
y[1] (analytic) = -14.722620094240472574525427400528
y[1] (numeric) = -14.722620094240472574525427400536
absolute error = 8e-30
relative error = 5.4338154138267962847796294973384e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.867
y[1] (analytic) = -14.721147905841695289797654513094
y[1] (numeric) = -14.721147905841695289797654513103
absolute error = 9e-30
relative error = 6.1136536753554319035964617000118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.866
y[1] (analytic) = -14.71967586465439718616306711321
y[1] (numeric) = -14.719675864654397186163067113219
absolute error = 9e-30
relative error = 6.1142650712922547913172732297599e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.865
y[1] (analytic) = -14.718203970663857851736417154632
y[1] (numeric) = -14.71820397066385785173641715464
absolute error = 8e-30
relative error = 5.4354458029970919492558592152000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.864
y[1] (analytic) = -14.716732223855358346600045509833
y[1] (numeric) = -14.716732223855358346600045509842
absolute error = 9e-30
relative error = 6.1154880465999674291829988536525e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.128e+09
Order of pole = 7.103e+14
TOP MAIN SOLVE Loop
x[1] = -3.863
y[1] (analytic) = -14.715260624214181202656692570709
y[1] (numeric) = -14.715260624214181202656692570718
absolute error = 9e-30
relative error = 6.1160996259830869324152307873555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.451e+10
Order of pole = 5.503e+17
TOP MAIN SOLVE Loop
x[1] = -3.862
y[1] (analytic) = -14.71378917172561042348232356748
y[1] (numeric) = -14.713789171725610423482323567489
absolute error = 9e-30
relative error = 6.1167112665272027464458289453921e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.861
y[1] (analytic) = -14.712317866374931484178968604326
y[1] (numeric) = -14.712317866374931484178968604335
absolute error = 9e-30
relative error = 6.1173229682384312767210484726044e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.86
y[1] (analytic) = -14.710846708147431331227577410286
y[1] (numeric) = -14.710846708147431331227577410296
absolute error = 1.0e-29
relative error = 6.7977052568032106003980802066746e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.822e+09
Order of pole = 2.495e+15
TOP MAIN SOLVE Loop
x[1] = -3.859
y[1] (analytic) = -14.709375697028398382340888803948
y[1] (numeric) = -14.709375697028398382340888803958
absolute error = 1.0e-29
relative error = 6.7983850613185501846746452733451e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.033e+09
Order of pole = 3.654e+15
TOP MAIN SOLVE Loop
x[1] = -3.858
y[1] (analytic) = -14.707904833003122526316314870448
y[1] (numeric) = -14.707904833003122526316314870458
absolute error = 1.0e-29
relative error = 6.7990649338177404387899210499678e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.715e+09
Order of pole = 6.901e+15
TOP MAIN SOLVE Loop
x[1] = -3.857
y[1] (analytic) = -14.706434116056895122888839849326
y[1] (numeric) = -14.706434116056895122888839849336
absolute error = 1.0e-29
relative error = 6.7997448743075800877414756818572e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.773e+09
Order of pole = 1.210e+16
TOP MAIN SOLVE Loop
x[1] = -3.856
y[1] (analytic) = -14.70496354617500900258393373175
y[1] (numeric) = -14.704963546175009002583933731761
absolute error = 1.1e-29
relative error = 7.4804673710743553900767090122077e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.158e+09
Order of pole = 3.933e+15
TOP MAIN SOLVE Loop
memory used=305.1MB, alloc=4.4MB, time=13.36
x[1] = -3.855
y[1] (analytic) = -14.703493123342758466570480565654
y[1] (numeric) = -14.703493123342758466570480565664
absolute error = 1.0e-29
relative error = 6.8011049592864058697441607165491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.937e+09
Order of pole = 6.284e+15
TOP MAIN SOLVE Loop
x[1] = -3.854
y[1] (analytic) = -14.702022847545439286513721467294
y[1] (numeric) = -14.702022847545439286513721467305
absolute error = 1.1e-29
relative error = 7.4819636141678921378543712789602e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.830e+09
Order of pole = 2.795e+15
TOP MAIN SOLVE Loop
x[1] = -3.853
y[1] (analytic) = -14.700552718768348704428212337789
y[1] (numeric) = -14.7005527187683487044282123378
absolute error = 1.1e-29
relative error = 7.4827118479403740230187839537756e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.843e+09
Order of pole = 2.698e+15
TOP MAIN SOLVE Loop
x[1] = -3.852
y[1] (analytic) = -14.699082736996785432530796283138
y[1] (numeric) = -14.699082736996785432530796283149
absolute error = 1.1e-29
relative error = 7.4834601565399744499428689457335e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.851
y[1] (analytic) = -14.697612902216049653093590736265
y[1] (numeric) = -14.697612902216049653093590736276
absolute error = 1.1e-29
relative error = 7.4842085399741765046288664290743e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.625e+09
Order of pole = 1.274e+16
TOP MAIN SOLVE Loop
x[1] = -3.85
y[1] (analytic) = -14.696143214411443018296989279622
y[1] (numeric) = -14.696143214411443018296989279633
absolute error = 1.1e-29
relative error = 7.4849569982504640214250334792779e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.110e+09
Order of pole = 3.993e+15
TOP MAIN SOLVE Loop
x[1] = -3.849
y[1] (analytic) = -14.694673673568268650082678166867
y[1] (numeric) = -14.694673673568268650082678166878
absolute error = 1.1e-29
relative error = 7.4857055313763215831004824166105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.848
y[1] (analytic) = -14.693204279671831140006667542159
y[1] (numeric) = -14.69320427967183114000666754217
absolute error = 1.1e-29
relative error = 7.4864541393592345209200266338778e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.813e+09
Order of pole = 1.789e+16
TOP MAIN SOLVE Loop
x[1] = -3.847
y[1] (analytic) = -14.691735032707436549092337355598
y[1] (numeric) = -14.691735032707436549092337355609
absolute error = 1.1e-29
relative error = 7.4872028222066889147190339091344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.101e+09
Order of pole = 1.029e+16
TOP MAIN SOLVE Loop
x[1] = -3.846
y[1] (analytic) = -14.690265932660392407683497973333
y[1] (numeric) = -14.690265932660392407683497973343
absolute error = 1.0e-29
relative error = 6.8072287090237923572529883673649e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.435e+09
Order of pole = 5.599e+15
TOP MAIN SOLVE Loop
x[1] = -3.845
y[1] (analytic) = -14.688796979516007715297465480878
y[1] (numeric) = -14.688796979516007715297465480889
absolute error = 1.1e-29
relative error = 7.4887004125251701328988529490366e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.844
y[1] (analytic) = -14.687328173259592940478151678167
y[1] (numeric) = -14.687328173259592940478151678178
absolute error = 1.1e-29
relative error = 7.4894493200111728604769568148050e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.642e+09
Order of pole = 7.438e+15
TOP MAIN SOLVE Loop
x[1] = -3.843
y[1] (analytic) = -14.685859513876460020649168764866
y[1] (numeric) = -14.685859513876460020649168764877
absolute error = 1.1e-29
relative error = 7.4901983023916688505788669729067e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.477e+09
Order of pole = 5.144e+16
TOP MAIN SOLVE Loop
x[1] = -3.842
y[1] (analytic) = -14.684391001351922361966948714488
y[1] (numeric) = -14.684391001351922361966948714499
absolute error = 1.1e-29
relative error = 7.4909473596741479270157848442003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.841
y[1] (analytic) = -14.682922635671294839173877335835
y[1] (numeric) = -14.682922635671294839173877335846
absolute error = 1.1e-29
relative error = 7.4916964918661006626187433370781e-29 %
Correct digits = 30
h = 0.001
memory used=309.0MB, alloc=4.4MB, time=13.53
Complex estimate of poles used for equation 1
Radius of convergence = 1.741e+09
Order of pole = 2.529e+15
TOP MAIN SOLVE Loop
x[1] = -3.84
y[1] (analytic) = -14.681454416819893795451443020301
y[1] (numeric) = -14.681454416819893795451443020312
absolute error = 1.1e-29
relative error = 7.4924456989750183793135125758377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.118e+09
Order of pole = 4.160e+15
TOP MAIN SOLVE Loop
x[1] = -3.839
y[1] (analytic) = -14.679986344783037042273400173562
y[1] (numeric) = -14.679986344783037042273400173573
absolute error = 1.1e-29
relative error = 7.4931949810083931481955131200034e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.244e+09
Order of pole = 5.406e+15
TOP MAIN SOLVE Loop
x[1] = -3.838
y[1] (analytic) = -14.678518419546043859258947330194
y[1] (numeric) = -14.678518419546043859258947330205
absolute error = 1.1e-29
relative error = 7.4939443379737177896047366753416e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.837
y[1] (analytic) = -14.677050641094234994025919949739
y[1] (numeric) = -14.67705064109423499402591994975
absolute error = 1.1e-29
relative error = 7.4946937698784858732006742973250e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.097e+10
Order of pole = 1.171e+17
TOP MAIN SOLVE Loop
x[1] = -3.836
y[1] (analytic) = -14.675583009412932662043997892765
y[1] (numeric) = -14.675583009412932662043997892776
absolute error = 1.1e-29
relative error = 7.4954432767301917180372520877876e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.835
y[1] (analytic) = -14.674115524487460546487927575438
y[1] (numeric) = -14.674115524487460546487927575449
absolute error = 1.1e-29
relative error = 7.4961928585363303926377743855281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.441e+09
Order of pole = 5.456e+16
TOP MAIN SOLVE Loop
x[1] = -3.834
y[1] (analytic) = -14.672648186303143798090758801147
y[1] (numeric) = -14.672648186303143798090758801158
absolute error = 1.1e-29
relative error = 7.4969425153043977150698744516053e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.655e+09
Order of pole = 6.818e+15
TOP MAIN SOLVE Loop
x[1] = -3.833
y[1] (analytic) = -14.671180994845309034997096267714
y[1] (numeric) = -14.671180994845309034997096267725
absolute error = 1.1e-29
relative error = 7.4976922470418902530204726500760e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.832
y[1] (analytic) = -14.669713950099284342616365748715
y[1] (numeric) = -14.669713950099284342616365748727
absolute error = 1.2e-29
relative error = 8.1801186040977876260408095908305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.059e+09
Order of pole = 3.041e+15
TOP MAIN SOLVE Loop
x[1] = -3.831
y[1] (analytic) = -14.668247052050399273476094947457
y[1] (numeric) = -14.668247052050399273476094947469
absolute error = 1.2e-29
relative error = 8.1809366568601538124775439715839e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.83
y[1] (analytic) = -14.666780300683984847075209022125
y[1] (numeric) = -14.666780300683984847075209022137
absolute error = 1.2e-29
relative error = 8.1817547914318866356902886403389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.829
y[1] (analytic) = -14.665313695985373549737340780653
y[1] (numeric) = -14.665313695985373549737340780665
absolute error = 1.2e-29
relative error = 8.1825730078211674414031896173227e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.828
y[1] (analytic) = -14.663847237939899334464155543836
y[1] (numeric) = -14.663847237939899334464155543848
absolute error = 1.2e-29
relative error = 8.1833913060361783935158734295776e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.827
y[1] (analytic) = -14.662380926532897620788690675226
y[1] (numeric) = -14.662380926532897620788690675238
absolute error = 1.2e-29
relative error = 8.1842096860851024741852687500244e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=312.8MB, alloc=4.4MB, time=13.70
x[1] = -3.826
y[1] (analytic) = -14.660914761749705294628709776339
y[1] (numeric) = -14.660914761749705294628709776351
absolute error = 1.2e-29
relative error = 8.1850281479761234839074362191004e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.825
y[1] (analytic) = -14.659448743575660708140071545712
y[1] (numeric) = -14.659448743575660708140071545724
absolute error = 1.2e-29
relative error = 8.1858466917174260415994064497876e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.937e+09
Order of pole = 1.358e+16
TOP MAIN SOLVE Loop
x[1] = -3.824
y[1] (analytic) = -14.657982871996103679570113300336
y[1] (numeric) = -14.657982871996103679570113300348
absolute error = 1.2e-29
relative error = 8.1866653173171955846810262168531e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.823
y[1] (analytic) = -14.656517146996375493111049158012
y[1] (numeric) = -14.656517146996375493111049158024
absolute error = 1.2e-29
relative error = 8.1874840247836183691568128311129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.822
y[1] (analytic) = -14.655051568561818898753382879148
y[1] (numeric) = -14.65505156856181889875338287916
absolute error = 1.2e-29
relative error = 8.1883028141248814696978166995470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.821
y[1] (analytic) = -14.653586136677778112139335366542
y[1] (numeric) = -14.653586136677778112139335366553
absolute error = 1.1e-29
relative error = 7.5066948782367417147465343994051e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.283e+09
Order of pole = 1.178e+16
TOP MAIN SOLVE Loop
x[1] = -3.82
y[1] (analytic) = -14.652120851329598814416286821681
y[1] (numeric) = -14.652120851329598814416286821692
absolute error = 1.1e-29
relative error = 7.5074455852592909271932779778493e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.819
y[1] (analytic) = -14.650655712502628152090233556097
y[1] (numeric) = -14.650655712502628152090233556108
absolute error = 1.1e-29
relative error = 7.5081963673562960547949773929076e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.347e+09
Order of pole = 5.578e+15
TOP MAIN SOLVE Loop
x[1] = -3.818
y[1] (analytic) = -14.6491907201822147368792594563
y[1] (numeric) = -14.649190720182214736879259456311
absolute error = 1.1e-29
relative error = 7.5089472245352649185279404380743e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.210e+09
Order of pole = 4.910e+15
TOP MAIN SOLVE Loop
x[1] = -3.817
y[1] (analytic) = -14.647725874353708645567022100839
y[1] (numeric) = -14.647725874353708645567022100851
absolute error = 1.2e-29
relative error = 8.1923979892404066438415777023702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.816
y[1] (analytic) = -14.646261175002461419856253528018
y[1] (numeric) = -14.64626117500246141985625352803
absolute error = 1.2e-29
relative error = 8.1932172700026860645085428135015e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.715e+09
Order of pole = 2.959e+15
TOP MAIN SOLVE Loop
x[1] = -3.815
y[1] (analytic) = -14.644796622113826066222275652797
y[1] (numeric) = -14.644796622113826066222275652809
absolute error = 1.2e-29
relative error = 8.1940366326971382534791791758331e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.184e+09
Order of pole = 2.612e+16
TOP MAIN SOLVE Loop
x[1] = -3.814
y[1] (analytic) = -14.643332215673157055766530331428
y[1] (numeric) = -14.64333221567315705576653033144
absolute error = 1.2e-29
relative error = 8.1948560773319568377048367015268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.879e+09
Order of pole = 2.530e+15
TOP MAIN SOLVE Loop
x[1] = -3.813
y[1] (analytic) = -14.641867955665810324070124072343
y[1] (numeric) = -14.641867955665810324070124072355
absolute error = 1.2e-29
relative error = 8.1956756039153362635405299381321e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=316.6MB, alloc=4.4MB, time=13.87
x[1] = -3.812
y[1] (analytic) = -14.640403842077143271047387391846
y[1] (numeric) = -14.640403842077143271047387391858
absolute error = 1.2e-29
relative error = 8.1964952124554717968268825322030e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.811
y[1] (analytic) = -14.638939874892514760799448813133
y[1] (numeric) = -14.638939874892514760799448813145
absolute error = 1.2e-29
relative error = 8.1973149029605595229720798877734e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.574e+09
Order of pole = 3.834e+15
TOP MAIN SOLVE Loop
x[1] = -3.81
y[1] (analytic) = -14.637476054097285121467823507183
y[1] (numeric) = -14.637476054097285121467823507195
absolute error = 1.2e-29
relative error = 8.1981346754387963470338300205059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.843e+09
Order of pole = 3.462e+15
TOP MAIN SOLVE Loop
x[1] = -3.809
y[1] (analytic) = -14.636012379676816145088016574048
y[1] (numeric) = -14.63601237967681614508801657406
absolute error = 1.2e-29
relative error = 8.1989545298983799938013326083395e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.798e+09
Order of pole = 5.789e+15
TOP MAIN SOLVE Loop
x[1] = -3.808
y[1] (analytic) = -14.634548851616471087443140963089
y[1] (numeric) = -14.634548851616471087443140963101
absolute error = 1.2e-29
relative error = 8.1997744663475090078772562394477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.807
y[1] (analytic) = -14.633085469901614667917550030684
y[1] (numeric) = -14.633085469901614667917550030696
absolute error = 1.2e-29
relative error = 8.2005944847943827537597238583346e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.806
y[1] (analytic) = -14.631622234517613069350484733948
y[1] (numeric) = -14.63162223451761306935048473396
absolute error = 1.2e-29
relative error = 8.2014145852472014159243064108851e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.099e+10
Order of pole = 1.431e+17
TOP MAIN SOLVE Loop
x[1] = -3.805
y[1] (analytic) = -14.630159145449833937889735459008
y[1] (numeric) = -14.630159145449833937889735459019
absolute error = 1.1e-29
relative error = 7.5187152037379854989971892984209e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.999e+09
Order of pole = 4.700e+15
TOP MAIN SOLVE Loop
x[1] = -3.804
y[1] (analytic) = -14.628696202683646382845318482352
y[1] (numeric) = -14.628696202683646382845318482364
absolute error = 1.2e-29
relative error = 8.2030550322034783273813593769509e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.803
y[1] (analytic) = -14.627233406204420976543167063816
y[1] (numeric) = -14.627233406204420976543167063828
absolute error = 1.2e-29
relative error = 8.2038753787233410462502692963435e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.432e+09
Order of pole = 4.207e+15
TOP MAIN SOLVE Loop
x[1] = -3.802
y[1] (analytic) = -14.625770755997529754178837169712
y[1] (numeric) = -14.625770755997529754178837169725
absolute error = 1.3e-29
relative error = 8.8884204578887874224447360118104e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.801
y[1] (analytic) = -14.624308252048346213671227824671
y[1] (numeric) = -14.624308252048346213671227824683
absolute error = 1.2e-29
relative error = 8.2055163178875323363782077084232e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.8
y[1] (analytic) = -14.6228458943422453155163160907
y[1] (numeric) = -14.622845894342245315516316090713
absolute error = 1.3e-29
relative error = 8.8901983197606261575672255617152e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.087e+09
Order of pole = 2.686e+15
TOP MAIN SOLVE Loop
x[1] = -3.799
y[1] (analytic) = -14.621383682864603482640906672031
y[1] (numeric) = -14.621383682864603482640906672044
absolute error = 1.3e-29
relative error = 8.8910873840450755557493070376772e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.943e+09
Order of pole = 9.867e+15
TOP MAIN SOLVE Loop
x[1] = -3.798
y[1] (analytic) = -14.619921617600798600256396144257
y[1] (numeric) = -14.61992161760079860025639614427
absolute error = 1.3e-29
relative error = 8.8919765372403988684745389628724e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.103e+09
Order of pole = 3.814e+15
TOP MAIN SOLVE Loop
memory used=320.4MB, alloc=4.4MB, time=14.04
x[1] = -3.797
y[1] (analytic) = -14.618459698536210015712551806332
y[1] (numeric) = -14.618459698536210015712551806345
absolute error = 1.3e-29
relative error = 8.8928657793554876277035640745157e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.796
y[1] (analytic) = -14.61699792565621853835130515394
y[1] (numeric) = -14.616997925656218538351305153954
absolute error = 1.4e-29
relative error = 9.5778901188914830434096557247725e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.904e+09
Order of pole = 1.348e+15
TOP MAIN SOLVE Loop
x[1] = -3.795
y[1] (analytic) = -14.6155362989462064393605599728
y[1] (numeric) = -14.615536298946206439360559972814
absolute error = 1.4e-29
relative error = 9.5788479557944191410999008207608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.794
y[1] (analytic) = -14.614074818391557451628015050416
y[1] (numeric) = -14.61407481839155745162801505043
absolute error = 1.4e-29
relative error = 9.5798058884858348765580703193096e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.793
y[1] (analytic) = -14.612613483977656769595001504836
y[1] (numeric) = -14.61261348397765676959500150485
absolute error = 1.4e-29
relative error = 9.5807639169753095767063043474318e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.792
y[1] (analytic) = -14.611152295689891049110334728944
y[1] (numeric) = -14.611152295689891049110334728958
absolute error = 1.4e-29
relative error = 9.5817220412724235264473334773578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.791
y[1] (analytic) = -14.609691253513648407284180948824
y[1] (numeric) = -14.609691253513648407284180948838
absolute error = 1.4e-29
relative error = 9.5826802613867579687602815756434e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.79
y[1] (analytic) = -14.608230357434318422341938394742
y[1] (numeric) = -14.608230357434318422341938394756
absolute error = 1.4e-29
relative error = 9.5836385773278951047964782330400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.789
y[1] (analytic) = -14.606769607437292133478133083277
y[1] (numeric) = -14.606769607437292133478133083291
absolute error = 1.4e-29
relative error = 9.5845969891054180939752807760885e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.788
y[1] (analytic) = -14.605309003507962040710329209146
y[1] (numeric) = -14.605309003507962040710329209159
absolute error = 1.3e-29
relative error = 8.9008729612482745502170554427207e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.617e+09
Order of pole = 5.545e+15
TOP MAIN SOLVE Loop
x[1] = -3.787
y[1] (analytic) = -14.603848545631722104733054145254
y[1] (numeric) = -14.603848545631722104733054145267
absolute error = 1.3e-29
relative error = 8.9017630930502476998280370354193e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.786
y[1] (analytic) = -14.602388233793967746771738049523
y[1] (numeric) = -14.602388233793967746771738049536
absolute error = 1.3e-29
relative error = 8.9026533138698518541228547598775e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.291e+09
Order of pole = 5.565e+16
TOP MAIN SOLVE Loop
x[1] = -3.785
y[1] (analytic) = -14.600928067980095848436668077022
y[1] (numeric) = -14.600928067980095848436668077035
absolute error = 1.3e-29
relative error = 8.9035436237159892213049686658755e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.284e+09
Order of pole = 1.336e+14
TOP MAIN SOLVE Loop
x[1] = -3.784
y[1] (analytic) = -14.599468048175504751576957195946
y[1] (numeric) = -14.599468048175504751576957195959
absolute error = 1.3e-29
relative error = 8.9044340225975628998431716739555e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=324.2MB, alloc=4.4MB, time=14.21
x[1] = -3.783
y[1] (analytic) = -14.598008174365594258134527605991
y[1] (numeric) = -14.598008174365594258134527606003
absolute error = 1.2e-29
relative error = 8.2202995481755171186713420555513e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.341e+09
Order of pole = 1.924e+16
TOP MAIN SOLVE Loop
x[1] = -3.782
y[1] (analytic) = -14.596548446535765629998108757643
y[1] (numeric) = -14.596548446535765629998108757656
absolute error = 1.3e-29
relative error = 8.9062150875026360367238758444455e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.403e+09
Order of pole = 1.615e+15
TOP MAIN SOLVE Loop
x[1] = -3.781
y[1] (analytic) = -14.595088864671421588857249970954
y[1] (numeric) = -14.595088864671421588857249970967
absolute error = 1.3e-29
relative error = 8.9071057535439461441319505832103e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 2.969e+15
TOP MAIN SOLVE Loop
x[1] = -3.78
y[1] (analytic) = -14.593629428757966316056347652308
y[1] (numeric) = -14.593629428757966316056347652321
absolute error = 1.3e-29
relative error = 8.9079965086563138612053680675694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 3.391e+15
TOP MAIN SOLVE Loop
x[1] = -3.779
y[1] (analytic) = -14.592170138780805452448687107746
y[1] (numeric) = -14.592170138780805452448687107759
absolute error = 1.3e-29
relative error = 8.9088873528486467390752284275294e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.162e+09
Order of pole = 4.108e+15
TOP MAIN SOLVE Loop
x[1] = -3.778
y[1] (analytic) = -14.590710994725346098250498951379
y[1] (numeric) = -14.590710994725346098250498951391
absolute error = 1.2e-29
relative error = 8.2244107256583260489282622862094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.777
y[1] (analytic) = -14.589251996576996812895030107423
y[1] (numeric) = -14.589251996576996812895030107436
absolute error = 1.3e-29
relative error = 8.9106693085088426358160244651462e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.629e+09
Order of pole = 2.365e+15
TOP MAIN SOLVE Loop
x[1] = -3.776
y[1] (analytic) = -14.587793144321167614886629404419
y[1] (numeric) = -14.587793144321167614886629404432
absolute error = 1.3e-29
relative error = 8.9115604199945252113037687407174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.156e+09
Order of pole = 8.922e+15
TOP MAIN SOLVE Loop
x[1] = -3.775
y[1] (analytic) = -14.586334437943269981654847760146
y[1] (numeric) = -14.586334437943269981654847760159
absolute error = 1.3e-29
relative error = 8.9124516205958120609997686540350e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.530e+09
Order of pole = 6.221e+15
TOP MAIN SOLVE Loop
x[1] = -3.774
y[1] (analytic) = -14.5848758774287168494085529558
y[1] (numeric) = -14.584875877428716849408552955813
absolute error = 1.3e-29
relative error = 8.9133429103216151909243193737387e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.773
y[1] (analytic) = -14.583417462762922612990058997958
y[1] (numeric) = -14.583417462762922612990058997972
absolute error = 1.4e-29
relative error = 9.5999446191178357674461780452635e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.353e+09
Order of pole = 6.286e+15
TOP MAIN SOLVE Loop
x[1] = -3.772
y[1] (analytic) = -14.581959193931303125729270066885
y[1] (numeric) = -14.581959193931303125729270066898
absolute error = 1.3e-29
relative error = 8.9151257571824227718552006045428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.771
y[1] (analytic) = -14.580501070919275699297839049704
y[1] (numeric) = -14.580501070919275699297839049717
absolute error = 1.3e-29
relative error = 8.9160173143352556914844639821299e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.77
y[1] (analytic) = -14.579043093712259103563340656996
y[1] (numeric) = -14.579043093712259103563340657009
absolute error = 1.3e-29
relative error = 8.9169089606482618287664285854559e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.769
y[1] (analytic) = -14.577585262295673566443459121355
y[1] (numeric) = -14.577585262295673566443459121368
absolute error = 1.3e-29
relative error = 8.9178006961303576468385861732838e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=328.0MB, alloc=4.4MB, time=14.37
TOP MAIN SOLVE Loop
x[1] = -3.768
y[1] (analytic) = -14.576127576654940773760190476439
y[1] (numeric) = -14.576127576654940773760190476452
absolute error = 1.3e-29
relative error = 8.9186925207904605005293260553556e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.290e+09
Order of pole = 9.643e+15
TOP MAIN SOLVE Loop
x[1] = -3.767
y[1] (analytic) = -14.574670036775483869094059415072
y[1] (numeric) = -14.574670036775483869094059415085
absolute error = 1.3e-29
relative error = 8.9195844346374886364471086407487e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.088e+09
Order of pole = 1.731e+16
TOP MAIN SOLVE Loop
x[1] = -3.766
y[1] (analytic) = -14.573212642642727453638350724926
y[1] (numeric) = -14.573212642642727453638350724939
absolute error = 1.3e-29
relative error = 8.9204764376803611930696479040356e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.765
y[1] (analytic) = -14.571755394242097586053355300335
y[1] (numeric) = -14.571755394242097586053355300347
absolute error = 1.2e-29
relative error = 8.2351094122412291084613256339696e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.098e+09
Order of pole = 3.770e+15
TOP MAIN SOLVE Loop
x[1] = -3.764
y[1] (analytic) = -14.570298291559021782320630728771
y[1] (numeric) = -14.570298291559021782320630728784
absolute error = 1.3e-29
relative error = 8.9222607113893205822212774187452e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.514e+09
Order of pole = 2.900e+15
TOP MAIN SOLVE Loop
x[1] = -3.763
y[1] (analytic) = -14.568841334578929015597276450546
y[1] (numeric) = -14.568841334578929015597276450558
absolute error = 1.2e-29
relative error = 8.2367565988368462940198435470127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.056e+09
Order of pole = 4.057e+15
TOP MAIN SOLVE Loop
x[1] = -3.762
y[1] (analytic) = -14.567384523287249716070223490253
y[1] (numeric) = -14.567384523287249716070223490265
absolute error = 1.2e-29
relative error = 8.2375803156818857999204553788260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.312e+09
Order of pole = 1.110e+16
TOP MAIN SOLVE Loop
x[1] = -3.761
y[1] (analytic) = -14.565927857669415770810538758521
y[1] (numeric) = -14.565927857669415770810538758533
absolute error = 1.2e-29
relative error = 8.2384041149027285312864278634083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.887e+09
Order of pole = 3.999e+15
TOP MAIN SOLVE Loop
x[1] = -3.76
y[1] (analytic) = -14.564471337710860523627743922601
y[1] (numeric) = -14.564471337710860523627743922613
absolute error = 1.2e-29
relative error = 8.2392279965076124803330533079285e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.759
y[1] (analytic) = -14.563014963397018774924148844338
y[1] (numeric) = -14.563014963397018774924148844351
absolute error = 1.3e-29
relative error = 8.9267229572135078350423732898047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.758
y[1] (analytic) = -14.561558734713326781549199584079
y[1] (numeric) = -14.561558734713326781549199584092
absolute error = 1.3e-29
relative error = 8.9276156741443317962483751813523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.243e+09
Order of pole = 4.618e+15
TOP MAIN SOLVE Loop
x[1] = -3.757
y[1] (analytic) = -14.560102651645222256653840969038
y[1] (numeric) = -14.560102651645222256653840969051
absolute error = 1.3e-29
relative error = 8.9285084803513125732944923447189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.143e+09
Order of pole = 3.319e+15
TOP MAIN SOLVE Loop
x[1] = -3.756
y[1] (analytic) = -14.55864671417814436954489372469
y[1] (numeric) = -14.558646714178144369544893724703
absolute error = 1.3e-29
relative error = 8.9294013758433782282579726020930e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.755
y[1] (analytic) = -14.557190922297533745539446167717
y[1] (numeric) = -14.55719092229753374553944616773
absolute error = 1.3e-29
relative error = 8.9302943606294577160669132988784e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=331.8MB, alloc=4.4MB, time=14.54
x[1] = -3.754
y[1] (analytic) = -14.555735275988832465819260459054
y[1] (numeric) = -14.555735275988832465819260459067
absolute error = 1.3e-29
relative error = 8.9311874347184808845895508530517e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.753
y[1] (analytic) = -14.55427977523748406728519341559
y[1] (numeric) = -14.554279775237484067285193415603
absolute error = 1.3e-29
relative error = 8.9320805981193784747235592339166e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.752
y[1] (analytic) = -14.552824420028933542411631879052
y[1] (numeric) = -14.552824420028933542411631879065
absolute error = 1.3e-29
relative error = 8.9329738508410821204853573711568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.751
y[1] (analytic) = -14.551369210348627339100942640629
y[1] (numeric) = -14.551369210348627339100942640642
absolute error = 1.3e-29
relative error = 8.9338671928925243490994254950735e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.519e+09
Order of pole = 1.601e+15
TOP MAIN SOLVE Loop
x[1] = -3.75
y[1] (analytic) = -14.549914146182013360537936919875
y[1] (numeric) = -14.549914146182013360537936919888
absolute error = 1.3e-29
relative error = 8.9347606242826385810876304089048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.981e+09
Order of pole = 1.047e+16
TOP MAIN SOLVE Loop
x[1] = -3.749
y[1] (analytic) = -14.548459227514540965044349396433
y[1] (numeric) = -14.548459227514540965044349396446
absolute error = 1.3e-29
relative error = 8.9356541450203591303585596941202e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.748
y[1] (analytic) = -14.547004454331660965933331793136
y[1] (numeric) = -14.547004454331660965933331793148
absolute error = 1.2e-29
relative error = 8.2491210047211888039663367842258e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.747
y[1] (analytic) = -14.54554982661882563136396100901
y[1] (numeric) = -14.545549826618825631363961009022
absolute error = 1.2e-29
relative error = 8.2499459580686408343254892604160e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.732e+09
Order of pole = 7.023e+15
TOP MAIN SOLVE Loop
x[1] = -3.746
y[1] (analytic) = -14.544095344361488684195761800752
y[1] (numeric) = -14.544095344361488684195761800764
absolute error = 1.2e-29
relative error = 8.2507709939155525141205997533494e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.745
y[1] (analytic) = -14.542641007545105301843244011197
y[1] (numeric) = -14.542641007545105301843244011209
absolute error = 1.2e-29
relative error = 8.2515961122701742018276603597042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.885e+09
Order of pole = 9.118e+15
TOP MAIN SOLVE Loop
x[1] = -3.744
y[1] (analytic) = -14.541186816155132116130454343347
y[1] (numeric) = -14.541186816155132116130454343359
absolute error = 1.2e-29
relative error = 8.2524213131407570809997639428412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.743
y[1] (analytic) = -14.539732770177027213145542678487
y[1] (numeric) = -14.539732770177027213145542678498
absolute error = 1.1e-29
relative error = 7.5654760468242570636538146377048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.742
y[1] (analytic) = -14.538278869596250133095342936945
y[1] (numeric) = -14.538278869596250133095342936956
absolute error = 1.1e-29
relative error = 7.5662326322575806676793833755611e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.067e+09
Order of pole = 3.344e+16
TOP MAIN SOLVE Loop
x[1] = -3.741
y[1] (analytic) = -14.536825114398261870159968480042
y[1] (numeric) = -14.536825114398261870159968480054
absolute error = 1.2e-29
relative error = 8.2548974109307970807265789964095e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.74
y[1] (analytic) = -14.535371504568524872347422051772
y[1] (numeric) = -14.535371504568524872347422051784
absolute error = 1.2e-29
relative error = 8.2557229419477530657198859892499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
memory used=335.7MB, alloc=4.4MB, time=14.72
Radius of convergence = 2.497e+09
Order of pole = 8.951e+15
TOP MAIN SOLVE Loop
x[1] = -3.739
y[1] (analytic) = -14.533918040092503041348220258757
y[1] (numeric) = -14.533918040092503041348220258768
absolute error = 1.1e-29
relative error = 7.5685028425617769940727136080261e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.484e+09
Order of pole = 1.147e+16
TOP MAIN SOLVE Loop
x[1] = -3.738
y[1] (analytic) = -14.532464720955661732390032587033
y[1] (numeric) = -14.532464720955661732390032587044
absolute error = 1.1e-29
relative error = 7.5692597306898088332574920423392e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.737
y[1] (analytic) = -14.531011547143467754092334954208
y[1] (numeric) = -14.531011547143467754092334954219
absolute error = 1.1e-29
relative error = 7.5700166945104380424175232526678e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.736
y[1] (analytic) = -14.529558518641389368321077795532
y[1] (numeric) = -14.529558518641389368321077795543
absolute error = 1.1e-29
relative error = 7.5707737340312342597654073624534e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.735
y[1] (analytic) = -14.528105635434896290043368682439
y[1] (numeric) = -14.52810563543489629004336868245
absolute error = 1.1e-29
relative error = 7.5715308492597678805154152078496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.409e+09
Order of pole = 6.574e+15
TOP MAIN SOLVE Loop
x[1] = -3.734
y[1] (analytic) = -14.526652897509459687182169472093
y[1] (numeric) = -14.526652897509459687182169472104
absolute error = 1.1e-29
relative error = 7.5722880402036100569591922899300e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.733
y[1] (analytic) = -14.525200304850552180471007986499
y[1] (numeric) = -14.52520030485055218047100798651
absolute error = 1.1e-29
relative error = 7.5730453068703326985414702976667e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.732
y[1] (analytic) = -14.523747857443647843308704219717
y[1] (numeric) = -14.523747857443647843308704219728
absolute error = 1.1e-29
relative error = 7.5738026492675084719357862024407e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.973e+09
Order of pole = 3.812e+15
TOP MAIN SOLVE Loop
x[1] = -3.731
y[1] (analytic) = -14.52229555527422220161411107173
y[1] (numeric) = -14.522295555274222201614111071741
absolute error = 1.1e-29
relative error = 7.5745600674027108011202089248399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.929e+09
Order of pole = 1.826e+16
TOP MAIN SOLVE Loop
x[1] = -3.73
y[1] (analytic) = -14.520843398327752233680869607509
y[1] (numeric) = -14.52084339832775223368086960752
absolute error = 1.1e-29
relative error = 7.5753175612835138674530735745043e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.596e+09
Order of pole = 2.575e+15
TOP MAIN SOLVE Loop
x[1] = -3.729
y[1] (analytic) = -14.51939138658971637003217883983
y[1] (numeric) = -14.519391386589716370032178839841
absolute error = 1.1e-29
relative error = 7.5760751309174926097487232637713e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.448e+09
Order of pole = 5.391e+15
TOP MAIN SOLVE Loop
x[1] = -3.728
y[1] (analytic) = -14.517939520045594493275580034386
y[1] (numeric) = -14.517939520045594493275580034397
absolute error = 1.1e-29
relative error = 7.5768327763122227243532584958824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.727
y[1] (analytic) = -14.516487798680867937957755535739
y[1] (numeric) = -14.516487798680867937957755535749
absolute error = 1.0e-29
relative error = 6.8887186340684369683820855713708e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.726
y[1] (analytic) = -14.515036222481019490419342112666
y[1] (numeric) = -14.515036222481019490419342112676
absolute error = 1.0e-29
relative error = 6.8894075403765851308970217394057e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.019e+08
Order of pole = 3.503e+15
TOP MAIN SOLVE Loop
memory used=339.5MB, alloc=4.4MB, time=14.89
x[1] = -3.725
y[1] (analytic) = -14.513584791431533388649758821448
y[1] (numeric) = -14.513584791431533388649758821458
absolute error = 1.0e-29
relative error = 6.8900965155788087545895387386863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.761e+09
Order of pole = 7.306e+15
TOP MAIN SOLVE Loop
x[1] = -3.724
y[1] (analytic) = -14.51213350551789532214204938564
y[1] (numeric) = -14.512133505517895322142049385649
absolute error = 9e-30
relative error = 6.2017070037137978323388528395420e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.330e+09
Order of pole = 2.364e+15
TOP MAIN SOLVE Loop
x[1] = -3.723
y[1] (analytic) = -14.510682364725592431747739090879
y[1] (numeric) = -14.510682364725592431747739090888
absolute error = 9e-30
relative error = 6.2023272054237378743659908524971e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.722
y[1] (analytic) = -14.509231369040113309531706193283
y[1] (numeric) = -14.509231369040113309531706193292
absolute error = 9e-30
relative error = 6.2029474691569500223165676715385e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.720e+09
Order of pole = 6.880e+15
TOP MAIN SOLVE Loop
x[1] = -3.721
y[1] (analytic) = -14.507780518446947998627067839975
y[1] (numeric) = -14.507780518446947998627067839984
absolute error = 9e-30
relative error = 6.2035677949196369135278736406173e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.72
y[1] (analytic) = -14.506329812931587993090080500295
y[1] (numeric) = -14.506329812931587993090080500304
absolute error = 9e-30
relative error = 6.2041881827180018056319470532039e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.412e+09
Order of pole = 5.481e+15
TOP MAIN SOLVE Loop
x[1] = -3.719
y[1] (analytic) = -14.504879252479526237755054906241
y[1] (numeric) = -14.50487925247952623775505490625
absolute error = 9e-30
relative error = 6.2048086325582485766176067286606e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.303e+09
Order of pole = 3.859e+15
TOP MAIN SOLVE Loop
x[1] = -3.718
y[1] (analytic) = -14.503428837076257128089285500692
y[1] (numeric) = -14.503428837076257128089285500701
absolute error = 9e-30
relative error = 6.2054291444465817248924907921808e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.717
y[1] (analytic) = -14.501978566707276510047994391958
y[1] (numeric) = -14.501978566707276510047994391967
absolute error = 9e-30
relative error = 6.2060497183892063693451016589183e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.716
y[1] (analytic) = -14.500528441358081679929289813215
y[1] (numeric) = -14.500528441358081679929289813224
absolute error = 9e-30
relative error = 6.2066703543923282494068572229224e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.853e+09
Order of pole = 2.826e+15
TOP MAIN SOLVE Loop
x[1] = -3.715
y[1] (analytic) = -14.499078461014171384229139085361
y[1] (numeric) = -14.49907846101417138422913908537
absolute error = 9e-30
relative error = 6.2072910524621537251141482515055e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.714
y[1] (analytic) = -14.497628625661045819496356081859
y[1] (numeric) = -14.497628625661045819496356081868
absolute error = 9e-30
relative error = 6.2079118126048897771704019856568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.713
y[1] (analytic) = -14.4961789352842066321876031941
y[1] (numeric) = -14.496178935284206632187603194109
absolute error = 9e-30
relative error = 6.2085326348267440070081519471306e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.712
y[1] (analytic) = -14.494729389869156918522407795853
y[1] (numeric) = -14.494729389869156918522407795862
absolute error = 9e-30
relative error = 6.2091535191339246368511139528213e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.711
memory used=343.3MB, alloc=4.4MB, time=15.05
y[1] (analytic) = -14.493279989401401224338193205336
y[1] (numeric) = -14.493279989401401224338193205345
absolute error = 9e-30
relative error = 6.2097744655326405097762683370535e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.71
y[1] (analytic) = -14.491830733866445544945324143472
y[1] (numeric) = -14.491830733866445544945324143481
absolute error = 9e-30
relative error = 6.2103954740291010897759483824030e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.740e+09
Order of pole = 2.512e+15
TOP MAIN SOLVE Loop
x[1] = -3.709
y[1] (analytic) = -14.49038162324979732498216668687
y[1] (numeric) = -14.490381623249797324982166686879
absolute error = 9e-30
relative error = 6.2110165446295164618199349596722e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.708
y[1] (analytic) = -14.488932657536965458270162714088
y[1] (numeric) = -14.488932657536965458270162714098
absolute error = 1.0e-29
relative error = 6.9018196414889970354639526418223e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.404e+09
Order of pole = 5.270e+15
TOP MAIN SOLVE Loop
x[1] = -3.707
y[1] (analytic) = -14.487483836713460287668918843731
y[1] (numeric) = -14.48748383671346028766891884374
absolute error = 9e-30
relative error = 6.2122588721670550271798004432048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.255e+09
Order of pole = 4.677e+15
TOP MAIN SOLVE Loop
x[1] = -3.706
y[1] (analytic) = -14.486035160764793604931309862917
y[1] (numeric) = -14.486035160764793604931309862927
absolute error = 1.0e-29
relative error = 6.9032001434628905509793530361666e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 4.260e+15
TOP MAIN SOLVE Loop
x[1] = -3.705
y[1] (analytic) = -14.484586629676478650558596644696
y[1] (numeric) = -14.484586629676478650558596644706
absolute error = 1.0e-29
relative error = 6.9038904979943881194700567488205e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.704
y[1] (analytic) = -14.483138243434030113655558552933
y[1] (numeric) = -14.483138243434030113655558552943
absolute error = 1.0e-29
relative error = 6.9045809215647907254370624919725e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.703
y[1] (analytic) = -14.481690002022964131785640333239
y[1] (numeric) = -14.48169000202296413178564033325
absolute error = 1.1e-29
relative error = 7.5957985555991028650491648405531e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.762e+09
Order of pole = 1.043e+16
TOP MAIN SOLVE Loop
x[1] = -3.702
y[1] (analytic) = -14.480241905428798290826113488488
y[1] (numeric) = -14.480241905428798290826113488498
absolute error = 1.0e-29
relative error = 6.9059619758499286830971917347144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.652e+08
Order of pole = 1.592e+15
TOP MAIN SOLVE Loop
x[1] = -3.701
y[1] (analytic) = -14.47879395363705162482325213746
y[1] (numeric) = -14.47879395363705162482325213747
absolute error = 1.0e-29
relative error = 6.9066526065784745776532035966189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.226e+09
Order of pole = 4.359e+15
TOP MAIN SOLVE Loop
x[1] = -3.7
y[1] (analytic) = -14.477346146633244615847523355192
y[1] (numeric) = -14.477346146633244615847523355202
absolute error = 1.0e-29
relative error = 6.9073433063735465955493996423947e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.699
y[1] (analytic) = -14.475898484402899193848791993559
y[1] (numeric) = -14.475898484402899193848791993568
absolute error = 9e-30
relative error = 6.2172306677178465612680302943674e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.698
y[1] (analytic) = -14.474450966931538736511539980648
y[1] (numeric) = -14.474450966931538736511539980657
absolute error = 9e-30
relative error = 6.2178524218718079155303221048457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.697
y[1] (analytic) = -14.473003594204688069110100097489
y[1] (numeric) = -14.473003594204688069110100097498
absolute error = 9e-30
relative error = 6.2184742382042935403261299368307e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.740e+09
Order of pole = 2.201e+15
TOP MAIN SOLVE Loop
memory used=347.1MB, alloc=4.4MB, time=15.22
x[1] = -3.696
y[1] (analytic) = -14.471556366207873464363904230672
y[1] (numeric) = -14.471556366207873464363904230682
absolute error = 1.0e-29
relative error = 6.9101067963572462210949909345038e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.250e+09
Order of pole = 4.102e+15
TOP MAIN SOLVE Loop
x[1] = -3.695
y[1] (analytic) = -14.470109282926622642292746099426
y[1] (numeric) = -14.470109282926622642292746099436
absolute error = 1.0e-29
relative error = 6.9107978415885676407620785834280e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.619e+09
Order of pole = 7.227e+15
TOP MAIN SOLVE Loop
x[1] = -3.694
y[1] (analytic) = -14.46866234434646477007205845569
y[1] (numeric) = -14.468662344346464770072058455701
absolute error = 1.1e-29
relative error = 7.6026378515206542872953071396489e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.144e+09
Order of pole = 6.258e+16
TOP MAIN SOLVE Loop
x[1] = -3.693
y[1] (analytic) = -14.467215550452930461888204755754
y[1] (numeric) = -14.467215550452930461888204755764
absolute error = 1.0e-29
relative error = 6.9121801393820570439219874190331e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.692
y[1] (analytic) = -14.465768901231551778793785301993
y[1] (numeric) = -14.465768901231551778793785302004
absolute error = 1.1e-29
relative error = 7.6041585311538528058973439641561e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.350e+09
Order of pole = 1.178e+16
TOP MAIN SOLVE Loop
x[1] = -3.691
y[1] (analytic) = -14.464322396667862228562957853283
y[1] (numeric) = -14.464322396667862228562957853294
absolute error = 1.1e-29
relative error = 7.6049189850290282383870176070869e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.639e+09
Order of pole = 1.258e+16
TOP MAIN SOLVE Loop
x[1] = -3.69
y[1] (analytic) = -14.462876036747396765546772702613
y[1] (numeric) = -14.462876036747396765546772702624
absolute error = 1.1e-29
relative error = 7.6056795149533935845412985302547e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.689
y[1] (analytic) = -14.46142982145569179052852222048
y[1] (numeric) = -14.461429821455691790528522220491
absolute error = 1.1e-29
relative error = 7.6064401209345541436101779445742e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.847e+09
Order of pole = 7.764e+15
TOP MAIN SOLVE Loop
x[1] = -3.688
y[1] (analytic) = -14.459983750778285150579104862601
y[1] (numeric) = -14.459983750778285150579104862612
absolute error = 1.1e-29
relative error = 7.6072008029801159754115998239121e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.687
y[1] (analytic) = -14.458537824700716138912403640499
y[1] (numeric) = -14.458537824700716138912403640509
absolute error = 1.0e-29
relative error = 6.9163286919069871821886559121193e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.686
y[1] (analytic) = -14.457092043208525494740679053522
y[1] (numeric) = -14.457092043208525494740679053532
absolute error = 1.0e-29
relative error = 6.9170203593589740907090744397939e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.605e+09
Order of pole = 1.629e+15
TOP MAIN SOLVE Loop
x[1] = -3.685
y[1] (analytic) = -14.455646406287255403129976480848
y[1] (numeric) = -14.455646406287255403129976480859
absolute error = 1.1e-29
relative error = 7.6094833055792811155071772439412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.684
y[1] (analytic) = -14.454200913922449494855548032023
y[1] (numeric) = -14.454200913922449494855548032034
absolute error = 1.1e-29
relative error = 7.6102442919585238504395446601452e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.015e+09
Order of pole = 2.524e+15
TOP MAIN SOLVE Loop
x[1] = -3.683
y[1] (analytic) = -14.452755566099652846257288854591
y[1] (numeric) = -14.452755566099652846257288854602
absolute error = 1.1e-29
relative error = 7.6110053544402095683758530348720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 3.822e+15
TOP MAIN SOLVE Loop
memory used=350.9MB, alloc=4.4MB, time=15.39
x[1] = -3.682
y[1] (analytic) = -14.451310362804411979095187897375
y[1] (numeric) = -14.451310362804411979095187897386
absolute error = 1.1e-29
relative error = 7.6117664930319488941393017348344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.279e+09
Order of pole = 4.064e+15
TOP MAIN SOLVE Loop
x[1] = -3.681
y[1] (analytic) = -14.449865304022274860404793127957
y[1] (numeric) = -14.449865304022274860404793127968
absolute error = 1.1e-29
relative error = 7.6125277077413532136536268392664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.68
y[1] (analytic) = -14.448420389738790902352691202912
y[1] (numeric) = -14.448420389738790902352691202922
absolute error = 1.0e-29
relative error = 6.9211718168873042491083772720225e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.679
y[1] (analytic) = -14.44697561993951096209200158935
y[1] (numeric) = -14.446975619939510962092001589361
absolute error = 1.1e-29
relative error = 7.6140503655436061835892249086577e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.678
y[1] (analytic) = -14.445530994609987341617885136336
y[1] (numeric) = -14.445530994609987341617885136346
absolute error = 1.0e-29
relative error = 6.9225561896833467382233785345415e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.666e+09
Order of pole = 7.581e+15
TOP MAIN SOLVE Loop
x[1] = -3.677
y[1] (analytic) = -14.44408651373577378762306709471
y[1] (numeric) = -14.44408651373577378762306709472
absolute error = 1.0e-29
relative error = 6.9232484799162498095234428009461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.676
y[1] (analytic) = -14.442642177302425491353374583901
y[1] (numeric) = -14.442642177302425491353374583912
absolute error = 1.1e-29
relative error = 7.6163349233198015114477167658973e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.007e+09
Order of pole = 3.345e+15
TOP MAIN SOLVE Loop
x[1] = -3.675
y[1] (analytic) = -14.441197985295499088463288504266
y[1] (numeric) = -14.441197985295499088463288504276
absolute error = 1.0e-29
relative error = 6.9246332680864341173519266188350e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.674
y[1] (analytic) = -14.439753937700552658871509893506
y[1] (numeric) = -14.439753937700552658871509893517
absolute error = 1.1e-29
relative error = 7.6178583426413195591531020650292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.673
y[1] (analytic) = -14.438310034503145726616540725744
y[1] (numeric) = -14.438310034503145726616540725754
absolute error = 1.0e-29
relative error = 6.9260183332419500719222121067049e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.672
y[1] (analytic) = -14.436866275688839259712279151779
y[1] (numeric) = -14.43686627568883925971227915179
absolute error = 1.1e-29
relative error = 7.6193820666771723282257167700805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.617e+09
Order of pole = 1.241e+16
TOP MAIN SOLVE Loop
x[1] = -3.671
y[1] (analytic) = -14.435422661243195670003629179114
y[1] (numeric) = -14.435422661243195670003629179124
absolute error = 1.0e-29
relative error = 6.9274036754382002796396128016820e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.67
y[1] (analytic) = -14.433979191151778813022124790276
y[1] (numeric) = -14.433979191151778813022124790286
absolute error = 1.0e-29
relative error = 6.9280964504439170730025771354606e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.152e+09
Order of pole = 1.130e+16
TOP MAIN SOLVE Loop
x[1] = -3.669
y[1] (analytic) = -14.432535865400153987841568498019
y[1] (numeric) = -14.432535865400153987841568498029
absolute error = 1.0e-29
relative error = 6.9287892947305984285388493055422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.668
y[1] (analytic) = -14.431092683973887936933684335936
y[1] (numeric) = -14.431092683973887936933684335946
absolute error = 1.0e-29
relative error = 6.9294822083051727891210165696805e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=354.7MB, alloc=4.4MB, time=15.56
x[1] = -3.667
y[1] (analytic) = -14.429649646858548846023785283058
y[1] (numeric) = -14.429649646858548846023785283068
absolute error = 1.0e-29
relative error = 6.9301751911745692905005968134876e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.666
y[1] (analytic) = -14.428206754039706343946455120988
y[1] (numeric) = -14.428206754039706343946455120999
absolute error = 1.1e-29
relative error = 7.6239550676802895375150628988066e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.184e+09
Order of pole = 3.963e+15
TOP MAIN SOLVE Loop
x[1] = -3.665
y[1] (analytic) = -14.426764005502931502501244722126
y[1] (numeric) = -14.426764005502931502501244722137
absolute error = 1.1e-29
relative error = 7.6247175013081035958153235964403e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.990e+09
Order of pole = 3.681e+15
TOP MAIN SOLVE Loop
x[1] = -3.664
y[1] (analytic) = -14.425321401233796836308382767542
y[1] (numeric) = -14.425321401233796836308382767553
absolute error = 1.1e-29
relative error = 7.6254800111830927307359327843079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.762e+09
Order of pole = 1.946e+15
TOP MAIN SOLVE Loop
x[1] = -3.663
y[1] (analytic) = -14.42387894121787630266450089306
y[1] (numeric) = -14.423878941217876302664500893071
absolute error = 1.1e-29
relative error = 7.6262425973128820410331360605761e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.662
y[1] (analytic) = -14.422436625440745301398373262105
y[1] (numeric) = -14.422436625440745301398373262116
absolute error = 1.1e-29
relative error = 7.6270052597050973880111814126336e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 6.163e+15
TOP MAIN SOLVE Loop
x[1] = -3.661
y[1] (analytic) = -14.420994453887980674726670563869
y[1] (numeric) = -14.42099445388798067472667056388
absolute error = 1.1e-29
relative error = 7.6277679983673653955985778301982e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.66
y[1] (analytic) = -14.419552426545160707109728435358
y[1] (numeric) = -14.419552426545160707109728435369
absolute error = 1.1e-29
relative error = 7.6285308133073134504243615446647e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.659
y[1] (analytic) = -14.418110543397865125107330305874
y[1] (numeric) = -14.418110543397865125107330305886
absolute error = 1.2e-29
relative error = 8.3228658594900760384302217041382e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.658
y[1] (analytic) = -14.416668804431675097234504662497
y[1] (numeric) = -14.416668804431675097234504662509
absolute error = 1.2e-29
relative error = 8.3236981876917415224736612627226e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.657
y[1] (analytic) = -14.415227209632173233817336735108
y[1] (numeric) = -14.41522720963217323381733673512
absolute error = 1.2e-29
relative error = 8.3245305991303889527986676332631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.656
y[1] (analytic) = -14.413785758984943586848794599537
y[1] (numeric) = -14.413785758984943586848794599548
absolute error = 1.1e-29
relative error = 7.6315828359964805734820975575834e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.655
y[1] (analytic) = -14.412344452475571649844569697366
y[1] (numeric) = -14.412344452475571649844569697377
absolute error = 1.1e-29
relative error = 7.6323460324392663637934125073332e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.654
y[1] (analytic) = -14.410903290089644357698931770971
y[1] (numeric) = -14.410903290089644357698931770983
absolute error = 1.2e-29
relative error = 8.3270283329514682277457542398678e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.527e+09
Order of pole = 1.974e+16
TOP MAIN SOLVE Loop
memory used=358.5MB, alloc=4.4MB, time=15.72
x[1] = -3.653
y[1] (analytic) = -14.409462271812750086540598212343
y[1] (numeric) = -14.409462271812750086540598212355
absolute error = 1.2e-29
relative error = 8.3278610774212929120780071832829e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.652
y[1] (analytic) = -14.408021397630478653588617824254
y[1] (numeric) = -14.408021397630478653588617824266
absolute error = 1.2e-29
relative error = 8.3286939051697284400220315824549e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.437e+09
Order of pole = 5.834e+15
TOP MAIN SOLVE Loop
x[1] = -3.651
y[1] (analytic) = -14.406580667528421317008268992327
y[1] (numeric) = -14.406580667528421317008268992339
absolute error = 1.2e-29
relative error = 8.3295268162051030890691229480638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.299e+09
Order of pole = 5.470e+15
TOP MAIN SOLVE Loop
x[1] = -3.65
y[1] (analytic) = -14.405140081492170775766972266571
y[1] (numeric) = -14.405140081492170775766972266583
absolute error = 1.2e-29
relative error = 8.3303598105357459695799686958775e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.294e+09
Order of pole = 8.582e+15
TOP MAIN SOLVE Loop
x[1] = -3.649
y[1] (analytic) = -14.403699639507321169490217350934
y[1] (numeric) = -14.403699639507321169490217350946
absolute error = 1.2e-29
relative error = 8.3311928881699870248679392504285e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.648
y[1] (analytic) = -14.402259341559468078317504499438
y[1] (numeric) = -14.402259341559468078317504499449
absolute error = 1.1e-29
relative error = 7.6376905450231439453421885216990e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.937e+09
Order of pole = 3.046e+15
TOP MAIN SOLVE Loop
x[1] = -3.647
y[1] (analytic) = -14.400819187634208522758300317451
y[1] (numeric) = -14.400819187634208522758300317462
absolute error = 1.1e-29
relative error = 7.6384543522673719651009600803364e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.550e+09
Order of pole = 7.332e+15
TOP MAIN SOLVE Loop
x[1] = -3.646
y[1] (analytic) = -14.399379177717140963548007966668
y[1] (numeric) = -14.399379177717140963548007966679
absolute error = 1.1e-29
relative error = 7.6392182358961435711872375800960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.645
y[1] (analytic) = -14.397939311793865301503951772339
y[1] (numeric) = -14.397939311793865301503951772351
absolute error = 1.2e-29
relative error = 8.3345260319095610180673848495449e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.644
y[1] (analytic) = -14.396499589849982877381376231327
y[1] (numeric) = -14.396499589849982877381376231339
absolute error = 1.2e-29
relative error = 8.3353595261867712561168679602379e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.363e+09
Order of pole = 3.149e+15
TOP MAIN SOLVE Loop
x[1] = -3.643
y[1] (analytic) = -14.395060011871096471729459419535
y[1] (numeric) = -14.395060011871096471729459419547
absolute error = 1.2e-29
relative error = 8.3361931038175768254953930401435e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 1.301e+15
TOP MAIN SOLVE Loop
x[1] = -3.642
y[1] (analytic) = -14.393620577842810304747340797283
y[1] (numeric) = -14.393620577842810304747340797295
absolute error = 1.2e-29
relative error = 8.3370267648103135025179622633056e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.641
y[1] (analytic) = -14.392181287750730036140163411177
y[1] (numeric) = -14.392181287750730036140163411189
absolute error = 1.2e-29
relative error = 8.3378605091733178971188895748915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.64
y[1] (analytic) = -14.390742141580462764975130491041
y[1] (numeric) = -14.390742141580462764975130491052
absolute error = 1.1e-29
relative error = 7.6438031421720168318572362247206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.639
y[1] (analytic) = -14.389303139317617029537576440466
y[1] (numeric) = -14.389303139317617029537576440478
absolute error = 1.2e-29
relative error = 8.3395282480434804473898380331239e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=362.4MB, alloc=4.4MB, time=15.89
TOP MAIN SOLVE Loop
x[1] = -3.638
y[1] (analytic) = -14.387864280947802807187052219552
y[1] (numeric) = -14.387864280947802807187052219564
absolute error = 1.2e-29
relative error = 8.3403622425673159917753825064021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.227e+09
Order of pole = 1.122e+16
TOP MAIN SOLVE Loop
x[1] = -3.637
y[1] (analytic) = -14.386425566456631514213425118373
y[1] (numeric) = -14.386425566456631514213425118385
absolute error = 1.2e-29
relative error = 8.3411963204947740313371056086628e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.636
y[1] (analytic) = -14.384986995829716005692992919762
y[1] (numeric) = -14.384986995829716005692992919774
absolute error = 1.2e-29
relative error = 8.3420304818341953453565383849213e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.602e+09
Order of pole = 2.371e+15
TOP MAIN SOLVE Loop
x[1] = -3.635
y[1] (analytic) = -14.383548569052670575344612449954
y[1] (numeric) = -14.383548569052670575344612449966
absolute error = 1.2e-29
relative error = 8.3428647265939215472348453198688e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.736e+09
Order of pole = 2.364e+15
TOP MAIN SOLVE Loop
x[1] = -3.634
y[1] (analytic) = -14.382110286111110955385842515652
y[1] (numeric) = -14.382110286111110955385842515664
absolute error = 1.2e-29
relative error = 8.3436990547822950845762404719555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.362e+10
Order of pole = 1.768e+17
TOP MAIN SOLVE Loop
x[1] = -3.633
y[1] (analytic) = -14.380672146990654316389101226084
y[1] (numeric) = -14.380672146990654316389101226096
absolute error = 1.2e-29
relative error = 8.3445334664076592392714119495010e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.489e+09
Order of pole = 5.153e+15
TOP MAIN SOLVE Loop
x[1] = -3.632
y[1] (analytic) = -14.379234151676919267137837698609
y[1] (numeric) = -14.379234151676919267137837698621
absolute error = 1.2e-29
relative error = 8.3453679614783581275809547296702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.631
y[1] (analytic) = -14.377796300155525854482718146429
y[1] (numeric) = -14.377796300155525854482718146441
absolute error = 1.2e-29
relative error = 8.3462025400027367002188118211502e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.584e+09
Order of pole = 2.449e+15
TOP MAIN SOLVE Loop
x[1] = -3.63
y[1] (analytic) = -14.376358592412095563197826346978
y[1] (numeric) = -14.376358592412095563197826346989
absolute error = 1.1e-29
relative error = 7.6514507684900456805660801237448e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.118e+09
Order of pole = 9.071e+15
TOP MAIN SOLVE Loop
x[1] = -3.629
y[1] (analytic) = -14.37492102843225131583687848954
y[1] (numeric) = -14.374921028432251315836878489551
absolute error = 1.1e-29
relative error = 7.6522159518254238012607959757673e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.628
y[1] (analytic) = -14.373483608201617472589452400669
y[1] (numeric) = -14.373483608201617472589452400681
absolute error = 1.2e-29
relative error = 8.3487067763814125497944175929450e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.627
y[1] (analytic) = -14.372046331705819831137231145967
y[1] (numeric) = -14.372046331705819831137231145978
absolute error = 1.1e-29
relative error = 7.6537465480703113873000947696963e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.895e+09
Order of pole = 3.714e+15
TOP MAIN SOLVE Loop
x[1] = -3.626
y[1] (analytic) = -14.370609198930485626510261006774
y[1] (numeric) = -14.370609198930485626510261006785
absolute error = 1.1e-29
relative error = 7.6545119609951268151063085407074e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.625
y[1] (analytic) = -14.369172209861243530943223830356
y[1] (numeric) = -14.369172209861243530943223830367
absolute error = 1.1e-29
relative error = 7.6552774504650619166513901590035e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.697e+09
Order of pole = 8.213e+15
TOP MAIN SOLVE Loop
memory used=366.2MB, alloc=4.4MB, time=16.06
x[1] = -3.624
y[1] (analytic) = -14.367735364483723653731723752129
y[1] (numeric) = -14.36773536448372365373172375214
absolute error = 1.1e-29
relative error = 7.6560430164877715866410697189533e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.320e+09
Order of pole = 4.292e+15
TOP MAIN SOLVE Loop
x[1] = -3.623
y[1] (analytic) = -14.366298662783557541088588288493
y[1] (numeric) = -14.366298662783557541088588288504
absolute error = 1.1e-29
relative error = 7.6568086590709114853088236373126e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 2.446e+15
TOP MAIN SOLVE Loop
x[1] = -3.622
y[1] (analytic) = -14.364862104746378176000183798846
y[1] (numeric) = -14.364862104746378176000183798857
absolute error = 1.1e-29
relative error = 7.6575743782221380384924312556197e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.621
y[1] (analytic) = -14.363425690357819978082745315323
y[1] (numeric) = -14.363425690357819978082745315334
absolute error = 1.1e-29
relative error = 7.6583401739491084377105390986400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.62
y[1] (analytic) = -14.361989419603518803438720738841
y[1] (numeric) = -14.361989419603518803438720738852
absolute error = 1.1e-29
relative error = 7.6591060462594806402392327896147e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.619
y[1] (analytic) = -14.360553292469111944513129400004
y[1] (numeric) = -14.360553292469111944513129400014
absolute error = 1.0e-29
relative error = 6.9635199956008303356260151118961e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.756e+09
Order of pole = 1.936e+15
TOP MAIN SOLVE Loop
x[1] = -3.618
y[1] (analytic) = -14.359117308940238129949934983431
y[1] (numeric) = -14.359117308940238129949934983441
absolute error = 1.0e-29
relative error = 6.9642163824191510123449098146013e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 2.177e+15
TOP MAIN SOLVE Loop
x[1] = -3.617
y[1] (analytic) = -14.357681469002537524448432814079
y[1] (numeric) = -14.357681469002537524448432814089
absolute error = 1.0e-29
relative error = 6.9649128388796355712904511802603e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.593e+09
Order of pole = 2.283e+15
TOP MAIN SOLVE Loop
x[1] = -3.616
y[1] (analytic) = -14.356245772641651728619651504114
y[1] (numeric) = -14.356245772641651728619651504125
absolute error = 1.1e-29
relative error = 7.6621703014881734347806174623850e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.615
y[1] (analytic) = -14.354810219843223778842768958906
y[1] (numeric) = -14.354810219843223778842768958916
absolute error = 1.0e-29
relative error = 6.9663059607549552907953565224009e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.456e+09
Order of pole = 6.028e+15
TOP MAIN SOLVE Loop
x[1] = -3.614
y[1] (analytic) = -14.353374810592898147121542740692
y[1] (numeric) = -14.353374810592898147121542740703
absolute error = 1.1e-29
relative error = 7.6637028888020938371314797471864e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.646e+09
Order of pole = 9.667e+16
TOP MAIN SOLVE Loop
x[1] = -3.613
y[1] (analytic) = -14.351939544876320740940754788506
y[1] (numeric) = -14.351939544876320740940754788517
absolute error = 1.1e-29
relative error = 7.6644692974107658062731964523515e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.612
y[1] (analytic) = -14.350504422679138903122670492896
y[1] (numeric) = -14.350504422679138903122670492907
absolute error = 1.1e-29
relative error = 7.6652357826641308133931487199621e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.611
y[1] (analytic) = -14.349069443987001411683512124035
y[1] (numeric) = -14.349069443987001411683512124046
absolute error = 1.1e-29
relative error = 7.6660023445698537110313739983309e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.61
y[1] (analytic) = -14.34763460878555847968994661176
y[1] (numeric) = -14.34763460878555847968994661177
absolute error = 1.0e-29
relative error = 6.9697899846687273802286266179299e-29 %
Correct digits = 30
h = 0.001
memory used=370.0MB, alloc=4.4MB, time=16.23
Complex estimate of poles used for equation 1
Radius of convergence = 1.419e+09
Order of pole = 2.367e+14
TOP MAIN SOLVE Loop
x[1] = -3.609
y[1] (analytic) = -14.346199917060461755115587676118
y[1] (numeric) = -14.346199917060461755115587676128
absolute error = 1.0e-29
relative error = 6.9704869985173058370157702645970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.420e+09
Order of pole = 5.049e+16
TOP MAIN SOLVE Loop
x[1] = -3.608
y[1] (analytic) = -14.344765368797364320697512306986
y[1] (numeric) = -14.344765368797364320697512306996
absolute error = 1.0e-29
relative error = 6.9711840820707543370633639550953e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.607
y[1] (analytic) = -14.343330963981920693792791591321
y[1] (numeric) = -14.343330963981920693792791591331
absolute error = 1.0e-29
relative error = 6.9718812353360437159117017195144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.606
y[1] (analytic) = -14.341896702599786826235035886608
y[1] (numeric) = -14.341896702599786826235035886619
absolute error = 1.1e-29
relative error = 7.6698363041521600568414356525728e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.149e+09
Order of pole = 3.663e+15
TOP MAIN SOLVE Loop
x[1] = -3.605
y[1] (analytic) = -14.340462584636620104190954339083
y[1] (numeric) = -14.340462584636620104190954339094
absolute error = 1.1e-29
relative error = 7.6706033261330351316169025380001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.604
y[1] (analytic) = -14.339028610078079348016928745275
y[1] (numeric) = -14.339028610078079348016928745285
absolute error = 1.0e-29
relative error = 6.9739731134726759378585592230410e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.383e+09
Order of pole = 4.312e+15
TOP MAIN SOLVE Loop
x[1] = -3.603
y[1] (analytic) = -14.33759477890982481211560175545
y[1] (numeric) = -14.33759477890982481211560175546
absolute error = 1.0e-29
relative error = 6.9746705456550511307267726944942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.642e+09
Order of pole = 2.361e+15
TOP MAIN SOLVE Loop
x[1] = -3.602
y[1] (analytic) = -14.336161091117518184792479417522
y[1] (numeric) = -14.336161091117518184792479417533
absolute error = 1.1e-29
relative error = 7.6729048523425450220945272436866e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.601
y[1] (analytic) = -14.334727546686822588112548059989
y[1] (numeric) = -14.334727546686822588112548059999
absolute error = 1.0e-29
relative error = 6.9760656192668930797781168501898e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.6
y[1] (analytic) = -14.333294145603402577756905512456
y[1] (numeric) = -14.333294145603402577756905512466
absolute error = 1.0e-29
relative error = 6.9767632607103105720912926383817e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.599
y[1] (analytic) = -14.331860887852924142879406662336
y[1] (numeric) = -14.331860887852924142879406662345
absolute error = 9e-30
relative error = 6.2797148747292246566825412055066e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.138e+09
Order of pole = 4.242e+15
TOP MAIN SOLVE Loop
x[1] = -3.598
y[1] (analytic) = -14.330427773421054705963323346261
y[1] (numeric) = -14.33042777342105470596332334627
absolute error = 9e-30
relative error = 6.2803428776163185981061229101494e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.795e+09
Order of pole = 4.136e+15
TOP MAIN SOLVE Loop
x[1] = -3.597
y[1] (analytic) = -14.328994802293463122678018574802
y[1] (numeric) = -14.328994802293463122678018574811
absolute error = 9e-30
relative error = 6.2809709433068413680290812601012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.596
y[1] (analytic) = -14.327561974455819681735635089037
y[1] (numeric) = -14.327561974455819681735635089047
absolute error = 1.0e-29
relative error = 6.9795545242300818037354198170539e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.498e+09
Order of pole = 1.330e+16
TOP MAIN SOLVE Loop
memory used=373.8MB, alloc=4.4MB, time=16.40
x[1] = -3.595
y[1] (analytic) = -14.32612928989379610474779824756
y[1] (numeric) = -14.32612928989379610474779824757
absolute error = 1.0e-29
relative error = 6.9802525145814407212356328815428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.594
y[1] (analytic) = -14.324696748593065546082333242471
y[1] (numeric) = -14.324696748593065546082333242481
absolute error = 1.0e-29
relative error = 6.9809505747353248427190241326230e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.558e+07
Order of pole = 1.177e+15
TOP MAIN SOLVE Loop
x[1] = -3.593
y[1] (analytic) = -14.323264350539302592719996642938
y[1] (numeric) = -14.323264350539302592719996642948
absolute error = 1.0e-29
relative error = 6.9816487046987147697302519530794e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.592
y[1] (analytic) = -14.321832095718183264111222264886
y[1] (numeric) = -14.321832095718183264111222264896
absolute error = 1.0e-29
relative error = 6.9823469044785918019090333627211e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.591
y[1] (analytic) = -14.32039998411538501203288136538
y[1] (numeric) = -14.320399984115385012032881365391
absolute error = 1.1e-29
relative error = 7.6813496914901317307659527163209e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.057e+09
Order of pole = 3.646e+15
TOP MAIN SOLVE Loop
x[1] = -3.59
y[1] (analytic) = -14.318968015716586720445057160277
y[1] (numeric) = -14.318968015716586720445057160288
absolute error = 1.1e-29
relative error = 7.6821178648673094583445334917294e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.589
y[1] (analytic) = -14.317536190507468705347833663705
y[1] (numeric) = -14.317536190507468705347833663715
absolute error = 1.0e-29
relative error = 6.9844419227869689987398706780148e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.913e+09
Order of pole = 4.188e+15
TOP MAIN SOLVE Loop
x[1] = -3.588
y[1] (analytic) = -14.316104508473712714638098847944
y[1] (numeric) = -14.316104508473712714638098847954
absolute error = 1.0e-29
relative error = 6.9851404019026214123308108784218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.545e+09
Order of pole = 2.160e+15
TOP MAIN SOLVE Loop
x[1] = -3.587
y[1] (analytic) = -14.314672969601001927966362122278
y[1] (numeric) = -14.314672969601001927966362122289
absolute error = 1.1e-29
relative error = 7.6844228459566456934732154278017e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.338e+09
Order of pole = 9.935e+15
TOP MAIN SOLVE Loop
x[1] = -3.586
y[1] (analytic) = -14.313241573875020956593586129381
y[1] (numeric) = -14.313241573875020956593586129392
absolute error = 1.1e-29
relative error = 7.6851913266646363569858528950555e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.585
y[1] (analytic) = -14.311810321281455843248032857804
y[1] (numeric) = -14.311810321281455843248032857815
absolute error = 1.1e-29
relative error = 7.6859598842245403511881150090543e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.584
y[1] (analytic) = -14.310379211805994061982124069141
y[1] (numeric) = -14.310379211805994061982124069152
absolute error = 1.1e-29
relative error = 7.6867285186440432516854463581553e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.583
y[1] (analytic) = -14.308948245434324518029316038433
y[1] (numeric) = -14.308948245434324518029316038445
absolute error = 1.2e-29
relative error = 8.3863606144699978938319431645420e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.180e+09
Order of pole = 4.497e+15
TOP MAIN SOLVE Loop
x[1] = -3.582
y[1] (analytic) = -14.307517422152137547660988606386
y[1] (numeric) = -14.307517422152137547660988606397
absolute error = 1.1e-29
relative error = 7.6882660180925919170439070744082e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.581
memory used=377.6MB, alloc=4.4MB, time=16.57
y[1] (analytic) = -14.306086741945124918043348541959
y[1] (numeric) = -14.30608674194512491804334854197
absolute error = 1.1e-29
relative error = 7.6890348831370126764033355905537e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.58
y[1] (analytic) = -14.304656204798979827094347213914
y[1] (numeric) = -14.304656204798979827094347213925
absolute error = 1.1e-29
relative error = 7.6898038250717823312081815848993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.766e+09
Order of pole = 2.274e+15
TOP MAIN SOLVE Loop
x[1] = -3.579
y[1] (analytic) = -14.303225810699396903340612569872
y[1] (numeric) = -14.303225810699396903340612569883
absolute error = 1.1e-29
relative error = 7.6905728439045903008125494549525e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.707e+09
Order of pole = 2.573e+15
TOP MAIN SOLVE Loop
x[1] = -3.578
y[1] (analytic) = -14.301795559632072205774395421463
y[1] (numeric) = -14.301795559632072205774395421474
absolute error = 1.1e-29
relative error = 7.6913419396431267735509273870317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.870e+09
Order of pole = 2.147e+15
TOP MAIN SOLVE Loop
x[1] = -3.577
y[1] (analytic) = -14.300365451582703223710530034126
y[1] (numeric) = -14.300365451582703223710530034137
absolute error = 1.1e-29
relative error = 7.6921111122950827068150892396776e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.016e+09
Order of pole = 9.403e+16
TOP MAIN SOLVE Loop
x[1] = -3.576
y[1] (analytic) = -14.298935486536988876643409020139
y[1] (numeric) = -14.298935486536988876643409020151
absolute error = 1.2e-29
relative error = 8.3922331220379816295974590374192e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.828e+09
Order of pole = 7.325e+15
TOP MAIN SOLVE Loop
x[1] = -3.575
y[1] (analytic) = -14.297505664480629514103972533448
y[1] (numeric) = -14.29750566448062951410397253346
absolute error = 1.2e-29
relative error = 8.3930723873127497784390039678227e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.538e+09
Order of pole = 2.282e+15
TOP MAIN SOLVE Loop
x[1] = -3.574
y[1] (analytic) = -14.29607598539932691551671176485
y[1] (numeric) = -14.296075985399326915516711764862
absolute error = 1.2e-29
relative error = 8.3939117365182418703503166002036e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.573
y[1] (analytic) = -14.294646449278784290056686736125
y[1] (numeric) = -14.294646449278784290056686736137
absolute error = 1.2e-29
relative error = 8.3947511696628513973933124303893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.572
y[1] (analytic) = -14.293217056104706276506558391664
y[1] (numeric) = -14.293217056104706276506558391676
absolute error = 1.2e-29
relative error = 8.3955906867549726910210820050174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.285e+09
Order of pole = 3.891e+15
TOP MAIN SOLVE Loop
x[1] = -3.571
y[1] (analytic) = -14.291787805862798943113634986178
y[1] (numeric) = -14.29178780586279894311363498619
absolute error = 1.2e-29
relative error = 8.3964302878030009221618342361354e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.037e+09
Order of pole = 3.759e+15
TOP MAIN SOLVE Loop
x[1] = -3.57
y[1] (analytic) = -14.29035869853876978744693276705
y[1] (numeric) = -14.290358698538769787446932767063
absolute error = 1.3e-29
relative error = 9.0970424705499431097447521197670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.558e+09
Order of pole = 3.985e+15
TOP MAIN SOLVE Loop
x[1] = -3.569
y[1] (analytic) = -14.288929734118327736254250949911
y[1] (numeric) = -14.288929734118327736254250949924
absolute error = 1.3e-29
relative error = 9.0979522202837266684556355276865e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.324e+09
Order of pole = 4.076e+15
TOP MAIN SOLVE Loop
x[1] = -3.568
y[1] (analytic) = -14.287500912587183145319260985992
y[1] (numeric) = -14.287500912587183145319260986005
absolute error = 1.3e-29
relative error = 9.0988620609970325058200541477989e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.567
y[1] (analytic) = -14.286072233931047799318610119847
y[1] (numeric) = -14.286072233931047799318610119859
absolute error = 1.2e-29
relative error = 8.3997895317221160267495215627950e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.237e+09
Order of pole = 3.970e+15
TOP MAIN SOLVE Loop
memory used=381.4MB, alloc=4.4MB, time=16.74
x[1] = -3.566
y[1] (analytic) = -14.284643698135634911679039235996
y[1] (numeric) = -14.284643698135634911679039236008
absolute error = 1.2e-29
relative error = 8.4006295526756358968845533776731e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.467e+09
Order of pole = 1.101e+15
TOP MAIN SOLVE Loop
x[1] = -3.565
y[1] (analytic) = -14.283215305186659124434514993079
y[1] (numeric) = -14.283215305186659124434514993091
absolute error = 1.2e-29
relative error = 8.4014696576354513637811904570286e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.564
y[1] (analytic) = -14.281787055069836508083376244071
y[1] (numeric) = -14.281787055069836508083376244083
absolute error = 1.2e-29
relative error = 8.4023098466099634770445883444958e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.563
y[1] (analytic) = -14.280358947770884561445494741151
y[1] (numeric) = -14.280358947770884561445494741163
absolute error = 1.2e-29
relative error = 8.4031501196075741264268697474980e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.562
y[1] (analytic) = -14.278930983275522211519450123777
y[1] (numeric) = -14.278930983275522211519450123789
absolute error = 1.2e-29
relative error = 8.4039904766366860419111434348411e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.561
y[1] (analytic) = -14.277503161569469813339719188557
y[1] (numeric) = -14.27750316156946981333971918857
absolute error = 1.3e-29
relative error = 9.1052334941811780266118258313303e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.56
y[1] (analytic) = -14.276075482638449149833879439474
y[1] (numeric) = -14.276075482638449149833879439486
absolute error = 1.2e-29
relative error = 8.4056714428230287927772052472330e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.559
y[1] (analytic) = -14.274647946468183431679826917039
y[1] (numeric) = -14.274647946468183431679826917051
absolute error = 1.2e-29
relative error = 8.4065120519970692900364289325000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.558
y[1] (analytic) = -14.273220553044397297163008304955
y[1] (numeric) = -14.273220553044397297163008304967
absolute error = 1.2e-29
relative error = 8.4073527452362303773206126414586e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.557
y[1] (analytic) = -14.271793302352816812033667312853
y[1] (numeric) = -14.271793302352816812033667312865
absolute error = 1.2e-29
relative error = 8.4081935225489189870283730239452e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.518e+09
Order of pole = 3.277e+15
TOP MAIN SOLVE Loop
x[1] = -3.556
y[1] (analytic) = -14.270366194379169469364105333671
y[1] (numeric) = -14.270366194379169469364105333683
absolute error = 1.2e-29
relative error = 8.4090343839435428922936026546463e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.393e+09
Order of pole = 8.450e+15
TOP MAIN SOLVE Loop
x[1] = -3.555
y[1] (analytic) = -14.268939229109184189405956374263
y[1] (numeric) = -14.268939229109184189405956374275
absolute error = 1.2e-29
relative error = 8.4098753294285107070695477645048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.554
y[1] (analytic) = -14.267512406528591319447476257794
y[1] (numeric) = -14.267512406528591319447476257806
absolute error = 1.2e-29
relative error = 8.4107163590122318862128943803236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.110e+09
Order of pole = 2.577e+16
TOP MAIN SOLVE Loop
x[1] = -3.553
y[1] (analytic) = -14.266085726623122633670846096503
y[1] (numeric) = -14.266085726623122633670846096515
absolute error = 1.2e-29
relative error = 8.4115574727031167255678628734033e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.126e+09
Order of pole = 4.494e+15
TOP MAIN SOLVE Loop
memory used=385.2MB, alloc=4.4MB, time=16.91
x[1] = -3.552
y[1] (analytic) = -14.264659189378511333009490033409
y[1] (numeric) = -14.26465918937851133300949003342
absolute error = 1.1e-29
relative error = 7.7113654479671116652127850082146e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.551
y[1] (analytic) = -14.26323279478049204500540725152
y[1] (numeric) = -14.263232794780492045005407251532
absolute error = 1.2e-29
relative error = 8.4132399524400227737318448608196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.55
y[1] (analytic) = -14.261806542814800823666518249144
y[1] (numeric) = -14.261806542814800823666518249155
absolute error = 1.1e-29
relative error = 7.7129078752942963815969445428352e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.549
y[1] (analytic) = -14.260380433467175149324025379838
y[1] (numeric) = -14.26038043346717514932402537985
absolute error = 1.2e-29
relative error = 8.4149227687065280412620662851999e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.548
y[1] (analytic) = -14.258954466723353928489787655612
y[1] (numeric) = -14.258954466723353928489787655623
absolute error = 1.1e-29
relative error = 7.7144506111377971381406774184235e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.547
y[1] (analytic) = -14.257528642569077493713709811919
y[1] (numeric) = -14.257528642569077493713709811931
absolute error = 1.2e-29
relative error = 8.4166059215699451790431133502529e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.546
y[1] (analytic) = -14.256102960990087603441145633044
y[1] (numeric) = -14.256102960990087603441145633056
absolute error = 1.2e-29
relative error = 8.4174476242465345841342312830578e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.089e+09
Order of pole = 3.946e+15
TOP MAIN SOLVE Loop
x[1] = -3.545
y[1] (analytic) = -14.254677421972127441870315536431
y[1] (numeric) = -14.254677421972127441870315536443
absolute error = 1.2e-29
relative error = 8.4182894110976003018360919493083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.910e+09
Order of pole = 4.116e+15
TOP MAIN SOLVE Loop
x[1] = -3.544
y[1] (analytic) = -14.253252025500941618809738414551
y[1] (numeric) = -14.253252025500941618809738414564
absolute error = 1.3e-29
relative error = 9.1207255556425235507218980344886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.757e+09
Order of pole = 5.956e+15
TOP MAIN SOLVE Loop
x[1] = -3.543
y[1] (analytic) = -14.25182677156227616953567773287
y[1] (numeric) = -14.251826771562276169535677732882
absolute error = 1.2e-29
relative error = 8.4199732373568329909716722647393e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+09
Order of pole = 2.099e+15
TOP MAIN SOLVE Loop
x[1] = -3.542
y[1] (analytic) = -14.250401660141878554649601882486
y[1] (numeric) = -14.250401660141878554649601882498
absolute error = 1.2e-29
relative error = 8.4208152767818382250117506907738e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.541
y[1] (analytic) = -14.248976691225497659935658786031
y[1] (numeric) = -14.248976691225497659935658786043
absolute error = 1.2e-29
relative error = 8.4216574004149962970436720301658e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.54
y[1] (analytic) = -14.247551864798883796218164755393
y[1] (numeric) = -14.247551864798883796218164755405
absolute error = 1.2e-29
relative error = 8.4224996082647284434060347001793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.539
y[1] (analytic) = -14.246127180847788699219107599837
y[1] (numeric) = -14.246127180847788699219107599849
absolute error = 1.2e-29
relative error = 8.4233419003394567426031785631884e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.538
y[1] (analytic) = -14.244702639357965529415663983109
y[1] (numeric) = -14.244702639357965529415663983121
absolute error = 1.2e-29
relative error = 8.4241842766476041153894057117900e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+09
Order of pole = 1.959e+15
TOP MAIN SOLVE Loop
memory used=389.1MB, alloc=4.4MB, time=17.08
x[1] = -3.537
y[1] (analytic) = -14.24327824031516887189773102809
y[1] (numeric) = -14.243278240315168871897731028102
absolute error = 1.2e-29
relative error = 8.4250267371975943248532096764157e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.536
y[1] (analytic) = -14.241853983705154736225472167572
y[1] (numeric) = -14.241853983705154736225472167584
absolute error = 1.2e-29
relative error = 8.4258692819978519765015130562902e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.535
y[1] (analytic) = -14.240429869513680556286877239747
y[1] (numeric) = -14.240429869513680556286877239758
absolute error = 1.1e-29
relative error = 7.7244859184687356418152541100191e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.534
y[1] (analytic) = -14.23900589772650519015533682696
y[1] (numeric) = -14.239005897726505190155336826972
absolute error = 1.2e-29
relative error = 8.4275546243828722409769385584966e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.379e+09
Order of pole = 9.365e+15
TOP MAIN SOLVE Loop
x[1] = -3.533
y[1] (analytic) = -14.237582068329388919947230836334
y[1] (numeric) = -14.237582068329388919947230836346
absolute error = 1.2e-29
relative error = 8.4283974219844882776683078454631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.532
y[1] (analytic) = -14.236158381308093451679531320808
y[1] (numeric) = -14.236158381308093451679531320819
absolute error = 1.1e-29
relative error = 7.7268036118809053874044380227512e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.349e+09
Order of pole = 3.101e+15
TOP MAIN SOLVE Loop
x[1] = -3.531
y[1] (analytic) = -14.234734836648381915127419539189
y[1] (numeric) = -14.2347348366483819151274195392
absolute error = 1.1e-29
relative error = 7.7275763308773993701453445150102e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.53
y[1] (analytic) = -14.233311434336018863681917253788
y[1] (numeric) = -14.233311434336018863681917253799
absolute error = 1.1e-29
relative error = 7.7283491271496567260567141541666e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.529
y[1] (analytic) = -14.231888174356770274207532264211
y[1] (numeric) = -14.231888174356770274207532264221
absolute error = 1.0e-29
relative error = 7.0264745460958231071523276984282e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.528
y[1] (analytic) = -14.230465056696403546899918175881
y[1] (numeric) = -14.230465056696403546899918175891
absolute error = 1.0e-29
relative error = 7.0271772286839765283107372621817e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.877e+09
Order of pole = 2.541e+15
TOP MAIN SOLVE Loop
x[1] = -3.527
y[1] (analytic) = -14.229042081340687505143548401883
y[1] (numeric) = -14.229042081340687505143548401893
absolute error = 1.0e-29
relative error = 7.0278799815439022948687223675954e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.526
y[1] (analytic) = -14.227619248275392395369404396685
y[1] (numeric) = -14.227619248275392395369404396695
absolute error = 1.0e-29
relative error = 7.0285828046826279354313969540839e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.804e+09
Order of pole = 3.198e+15
TOP MAIN SOLVE Loop
x[1] = -3.525
y[1] (analytic) = -14.22619655748628988691267812033
y[1] (numeric) = -14.22619655748628988691267812034
absolute error = 1.0e-29
relative error = 7.0292856981071816813918742867657e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.120e+09
Order of pole = 4.513e+15
TOP MAIN SOLVE Loop
x[1] = -3.524
y[1] (analytic) = -14.224774008959153071870488731671
y[1] (numeric) = -14.224774008959153071870488731682
absolute error = 1.1e-29
relative error = 7.7329875280070517137017041974973e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=392.9MB, alloc=4.4MB, time=17.25
x[1] = -3.523
y[1] (analytic) = -14.223351602679756464959613509224
y[1] (numeric) = -14.223351602679756464959613509235
absolute error = 1.1e-29
relative error = 7.7337608654260789223844265714415e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.522
y[1] (analytic) = -14.221929338633876003374232998214
y[1] (numeric) = -14.221929338633876003374232998224
absolute error = 1.0e-29
relative error = 7.0313948001661044088872230932696e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.521
y[1] (analytic) = -14.2205072168072890466436903824
y[1] (numeric) = -14.22050721680728904664369038241
absolute error = 1.0e-29
relative error = 7.0320979748042669485900591707746e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.540e+09
Order of pole = 2.025e+15
TOP MAIN SOLVE Loop
x[1] = -3.52
y[1] (analytic) = -14.219085237185774376490265079252
y[1] (numeric) = -14.219085237185774376490265079262
absolute error = 1.0e-29
relative error = 7.0328012197634092949363812104160e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.424e+09
Order of pole = 4.933e+15
TOP MAIN SOLVE Loop
x[1] = -3.519
y[1] (analytic) = -14.217663399755112196686960557052
y[1] (numeric) = -14.217663399755112196686960557062
absolute error = 1.0e-29
relative error = 7.0335045350505638975234730503185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.518
y[1] (analytic) = -14.216241704501084132915306372508
y[1] (numeric) = -14.216241704501084132915306372518
absolute error = 1.0e-29
relative error = 7.0342079206727639092287416770812e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.556e+09
Order of pole = 2.093e+15
TOP MAIN SOLVE Loop
x[1] = -3.517
y[1] (analytic) = -14.214820151409473232623174427448
y[1] (numeric) = -14.214820151409473232623174427459
absolute error = 1.1e-29
relative error = 7.7384025143007475049080536300721e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.516
y[1] (analytic) = -14.213398740466063964882609443185
y[1] (numeric) = -14.213398740466063964882609443196
absolute error = 1.1e-29
relative error = 7.7391763932454799171586541051035e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.978e+09
Order of pole = 3.007e+15
TOP MAIN SOLVE Loop
x[1] = -3.515
y[1] (analytic) = -14.211977471656642220247673651114
y[1] (numeric) = -14.211977471656642220247673651125
absolute error = 1.1e-29
relative error = 7.7399503495819763263571903835979e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.514
y[1] (analytic) = -14.210556344966995310612305698136
y[1] (numeric) = -14.210556344966995310612305698147
absolute error = 1.1e-29
relative error = 7.7407243833179762958750761936806e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.029e+09
Order of pole = 4.251e+15
TOP MAIN SOLVE Loop
x[1] = -3.513
y[1] (analytic) = -14.209135360382911969068193765479
y[1] (numeric) = -14.209135360382911969068193765491
absolute error = 1.2e-29
relative error = 8.4452710848667856324495580127270e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.512
y[1] (analytic) = -14.207714517890182349762662899499
y[1] (numeric) = -14.207714517890182349762662899511
absolute error = 1.2e-29
relative error = 8.4461156542030353157168755663129e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.804e+09
Order of pole = 7.301e+15
TOP MAIN SOLVE Loop
x[1] = -3.511
y[1] (analytic) = -14.206293817474598027756576553029
y[1] (numeric) = -14.206293817474598027756576553041
absolute error = 1.2e-29
relative error = 8.4469603080004416113988434188881e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.51
y[1] (analytic) = -14.204873259121951998882252335876
y[1] (numeric) = -14.204873259121951998882252335887
absolute error = 1.1e-29
relative error = 7.7438212924118301360201830331754e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.509
y[1] (analytic) = -14.203452842818038679601391973019
y[1] (numeric) = -14.20345284281803867960139197303
absolute error = 1.1e-29
relative error = 7.7445957132614684502415717508482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.285e+09
Order of pole = 3.188e+15
memory used=396.7MB, alloc=4.4MB, time=17.42
TOP MAIN SOLVE Loop
x[1] = -3.508
y[1] (analytic) = -14.202032568548653906863025469113
y[1] (numeric) = -14.202032568548653906863025469125
absolute error = 1.2e-29
relative error = 8.4494947762440697763083010214131e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.507
y[1] (analytic) = -14.200612436299594937961469477861
y[1] (numeric) = -14.200612436299594937961469477872
absolute error = 1.1e-29
relative error = 7.7461447873063616531057048557248e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.506
y[1] (analytic) = -14.199192446056660450394299874832
y[1] (numeric) = -14.199192446056660450394299874843
absolute error = 1.1e-29
relative error = 7.7469194405171072822102902219487e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.606e+09
Order of pole = 2.315e+15
TOP MAIN SOLVE Loop
x[1] = -3.505
y[1] (analytic) = -14.197772597805650541720338532328
y[1] (numeric) = -14.197772597805650541720338532338
absolute error = 1.0e-29
relative error = 7.0433583374518612554941913055486e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.614e+09
Order of pole = 6.499e+15
TOP MAIN SOLVE Loop
x[1] = -3.504
y[1] (analytic) = -14.196352891532366729417654294845
y[1] (numeric) = -14.196352891532366729417654294855
absolute error = 1.0e-29
relative error = 7.0440627085035720512832023413864e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.418e+09
Order of pole = 5.966e+15
TOP MAIN SOLVE Loop
x[1] = -3.503
y[1] (analytic) = -14.194933327222611950741578153743
y[1] (numeric) = -14.194933327222611950741578153753
absolute error = 1.0e-29
relative error = 7.0447671499959099908084564804859e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.502
y[1] (analytic) = -14.193513904862190562582732619675
y[1] (numeric) = -14.193513904862190562582732619686
absolute error = 1.1e-29
relative error = 7.7500188281295114378991238102588e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.631e+09
Order of pole = 1.119e+16
TOP MAIN SOLVE Loop
x[1] = -3.501
y[1] (analytic) = -14.19209462443690834132507529138
y[1] (numeric) = -14.192094624436908341325075291391
absolute error = 1.1e-29
relative error = 7.7507938687637102317875501269143e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.5
y[1] (analytic) = -14.190675485932572482703956619399
y[1] (numeric) = -14.19067548593257248270395661941
absolute error = 1.1e-29
relative error = 7.7515689869058477779030276893395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.499
y[1] (analytic) = -14.189256489334991601664191863314
y[1] (numeric) = -14.189256489334991601664191863325
absolute error = 1.1e-29
relative error = 7.7523441825636752576733912765427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.498
y[1] (analytic) = -14.187837634629975732218147241077
y[1] (numeric) = -14.187837634629975732218147241088
absolute error = 1.1e-29
relative error = 7.7531194557449446276833756500448e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.497
y[1] (analytic) = -14.186418921803336327303840269015
y[1] (numeric) = -14.186418921803336327303840269026
absolute error = 1.1e-29
relative error = 7.7538948064574086197521351197917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.496
y[1] (analytic) = -14.185000350840886258643054291093
y[1] (numeric) = -14.185000350840886258643054291104
absolute error = 1.1e-29
relative error = 7.7546702347088207410107708624102e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.163e+09
Order of pole = 1.927e+16
TOP MAIN SOLVE Loop
x[1] = -3.495
y[1] (analytic) = -14.183581921728439816599467196011
y[1] (numeric) = -14.183581921728439816599467196023
absolute error = 1.2e-29
relative error = 8.4604862623712021170689447191828e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.922e+09
Order of pole = 2.815e+15
TOP MAIN SOLVE Loop
memory used=400.5MB, alloc=4.4MB, time=17.60
x[1] = -3.494
y[1] (analytic) = -14.182163634451812710036794320727
y[1] (numeric) = -14.182163634451812710036794320739
absolute error = 1.2e-29
relative error = 8.4613323533012806654331218781716e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.493
y[1] (analytic) = -14.180745488996822066176945538971
y[1] (numeric) = -14.180745488996822066176945538983
absolute error = 1.2e-29
relative error = 8.4621785288446828173212086591726e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.492
y[1] (analytic) = -14.179327485349286430458196533349
y[1] (numeric) = -14.179327485349286430458196533361
absolute error = 1.2e-29
relative error = 8.4630247890098703281742780439307e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.392e+09
Order of pole = 2.568e+16
TOP MAIN SOLVE Loop
x[1] = -3.491
y[1] (analytic) = -14.177909623495025766393374249606
y[1] (numeric) = -14.177909623495025766393374249618
absolute error = 1.2e-29
relative error = 8.4638711338053057996512573090226e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.49
y[1] (analytic) = -14.176491903419861455428056531639
y[1] (numeric) = -14.176491903419861455428056531651
absolute error = 1.2e-29
relative error = 8.4647175632394526797135540425151e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.892e+09
Order of pole = 1.931e+16
TOP MAIN SOLVE Loop
x[1] = -3.489
y[1] (analytic) = -14.17507432510961629679878593583
y[1] (numeric) = -14.175074325109616296798785935842
absolute error = 1.2e-29
relative error = 8.4655640773207752627096906236519e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 3.325e+15
TOP MAIN SOLVE Loop
x[1] = -3.488
y[1] (analytic) = -14.173656888550114507391297723298
y[1] (numeric) = -14.17365688855011450739129772331
absolute error = 1.2e-29
relative error = 8.4664106760577386894599471664074e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.487
y[1] (analytic) = -14.172239593727181721598762028634
y[1] (numeric) = -14.172239593727181721598762028646
absolute error = 1.2e-29
relative error = 8.4672573594588089473410129277615e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.966e+09
Order of pole = 4.513e+15
TOP MAIN SOLVE Loop
x[1] = -3.486
y[1] (analytic) = -14.170822440626644991180040203719
y[1] (numeric) = -14.170822440626644991180040203731
absolute error = 1.2e-29
relative error = 8.4681041275324528703706461815355e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.447e+09
Order of pole = 3.171e+15
TOP MAIN SOLVE Loop
x[1] = -3.485
y[1] (analytic) = -14.169405429234332785117955335189
y[1] (numeric) = -14.169405429234332785117955335201
absolute error = 1.2e-29
relative error = 8.4689509802871381392923425586428e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 2.779e+15
TOP MAIN SOLVE Loop
x[1] = -3.484
y[1] (analytic) = -14.167988559536074989477576934151
y[1] (numeric) = -14.167988559536074989477576934163
absolute error = 1.2e-29
relative error = 8.4697979177313332816600118545910e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.483
y[1] (analytic) = -14.166571831517702907264519796712
y[1] (numeric) = -14.166571831517702907264519796724
absolute error = 1.2e-29
relative error = 8.4706449398735076719226633050941e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.064e+09
Order of pole = 3.117e+15
TOP MAIN SOLVE Loop
x[1] = -3.482
y[1] (analytic) = -14.165155245165049258283257033917
y[1] (numeric) = -14.165155245165049258283257033929
absolute error = 1.2e-29
relative error = 8.4714920467221315315090993306329e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.481
y[1] (analytic) = -14.163738800463948178995447269678
y[1] (numeric) = -14.16373880046394817899544726969
absolute error = 1.2e-29
relative error = 8.4723392382856759289126177508120e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.48
y[1] (analytic) = -14.16232249740023522237827600527
y[1] (numeric) = -14.162322497400235222378276005282
absolute error = 1.2e-29
relative error = 8.4731865145726127797757224693657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=404.3MB, alloc=4.4MB, time=17.77
TOP MAIN SOLVE Loop
x[1] = -3.479
y[1] (analytic) = -14.160906335959747357782811148986
y[1] (numeric) = -14.160906335959747357782811148998
absolute error = 1.2e-29
relative error = 8.4740338755914148469748426306520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.908e+09
Order of pole = 4.078e+15
TOP MAIN SOLVE Loop
x[1] = -3.478
y[1] (analytic) = -14.159490316128322970792372709531
y[1] (numeric) = -14.159490316128322970792372709543
absolute error = 1.2e-29
relative error = 8.4748813213505557407050602484871e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.673e+09
Order of pole = 6.935e+16
TOP MAIN SOLVE Loop
x[1] = -3.477
y[1] (analytic) = -14.158074437891801863080916651734
y[1] (numeric) = -14.158074437891801863080916651746
absolute error = 1.2e-29
relative error = 8.4757288518585099185648463081691e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.274e+09
Order of pole = 6.273e+16
TOP MAIN SOLVE Loop
x[1] = -3.476
y[1] (analytic) = -14.156658701236025252271432913172
y[1] (numeric) = -14.156658701236025252271432913185
absolute error = 1.3e-29
relative error = 9.1829578393840654094442057877420e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.772e+09
Order of pole = 3.272e+15
TOP MAIN SOLVE Loop
x[1] = -3.475
y[1] (analytic) = -14.155243106146835771794357580283
y[1] (numeric) = -14.155243106146835771794357580296
absolute error = 1.3e-29
relative error = 9.1838761810843235441417975231176e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.543e+09
Order of pole = 1.519e+16
TOP MAIN SOLVE Loop
x[1] = -3.474
y[1] (analytic) = -14.153827652610077470745999222547
y[1] (numeric) = -14.153827652610077470745999222561
absolute error = 1.4e-29
relative error = 9.8913172772866776866929974832631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.473
y[1] (analytic) = -14.152412340611595813746979383339
y[1] (numeric) = -14.152412340611595813746979383352
absolute error = 1.3e-29
relative error = 9.1857131400103098110614457553226e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.472
y[1] (analytic) = -14.150997170137237680800687226009
y[1] (numeric) = -14.150997170137237680800687226022
absolute error = 1.3e-29
relative error = 9.1866317572544075325586729124033e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.471
y[1] (analytic) = -14.149582141172851367151748333805
y[1] (numeric) = -14.149582141172851367151748333818
absolute error = 1.3e-29
relative error = 9.1875504663648229031552400643756e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.47
y[1] (analytic) = -14.148167253704286583144507662196
y[1] (numeric) = -14.148167253704286583144507662209
absolute error = 1.3e-29
relative error = 9.1884692673507430139629568264618e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.469
y[1] (analytic) = -14.146752507717394454081526642201
y[1] (numeric) = -14.146752507717394454081526642215
absolute error = 1.4e-29
relative error = 9.8962641725460755575293487494417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.468
y[1] (analytic) = -14.145337903198027520082094433297
y[1] (numeric) = -14.145337903198027520082094433311
absolute error = 1.4e-29
relative error = 9.8972538484463004464128292392576e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.467
y[1] (analytic) = -14.143923440132039735940753324491
y[1] (numeric) = -14.143923440132039735940753324504
absolute error = 1.3e-29
relative error = 9.1912262216534164806481132226689e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.466
y[1] (analytic) = -14.142509118505286470985838282146
y[1] (numeric) = -14.14250911850528647098583828216
absolute error = 1.4e-29
relative error = 9.8992334971742636737360325870877e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.260e+09
Order of pole = 4.582e+15
TOP MAIN SOLVE Loop
memory used=408.1MB, alloc=4.4MB, time=17.94
x[1] = -3.465
y[1] (analytic) = -14.141094938303624508938030643157
y[1] (numeric) = -14.14109493830362450893803064317
absolute error = 1.3e-29
relative error = 9.1930646507345271780810358774235e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.326e+09
Order of pole = 5.226e+15
TOP MAIN SOLVE Loop
x[1] = -3.464
y[1] (analytic) = -14.139680899512912047768925952025
y[1] (numeric) = -14.139680899512912047768925952038
absolute error = 1.3e-29
relative error = 9.1939840031664561002184711054959e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.656e+09
Order of pole = 3.040e+16
TOP MAIN SOLVE Loop
x[1] = -3.463
y[1] (analytic) = -14.138267002119008699559615940466
y[1] (numeric) = -14.13826700211900869955961594048
absolute error = 1.4e-29
relative error = 9.9022037127334732176090776995523e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.462
y[1] (analytic) = -14.136853246107775490359284648102
y[1] (numeric) = -14.136853246107775490359284648116
absolute error = 1.4e-29
relative error = 9.9031939826174155371436676080227e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.180e+09
Order of pole = 1.837e+16
TOP MAIN SOLVE Loop
x[1] = -3.461
y[1] (analytic) = -14.135439631465074860043818682832
y[1] (numeric) = -14.135439631465074860043818682845
absolute error = 1.3e-29
relative error = 9.1967426121380622107090987631607e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.46
y[1] (analytic) = -14.134026158176770662174431619474
y[1] (numeric) = -14.134026158176770662174431619487
absolute error = 1.3e-29
relative error = 9.1976623323845219063763643621837e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.099e+09
Order of pole = 4.148e+15
TOP MAIN SOLVE Loop
x[1] = -3.459
y[1] (analytic) = -14.13261282622872816385630253526
y[1] (numeric) = -14.132612826228728163856302535274
absolute error = 1.4e-29
relative error = 9.9061653865004976950388070886265e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.911e+09
Order of pole = 3.309e+15
TOP MAIN SOLVE Loop
x[1] = -3.458
y[1] (analytic) = -14.131199635606814045597228680773
y[1] (numeric) = -14.131199635606814045597228680787
absolute error = 1.4e-29
relative error = 9.9071560525716257461517308321051e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.978e+09
Order of pole = 4.008e+15
TOP MAIN SOLVE Loop
x[1] = -3.457
y[1] (analytic) = -14.129786586296896401166292284902
y[1] (numeric) = -14.129786586296896401166292284916
absolute error = 1.4e-29
relative error = 9.9081468177143144055405458360509e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.490e+09
Order of pole = 4.114e+14
TOP MAIN SOLVE Loop
x[1] = -3.456
y[1] (analytic) = -14.128373678284844737452541492418
y[1] (numeric) = -14.128373678284844737452541492431
absolute error = 1.3e-29
relative error = 9.2013421332285805157375097083620e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.455
y[1] (analytic) = -14.126960911556529974323685432744
y[1] (numeric) = -14.126960911556529974323685432758
absolute error = 1.4e-29
relative error = 9.9101286452540051457011049284540e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.856e+09
Order of pole = 8.348e+15
TOP MAIN SOLVE Loop
x[1] = -3.454
y[1] (analytic) = -14.125548286097824444484803418521
y[1] (numeric) = -14.125548286097824444484803418534
absolute error = 1.3e-29
relative error = 9.2031825856943379660372522445892e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.453
y[1] (analytic) = -14.124135801894601893337068272531
y[1] (numeric) = -14.124135801894601893337068272544
absolute error = 1.3e-29
relative error = 9.2041029499703542304171892413854e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.444e+09
Order of pole = 5.590e+15
TOP MAIN SOLVE Loop
x[1] = -3.452
y[1] (analytic) = -14.122723458932737478836483781601
y[1] (numeric) = -14.122723458932737478836483781614
absolute error = 1.3e-29
relative error = 9.2050234062874000712015264843398e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.350e+10
Order of pole = 1.690e+17
TOP MAIN SOLVE Loop
memory used=412.0MB, alloc=4.4MB, time=18.11
x[1] = -3.451
y[1] (analytic) = -14.121311257198107771352636276038
y[1] (numeric) = -14.121311257198107771352636276051
absolute error = 1.3e-29
relative error = 9.2059439546546800515683928506075e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 5.485e+14
TOP MAIN SOLVE Loop
x[1] = -3.45
y[1] (analytic) = -14.119899196676590753527460333212
y[1] (numeric) = -14.119899196676590753527460333225
absolute error = 1.3e-29
relative error = 9.2068645950813996551982593802532e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 3.469e+15
TOP MAIN SOLVE Loop
x[1] = -3.449
y[1] (analytic) = -14.118487277354065820134018603854
y[1] (numeric) = -14.118487277354065820134018603867
absolute error = 1.3e-29
relative error = 9.2077853275767652863659941131345e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.448
y[1] (analytic) = -14.117075499216413777935295759671
y[1] (numeric) = -14.117075499216413777935295759684
absolute error = 1.3e-29
relative error = 9.2087061521499842700329261317262e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.696e+09
Order of pole = 2.825e+15
TOP MAIN SOLVE Loop
x[1] = -3.447
y[1] (analytic) = -14.115663862249516845543006560859
y[1] (numeric) = -14.115663862249516845543006560872
absolute error = 1.3e-29
relative error = 9.2096270688102648519389188108099e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.446
y[1] (analytic) = -14.114252366439258653276418042099
y[1] (numeric) = -14.114252366439258653276418042113
absolute error = 1.4e-29
relative error = 9.9190517758411866755171024499474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.445
y[1] (analytic) = -14.112841011771524243021185815637
y[1] (numeric) = -14.112841011771524243021185815651
absolute error = 1.4e-29
relative error = 9.9200437306156828900167700696536e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.183e+09
Order of pole = 8.149e+16
TOP MAIN SOLVE Loop
x[1] = -3.444
y[1] (analytic) = -14.111429798232200068088204490019
y[1] (numeric) = -14.111429798232200068088204490033
absolute error = 1.4e-29
relative error = 9.9210357845906164933402977055468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.443
y[1] (analytic) = -14.110018725807173993072472203083
y[1] (numeric) = -14.110018725807173993072472203097
absolute error = 1.4e-29
relative error = 9.9220279377759080252452885073234e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.442
y[1] (analytic) = -14.108607794482335293711969267793
y[1] (numeric) = -14.108607794482335293711969267807
absolute error = 1.4e-29
relative error = 9.9230201901814790175929257372464e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.441
y[1] (analytic) = -14.107197004243574656746550929499
y[1] (numeric) = -14.107197004243574656746550929513
absolute error = 1.4e-29
relative error = 9.9240125418172519944471880888418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.44
y[1] (analytic) = -14.10578635507678417977685423322
y[1] (numeric) = -14.105786355076784179776854233234
absolute error = 1.4e-29
relative error = 9.9250049926931504721740749276198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.249e+09
Order of pole = 3.159e+16
TOP MAIN SOLVE Loop
x[1] = -3.439
y[1] (analytic) = -14.104375846967857371123218999532
y[1] (numeric) = -14.104375846967857371123218999546
absolute error = 1.4e-29
relative error = 9.9259975428190989595408414548177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.438
y[1] (analytic) = -14.102965479902689149684622907655
y[1] (numeric) = -14.102965479902689149684622907668
absolute error = 1.3e-29
relative error = 9.2179194641903784608284406669293e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.054e+09
Order of pole = 8.532e+15
TOP MAIN SOLVE Loop
x[1] = -3.437
y[1] (analytic) = -14.101555253867175844797630684321
y[1] (numeric) = -14.101555253867175844797630684334
absolute error = 1.3e-29
relative error = 9.2188413022279311779458801517663e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=415.8MB, alloc=4.4MB, time=18.28
x[1] = -3.436
y[1] (analytic) = -14.100145168847215196095357397027
y[1] (numeric) = -14.10014516884721519609535739704
absolute error = 1.3e-29
relative error = 9.2197632324538969941663089602363e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.799e+09
Order of pole = 2.203e+16
TOP MAIN SOLVE Loop
x[1] = -3.435
y[1] (analytic) = -14.098735224828706353366445850247
y[1] (numeric) = -14.09873522482870635336644585026
absolute error = 1.3e-29
relative error = 9.2206852548774952117570680064292e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.876e+09
Order of pole = 3.998e+15
TOP MAIN SOLVE Loop
x[1] = -3.434
y[1] (analytic) = -14.097325421797549876414058083201
y[1] (numeric) = -14.097325421797549876414058083214
absolute error = 1.3e-29
relative error = 9.2216073695079460549618229864511e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.433
y[1] (analytic) = -14.095915759739647734914880967767
y[1] (numeric) = -14.095915759739647734914880967781
absolute error = 1.4e-29
relative error = 9.9319549283817376447152871302434e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.075e+09
Order of pole = 7.263e+16
TOP MAIN SOLVE Loop
x[1] = -3.432
y[1] (analytic) = -14.094506238640903308278145905135
y[1] (numeric) = -14.094506238640903308278145905149
absolute error = 1.4e-29
relative error = 9.9329481735360058275938170504360e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.431
y[1] (analytic) = -14.093096858487221385504662619777
y[1] (numeric) = -14.09309685848722138550466261979
absolute error = 1.3e-29
relative error = 9.2243742667326304122779038593182e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.368e+09
Order of pole = 4.650e+15
TOP MAIN SOLVE Loop
x[1] = -3.43
y[1] (analytic) = -14.091687619264508165045867049339
y[1] (numeric) = -14.091687619264508165045867049352
absolute error = 1.3e-29
relative error = 9.2252967502827124431290673048827e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.611e+09
Order of pole = 2.924e+15
TOP MAIN SOLVE Loop
x[1] = -3.429
y[1] (analytic) = -14.090278520958671254662883329041
y[1] (numeric) = -14.090278520958671254662883329054
absolute error = 1.3e-29
relative error = 9.2262193260857620536848281263861e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.738e+09
Order of pole = 2.698e+15
TOP MAIN SOLVE Loop
x[1] = -3.428
y[1] (analytic) = -14.088869563555619671285599869168
y[1] (numeric) = -14.08886956355561967128559986918
absolute error = 1.2e-29
relative error = 8.5173618407547738479846497486895e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.069e+09
Order of pole = 1.144e+15
TOP MAIN SOLVE Loop
x[1] = -3.427
y[1] (analytic) = -14.087460747041263840871759524249
y[1] (numeric) = -14.087460747041263840871759524262
absolute error = 1.3e-29
relative error = 9.2280647544876679686848129924983e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+09
Order of pole = 3.195e+15
TOP MAIN SOLVE Loop
x[1] = -3.426
y[1] (analytic) = -14.086052071401515598266063852524
y[1] (numeric) = -14.086052071401515598266063852537
absolute error = 1.3e-29
relative error = 9.2289876071049785571634747571281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.482e+09
Order of pole = 3.869e+15
TOP MAIN SOLVE Loop
x[1] = -3.425
y[1] (analytic) = -14.084643536622288187059291464267
y[1] (numeric) = -14.08464353662228818705929146428
absolute error = 1.3e-29
relative error = 9.2299105520121652936001521782368e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.424
y[1] (analytic) = -14.083235142689496259447430457579
y[1] (numeric) = -14.083235142689496259447430457592
absolute error = 1.3e-29
relative error = 9.2308335892184576270744038277539e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.555e+09
Order of pole = 7.811e+15
TOP MAIN SOLVE Loop
x[1] = -3.423
y[1] (analytic) = -14.081826889589055876090824940231
y[1] (numeric) = -14.081826889589055876090824940244
absolute error = 1.3e-29
relative error = 9.2317567187330859296568450171435e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=419.6MB, alloc=4.4MB, time=18.45
x[1] = -3.422
y[1] (analytic) = -14.08041877730688450597333563615
y[1] (numeric) = -14.080418777306884505973335636163
absolute error = 1.3e-29
relative error = 9.2326799405652814965014515181874e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.883e+09
Order of pole = 8.730e+16
TOP MAIN SOLVE Loop
x[1] = -3.421
y[1] (analytic) = -14.079010805828901026261514575139
y[1] (numeric) = -14.079010805828901026261514575152
absolute error = 1.3e-29
relative error = 9.2336032547242765459378725146026e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.42
y[1] (analytic) = -14.077602975141025722163793864425
y[1] (numeric) = -14.077602975141025722163793864438
absolute error = 1.3e-29
relative error = 9.2345266612193042195637527854149e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.419
y[1] (analytic) = -14.076195285229180286789688540628
y[1] (numeric) = -14.076195285229180286789688540642
absolute error = 1.4e-29
relative error = 9.9458694031411061655937613610885e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.418
y[1] (analytic) = -14.074787736079287821009013500739
y[1] (numeric) = -14.074787736079287821009013500753
absolute error = 1.4e-29
relative error = 9.9468640398124249782583264322399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.885e+09
Order of pole = 3.111e+15
TOP MAIN SOLVE Loop
x[1] = -3.417
y[1] (analytic) = -14.073380327677272833311114510698
y[1] (numeric) = -14.073380327677272833311114510712
absolute error = 1.4e-29
relative error = 9.9478587759523842719376749787078e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.921e+09
Order of pole = 3.746e+15
TOP MAIN SOLVE Loop
x[1] = -3.416
y[1] (analytic) = -14.071973060009061239664113290171
y[1] (numeric) = -14.071973060009061239664113290185
absolute error = 1.4e-29
relative error = 9.9488536115709314080396894051224e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.415
y[1] (analytic) = -14.070565933060580363374166672116
y[1] (numeric) = -14.07056593306058036337416667213
absolute error = 1.4e-29
relative error = 9.9498485466780147427581313693273e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.003e+09
Order of pole = 2.165e+15
TOP MAIN SOLVE Loop
x[1] = -3.414
y[1] (analytic) = -14.069158946817758934944739835726
y[1] (numeric) = -14.06915894681775893494473983574
absolute error = 1.4e-29
relative error = 9.9508435812835836271721253444020e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.413
y[1] (analytic) = -14.067752101266527091935893611346
y[1] (numeric) = -14.06775210126652709193589361136
absolute error = 1.4e-29
relative error = 9.9518387153975884073456521295355e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.304e+09
Order of pole = 5.092e+15
TOP MAIN SOLVE Loop
x[1] = -3.412
y[1] (analytic) = -14.066345396392816378823585855956
y[1] (numeric) = -14.06634539639281637882358585597
absolute error = 1.4e-29
relative error = 9.9528339490299804244270523107497e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 3.096e+15
TOP MAIN SOLVE Loop
x[1] = -3.411
y[1] (analytic) = -14.064938832182559746858986897815
y[1] (numeric) = -14.064938832182559746858986897829
absolute error = 1.4e-29
relative error = 9.9538292821907120147485396724646e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.41
y[1] (analytic) = -14.063532408621691553927809048855
y[1] (numeric) = -14.063532408621691553927809048869
absolute error = 1.4e-29
relative error = 9.9548247148897365099257245609032e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.264e+10
Order of pole = 1.455e+17
TOP MAIN SOLVE Loop
x[1] = -3.409
y[1] (analytic) = -14.062126125696147564409650183419
y[1] (numeric) = -14.062126125696147564409650183433
absolute error = 1.4e-29
relative error = 9.9558202471370082369571472003326e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.408
y[1] (analytic) = -14.060719983391864949037351381942
y[1] (numeric) = -14.060719983391864949037351381956
absolute error = 1.4e-29
relative error = 9.9568158789424825183238209631305e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=423.4MB, alloc=4.4MB, time=18.62
TOP MAIN SOLVE Loop
x[1] = -3.407
y[1] (analytic) = -14.059313981694782284756368638161
y[1] (numeric) = -14.059313981694782284756368638176
absolute error = 1.5e-29
relative error = 1.0669083868195838220095127422870e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.812e+09
Order of pole = 8.114e+15
TOP MAIN SOLVE Loop
x[1] = -3.406
y[1] (analytic) = -14.057908120590839554584158628455
y[1] (numeric) = -14.05790812059083955458415862847
absolute error = 1.5e-29
relative error = 1.0670150829929855369996432565081e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.062e+09
Order of pole = 9.179e+15
TOP MAIN SOLVE Loop
x[1] = -3.405
y[1] (analytic) = -14.056502400065978147469578541897
y[1] (numeric) = -14.056502400065978147469578541912
absolute error = 1.5e-29
relative error = 1.0671217898365380908114215019645e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.634e+09
Order of pole = 4.076e+16
TOP MAIN SOLVE Loop
x[1] = -3.404
y[1] (analytic) = -14.05509682010614085815229996963
y[1] (numeric) = -14.055096820106140858152299969645
absolute error = 1.5e-29
relative error = 1.0672285073513085518812622404705e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.978e+09
Order of pole = 7.609e+15
TOP MAIN SOLVE Loop
x[1] = -3.403
y[1] (analytic) = -14.053691380697271887022236852146
y[1] (numeric) = -14.053691380697271887022236852161
absolute error = 1.5e-29
relative error = 1.0673352355383640953577593953478e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.402
y[1] (analytic) = -14.052286081825316839978987483067
y[1] (numeric) = -14.052286081825316839978987483081
absolute error = 1.4e-29
relative error = 9.9627917610552053623820061605923e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.401
y[1] (analytic) = -14.050880923476222728291290568022
y[1] (numeric) = -14.050880923476222728291290568036
absolute error = 1.4e-29
relative error = 9.9637880900469301950002429582266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.4
y[1] (analytic) = -14.049475905635937968456495337223
y[1] (numeric) = -14.049475905635937968456495337236
absolute error = 1.3e-29
relative error = 9.2530141959139262960393956398406e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.399
y[1] (analytic) = -14.048071028290412382060045710314
y[1] (numeric) = -14.048071028290412382060045710327
absolute error = 1.3e-29
relative error = 9.2539395436001308758262802943269e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.058e+09
Order of pole = 1.013e+16
TOP MAIN SOLVE Loop
x[1] = -3.398
y[1] (analytic) = -14.046666291425597195634978512114
y[1] (numeric) = -14.046666291425597195634978512128
absolute error = 1.4e-29
relative error = 9.9667776748892487355560701804330e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.397
y[1] (analytic) = -14.04526169502744504052143573783
y[1] (numeric) = -14.045261695027445040521435737844
absolute error = 1.4e-29
relative error = 9.9677744024922872060174218973748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.977e+09
Order of pole = 5.241e+15
TOP MAIN SOLVE Loop
x[1] = -3.396
y[1] (analytic) = -14.043857239081909952726190866337
y[1] (numeric) = -14.043857239081909952726190866351
absolute error = 1.4e-29
relative error = 9.9687712297730697844664323896149e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.395
y[1] (analytic) = -14.042452923574947372782189220132
y[1] (numeric) = -14.042452923574947372782189220146
absolute error = 1.4e-29
relative error = 9.9697681567415647437192343356530e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.394
y[1] (analytic) = -14.041048748492514145608102370548
y[1] (numeric) = -14.041048748492514145608102370561
absolute error = 1.3e-29
relative error = 9.2585676703071883996498646918450e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.887e+09
Order of pole = 1.609e+16
TOP MAIN SOLVE Loop
memory used=427.2MB, alloc=4.4MB, time=18.79
x[1] = -3.393
y[1] (analytic) = -14.039644713820568520367896586818
y[1] (numeric) = -14.039644713820568520367896586831
absolute error = 1.3e-29
relative error = 9.2594935733686006032156263944087e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.392
y[1] (analytic) = -14.038240819545070150330415327604
y[1] (numeric) = -14.038240819545070150330415327617
absolute error = 1.3e-29
relative error = 9.2604195690249486176298405995878e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.664e+09
Order of pole = 2.209e+15
TOP MAIN SOLVE Loop
x[1] = -3.391
y[1] (analytic) = -14.036837065651980092728975773565
y[1] (numeric) = -14.036837065651980092728975773578
absolute error = 1.3e-29
relative error = 9.2613456572854923994637040819965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.271e+09
Order of pole = 2.487e+16
TOP MAIN SOLVE Loop
x[1] = -3.39
y[1] (analytic) = -14.035433452127260808620979399574
y[1] (numeric) = -14.035433452127260808620979399587
absolute error = 1.3e-29
relative error = 9.2622718381594928313303720621469e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.280e+10
Order of pole = 1.625e+17
TOP MAIN SOLVE Loop
x[1] = -3.389
y[1] (analytic) = -14.034029978956876162747536585173
y[1] (numeric) = -14.034029978956876162747536585186
absolute error = 1.3e-29
relative error = 9.2631981116562117219775670326594e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.625e+09
Order of pole = 1.201e+16
TOP MAIN SOLVE Loop
x[1] = -3.388
y[1] (analytic) = -14.032626646126791423393105261872
y[1] (numeric) = -14.032626646126791423393105261885
absolute error = 1.3e-29
relative error = 9.2641244777849118063801968458133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.387
y[1] (analytic) = -14.031223453622973262245143595871
y[1] (numeric) = -14.031223453622973262245143595884
absolute error = 1.3e-29
relative error = 9.2650509365548567458329820633775e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.779e+09
Order of pole = 8.226e+16
TOP MAIN SOLVE Loop
x[1] = -3.386
y[1] (analytic) = -14.029820401431389754253776704822
y[1] (numeric) = -14.029820401431389754253776704835
absolute error = 1.3e-29
relative error = 9.2659774879753111280430925696314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.385
y[1] (analytic) = -14.028417489538010377491477407211
y[1] (numeric) = -14.028417489538010377491477407224
absolute error = 1.3e-29
relative error = 9.2669041320555404672227934485159e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.384
y[1] (analytic) = -14.027014717928806013012761002966
y[1] (numeric) = -14.027014717928806013012761002979
absolute error = 1.3e-29
relative error = 9.2678308688048112041821001258325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.383
y[1] (analytic) = -14.025612086589748944713894083886
y[1] (numeric) = -14.025612086589748944713894083899
absolute error = 1.3e-29
relative error = 9.2687576982323907064214427774209e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.382
y[1] (analytic) = -14.024209595506812859192617372486
y[1] (numeric) = -14.024209595506812859192617372499
absolute error = 1.3e-29
relative error = 9.2696846203475472682243400042402e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.869e+09
Order of pole = 9.222e+15
TOP MAIN SOLVE Loop
x[1] = -3.381
y[1] (analytic) = -14.022807244665972845607882587859
y[1] (numeric) = -14.022807244665972845607882587872
absolute error = 1.3e-29
relative error = 9.2706116351595501107500817752813e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.892e+09
Order of pole = 4.745e+15
TOP MAIN SOLVE Loop
x[1] = -3.38
y[1] (analytic) = -14.021405034053205395539603337146
y[1] (numeric) = -14.021405034053205395539603337159
absolute error = 1.3e-29
relative error = 9.2715387426776693821264216392379e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.379
y[1] (analytic) = -14.02000296365448840284842003122
y[1] (numeric) = -14.020002963654488402848420031233
absolute error = 1.3e-29
relative error = 9.2724659429111761575422782058608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=431.0MB, alloc=4.4MB, time=18.96
TOP MAIN SOLVE Loop
x[1] = -3.378
y[1] (analytic) = -14.018601033455801163535478823177
y[1] (numeric) = -14.01860103345580116353547882319
absolute error = 1.3e-29
relative error = 9.2733932358693424393404458979229e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.532e+09
Order of pole = 1.432e+16
TOP MAIN SOLVE Loop
x[1] = -3.377
y[1] (analytic) = -14.017199243443124375602224568228
y[1] (numeric) = -14.017199243443124375602224568241
absolute error = 1.3e-29
relative error = 9.2743206215614411571103149747265e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.376
y[1] (analytic) = -14.015797593602440138910207803597
y[1] (numeric) = -14.01579759360244013891020780361
absolute error = 1.3e-29
relative error = 9.2752480999967461677806008280742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.375
y[1] (analytic) = -14.014396083919731955040905747021
y[1] (numeric) = -14.014396083919731955040905747034
absolute error = 1.3e-29
relative error = 9.2761756711845322557120825516321e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.431e+09
Order of pole = 2.121e+15
TOP MAIN SOLVE Loop
x[1] = -3.374
y[1] (analytic) = -14.012994714380984727155557312448
y[1] (numeric) = -14.012994714380984727155557312461
absolute error = 1.3e-29
relative error = 9.2771033351340751327903507846153e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.373
y[1] (analytic) = -14.01159348497218475985501214153
y[1] (numeric) = -14.011593484972184759855012141543
absolute error = 1.3e-29
relative error = 9.2780310918546514385185648307227e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.372
y[1] (analytic) = -14.010192395679319759039593649519
y[1] (numeric) = -14.010192395679319759039593649531
absolute error = 1.2e-29
relative error = 8.5651928689435742216402022029935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.371
y[1] (analytic) = -14.008791446488378831768976084148
y[1] (numeric) = -14.00879144648837883176897608416
absolute error = 1.2e-29
relative error = 8.5660494310578604916140786590186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.37
y[1] (analytic) = -14.007390637385352486122075596116
y[1] (numeric) = -14.007390637385352486122075596129
absolute error = 1.3e-29
relative error = 9.2808149187353612388461640899446e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.893e+09
Order of pole = 4.610e+15
TOP MAIN SOLVE Loop
x[1] = -3.369
y[1] (analytic) = -14.00598996835623263105695531976
y[1] (numeric) = -14.005989968356232631056955319772
absolute error = 1.2e-29
relative error = 8.5677628122764826552038274181427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.599e+09
Order of pole = 6.661e+15
TOP MAIN SOLVE Loop
x[1] = -3.368
y[1] (analytic) = -14.004589439387012576270744462513
y[1] (numeric) = -14.004589439387012576270744462526
absolute error = 1.3e-29
relative error = 9.2826712673477817244385494951300e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.721e+09
Order of pole = 2.378e+15
TOP MAIN SOLVE Loop
x[1] = -3.367
y[1] (analytic) = -14.003189050463687032059571401768
y[1] (numeric) = -14.003189050463687032059571401781
absolute error = 1.3e-29
relative error = 9.2835995808894199899063637853402e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.366
y[1] (analytic) = -14.001788801572252109178510787713
y[1] (numeric) = -14.001788801572252109178510787726
absolute error = 1.3e-29
relative error = 9.2845279872670541416317078411475e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.365
y[1] (analytic) = -14.000388692698705318701544650773
y[1] (numeric) = -14.000388692698705318701544650786
absolute error = 1.3e-29
relative error = 9.2854564864899682433986598996207e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.647e+09
Order of pole = 2.065e+15
TOP MAIN SOLVE Loop
memory used=434.8MB, alloc=4.4MB, time=19.13
x[1] = -3.364
y[1] (analytic) = -13.998988723829045571881537512228
y[1] (numeric) = -13.99898872382904557188153751224
absolute error = 1.2e-29
relative error = 8.5720477648314898037945524356519e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.363
y[1] (analytic) = -13.997588894949273180010225496625
y[1] (numeric) = -13.997588894949273180010225496638
absolute error = 1.3e-29
relative error = 9.2873137635087771945505522659247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.227e+09
Order of pole = 1.811e+15
TOP MAIN SOLVE Loop
x[1] = -3.362
y[1] (analytic) = -13.996189206045389854278219444585
y[1] (numeric) = -13.996189206045389854278219444598
absolute error = 1.3e-29
relative error = 9.2882425413232448141390593937690e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.901e+09
Order of pole = 7.543e+16
TOP MAIN SOLVE Loop
x[1] = -3.361
y[1] (analytic) = -13.994789657103398705635022024584
y[1] (numeric) = -13.994789657103398705635022024596
absolute error = 1.2e-29
relative error = 8.5746197649416657763341869536906e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.36
y[1] (analytic) = -13.993390248109304244649058842335
y[1] (numeric) = -13.993390248109304244649058842347
absolute error = 1.2e-29
relative error = 8.5754772697926879066426031158332e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.452e+09
Order of pole = 1.403e+15
TOP MAIN SOLVE Loop
x[1] = -3.359
y[1] (analytic) = -13.991990979049112381367723546358
y[1] (numeric) = -13.99199097904911238136772354637
absolute error = 1.2e-29
relative error = 8.5763348603984828063402089498284e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.358
y[1] (analytic) = -13.990591849908830425177436928335
y[1] (numeric) = -13.990591849908830425177436928347
absolute error = 1.2e-29
relative error = 8.5771925367676263814921000410356e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.855e+09
Order of pole = 8.276e+15
TOP MAIN SOLVE Loop
x[1] = -3.357
y[1] (analytic) = -13.989192860674467084663720016855
y[1] (numeric) = -13.989192860674467084663720016868
absolute error = 1.3e-29
relative error = 9.2928878238177533454465977310580e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.527e+09
Order of pole = 6.166e+15
TOP MAIN SOLVE Loop
x[1] = -3.356
y[1] (analytic) = -13.987794011332032467471281163159
y[1] (numeric) = -13.987794011332032467471281163172
absolute error = 1.3e-29
relative error = 9.2938171590661230932283524297545e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.355
y[1] (analytic) = -13.986395301867538080164117117465
y[1] (numeric) = -13.986395301867538080164117117477
absolute error = 1.2e-29
relative error = 8.5797660805409210853413671496320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.770e+09
Order of pole = 2.186e+15
TOP MAIN SOLVE Loop
x[1] = -3.354
y[1] (analytic) = -13.984996732266996828085628094492
y[1] (numeric) = -13.984996732266996828085628094504
absolute error = 1.2e-29
relative error = 8.5806241000492355769176705279118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.353
y[1] (analytic) = -13.98359830251642301521874682678
y[1] (numeric) = -13.983598302516423015218746826793
absolute error = 1.3e-29
relative error = 9.2966057224774404021991580773597e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.039e+10
Order of pole = 4.230e+17
TOP MAIN SOLVE Loop
x[1] = -3.352
y[1] (analytic) = -13.982200012601832344046081604404
y[1] (numeric) = -13.982200012601832344046081604416
absolute error = 1.2e-29
relative error = 8.5823403964931688292156536780997e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.661e+09
Order of pole = 5.998e+15
TOP MAIN SOLVE Loop
x[1] = -3.351
y[1] (analytic) = -13.980801862509241915410073299676
y[1] (numeric) = -13.980801862509241915410073299688
absolute error = 1.2e-29
relative error = 8.5831986734459505543909684433587e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.35
y[1] (analytic) = -13.979403852224670228373166375461
y[1] (numeric) = -13.979403852224670228373166375473
absolute error = 1.2e-29
relative error = 8.5840570362307190855524443884193e-29 %
Correct digits = 30
h = 0.001
memory used=438.7MB, alloc=4.4MB, time=19.30
Complex estimate of poles used for equation 1
Radius of convergence = 2.550e+09
Order of pole = 5.438e+15
TOP MAIN SOLVE Loop
x[1] = -3.349
y[1] (analytic) = -13.978005981734137180077993875682
y[1] (numeric) = -13.978005981734137180077993875694
absolute error = 1.2e-29
relative error = 8.5849154848560580505549198481047e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+09
Order of pole = 3.853e+13
TOP MAIN SOLVE Loop
x[1] = -3.348
y[1] (analytic) = -13.976608251023664065607576396628
y[1] (numeric) = -13.97660825102366406560757639664
absolute error = 1.2e-29
relative error = 8.5857740193305519356589382109871e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.781e+09
Order of pole = 3.024e+15
TOP MAIN SOLVE Loop
x[1] = -3.347
y[1] (analytic) = -13.975210660079273577845535037671
y[1] (numeric) = -13.975210660079273577845535037683
absolute error = 1.2e-29
relative error = 8.5866326396627860856165927820628e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.346
y[1] (analytic) = -13.973813208886989807336318329984
y[1] (numeric) = -13.973813208886989807336318329996
absolute error = 1.2e-29
relative error = 8.5874913458613467037573802303456e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 5.601e+15
TOP MAIN SOLVE Loop
x[1] = -3.345
y[1] (analytic) = -13.972415897432838242145443141868
y[1] (numeric) = -13.97241589743283824214544314188
absolute error = 1.2e-29
relative error = 8.5883501379348208520740626222343e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.344
y[1] (analytic) = -13.971018725702845767719749559291
y[1] (numeric) = -13.971018725702845767719749559304
absolute error = 1.3e-29
relative error = 9.3049764338827794889175828783036e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.018e+09
Order of pole = 3.774e+15
TOP MAIN SOLVE Loop
x[1] = -3.343
y[1] (analytic) = -13.969621693683040666747669740245
y[1] (numeric) = -13.969621693683040666747669740257
absolute error = 1.2e-29
relative error = 8.5900679797408622810377197968296e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.856e+09
Order of pole = 2.353e+15
TOP MAIN SOLVE Loop
x[1] = -3.342
y[1] (analytic) = -13.968224801359452619019510741505
y[1] (numeric) = -13.968224801359452619019510741517
absolute error = 1.2e-29
relative error = 8.5909270294906079797594242175608e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.531e+09
Order of pole = 6.434e+15
TOP MAIN SOLVE Loop
x[1] = -3.341
y[1] (analytic) = -13.966828048718112701287751316423
y[1] (numeric) = -13.966828048718112701287751316435
absolute error = 1.2e-29
relative error = 8.5917861651496240449782670388382e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.34
y[1] (analytic) = -13.965431435745053387127352682333
y[1] (numeric) = -13.965431435745053387127352682345
absolute error = 1.2e-29
relative error = 8.5926453867265018332915683766778e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.339
y[1] (analytic) = -13.964034962426308546796083256184
y[1] (numeric) = -13.964034962426308546796083256197
absolute error = 1.3e-29
relative error = 9.3096300854156530238482051518582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.338
y[1] (analytic) = -13.962638628747913447094857357005
y[1] (numeric) = -13.962638628747913447094857357018
absolute error = 1.3e-29
relative error = 9.3105610949738966600339922051207e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.337
y[1] (analytic) = -13.961242434695904751228087873792
y[1] (numeric) = -13.961242434695904751228087873805
absolute error = 1.3e-29
relative error = 9.3114921976377513235467550093685e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.336
y[1] (analytic) = -13.95984638025632051866405289744
y[1] (numeric) = -13.959846380256320518664052897453
absolute error = 1.3e-29
relative error = 9.3124233934165280410327993885972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.008e+09
Order of pole = 2.417e+16
TOP MAIN SOLVE Loop
memory used=442.5MB, alloc=4.4MB, time=19.47
x[1] = -3.335
y[1] (analytic) = -13.958450465415200204995276315309
y[1] (numeric) = -13.958450465415200204995276315322
absolute error = 1.3e-29
relative error = 9.3133546823195387702876524824925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.334
y[1] (analytic) = -13.957054690158584661798922367031
y[1] (numeric) = -13.957054690158584661798922367044
absolute error = 1.3e-29
relative error = 9.3142860643560964003491823244642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.333
y[1] (analytic) = -13.955659054472516136497204160166
y[1] (numeric) = -13.955659054472516136497204160179
absolute error = 1.3e-29
relative error = 9.3152175395355147515907267321020e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.332
y[1] (analytic) = -13.95426355834303827221780614431
y[1] (numeric) = -13.954263558343038272217806144323
absolute error = 1.3e-29
relative error = 9.3161491078671085758142315109851e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.081e+09
Order of pole = 4.188e+15
TOP MAIN SOLVE Loop
x[1] = -3.331
y[1] (analytic) = -13.952868201756196107654320542253
y[1] (numeric) = -13.952868201756196107654320542266
absolute error = 1.3e-29
relative error = 9.3170807693601935563433979727810e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.33
y[1] (analytic) = -13.951472984698036076926697736798
y[1] (numeric) = -13.951472984698036076926697736811
absolute error = 1.3e-29
relative error = 9.3180125240240863081168397685605e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.700e+09
Order of pole = 2.685e+15
TOP MAIN SOLVE Loop
x[1] = -3.329
y[1] (analytic) = -13.950077907154606009441710611848
y[1] (numeric) = -13.950077907154606009441710611861
absolute error = 1.3e-29
relative error = 9.3189443718681043777812490382589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.328
y[1] (analytic) = -13.948682969111955129753432846354
y[1] (numeric) = -13.948682969111955129753432846367
absolute error = 1.3e-29
relative error = 9.3198763129015662437845718772231e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.172e+09
Order of pole = 7.297e+15
TOP MAIN SOLVE Loop
x[1] = -3.327
y[1] (analytic) = -13.94728817055613405742373115974
y[1] (numeric) = -13.947288170556134057423731159753
absolute error = 1.3e-29
relative error = 9.3208083471337913164691931207682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+09
Order of pole = 7.149e+15
TOP MAIN SOLVE Loop
x[1] = -3.326
y[1] (analytic) = -13.945893511473194806882771507407
y[1] (numeric) = -13.94589351147319480688277150742
absolute error = 1.3e-29
relative error = 9.3217404745740999381651304476778e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.786e+09
Order of pole = 2.648e+15
TOP MAIN SOLVE Loop
x[1] = -3.325
y[1] (analytic) = -13.944498991849190787289539224917
y[1] (numeric) = -13.94449899184919078728953922493
absolute error = 1.3e-29
relative error = 9.3226726952318133832832378035833e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.324
y[1] (analytic) = -13.943104611670176802392373119468
y[1] (numeric) = -13.94310461167017680239237311948
absolute error = 1.2e-29
relative error = 8.6064046237996189462231552109064e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.323
y[1] (analytic) = -13.941710370922209050389513507257
y[1] (numeric) = -13.941710370922209050389513507269
absolute error = 1.2e-29
relative error = 8.6072653072954564637472420055385e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.322
y[1] (analytic) = -13.940316269591345123789664195353
y[1] (numeric) = -13.940316269591345123789664195366
absolute error = 1.3e-29
relative error = 9.3254699166026093864491963853210e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.824e+09
Order of pole = 2.701e+15
TOP MAIN SOLVE Loop
memory used=446.3MB, alloc=4.4MB, time=19.64
x[1] = -3.321
y[1] (analytic) = -13.938922307663644009272568406665
y[1] (numeric) = -13.938922307663644009272568406677
absolute error = 1.2e-29
relative error = 8.6089869325136986285328219631311e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.32
y[1] (analytic) = -13.937528485125166087549598646617
y[1] (numeric) = -13.93752848512516608754959864663
absolute error = 1.3e-29
relative error = 9.3273351971077628219903406216697e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.319
y[1] (analytic) = -13.936134801961973133224360510158
y[1] (numeric) = -13.936134801961973133224360510171
absolute error = 1.3e-29
relative error = 9.3282679772657041785422123383239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.271e+09
Order of pole = 1.544e+15
TOP MAIN SOLVE Loop
x[1] = -3.318
y[1] (analytic) = -13.93474125816012831465331042767
y[1] (numeric) = -13.934741258160128314653310427683
absolute error = 1.3e-29
relative error = 9.3292008507063253854866923435266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.317
y[1] (analytic) = -13.933347853705696193806387348424
y[1] (numeric) = -13.933347853705696193806387348437
absolute error = 1.3e-29
relative error = 9.3301338174389551772377666520632e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.316
y[1] (analytic) = -13.93195458858474272612765836016
y[1] (numeric) = -13.931954588584742726127658360173
absolute error = 1.3e-29
relative error = 9.3310668774729232211295079042190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.315
y[1] (analytic) = -13.930561462783335260395978243411
y[1] (numeric) = -13.930561462783335260395978243425
absolute error = 1.4e-29
relative error = 1.0049846187034295511163939119136e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.153e+09
Order of pole = 4.297e+15
TOP MAIN SOLVE Loop
x[1] = -3.314
y[1] (analytic) = -13.92916847628754253858566295918
y[1] (numeric) = -13.929168476287542538585662959194
absolute error = 1.4e-29
relative error = 1.0050851221903904892126235398569e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.577e+09
Order of pole = 2.329e+16
TOP MAIN SOLVE Loop
x[1] = -3.313
y[1] (analytic) = -13.92777562908343469572717706856
y[1] (numeric) = -13.927775629083434695727177068574
absolute error = 1.4e-29
relative error = 1.0051856357282026575884674143050e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.312
y[1] (analytic) = -13.926382921157083259767835082929
y[1] (numeric) = -13.926382921157083259767835082943
absolute error = 1.4e-29
relative error = 1.0052861593178711916228848318317e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.311
y[1] (analytic) = -13.924990352494561151432516743303
y[1] (numeric) = -13.924990352494561151432516743317
absolute error = 1.4e-29
relative error = 1.0053866929604013272133988293619e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.170e+09
Order of pole = 5.098e+15
TOP MAIN SOLVE Loop
x[1] = -3.31
y[1] (analytic) = -13.92359792308194268408439622747
y[1] (numeric) = -13.923597923081942684084396227485
absolute error = 1.5e-29
relative error = 1.0773077535608554294137305819523e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.721e+09
Order of pole = 1.828e+15
TOP MAIN SOLVE Loop
x[1] = -3.309
y[1] (analytic) = -13.922205632905303563585685283508
y[1] (numeric) = -13.922205632905303563585685283523
absolute error = 1.5e-29
relative error = 1.0774154897229298385420813282967e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.308
y[1] (analytic) = -13.920813481950720888158390288286
y[1] (numeric) = -13.920813481950720888158390288301
absolute error = 1.5e-29
relative error = 1.0775232366591591538781928774125e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.307
y[1] (analytic) = -13.919421470204273148245083229573
y[1] (numeric) = -13.919421470204273148245083229588
absolute error = 1.5e-29
relative error = 1.0776309943706208447852562737963e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.319e+09
Order of pole = 6.836e+15
TOP MAIN SOLVE Loop
memory used=450.1MB, alloc=4.4MB, time=19.80
x[1] = -3.306
y[1] (analytic) = -13.918029597652040226369686610345
y[1] (numeric) = -13.91802959765204022636968661036
absolute error = 1.5e-29
relative error = 1.0777387628583924883787864074480e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.305
y[1] (analytic) = -13.916637864280103396998272273909
y[1] (numeric) = -13.916637864280103396998272273924
absolute error = 1.5e-29
relative error = 1.0778465421235517695373977850344e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.304
y[1] (analytic) = -13.915246270074545326399874148447
y[1] (numeric) = -13.915246270074545326399874148462
absolute error = 1.5e-29
relative error = 1.0779543321671764809135813786852e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 2.200e+15
TOP MAIN SOLVE Loop
x[1] = -3.303
y[1] (analytic) = -13.913854815021450072507314909592
y[1] (numeric) = -13.913854815021450072507314909607
absolute error = 1.5e-29
relative error = 1.0780621329903445229444825525259e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.595e+09
Order of pole = 2.438e+15
TOP MAIN SOLVE Loop
x[1] = -3.302
y[1] (analytic) = -13.912463499106903084778046559638
y[1] (numeric) = -13.912463499106903084778046559653
absolute error = 1.5e-29
relative error = 1.0781699445941339038626800670589e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.301
y[1] (analytic) = -13.911072322316991204055004922001
y[1] (numeric) = -13.911072322316991204055004922016
absolute error = 1.5e-29
relative error = 1.0782777669796227397069661614981e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.471e+09
Order of pole = 1.166e+15
TOP MAIN SOLVE Loop
x[1] = -3.3
y[1] (analytic) = -13.909681284637802662427478049531
y[1] (numeric) = -13.909681284637802662427478049546
absolute error = 1.5e-29
relative error = 1.0783856001478892543331277141656e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.299
y[1] (analytic) = -13.908290386055427083091988545289
y[1] (numeric) = -13.908290386055427083091988545304
absolute error = 1.5e-29
relative error = 1.0784934441000117794247284810591e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.000e+09
Order of pole = 4.606e+15
TOP MAIN SOLVE Loop
x[1] = -3.298
y[1] (analytic) = -13.906899626555955480213189794396
y[1] (numeric) = -13.906899626555955480213189794411
absolute error = 1.5e-29
relative error = 1.0786012988370687545038924126957e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.297
y[1] (analytic) = -13.905509006125480258784776105565
y[1] (numeric) = -13.90550900612548025878477610558
absolute error = 1.5e-29
relative error = 1.0787091643601387269420880493430e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.296
y[1] (analytic) = -13.904118524750095214490406760921
y[1] (numeric) = -13.904118524750095214490406760935
absolute error = 1.4e-29
relative error = 1.0068959046256136618395197284258e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.295
y[1] (analytic) = -13.90272818241589553356464397272
y[1] (numeric) = -13.902728182415895533564643972735
absolute error = 1.5e-29
relative error = 1.0789249277686323926928854684327e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.294
y[1] (analytic) = -13.901337979108977792653904745584
y[1] (numeric) = -13.901337979108977792653904745599
absolute error = 1.5e-29
relative error = 1.0790328256562137200922219367879e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.293
y[1] (analytic) = -13.899947914815439958677426642843
y[1] (numeric) = -13.899947914815439958677426642858
absolute error = 1.5e-29
relative error = 1.0791407343341233130456358228644e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=453.9MB, alloc=4.4MB, time=19.98
x[1] = -3.292
y[1] (analytic) = -13.898557989521381388688247455616
y[1] (numeric) = -13.898557989521381388688247455631
absolute error = 1.5e-29
relative error = 1.0792486538034402583331222951793e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.291
y[1] (analytic) = -13.897168203212902829734198773224
y[1] (numeric) = -13.897168203212902829734198773238
absolute error = 1.4e-29
relative error = 1.0073994784608941672721667931506e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.29
y[1] (analytic) = -13.895778555876106418718913453551
y[1] (numeric) = -13.895778555876106418718913453565
absolute error = 1.4e-29
relative error = 1.0075002234459055531040234401615e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.289
y[1] (analytic) = -13.894389047497095682262846991967
y[1] (numeric) = -13.894389047497095682262846991981
absolute error = 1.4e-29
relative error = 1.0076009785059191817907708163937e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.769e+09
Order of pole = 6.432e+15
TOP MAIN SOLVE Loop
x[1] = -3.288
y[1] (analytic) = -13.892999678061975536564312787416
y[1] (numeric) = -13.89299967806197553656431278743
absolute error = 1.4e-29
relative error = 1.0077017436419426039333848342152e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.157e+09
Order of pole = 1.140e+16
TOP MAIN SOLVE Loop
x[1] = -3.287
y[1] (analytic) = -13.891610447556852287260531304284
y[1] (numeric) = -13.891610447556852287260531304297
absolute error = 1.3e-29
relative error = 9.3581662465105608011487232276776e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.286
y[1] (analytic) = -13.890221355967833629288693128651
y[1] (numeric) = -13.890221355967833629288693128665
absolute error = 1.4e-29
relative error = 1.0079033041460495348006830503435e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.432e+09
Order of pole = 5.950e+15
TOP MAIN SOLVE Loop
x[1] = -3.285
y[1] (analytic) = -13.888832403281028646747035917555
y[1] (numeric) = -13.888832403281028646747035917569
absolute error = 1.4e-29
relative error = 1.0080040995161486485681162281915e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.969e+09
Order of pole = 3.847e+15
TOP MAIN SOLVE Loop
x[1] = -3.284
y[1] (analytic) = -13.887443589482547812755935239851
y[1] (numeric) = -13.887443589482547812755935239865
absolute error = 1.4e-29
relative error = 1.0081049049662887658970700571553e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.283
y[1] (analytic) = -13.886054914558502989319009307304
y[1] (numeric) = -13.886054914558502989319009307318
absolute error = 1.4e-29
relative error = 1.0082057204974779412897857559425e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.139e+09
Order of pole = 4.503e+15
TOP MAIN SOLVE Loop
x[1] = -3.282
y[1] (analytic) = -13.884666378495007427184237594507
y[1] (numeric) = -13.884666378495007427184237594521
absolute error = 1.4e-29
relative error = 1.0083065461107243300589952079070e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.493e+09
Order of pole = 1.270e+16
TOP MAIN SOLVE Loop
x[1] = -3.281
y[1] (analytic) = -13.883277981278175765705093346246
y[1] (numeric) = -13.88327798127817576570509334626
absolute error = 1.4e-29
relative error = 1.0084073818070361883380025141851e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.630e+09
Order of pole = 2.624e+15
TOP MAIN SOLVE Loop
x[1] = -3.28
y[1] (analytic) = -13.881889722894124032701689970918
y[1] (numeric) = -13.881889722894124032701689970933
absolute error = 1.5e-29
relative error = 1.0805445295579520068829641661104e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.449e+09
Order of pole = 1.502e+15
TOP MAIN SOLVE Loop
x[1] = -3.279
y[1] (analytic) = -13.880501603328969644321941318619
y[1] (numeric) = -13.880501603328969644321941318634
absolute error = 1.5e-29
relative error = 1.0806525894138105451306977423127e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.503e+09
Order of pole = 5.415e+15
TOP MAIN SOLVE Loop
x[1] = -3.278
y[1] (analytic) = -13.879113622568831404902735842505
y[1] (numeric) = -13.87911362256883140490273584252
absolute error = 1.5e-29
relative error = 1.0807606600761949865219750179389e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=457.7MB, alloc=4.4MB, time=20.14
TOP MAIN SOLVE Loop
x[1] = -3.277
y[1] (analytic) = -13.877725780599829506831124642045
y[1] (numeric) = -13.87772578059982950683112464206
absolute error = 1.5e-29
relative error = 1.0808687415461860376815409957552e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.276
y[1] (analytic) = -13.876338077408085530405523386777
y[1] (numeric) = -13.876338077408085530405523386792
absolute error = 1.5e-29
relative error = 1.0809768338248645133102068662742e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.275
y[1] (analytic) = -13.874950512979722443696928119177
y[1] (numeric) = -13.874950512979722443696928119192
absolute error = 1.5e-29
relative error = 1.0810849369133113361956581547719e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.274
y[1] (analytic) = -13.873563087300864602410144935253
y[1] (numeric) = -13.873563087300864602410144935267
absolute error = 1.4e-29
relative error = 1.0091135140917670347417130192285e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.273
y[1] (analytic) = -13.872175800357637749745033541474
y[1] (numeric) = -13.872175800357637749745033541489
absolute error = 1.5e-29
relative error = 1.0813011755238342553868872089160e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.741e+09
Order of pole = 5.868e+14
TOP MAIN SOLVE Loop
x[1] = -3.272
y[1] (analytic) = -13.870788652136169016257764686661
y[1] (numeric) = -13.870788652136169016257764686675
absolute error = 1.4e-29
relative error = 1.0093153569782012219463830779032e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.223e+09
Order of pole = 4.853e+15
TOP MAIN SOLVE Loop
x[1] = -3.271
y[1] (analytic) = -13.869401642622586919722091467422
y[1] (numeric) = -13.869401642622586919722091467437
absolute error = 1.5e-29
relative error = 1.0815174573864043397049767406114e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.754e+09
Order of pole = 2.720e+15
TOP MAIN SOLVE Loop
x[1] = -3.27
y[1] (analytic) = -13.868014771803021364990634505786
y[1] (numeric) = -13.868014771803021364990634505801
absolute error = 1.5e-29
relative error = 1.0816256145399105244869462046006e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.779e+09
Order of pole = 1.302e+16
TOP MAIN SOLVE Loop
x[1] = -3.269
y[1] (analytic) = -13.866628039663603643856180997604
y[1] (numeric) = -13.866628039663603643856180997619
absolute error = 1.5e-29
relative error = 1.0817337825096728636815677042963e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.268
y[1] (analytic) = -13.865241446190466434912997630365
y[1] (numeric) = -13.86524144619046643491299763038
absolute error = 1.5e-29
relative error = 1.0818419612967730369873660313931e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.237e+09
Order of pole = 6.467e+16
TOP MAIN SOLVE Loop
x[1] = -3.267
y[1] (analytic) = -13.863854991369743803418157369024
y[1] (numeric) = -13.86385499136974380341815736904
absolute error = 1.6e-29
relative error = 1.1540801609624456877613273694313e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.057e+09
Order of pole = 3.353e+15
TOP MAIN SOLVE Loop
x[1] = -3.266
y[1] (analytic) = -13.862468675187571201152880108457
y[1] (numeric) = -13.862468675187571201152880108473
absolute error = 1.6e-29
relative error = 1.1541955747491350886445891942160e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.265
y[1] (analytic) = -13.861082497630085466283887191156
y[1] (numeric) = -13.861082497630085466283887191171
absolute error = 1.5e-29
relative error = 1.0821665625729189812226547170895e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.264
y[1] (analytic) = -13.85969645868342482322476978878
y[1] (numeric) = -13.859696458683424823224769788795
absolute error = 1.5e-29
relative error = 1.0822747846401894515882515679418e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.780e+09
Order of pole = 7.829e+15
TOP MAIN SOLVE Loop
memory used=461.5MB, alloc=4.4MB, time=20.31
x[1] = -3.263
y[1] (analytic) = -13.85831055833372888249737114618
y[1] (numeric) = -13.858310558333728882497371146195
absolute error = 1.5e-29
relative error = 1.0823830175302077773746994763512e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.262
y[1] (analytic) = -13.856924796567138640593182686497
y[1] (numeric) = -13.856924796567138640593182686512
absolute error = 1.5e-29
relative error = 1.0824912612440562874830836409325e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.261
y[1] (analytic) = -13.855539173369796479834753975963
y[1] (numeric) = -13.855539173369796479834753975978
absolute error = 1.5e-29
relative error = 1.0825995157828174190527911937187e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.610e+09
Order of pole = 1.774e+16
TOP MAIN SOLVE Loop
x[1] = -3.26
y[1] (analytic) = -13.854153688727846168237116547012
y[1] (numeric) = -13.854153688727846168237116547027
absolute error = 1.5e-29
relative error = 1.0827077811475737174723355715636e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.947e+09
Order of pole = 3.480e+16
TOP MAIN SOLVE Loop
x[1] = -3.259
y[1] (analytic) = -13.852768342627432859369221578315
y[1] (numeric) = -13.85276834262743285936922157833
absolute error = 1.5e-29
relative error = 1.0828160573394078363901819700358e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.174e+09
Order of pole = 8.657e+15
TOP MAIN SOLVE Loop
x[1] = -3.258
y[1] (analytic) = -13.851383135054703092215391430352
y[1] (numeric) = -13.851383135054703092215391430367
absolute error = 1.5e-29
relative error = 1.0829243443594025377255738799127e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.257
y[1] (analytic) = -13.849998065995804791036785035142
y[1] (numeric) = -13.849998065995804791036785035157
absolute error = 1.5e-29
relative error = 1.0830326422086406916793607063818e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.429e+09
Order of pole = 5.324e+15
TOP MAIN SOLVE Loop
x[1] = -3.256
y[1] (analytic) = -13.848613135436887265232877138737
y[1] (numeric) = -13.848613135436887265232877138752
absolute error = 1.5e-29
relative error = 1.0831409508882052767448264710582e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.886e+09
Order of pole = 1.353e+16
TOP MAIN SOLVE Loop
x[1] = -3.255
y[1] (analytic) = -13.847228343364101209202951395103
y[1] (numeric) = -13.847228343364101209202951395118
absolute error = 1.5e-29
relative error = 1.0832492703991793797185195969267e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.305e+09
Order of pole = 3.150e+16
TOP MAIN SOLVE Loop
x[1] = -3.254
y[1] (analytic) = -13.845843689763598702207607309997
y[1] (numeric) = -13.845843689763598702207607310012
absolute error = 1.5e-29
relative error = 1.0833576007426461957110837763160e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.253
y[1] (analytic) = -13.844459174621533208230281033458
y[1] (numeric) = -13.844459174621533208230281033473
absolute error = 1.5e-29
relative error = 1.0834659419196890281580899220141e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.093e+09
Order of pole = 3.731e+15
TOP MAIN SOLVE Loop
x[1] = -3.252
y[1] (analytic) = -13.843074797924059575838779999524
y[1] (numeric) = -13.84307479792405957583877999954
absolute error = 1.6e-29
relative error = 1.1558125801934840414195938150757e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.651e+09
Order of pole = 7.574e+15
TOP MAIN SOLVE Loop
x[1] = -3.251
y[1] (analytic) = -13.841690559657334038046831411799
y[1] (numeric) = -13.841690559657334038046831411815
absolute error = 1.6e-29
relative error = 1.1559281672307589310371702990219e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.25
y[1] (analytic) = -13.840306459807514212175644573469
y[1] (numeric) = -13.840306459807514212175644573485
absolute error = 1.6e-29
relative error = 1.1560437658273155025950708234738e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.249
y[1] (analytic) = -13.838922498360759099715487060403
y[1] (numeric) = -13.838922498360759099715487060419
absolute error = 1.6e-29
relative error = 1.1561593759843097420598244256485e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.187e+09
memory used=465.4MB, alloc=4.4MB, time=20.48
Order of pole = 2.046e+15
TOP MAIN SOLVE Loop
x[1] = -3.248
y[1] (analytic) = -13.83753867530322908618727473594
y[1] (numeric) = -13.837538675303229086187274735956
absolute error = 1.6e-29
relative error = 1.1562749977028977510023369181690e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.247
y[1] (analytic) = -13.836154990621085941004175605981
y[1] (numeric) = -13.836154990621085941004175605997
absolute error = 1.6e-29
relative error = 1.1563906309842357466094519047821e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 2.049e+15
TOP MAIN SOLVE Loop
x[1] = -3.246
y[1] (analytic) = -13.834771444300492817333227513006
y[1] (numeric) = -13.834771444300492817333227513022
absolute error = 1.6e-29
relative error = 1.1565062758294800616955129522373e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.592e+09
Order of pole = 2.098e+15
TOP MAIN SOLVE Loop
x[1] = -3.245
y[1] (analytic) = -13.833388036327614251956969667631
y[1] (numeric) = -13.833388036327614251956969667647
absolute error = 1.6e-29
relative error = 1.1566219322397871447139269184392e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.460e+09
Order of pole = 3.432e+15
TOP MAIN SOLVE Loop
x[1] = -3.244
y[1] (analytic) = -13.832004766688616165135088016315
y[1] (numeric) = -13.832004766688616165135088016331
absolute error = 1.6e-29
relative error = 1.1567376002163135597687284369914e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.322e+09
Order of pole = 4.833e+15
TOP MAIN SOLVE Loop
x[1] = -3.243
y[1] (analytic) = -13.830621635369665860466074443845
y[1] (numeric) = -13.83062163536966586046607444386
absolute error = 1.5e-29
relative error = 1.0845499497752024874620114608561e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.881e+08
Order of pole = 5.012e+15
TOP MAIN SOLVE Loop
x[1] = -3.242
y[1] (analytic) = -13.8292386423569320247488998092
y[1] (numeric) = -13.829238642356932024748899809215
absolute error = 1.5e-29
relative error = 1.0846584101931105194307811377924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.241
y[1] (analytic) = -13.827855787636584727844700813434
y[1] (numeric) = -13.827855787636584727844700813448
absolute error = 1.4e-29
relative error = 1.0124490893604291515448443571924e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.541e+09
Order of pole = 7.281e+15
TOP MAIN SOLVE Loop
x[1] = -3.24
y[1] (analytic) = -13.826473071194795422538480698163
y[1] (numeric) = -13.826473071194795422538480698177
absolute error = 1.4e-29
relative error = 1.0125503393317793869956602487098e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.239
y[1] (analytic) = -13.825090493017736944400823773307
y[1] (numeric) = -13.825090493017736944400823773321
absolute error = 1.4e-29
relative error = 1.0126515994286330242021895074278e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.238
y[1] (analytic) = -13.823708053091583511649623772677
y[1] (numeric) = -13.823708053091583511649623772691
absolute error = 1.4e-29
relative error = 1.0127528696520026641338123395526e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.528e+09
Order of pole = 5.286e+15
TOP MAIN SOLVE Loop
x[1] = -3.237
y[1] (analytic) = -13.822325751402510725011826036039
y[1] (numeric) = -13.822325751402510725011826036053
absolute error = 1.4e-29
relative error = 1.0128541500029010090250690629288e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.236
y[1] (analytic) = -13.820943587936695567585183516269
y[1] (numeric) = -13.820943587936695567585183516283
absolute error = 1.4e-29
relative error = 1.0129554404823408623857871293933e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 3.270e+15
TOP MAIN SOLVE Loop
x[1] = -3.235
y[1] (analytic) = -13.819561562680316404700026610215
y[1] (numeric) = -13.819561562680316404700026610229
absolute error = 1.4e-29
relative error = 1.0130567410913351290112091598822e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.526e+09
Order of pole = 4.053e+15
TOP MAIN SOLVE Loop
memory used=469.2MB, alloc=4.4MB, time=20.65
x[1] = -3.234
y[1] (analytic) = -13.818179675619552983781046811885
y[1] (numeric) = -13.818179675619552983781046811899
absolute error = 1.4e-29
relative error = 1.0131580518308968149921219923918e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.220e+09
Order of pole = 4.855e+15
TOP MAIN SOLVE Loop
x[1] = -3.233
y[1] (analytic) = -13.816797926740586434209094186578
y[1] (numeric) = -13.816797926740586434209094186593
absolute error = 1.5e-29
relative error = 1.0856350421807561011339143673868e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.232
y[1] (analytic) = -13.815416316029599267182988664581
y[1] (numeric) = -13.815416316029599267182988664596
absolute error = 1.5e-29
relative error = 1.0857436111133303313450748706912e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.654e+09
Order of pole = 1.304e+15
TOP MAIN SOLVE Loop
x[1] = -3.231
y[1] (analytic) = -13.814034843472775375581345153036
y[1] (numeric) = -13.814034843472775375581345153051
absolute error = 1.5e-29
relative error = 1.0858521909033406817374021164067e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.918e+08
Order of pole = 3.190e+13
TOP MAIN SOLVE Loop
x[1] = -3.23
y[1] (analytic) = -13.812653509056300033824412464617
y[1] (numeric) = -13.812653509056300033824412464632
absolute error = 1.5e-29
relative error = 1.0859607815518729502119044400403e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.198e+09
Order of pole = 1.486e+16
TOP MAIN SOLVE Loop
x[1] = -3.229
y[1] (analytic) = -13.811272312766359897735926061613
y[1] (numeric) = -13.811272312766359897735926061628
absolute error = 1.5e-29
relative error = 1.0860693830600130432548094484084e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.228
y[1] (analytic) = -13.809891254589143004404974614053
y[1] (numeric) = -13.809891254589143004404974614068
absolute error = 1.5e-29
relative error = 1.0861779954288469759484230845082e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.227
y[1] (analytic) = -13.80851033451083877204788037048
y[1] (numeric) = -13.808510334510838772047880370494
absolute error = 1.4e-29
relative error = 1.0138675107488301471831904597932e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.226
y[1] (analytic) = -13.807129552517637999870093339999
y[1] (numeric) = -13.807129552517637999870093340013
absolute error = 1.4e-29
relative error = 1.0139689025694115660850501049338e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.225
y[1] (analytic) = -13.805748908595732867928099284219
y[1] (numeric) = -13.805748908595732867928099284233
absolute error = 1.4e-29
relative error = 1.0140703045296820191307662684867e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.224
y[1] (analytic) = -13.804368402731316936991341517701
y[1] (numeric) = -13.804368402731316936991341517715
absolute error = 1.4e-29
relative error = 1.0141717166306555259238884972447e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.109e+09
Order of pole = 9.454e+13
TOP MAIN SOLVE Loop
x[1] = -3.223
y[1] (analytic) = -13.802988034910585148404156515536
y[1] (numeric) = -13.80298803491058514840415651555
absolute error = 1.4e-29
relative error = 1.0142731388733462074749969599809e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.767e+09
Order of pole = 2.507e+15
TOP MAIN SOLVE Loop
x[1] = -3.222
y[1] (analytic) = -13.801607805119733823947723326675
y[1] (numeric) = -13.80160780511973382394772332669
absolute error = 1.5e-29
relative error = 1.0868298977772517352269753473883e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.221
y[1] (analytic) = -13.800227713344960665702026791627
y[1] (numeric) = -13.800227713344960665702026791642
absolute error = 1.5e-29
relative error = 1.0869385862013600921316014077533e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.393e+09
Order of pole = 2.658e+14
TOP MAIN SOLVE Loop
memory used=473.0MB, alloc=4.4MB, time=20.82
x[1] = -3.22
y[1] (analytic) = -13.798847759572464755907834563142
y[1] (numeric) = -13.798847759572464755907834563157
absolute error = 1.5e-29
relative error = 1.0870472854948543201076499441316e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.071e+09
Order of pole = 2.365e+16
TOP MAIN SOLVE Loop
x[1] = -3.219
y[1] (analytic) = -13.797467943788446556828687928502
y[1] (numeric) = -13.797467943788446556828687928517
absolute error = 1.5e-29
relative error = 1.0871559956588214120909690637298e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.131e+09
Order of pole = 4.771e+15
TOP MAIN SOLVE Loop
x[1] = -3.218
y[1] (analytic) = -13.796088265979107910612906432046
y[1] (numeric) = -13.796088265979107910612906432061
absolute error = 1.5e-29
relative error = 1.0872647166943484697221356044144e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.217
y[1] (analytic) = -13.794708726130652039155606296534
y[1] (numeric) = -13.794708726130652039155606296549
absolute error = 1.5e-29
relative error = 1.0873734486025227033573261511267e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.442e+09
Order of pole = 1.162e+16
TOP MAIN SOLVE Loop
x[1] = -3.216
y[1] (analytic) = -13.793329324229283543960732641986
y[1] (numeric) = -13.793329324229283543960732642
absolute error = 1.4e-29
relative error = 1.0149833786254693366072431968236e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.655e+09
Order of pole = 2.155e+15
TOP MAIN SOLVE Loop
x[1] = -3.215
y[1] (analytic) = -13.791950060261208406003105500603
y[1] (numeric) = -13.791950060261208406003105500618
absolute error = 1.5e-29
relative error = 1.0875909450411620837077180464639e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.623e+09
Order of pole = 1.242e+16
TOP MAIN SOLVE Loop
x[1] = -3.214
y[1] (analytic) = -13.790570934212633985590479626406
y[1] (numeric) = -13.790570934212633985590479626421
absolute error = 1.5e-29
relative error = 1.0876997095738021948111256689153e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.908e+09
Order of pole = 9.225e+15
TOP MAIN SOLVE Loop
x[1] = -3.213
y[1] (analytic) = -13.789191946069769022225618098193
y[1] (numeric) = -13.789191946069769022225618098208
absolute error = 1.5e-29
relative error = 1.0878084849834394107167194889476e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.067e+09
Order of pole = 4.219e+15
TOP MAIN SOLVE Loop
x[1] = -3.212
y[1] (analytic) = -13.787813095818823634468379714454
y[1] (numeric) = -13.787813095818823634468379714469
absolute error = 1.5e-29
relative error = 1.0879172712711614855217781273642e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.391e+09
Order of pole = 1.162e+15
TOP MAIN SOLVE Loop
x[1] = -3.211
y[1] (analytic) = -13.786434383446009319797820178856
y[1] (numeric) = -13.78643438344600931979782017887
absolute error = 1.4e-29
relative error = 1.0154909972088525299641336256393e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.390e+09
Order of pole = 3.783e+16
TOP MAIN SOLVE Loop
x[1] = -3.21
y[1] (analytic) = -13.785055808937538954474307074914
y[1] (numeric) = -13.785055808937538954474307074929
absolute error = 1.5e-29
relative error = 1.0881348764852117721345263695799e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.592e+10
Order of pole = 4.066e+17
TOP MAIN SOLVE Loop
x[1] = -3.209
y[1] (analytic) = -13.783677372279626793401648628487
y[1] (numeric) = -13.783677372279626793401648628502
absolute error = 1.5e-29
relative error = 1.0882436954137160360845322162909e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.208
y[1] (analytic) = -13.782299073458488469989236256695
y[1] (numeric) = -13.78229907345848846998923625671
absolute error = 1.5e-29
relative error = 1.0883525252246572632403958886511e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.846e+09
Order of pole = 2.812e+16
TOP MAIN SOLVE Loop
x[1] = -3.207
y[1] (analytic) = -13.7809209124603409960142009019
y[1] (numeric) = -13.780920912460340996014200901915
absolute error = 1.5e-29
relative error = 1.0884613659191237517124365733106e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.206
y[1] (analytic) = -13.779542889271402761483583149363
y[1] (numeric) = -13.779542889271402761483583149378
absolute error = 1.5e-29
relative error = 1.0885702174982039084462261607774e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=476.8MB, alloc=4.4MB, time=20.99
x[1] = -3.205
y[1] (analytic) = -13.7781650038778935344965171272
y[1] (numeric) = -13.778165003877893534496517127215
absolute error = 1.5e-29
relative error = 1.0886790799629862492334733148820e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.204
y[1] (analytic) = -13.776787256266034461106428187258
y[1] (numeric) = -13.776787256266034461106428187273
absolute error = 1.5e-29
relative error = 1.0887879533145593987229086307035e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.304e+09
Order of pole = 5.852e+15
TOP MAIN SOLVE Loop
x[1] = -3.203
y[1] (analytic) = -13.775409646422048065183244365533
y[1] (numeric) = -13.775409646422048065183244365548
absolute error = 1.5e-29
relative error = 1.0888968375540120904311708810665e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.202
y[1] (analytic) = -13.774032174332158248275621620755
y[1] (numeric) = -13.77403217433215824827562162077
absolute error = 1.5e-29
relative error = 1.0890057326824331667536943517162e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.201
y[1] (analytic) = -13.772654839982590289473182849763
y[1] (numeric) = -13.772654839982590289473182849778
absolute error = 1.5e-29
relative error = 1.0891146387009115789755972652813e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.382e+09
Order of pole = 1.193e+16
TOP MAIN SOLVE Loop
x[1] = -3.2
y[1] (analytic) = -13.771277643359570845268770678282
y[1] (numeric) = -13.771277643359570845268770678297
absolute error = 1.5e-29
relative error = 1.0892235556105363872825712941353e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.199
y[1] (analytic) = -13.769900584449327949420714025738
y[1] (numeric) = -13.769900584449327949420714025753
absolute error = 1.5e-29
relative error = 1.0893324834123967607717721622619e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.518e+09
Order of pole = 2.059e+15
TOP MAIN SOLVE Loop
x[1] = -3.198
y[1] (analytic) = -13.768523663238091012815108442729
y[1] (numeric) = -13.768523663238091012815108442744
absolute error = 1.5e-29
relative error = 1.0894414221075819774627113362353e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.119e+09
Order of pole = 2.860e+15
TOP MAIN SOLVE Loop
x[1] = -3.197
y[1] (analytic) = -13.767146879712090823328110219767
y[1] (numeric) = -13.767146879712090823328110219783
absolute error = 1.6e-29
relative error = 1.1621870631436601859286920591204e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.743e+09
Order of pole = 1.952e+15
TOP MAIN SOLVE Loop
x[1] = -3.196
y[1] (analytic) = -13.76577023385755954568824426593
y[1] (numeric) = -13.765770233857559545688244265946
absolute error = 1.6e-29
relative error = 1.1623032876611035703519860816354e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.195
y[1] (analytic) = -13.764393725660730721338725756026
y[1] (numeric) = -13.764393725660730721338725756042
absolute error = 1.6e-29
relative error = 1.1624195238015798410721765414081e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.194
y[1] (analytic) = -13.763017355107839268299795544917
y[1] (numeric) = -13.763017355107839268299795544933
absolute error = 1.6e-29
relative error = 1.1625357715662513594949947801447e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.193
y[1] (analytic) = -13.761641122185121481031069347601
y[1] (numeric) = -13.761641122185121481031069347618
absolute error = 1.7e-29
relative error = 1.2353177828910481409723825080364e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.697e+09
Order of pole = 1.724e+15
TOP MAIN SOLVE Loop
x[1] = -3.192
y[1] (analytic) = -13.760265026878815030293900683699
y[1] (numeric) = -13.760265026878815030293900683716
absolute error = 1.7e-29
relative error = 1.2354413208461320516861293327496e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=480.6MB, alloc=4.4MB, time=21.16
x[1] = -3.191
y[1] (analytic) = -13.758889069175158963013757584949
y[1] (numeric) = -13.758889069175158963013757584966
absolute error = 1.7e-29
relative error = 1.2355648711556291811565410181403e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.325e+09
Order of pole = 5.479e+15
TOP MAIN SOLVE Loop
x[1] = -3.19
y[1] (analytic) = -13.757513249060393702142613064349
y[1] (numeric) = -13.757513249060393702142613064366
absolute error = 1.7e-29
relative error = 1.2356884338207750324796184448255e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.189
y[1] (analytic) = -13.75613756652076104652134934556
y[1] (numeric) = -13.756137566520761046521349345577
absolute error = 1.7e-29
relative error = 1.2358120088428052323078498149125e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.188
y[1] (analytic) = -13.754762021542504170742175851203
y[1] (numeric) = -13.75476202154250417074217585122
absolute error = 1.7e-29
relative error = 1.2359355962229555308625669185341e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.187
y[1] (analytic) = -13.753386614111867625011060948662
y[1] (numeric) = -13.75338661411186762501106094868
absolute error = 1.8e-29
relative error = 1.3087685604308419079431439676062e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.186
y[1] (analytic) = -13.752011344215097335010177452035
y[1] (numeric) = -13.752011344215097335010177452053
absolute error = 1.8e-29
relative error = 1.3088994438309459278348643630297e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.185
y[1] (analytic) = -13.750636211838440601760361878836
y[1] (numeric) = -13.750636211838440601760361878853
absolute error = 1.7e-29
relative error = 1.2363064325244863748911205498235e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.184
y[1] (analytic) = -13.74926121696814610148358746009
y[1] (numeric) = -13.749261216968146101483587460107
absolute error = 1.7e-29
relative error = 1.2364300693494770423745087801684e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.183
y[1] (analytic) = -13.74788635959046388546545090244
y[1] (numeric) = -13.747886359590463885465450902457
absolute error = 1.7e-29
relative error = 1.2365537185387684136562513489386e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.766e+09
Order of pole = 1.920e+16
TOP MAIN SOLVE Loop
x[1] = -3.182
y[1] (analytic) = -13.746511639691645379917672900887
y[1] (numeric) = -13.746511639691645379917672900904
absolute error = 1.7e-29
relative error = 1.2366773800935969806302923788625e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.181
y[1] (analytic) = -13.745137057257943385840612400792
y[1] (numeric) = -13.74513705725794338584061240081
absolute error = 1.8e-29
relative error = 1.3095540571925640270133567616167e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.18
y[1] (analytic) = -13.743762612275612078885794607768
y[1] (numeric) = -13.743762612275612078885794607786
absolute error = 1.8e-29
relative error = 1.3096850191462718338449946959901e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.882e+09
Order of pole = 2.930e+15
TOP MAIN SOLVE Loop
x[1] = -3.179
y[1] (analytic) = -13.742388304730907009218452744075
y[1] (numeric) = -13.742388304730907009218452744093
absolute error = 1.8e-29
relative error = 1.3098159941968298430533927986704e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.178
y[1] (analytic) = -13.741014134610085101380083550165
y[1] (numeric) = -13.741014134610085101380083550182
absolute error = 1.7e-29
relative error = 1.2371721499930173715260435860245e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.359e+09
Order of pole = 7.866e+14
TOP MAIN SOLVE Loop
x[1] = -3.177
y[1] (analytic) = -13.739640101899404654151016529975
y[1] (numeric) = -13.739640101899404654151016529992
absolute error = 1.7e-29
relative error = 1.2372958733940836237416022752770e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.063e+09
Order of pole = 2.285e+16
memory used=484.4MB, alloc=4.4MB, time=21.33
TOP MAIN SOLVE Loop
x[1] = -3.176
y[1] (analytic) = -13.738266206585125340412996938623
y[1] (numeric) = -13.73826620658512534041299693864
absolute error = 1.7e-29
relative error = 1.2374196091681086202087961503332e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.462e+09
Order of pole = 1.972e+15
TOP MAIN SOLVE Loop
x[1] = -3.175
y[1] (analytic) = -13.736892448653508207011782511106
y[1] (numeric) = -13.736892448653508207011782511123
absolute error = 1.7e-29
relative error = 1.2375433573163297186689063073154e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.544e+09
Order of pole = 2.176e+16
TOP MAIN SOLVE Loop
x[1] = -3.174
y[1] (analytic) = -13.735518828090815674619753930643
y[1] (numeric) = -13.735518828090815674619753930661
absolute error = 1.8e-29
relative error = 1.3104710659482187771113617280640e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.173
y[1] (analytic) = -13.734145344883311537598539035289
y[1] (numeric) = -13.734145344883311537598539035307
absolute error = 1.8e-29
relative error = 1.3106021196073873460348967687830e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.335e+09
Order of pole = 5.159e+15
TOP MAIN SOLVE Loop
x[1] = -3.172
y[1] (analytic) = -13.732771999017260963861650761432
y[1] (numeric) = -13.73277199901726096386165076145
absolute error = 1.8e-29
relative error = 1.3107331863725771219539896035531e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.442e+09
Order of pole = 1.089e+16
TOP MAIN SOLVE Loop
x[1] = -3.171
y[1] (analytic) = -13.731398790478930494737138822815
y[1] (numeric) = -13.731398790478930494737138822833
absolute error = 1.8e-29
relative error = 1.3108642662450987725216302146088e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.591e+09
Order of pole = 2.969e+15
TOP MAIN SOLVE Loop
x[1] = -3.17
y[1] (analytic) = -13.730025719254588044830255123704
y[1] (numeric) = -13.730025719254588044830255123721
absolute error = 1.7e-29
relative error = 1.2381622837136929244383425821258e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.715e+09
Order of pole = 6.930e+15
TOP MAIN SOLVE Loop
x[1] = -3.169
y[1] (analytic) = -13.728652785330502901886132904822
y[1] (numeric) = -13.728652785330502901886132904839
absolute error = 1.7e-29
relative error = 1.2382861061330820778389826847802e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.373e+09
Order of pole = 1.171e+16
TOP MAIN SOLVE Loop
x[1] = -3.168
y[1] (analytic) = -13.727279988692945726652479620691
y[1] (numeric) = -13.727279988692945726652479620708
absolute error = 1.7e-29
relative error = 1.2384099409353323028894944537064e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.167
y[1] (analytic) = -13.72590732932818855274228354699
y[1] (numeric) = -13.725907329328188552742283547007
absolute error = 1.7e-29
relative error = 1.2385337881216819476134120960955e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.166
y[1] (analytic) = -13.724534807222504786496534116575
y[1] (numeric) = -13.724534807222504786496534116592
absolute error = 1.7e-29
relative error = 1.2386576476933694838752641190730e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.165
y[1] (analytic) = -13.72316242236216920684695598277
y[1] (numeric) = -13.723162422362169206846955982787
absolute error = 1.7e-29
relative error = 1.2387815196516335073929580483552e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.021e+09
Order of pole = 8.773e+15
TOP MAIN SOLVE Loop
x[1] = -3.164
y[1] (analytic) = -13.721790174733457965178756808572
y[1] (numeric) = -13.721790174733457965178756808589
absolute error = 1.7e-29
relative error = 1.2389054039977127377501663854384e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.903e+09
Order of pole = 3.754e+15
TOP MAIN SOLVE Loop
x[1] = -3.163
y[1] (analytic) = -13.72041806432264858519338878039
y[1] (numeric) = -13.720418064322648585193388780407
absolute error = 1.7e-29
relative error = 1.2390293007328460184087138034456e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.813e+09
Order of pole = 1.988e+16
TOP MAIN SOLVE Loop
memory used=488.3MB, alloc=4.4MB, time=21.50
x[1] = -3.162
y[1] (analytic) = -13.719046091116019962771323844943
y[1] (numeric) = -13.71904609111601996277132384496
absolute error = 1.7e-29
relative error = 1.2391532098582723167209655817554e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.758e+09
Order of pole = 2.149e+15
TOP MAIN SOLVE Loop
x[1] = -3.161
y[1] (analytic) = -13.717674255099852365834842667951
y[1] (numeric) = -13.717674255099852365834842667968
absolute error = 1.7e-29
relative error = 1.2392771313752307239422172795359e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.343e+09
Order of pole = 8.324e+15
TOP MAIN SOLVE Loop
x[1] = -3.16
y[1] (analytic) = -13.716302556260427434210837313244
y[1] (numeric) = -13.716302556260427434210837313261
absolute error = 1.7e-29
relative error = 1.2394010652849604552430856483079e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.159
y[1] (analytic) = -13.714930994584028179493627640917
y[1] (numeric) = -13.714930994584028179493627640934
absolute error = 1.7e-29
relative error = 1.2395250115887008497219007836616e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.949e+09
Order of pole = 1.543e+15
TOP MAIN SOLVE Loop
x[1] = -3.158
y[1] (analytic) = -13.713559570056938984907791423157
y[1] (numeric) = -13.713559570056938984907791423174
absolute error = 1.7e-29
relative error = 1.2396489702876913704170995162498e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+09
Order of pole = 4.535e+15
TOP MAIN SOLVE Loop
x[1] = -3.157
y[1] (analytic) = -13.712188282665445605171008176375
y[1] (numeric) = -13.712188282665445605171008176393
absolute error = 1.8e-29
relative error = 1.3127007614645346398678329858413e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.156
y[1] (analytic) = -13.710817132395835166356916708272
y[1] (numeric) = -13.71081713239583516635691670829
absolute error = 1.8e-29
relative error = 1.3128320381044036895844329572412e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.002e+09
Order of pole = 2.735e+15
TOP MAIN SOLVE Loop
x[1] = -3.155
y[1] (analytic) = -13.709446119234396165757986378455
y[1] (numeric) = -13.709446119234396165757986378474
absolute error = 1.9e-29
relative error = 1.3859057349766260830234110796876e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.988e+09
Order of pole = 7.800e+15
TOP MAIN SOLVE Loop
x[1] = -3.154
y[1] (analytic) = -13.708075243167418471748402071254
y[1] (numeric) = -13.708075243167418471748402071272
absolute error = 1.8e-29
relative error = 1.3130946307704158626535330495355e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.232e+09
Order of pole = 6.452e+12
TOP MAIN SOLVE Loop
x[1] = -3.153
y[1] (analytic) = -13.706704504181193323646962879343
y[1] (numeric) = -13.706704504181193323646962879361
absolute error = 1.8e-29
relative error = 1.3132259467991849126683431733382e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.152
y[1] (analytic) = -13.705333902262013331579994496819
y[1] (numeric) = -13.705333902262013331579994496837
absolute error = 1.8e-29
relative error = 1.3133572759602134416185519841322e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.730e+09
Order of pole = 3.069e+16
TOP MAIN SOLVE Loop
x[1] = -3.151
y[1] (analytic) = -13.703963437396172476344275320349
y[1] (numeric) = -13.703963437396172476344275320367
absolute error = 1.8e-29
relative error = 1.3134886182548147411155391810950e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.941e+09
Order of pole = 4.078e+15
TOP MAIN SOLVE Loop
x[1] = -3.15
y[1] (analytic) = -13.702593109569966109269976257023
y[1] (numeric) = -13.702593109569966109269976257041
absolute error = 1.8e-29
relative error = 1.3136199736843022341064122783185e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.898e+09
Order of pole = 3.292e+15
TOP MAIN SOLVE Loop
x[1] = -3.149
y[1] (analytic) = -13.701222918769690952083614237542
y[1] (numeric) = -13.70122291876969095208361423756
absolute error = 1.8e-29
relative error = 1.3137513422499894748871408342910e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.148
y[1] (analytic) = -13.699852864981645096771019433371
y[1] (numeric) = -13.699852864981645096771019433389
absolute error = 1.8e-29
relative error = 1.3138827239531901491156919948675e-28 %
Correct digits = 29
h = 0.001
memory used=492.1MB, alloc=4.4MB, time=21.66
Complex estimate of poles used for equation 1
Radius of convergence = 2.121e+09
Order of pole = 4.470e+15
TOP MAIN SOLVE Loop
x[1] = -3.147
y[1] (analytic) = -13.698482948192128005440316176479
y[1] (numeric) = -13.698482948192128005440316176497
absolute error = 1.8e-29
relative error = 1.3140141187952180738251673498604e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.146
y[1] (analytic) = -13.697113168387440510184917580308
y[1] (numeric) = -13.697113168387440510184917580327
absolute error = 1.9e-29
relative error = 1.3871536115983531528501044980143e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.145
y[1] (analytic) = -13.695743525553884812946533860597
y[1] (numeric) = -13.695743525553884812946533860616
absolute error = 1.9e-29
relative error = 1.3872923338955122442056773112941e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.808e+10
Order of pole = 6.193e+17
TOP MAIN SOLVE Loop
x[1] = -3.144
y[1] (analytic) = -13.694374019677764485378194354677
y[1] (numeric) = -13.694374019677764485378194354696
absolute error = 1.9e-29
relative error = 1.3874310700655946860771420196136e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.143
y[1] (analytic) = -13.693004650745384468707283237894
y[1] (numeric) = -13.693004650745384468707283237913
absolute error = 1.9e-29
relative error = 1.3875698201099878401664791764384e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.142
y[1] (analytic) = -13.691635418743051073598588935764
y[1] (numeric) = -13.691635418743051073598588935784
absolute error = 2.0e-29
relative error = 1.4607458779263991651776595505604e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.141
y[1] (analytic) = -13.690266323657071980017367230512
y[1] (numeric) = -13.690266323657071980017367230531
absolute error = 1.9e-29
relative error = 1.3878473618272564255361042429194e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.804e+08
Order of pole = 2.275e+15
TOP MAIN SOLVE Loop
x[1] = -3.14
y[1] (analytic) = -13.688897365473756237092418060604
y[1] (numeric) = -13.688897365473756237092418060623
absolute error = 1.9e-29
relative error = 1.3879861535029072739913908539164e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.139
y[1] (analytic) = -13.687528544179414262979176011926
y[1] (numeric) = -13.687528544179414262979176011945
absolute error = 1.9e-29
relative error = 1.3881249590584196690423014878738e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.138
y[1] (analytic) = -13.686159859760357844722814499222
y[1] (numeric) = -13.686159859760357844722814499242
absolute error = 2.0e-29
relative error = 1.4613302931528228065738071665933e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.137
y[1] (analytic) = -13.684791312202900138121363636434
y[1] (numeric) = -13.684791312202900138121363636453
absolute error = 1.9e-29
relative error = 1.3884026118145814599686136157540e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.456e+09
Order of pole = 1.284e+15
TOP MAIN SOLVE Loop
x[1] = -3.136
y[1] (analytic) = -13.683422901493355667588841794563
y[1] (numeric) = -13.683422901493355667588841794582
absolute error = 1.9e-29
relative error = 1.3885414590180073834079467919088e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.135
y[1] (analytic) = -13.682054627618040326018400845702
y[1] (numeric) = -13.68205462761804032601840084572
absolute error = 1.8e-29
relative error = 1.3155918822064874923565045979317e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.134
y[1] (analytic) = -13.680686490563271374645485091847
y[1] (numeric) = -13.680686490563271374645485091865
absolute error = 1.8e-29
relative error = 1.3157234479728868229336212684339e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=495.9MB, alloc=4.4MB, time=21.83
x[1] = -3.133
y[1] (analytic) = -13.679318490315367442911003877143
y[1] (numeric) = -13.679318490315367442911003877161
absolute error = 1.8e-29
relative error = 1.3158550268965206442039682383677e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 3.272e+15
TOP MAIN SOLVE Loop
x[1] = -3.132
y[1] (analytic) = -13.677950626860648528324517882175
y[1] (numeric) = -13.677950626860648528324517882193
absolute error = 1.8e-29
relative error = 1.3159866189787047454049802114675e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.131
y[1] (analytic) = -13.676582900185435996327439098952
y[1] (numeric) = -13.67658290018543599632743909897
absolute error = 1.8e-29
relative error = 1.3161182242207550473595948004284e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.13
y[1] (analytic) = -13.675215310276052580156244485206
y[1] (numeric) = -13.675215310276052580156244485224
absolute error = 1.8e-29
relative error = 1.3162498426239876024894117351474e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.567e+09
Order of pole = 4.791e+15
TOP MAIN SOLVE Loop
x[1] = -3.129
y[1] (analytic) = -13.673847857118822380705703296643
y[1] (numeric) = -13.673847857118822380705703296661
absolute error = 1.8e-29
relative error = 1.3163814741897185948278533869500e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.775e+09
Order of pole = 4.041e+16
TOP MAIN SOLVE Loop
x[1] = -3.128
y[1] (analytic) = -13.672480540700070866392118095776
y[1] (numeric) = -13.672480540700070866392118095795
absolute error = 1.9e-29
relative error = 1.3896527366370012478129558649875e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.127
y[1] (analytic) = -13.671113361006124873016579435977
y[1] (numeric) = -13.671113361006124873016579435996
absolute error = 1.9e-29
relative error = 1.3897917088591602457025184421591e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.231e+09
Order of pole = 1.020e+16
TOP MAIN SOLVE Loop
x[1] = -3.126
y[1] (analytic) = -13.669746318023312603628234219371
y[1] (numeric) = -13.669746318023312603628234219389
absolute error = 1.8e-29
relative error = 1.3167764478750660098828978406720e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.234e+08
Order of pole = 1.741e+15
TOP MAIN SOLVE Loop
x[1] = -3.125
y[1] (analytic) = -13.668379411737963628387567727212
y[1] (numeric) = -13.66837941173796362838756772723
absolute error = 1.8e-29
relative error = 1.3169081321039552240872069568845e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.388e+09
Order of pole = 3.876e+15
TOP MAIN SOLVE Loop
x[1] = -3.124
y[1] (analytic) = -13.66701264213640888442969932138
y[1] (numeric) = -13.667012642136408884429699321398
absolute error = 1.8e-29
relative error = 1.3170398295019257703053027518268e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.123
y[1] (analytic) = -13.665646009204980675727691815612
y[1] (numeric) = -13.66564600920498067572769181563
absolute error = 1.8e-29
relative error = 1.3171715400702946225179881659966e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.719e+09
Order of pole = 4.405e+15
TOP MAIN SOLVE Loop
x[1] = -3.122
y[1] (analytic) = -13.664279512930012672955874515123
y[1] (numeric) = -13.664279512930012672955874515141
absolute error = 1.8e-29
relative error = 1.3173032638103788864100493095909e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.121
y[1] (analytic) = -13.662913153297839913353179923232
y[1] (numeric) = -13.66291315329783991335317992325
absolute error = 1.8e-29
relative error = 1.3174350007234957993834265193647e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.12
y[1] (analytic) = -13.661546930294798800586494113641
y[1] (numeric) = -13.661546930294798800586494113659
absolute error = 1.8e-29
relative error = 1.3175667508109627305703867326614e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.119
memory used=499.7MB, alloc=4.4MB, time=22.00
y[1] (analytic) = -13.660180843907227104614020766987
y[1] (numeric) = -13.660180843907227104614020767005
absolute error = 1.8e-29
relative error = 1.3176985140740971808466971787466e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.893e+09
Order of pole = 1.050e+16
TOP MAIN SOLVE Loop
x[1] = -3.118
y[1] (analytic) = -13.658814894121463961548658870312
y[1] (numeric) = -13.65881489412146396154865887033
absolute error = 1.8e-29
relative error = 1.3178302905142167828448003875765e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.117
y[1] (analytic) = -13.657449080923849873521394078076
y[1] (numeric) = -13.657449080923849873521394078095
absolute error = 1.9e-29
relative error = 1.3911821956955637065762677670299e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.049e+09
Order of pole = 2.248e+15
TOP MAIN SOLVE Loop
x[1] = -3.116
y[1] (analytic) = -13.656083404300726708544703733357
y[1] (numeric) = -13.656083404300726708544703733376
absolute error = 1.9e-29
relative error = 1.3913213208712761109207349364857e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.115
y[1] (analytic) = -13.654717864238437700375975547859
y[1] (numeric) = -13.654717864238437700375975547877
absolute error = 1.8e-29
relative error = 1.3182256989096648021211334775230e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.114
y[1] (analytic) = -13.65335246072332744838093993937
y[1] (numeric) = -13.653352460723327448380939939388
absolute error = 1.8e-29
relative error = 1.3183575280709039729255381450395e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.673e+09
Order of pole = 4.850e+16
TOP MAIN SOLVE Loop
x[1] = -3.113
y[1] (analytic) = -13.65198719374174191739711602531
y[1] (numeric) = -13.651987193741741917397116025329
absolute error = 1.9e-29
relative error = 1.3917387798832583485044783504755e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.571e+09
Order of pole = 2.111e+16
TOP MAIN SOLVE Loop
x[1] = -3.112
y[1] (analytic) = -13.650622063280028437597271270993
y[1] (numeric) = -13.650622063280028437597271271011
absolute error = 1.8e-29
relative error = 1.3186212259454266130696481918023e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.111
y[1] (analytic) = -13.649257069324535704352894791233
y[1] (numeric) = -13.649257069324535704352894791251
absolute error = 1.8e-29
relative error = 1.3187530946613470611567774547782e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.224e+09
Order of pole = 5.127e+15
TOP MAIN SOLVE Loop
x[1] = -3.11
y[1] (analytic) = -13.647892211861613778097684303954
y[1] (numeric) = -13.647892211861613778097684303972
absolute error = 1.8e-29
relative error = 1.3188849765647984668469864551629e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 4.109e+15
TOP MAIN SOLVE Loop
x[1] = -3.109
y[1] (analytic) = -13.64652749087761408419104673441
y[1] (numeric) = -13.646527490877614084191046734428
absolute error = 1.8e-29
relative error = 1.3190168716570996491758882657210e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.212e+09
Order of pole = 9.008e+15
TOP MAIN SOLVE Loop
x[1] = -3.108
y[1] (analytic) = -13.645162906358889412781612468664
y[1] (numeric) = -13.645162906358889412781612468681
absolute error = 1.7e-29
relative error = 1.2458627366095934724527275113160e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.465e+09
Order of pole = 5.804e+15
TOP MAIN SOLVE Loop
x[1] = -3.107
y[1] (analytic) = -13.643798458291793918670763254961
y[1] (numeric) = -13.643798458291793918670763254978
absolute error = 1.7e-29
relative error = 1.2459873291127757638285736380746e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.106
y[1] (analytic) = -13.642434146662683121176173751629
y[1] (numeric) = -13.642434146662683121176173751647
absolute error = 1.8e-29
relative error = 1.3194126360802920247574878050210e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.105
y[1] (analytic) = -13.641069971457913903995366720145
y[1] (numeric) = -13.641069971457913903995366720162
absolute error = 1.7e-29
relative error = 1.2462365515000063007448163482124e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=503.5MB, alloc=4.4MB, time=22.17
x[1] = -3.104
y[1] (analytic) = -13.639705932663844515069281861988
y[1] (numeric) = -13.639705932663844515069281862005
absolute error = 1.7e-29
relative error = 1.2463611813865467701595951539817e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.103
y[1] (analytic) = -13.638342030266834566445858297945
y[1] (numeric) = -13.638342030266834566445858297961
absolute error = 1.6e-29
relative error = 1.1731631282227755894834680875578e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.102
y[1] (analytic) = -13.636978264253245034143630688468
y[1] (numeric) = -13.636978264253245034143630688484
absolute error = 1.6e-29
relative error = 1.1732804504016090402326089772005e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.101
y[1] (analytic) = -13.635614634609438258015338993751
y[1] (numeric) = -13.635614634609438258015338993767
absolute error = 1.6e-29
relative error = 1.1733977843132470047751773591085e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.292e+09
Order of pole = 4.478e+15
TOP MAIN SOLVE Loop
x[1] = -3.1
y[1] (analytic) = -13.634251141321777941611551872143
y[1] (numeric) = -13.634251141321777941611551872159
absolute error = 1.6e-29
relative error = 1.1735151299588628222285306613047e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.440e+09
Order of pole = 4.982e+15
TOP MAIN SOLVE Loop
x[1] = -3.099
y[1] (analytic) = -13.632887784376629152044303715539
y[1] (numeric) = -13.632887784376629152044303715554
absolute error = 1.5e-29
relative error = 1.1002804568809030772341921300342e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.936e+08
Order of pole = 3.216e+15
TOP MAIN SOLVE Loop
x[1] = -3.098
y[1] (analytic) = -13.631524563760358319850745320385
y[1] (numeric) = -13.6315245637603583198507453204
absolute error = 1.5e-29
relative error = 1.1003904904281768366071713478344e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.097
y[1] (analytic) = -13.63016147945933323885680819294
y[1] (numeric) = -13.630161479459333238856808192955
absolute error = 1.5e-29
relative error = 1.1005005349793555094318396883311e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.096
y[1] (analytic) = -13.62879853145992306604088248742
y[1] (numeric) = -13.628798531459923066040882487434
absolute error = 1.4e-29
relative error = 1.0272365511665035718061741898512e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.290e+09
Order of pole = 1.651e+16
TOP MAIN SOLVE Loop
x[1] = -3.095
y[1] (analytic) = -13.627435719748498321397508575665
y[1] (numeric) = -13.627435719748498321397508575679
absolute error = 1.4e-29
relative error = 1.0273392799579741883679716512295e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.094
y[1] (analytic) = -13.626073044311430887801082246977
y[1] (numeric) = -13.626073044311430887801082246991
absolute error = 1.4e-29
relative error = 1.0274420190228376130706716654576e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.093
y[1] (analytic) = -13.624710505135094010869573536745
y[1] (numeric) = -13.624710505135094010869573536759
absolute error = 1.4e-29
relative error = 1.0275447683621212365637646384368e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.233e+09
Order of pole = 2.326e+16
TOP MAIN SOLVE Loop
x[1] = -3.092
y[1] (analytic) = -13.623348102205862298828259182514
y[1] (numeric) = -13.623348102205862298828259182528
absolute error = 1.4e-29
relative error = 1.0276475279768525522409430495923e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.342e+09
Order of pole = 4.787e+15
TOP MAIN SOLVE Loop
x[1] = -3.091
y[1] (analytic) = -13.621985835510111722373468706125
y[1] (numeric) = -13.621985835510111722373468706138
absolute error = 1.3e-29
relative error = 9.5433956230605493080392092968893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=507.3MB, alloc=4.4MB, time=22.34
x[1] = -3.09
y[1] (analytic) = -13.620623705034219614536344120559
y[1] (numeric) = -13.620623705034219614536344120573
absolute error = 1.4e-29
relative error = 1.0278530780367687475049871029713e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.089
y[1] (analytic) = -13.619261710764564670546613260144
y[1] (numeric) = -13.619261710764564670546613260158
absolute error = 1.4e-29
relative error = 1.0279558684840091276927276150017e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.088
y[1] (analytic) = -13.617899852687526947696376732731
y[1] (numeric) = -13.617899852687526947696376732745
absolute error = 1.4e-29
relative error = 1.0280586692108082012868583108483e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.216e+09
Order of pole = 3.729e+15
TOP MAIN SOLVE Loop
x[1] = -3.087
y[1] (analytic) = -13.616538130789487865203908492506
y[1] (numeric) = -13.616538130789487865203908492519
absolute error = 1.3e-29
relative error = 9.5472137448832297730221041352043e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.412e+09
Order of pole = 1.476e+15
TOP MAIN SOLVE Loop
x[1] = -3.086
y[1] (analytic) = -13.615176545056830204077470032055
y[1] (numeric) = -13.615176545056830204077470032069
absolute error = 1.4e-29
relative error = 1.0282643015071945605755469810734e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.483e+09
Order of pole = 2.332e+15
TOP MAIN SOLVE Loop
x[1] = -3.085
y[1] (analytic) = -13.61381509547593810697913819234
y[1] (numeric) = -13.613815095475938106979138192354
absolute error = 1.4e-29
relative error = 1.0283671330788381692356821508092e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.606e+09
Order of pole = 3.453e+16
TOP MAIN SOLVE Loop
x[1] = -3.084
y[1] (analytic) = -13.612453782033197078088646589198
y[1] (numeric) = -13.612453782033197078088646589212
absolute error = 1.4e-29
relative error = 1.0284699749341531172539251247488e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.083
y[1] (analytic) = -13.611092604714993982967240655032
y[1] (numeric) = -13.611092604714993982967240655046
absolute error = 1.4e-29
relative error = 1.0285728270741678231842823985358e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.082
y[1] (analytic) = -13.609731563507717048421546294305
y[1] (numeric) = -13.609731563507717048421546294319
absolute error = 1.4e-29
relative error = 1.0286756894999108084277581326408e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.293e+09
Order of pole = 1.124e+16
TOP MAIN SOLVE Loop
x[1] = -3.081
y[1] (analytic) = -13.608370658397755862367452151496
y[1] (numeric) = -13.60837065839775586236745215151
absolute error = 1.4e-29
relative error = 1.0287785622124106972426393663801e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.660e+09
Order of pole = 3.822e+15
TOP MAIN SOLVE Loop
x[1] = -3.08
y[1] (analytic) = -13.607009889371501373694005490143
y[1] (numeric) = -13.607009889371501373694005490158
absolute error = 1.5e-29
relative error = 1.1023729770136030893801238505432e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.079
y[1] (analytic) = -13.605649256415345892127321681624
y[1] (numeric) = -13.605649256415345892127321681639
absolute error = 1.5e-29
relative error = 1.1024832198233530681798921805129e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.947e+09
Order of pole = 3.229e+15
TOP MAIN SOLVE Loop
x[1] = -3.078
y[1] (analytic) = -13.6042887595156830880945073023
y[1] (numeric) = -13.604288759515683088094507302314
absolute error = 1.4e-29
relative error = 1.0290872420807395707738479365027e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.704e+09
Order of pole = 5.620e+15
TOP MAIN SOLVE Loop
x[1] = -3.077
y[1] (analytic) = -13.602928398658907992587596837674
y[1] (numeric) = -13.602928398658907992587596837688
absolute error = 1.4e-29
relative error = 1.0291901559505553739629192324633e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.076
y[1] (analytic) = -13.601568173831416997027502992201
y[1] (numeric) = -13.601568173831416997027502992215
absolute error = 1.4e-29
relative error = 1.0292930801122727452341289038332e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=511.1MB, alloc=4.4MB, time=22.51
x[1] = -3.075
y[1] (analytic) = -13.600208085019607853127980603381
y[1] (numeric) = -13.600208085019607853127980603394
absolute error = 1.3e-29
relative error = 9.5586772781214086004797205291018e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.074
y[1] (analytic) = -13.598848132209879672759604158782
y[1] (numeric) = -13.598848132209879672759604158795
absolute error = 1.3e-29
relative error = 9.5596331936442002846551169668752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.073
y[1] (analytic) = -13.597488315388632927813758914635
y[1] (numeric) = -13.597488315388632927813758914649
absolute error = 1.4e-29
relative error = 1.0296019143591271983777366703620e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.072
y[1] (analytic) = -13.596128634542269450066645614636
y[1] (numeric) = -13.59612863454226945006664561465
absolute error = 1.4e-29
relative error = 1.0297048796987442875023640685367e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.071
y[1] (analytic) = -13.594769089657192431043298807589
y[1] (numeric) = -13.594769089657192431043298807603
absolute error = 1.4e-29
relative error = 1.0298078553354101821953083420849e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.07
y[1] (analytic) = -13.593409680719806421881618762549
y[1] (numeric) = -13.593409680719806421881618762562
absolute error = 1.3e-29
relative error = 9.5634578117942930747950895622446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.069
y[1] (analytic) = -13.592050407716517333196416980082
y[1] (numeric) = -13.592050407716517333196416980095
absolute error = 1.3e-29
relative error = 9.5644142053943555125578713445991e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.068
y[1] (analytic) = -13.590691270633732434943475298307
y[1] (numeric) = -13.590691270633732434943475298319
absolute error = 1.2e-29
relative error = 8.8295729488971323852009169145097e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.853e+09
Order of pole = 2.667e+15
TOP MAIN SOLVE Loop
x[1] = -3.067
y[1] (analytic) = -13.589332269457860356283618592332
y[1] (numeric) = -13.589332269457860356283618592344
absolute error = 1.2e-29
relative error = 8.8304559503413584752072048846841e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.066
y[1] (analytic) = -13.587973404175311085446801065757
y[1] (numeric) = -13.587973404175311085446801065769
absolute error = 1.2e-29
relative error = 8.8313390400901441422142105509709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.915e+09
Order of pole = 1.514e+16
TOP MAIN SOLVE Loop
x[1] = -3.065
y[1] (analytic) = -13.586614674772495969596206132856
y[1] (numeric) = -13.586614674772495969596206132868
absolute error = 1.2e-29
relative error = 8.8322222181523202837171496646820e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.225e+09
Order of pole = 2.056e+15
TOP MAIN SOLVE Loop
x[1] = -3.064
y[1] (analytic) = -13.585256081235827714692359890094
y[1] (numeric) = -13.585256081235827714692359890107
absolute error = 1.3e-29
relative error = 9.5691976082481119037072387462048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.564e+09
Order of pole = 3.438e+15
TOP MAIN SOLVE Loop
x[1] = -3.063
y[1] (analytic) = -13.583897623551720385357258175625
y[1] (numeric) = -13.583897623551720385357258175638
absolute error = 1.3e-29
relative error = 9.5701545758565196622786644880582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.062
y[1] (analytic) = -13.582539301706589404738507215393
y[1] (numeric) = -13.582539301706589404738507215406
absolute error = 1.3e-29
relative error = 9.5711116391664732591665750114193e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=515.0MB, alloc=4.4MB, time=22.68
x[1] = -3.061
y[1] (analytic) = -13.581181115686851554373477854497
y[1] (numeric) = -13.58118111568685155437347785451
absolute error = 1.3e-29
relative error = 9.5720687981875433274784818127532e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.372e+09
Order of pole = 5.742e+15
TOP MAIN SOLVE Loop
x[1] = -3.06
y[1] (analytic) = -13.579823065478924974053473372451
y[1] (numeric) = -13.579823065478924974053473372464
absolute error = 1.3e-29
relative error = 9.5730260529293014574330619003576e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.059
y[1] (analytic) = -13.578465151069229161687910880986
y[1] (numeric) = -13.578465151069229161687910880999
absolute error = 1.3e-29
relative error = 9.5739834034013201964558736966285e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.291e+09
Order of pole = 9.415e+14
TOP MAIN SOLVE Loop
x[1] = -3.058
y[1] (analytic) = -13.577107372444184973168516303028
y[1] (numeric) = -13.577107372444184973168516303041
absolute error = 1.3e-29
relative error = 9.5749408496131730492750825123971e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.057
y[1] (analytic) = -13.575749729590214622233532931505
y[1] (numeric) = -13.575749729590214622233532931518
absolute error = 1.3e-29
relative error = 9.5758983915744344780171955942894e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.056
y[1] (analytic) = -13.574392222493741680331943566613
y[1] (numeric) = -13.574392222493741680331943566626
absolute error = 1.3e-29
relative error = 9.5768560292946799023028067460737e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.132e+09
Order of pole = 1.326e+16
TOP MAIN SOLVE Loop
x[1] = -3.055
y[1] (analytic) = -13.573034851141191076487706230194
y[1] (numeric) = -13.573034851141191076487706230207
absolute error = 1.3e-29
relative error = 9.5778137627834856993423505249447e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.054
y[1] (analytic) = -13.571677615518989097164003455865
y[1] (numeric) = -13.571677615518989097164003455878
absolute error = 1.3e-29
relative error = 9.5787715920504292040318660137065e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.104e+09
Order of pole = 3.262e+15
TOP MAIN SOLVE Loop
x[1] = -3.053
y[1] (analytic) = -13.570320515613563386127505153534
y[1] (numeric) = -13.570320515613563386127505153547
absolute error = 1.3e-29
relative error = 9.5797295171050887090487701698144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.052
y[1] (analytic) = -13.568963551411342944312645046953
y[1] (numeric) = -13.568963551411342944312645046966
absolute error = 1.3e-29
relative error = 9.5806875379570434649476407522296e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.352e+09
Order of pole = 3.694e+15
TOP MAIN SOLVE Loop
x[1] = -3.051
y[1] (analytic) = -13.567606722898758129685910682951
y[1] (numeric) = -13.567606722898758129685910682964
absolute error = 1.3e-29
relative error = 9.5816456546158736802560088270431e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.05
y[1] (analytic) = -13.566250030062240657110147010985
y[1] (numeric) = -13.566250030062240657110147010999
absolute error = 1.4e-29
relative error = 1.0319727241482788253998634764588e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.935e+09
Order of pole = 1.341e+16
TOP MAIN SOLVE Loop
x[1] = -3.049
y[1] (analytic) = -13.564893472888223598208873531657
y[1] (numeric) = -13.564893472888223598208873531671
absolute error = 1.4e-29
relative error = 1.0320759265807292737777946527215e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.048
y[1] (analytic) = -13.563537051363141381230615012833
y[1] (numeric) = -13.563537051363141381230615012847
absolute error = 1.4e-29
relative error = 1.0321791393339389965636512911351e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.217e+09
Order of pole = 1.765e+16
TOP MAIN SOLVE Loop
x[1] = -3.047
y[1] (analytic) = -13.562180765473429790913245772018
y[1] (numeric) = -13.562180765473429790913245772032
absolute error = 1.4e-29
relative error = 1.0322823624089401212903907258352e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=518.8MB, alloc=4.4MB, time=22.85
TOP MAIN SOLVE Loop
x[1] = -3.046
y[1] (analytic) = -13.560824615205525968348347523621
y[1] (numeric) = -13.560824615205525968348347523634
absolute error = 1.3e-29
relative error = 9.5864376753485310165824979663955e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.045
y[1] (analytic) = -13.559468600545868410845580789755
y[1] (numeric) = -13.559468600545868410845580789768
absolute error = 1.3e-29
relative error = 9.5873963670498520259836585846806e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.044
y[1] (analytic) = -13.558112721480896971797069873225
y[1] (numeric) = -13.558112721480896971797069873239
absolute error = 1.4e-29
relative error = 1.0325920935750147307761256077530e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.012e+09
Order of pole = 7.638e+15
TOP MAIN SOLVE Loop
x[1] = -3.043
y[1] (analytic) = -13.556756977997052860541801391335
y[1] (numeric) = -13.556756977997052860541801391349
absolute error = 1.4e-29
relative error = 1.0326953579475048031090924839875e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.042
y[1] (analytic) = -13.555401370080778642230036369163
y[1] (numeric) = -13.555401370080778642230036369177
absolute error = 1.4e-29
relative error = 1.0327986326469484635229020437439e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.940e+09
Order of pole = 3.586e+15
TOP MAIN SOLVE Loop
x[1] = -3.041
y[1] (analytic) = -13.554045897718518237687735890952
y[1] (numeric) = -13.554045897718518237687735890966
absolute error = 1.4e-29
relative error = 1.0329019176743784590128515136562e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.947e+09
Order of pole = 3.255e+15
TOP MAIN SOLVE Loop
x[1] = -3.04
y[1] (analytic) = -13.552690560896716923281000308256
y[1] (numeric) = -13.55269056089671692328100030827
absolute error = 1.4e-29
relative error = 1.0330052130308276398541015571859e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.068e+09
Order of pole = 4.479e+15
TOP MAIN SOLVE Loop
x[1] = -3.039
y[1] (analytic) = -13.551335359601821330780522003488
y[1] (numeric) = -13.551335359601821330780522003503
absolute error = 1.5e-29
relative error = 1.1069019843399953138700051186248e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.937e+09
Order of pole = 7.775e+15
TOP MAIN SOLVE Loop
x[1] = -3.038
y[1] (analytic) = -13.549980293820279447226051707518
y[1] (numeric) = -13.549980293820279447226051707532
absolute error = 1.4e-29
relative error = 1.0332118347349154751524352525478e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.037
y[1] (analytic) = -13.548625363538540614790878369948
y[1] (numeric) = -13.548625363538540614790878369963
absolute error = 1.5e-29
relative error = 1.1071233868763789428415561838191e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.142e+09
Order of pole = 4.098e+15
TOP MAIN SOLVE Loop
x[1] = -3.036
y[1] (analytic) = -13.547270568743055530646322580744
y[1] (numeric) = -13.547270568743055530646322580759
absolute error = 1.5e-29
relative error = 1.1072341047508680402953208239406e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.345e+09
Order of pole = 1.958e+16
TOP MAIN SOLVE Loop
x[1] = -3.035
y[1] (analytic) = -13.545915909420276246826243541827
y[1] (numeric) = -13.545915909420276246826243541841
absolute error = 1.4e-29
relative error = 1.0335218447845183148524022934805e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.517e+09
Order of pole = 1.762e+16
TOP MAIN SOLVE Loop
x[1] = -3.034
y[1] (analytic) = -13.544561385556656170091559587301
y[1] (numeric) = -13.544561385556656170091559587316
absolute error = 1.5e-29
relative error = 1.1074555737179766948789682241597e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 2.060e+15
TOP MAIN SOLVE Loop
x[1] = -3.033
y[1] (analytic) = -13.543206997138650061794782250954
y[1] (numeric) = -13.543206997138650061794782250969
absolute error = 1.5e-29
relative error = 1.1075663248128109416817831048203e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.110e+09
Order of pole = 2.714e+14
TOP MAIN SOLVE Loop
memory used=522.6MB, alloc=4.4MB, time=23.02
x[1] = -3.032
y[1] (analytic) = -13.541852744152714037744563879664
y[1] (numeric) = -13.541852744152714037744563879679
absolute error = 1.5e-29
relative error = 1.1076770869833084458424267788154e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 1.450e+15
TOP MAIN SOLVE Loop
x[1] = -3.031
y[1] (analytic) = -13.540498626585305568070258791374
y[1] (numeric) = -13.54049862658530556807025879139
absolute error = 1.6e-29
relative error = 1.1816403842459486176712504595619e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.03
y[1] (analytic) = -13.539144644422883477086497976278
y[1] (numeric) = -13.539144644422883477086497976293
absolute error = 1.5e-29
relative error = 1.1078986445557238238285016285296e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.163e+09
Order of pole = 2.124e+15
TOP MAIN SOLVE Loop
x[1] = -3.029
y[1] (analytic) = -13.537790797651907943157777339846
y[1] (numeric) = -13.537790797651907943157777339861
absolute error = 1.5e-29
relative error = 1.1080094399598572733799328972136e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.028
y[1] (analytic) = -13.536437086258840498563059486362
y[1] (numeric) = -13.536437086258840498563059486377
absolute error = 1.5e-29
relative error = 1.1081202464440851317633489024403e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.027
y[1] (analytic) = -13.535083510230144029360389041601
y[1] (numeric) = -13.535083510230144029360389041616
absolute error = 1.5e-29
relative error = 1.1082310640095154638219516154125e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.026
y[1] (analytic) = -13.533730069552282775251521513292
y[1] (numeric) = -13.533730069552282775251521513307
absolute error = 1.5e-29
relative error = 1.1083418926572564452109678364286e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.691e+09
Order of pole = 2.652e+15
TOP MAIN SOLVE Loop
x[1] = -3.025
y[1] (analytic) = -13.532376764211722329446565688027
y[1] (numeric) = -13.532376764211722329446565688043
absolute error = 1.6e-29
relative error = 1.1823495812143107865693130148733e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.427e+09
Order of pole = 2.545e+16
TOP MAIN SOLVE Loop
x[1] = -3.024
y[1] (analytic) = -13.53102359419492963852863956325
y[1] (numeric) = -13.531023594194929638528639563265
absolute error = 1.5e-29
relative error = 1.1085635832041036127277637968618e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.023
y[1] (analytic) = -13.529670559488373002318539812969
y[1] (numeric) = -13.529670559488373002318539812984
absolute error = 1.5e-29
relative error = 1.1086744451054267043258626326712e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.022
y[1] (analytic) = -13.528317660078522073739424785859
y[1] (numeric) = -13.528317660078522073739424785874
absolute error = 1.5e-29
relative error = 1.1087853180934942562171822240308e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.021
y[1] (analytic) = -13.526964895951847858681511034377
y[1] (numeric) = -13.526964895951847858681511034391
absolute error = 1.4e-29
relative error = 1.0349697886914539983977672293264e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 4.779e+15
TOP MAIN SOLVE Loop
x[1] = -3.02
y[1] (analytic) = -13.52561226709482271586678337355
y[1] (numeric) = -13.525612267094822715866783373564
absolute error = 1.4e-29
relative error = 1.0350732908453445865321192755055e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.017e+10
Order of pole = 7.935e+16
TOP MAIN SOLVE Loop
x[1] = -3.019
y[1] (analytic) = -13.524259773493920356713718468085
y[1] (numeric) = -13.524259773493920356713718468099
absolute error = 1.4e-29
relative error = 1.0351768033499680917455279469255e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.018
y[1] (analytic) = -13.522907415135615845202021946441
y[1] (numeric) = -13.522907415135615845202021946455
absolute error = 1.4e-29
relative error = 1.0352803262063596390850908999261e-28 %
Correct digits = 29
h = 0.001
memory used=526.4MB, alloc=4.4MB, time=23.19
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.017
y[1] (analytic) = -13.521555192006385597737379040511
y[1] (numeric) = -13.521555192006385597737379040525
absolute error = 1.4e-29
relative error = 1.0353838594155544571155862983730e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.016
y[1] (analytic) = -13.520203104092707383016218749568
y[1] (numeric) = -13.520203104092707383016218749582
absolute error = 1.4e-29
relative error = 1.0354874029785878779298250993147e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.062e+10
Order of pole = 8.887e+16
TOP MAIN SOLVE Loop
x[1] = -3.015
y[1] (analytic) = -13.518851151381060321890491527116
y[1] (numeric) = -13.51885115138106032189049152713
absolute error = 1.4e-29
relative error = 1.0355909568964953371590043739193e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.786e+09
Order of pole = 4.126e+15
TOP MAIN SOLVE Loop
x[1] = -3.014
y[1] (analytic) = -13.517499333857924887232460489296
y[1] (numeric) = -13.51749933385792488723246048931
absolute error = 1.4e-29
relative error = 1.0356945211703123739830616637948e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.198e+09
Order of pole = 4.610e+15
TOP MAIN SOLVE Loop
x[1] = -3.013
y[1] (analytic) = -13.516147651509782903799506143499
y[1] (numeric) = -13.516147651509782903799506143513
absolute error = 1.4e-29
relative error = 1.0357980958010746311410303727970e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.641e+09
Order of pole = 7.109e+15
TOP MAIN SOLVE Loop
x[1] = -3.012
y[1] (analytic) = -13.514796104323117548098944635824
y[1] (numeric) = -13.514796104323117548098944635838
absolute error = 1.4e-29
relative error = 1.0359016807898178549413961944290e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.900e+09
Order of pole = 8.047e+15
TOP MAIN SOLVE Loop
x[1] = -3.011
y[1] (analytic) = -13.513444692284413348252859516038
y[1] (numeric) = -13.513444692284413348252859516052
absolute error = 1.4e-29
relative error = 1.0360052761375778952724545749344e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.558e+09
Order of pole = 5.191e+15
TOP MAIN SOLVE Loop
x[1] = -3.01
y[1] (analytic) = -13.512093415380156183862947018688
y[1] (numeric) = -13.512093415380156183862947018702
absolute error = 1.4e-29
relative error = 1.0361088818453907056126692121885e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.009
y[1] (analytic) = -13.510742273596833285875374859003
y[1] (numeric) = -13.510742273596833285875374859017
absolute error = 1.4e-29
relative error = 1.0362124979142923430410315904924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.008
y[1] (analytic) = -13.509391266920933236445654542242
y[1] (numeric) = -13.509391266920933236445654542256
absolute error = 1.4e-29
relative error = 1.0363161243453189682474215513706e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.007
y[1] (analytic) = -13.508040395338945968803527185138
y[1] (numeric) = -13.508040395338945968803527185152
absolute error = 1.4e-29
relative error = 1.0364197611395068455429689004794e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.485e+09
Order of pole = 1.453e+15
TOP MAIN SOLVE Loop
x[1] = -3.006
y[1] (analytic) = -13.506689658837362767117862848082
y[1] (numeric) = -13.506689658837362767117862848097
absolute error = 1.5e-29
relative error = 1.1105607946048846530754457686352e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.005
y[1] (analytic) = -13.505339057402676266361573376702
y[1] (numeric) = -13.505339057402676266361573376717
absolute error = 1.5e-29
relative error = 1.1106718562373342126583732518271e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.769e+09
Order of pole = 4.125e+15
TOP MAIN SOLVE Loop
x[1] = -3.004
y[1] (analytic) = -13.503988591021380452176538751475
y[1] (numeric) = -13.50398859102138045217653875149
absolute error = 1.5e-29
relative error = 1.1107829289765023438702416666658e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=530.2MB, alloc=4.4MB, time=23.36
x[1] = -3.003
y[1] (analytic) = -13.502638259679970660738546944035
y[1] (numeric) = -13.502638259679970660738546944051
absolute error = 1.6e-29
relative error = 1.1849536136783997590439017935253e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.002
y[1] (analytic) = -13.501288063364943578622247278822
y[1] (numeric) = -13.501288063364943578622247278838
absolute error = 1.6e-29
relative error = 1.1850721149647331646181568503242e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3.001
y[1] (analytic) = -13.499938002062797242666117298709
y[1] (numeric) = -13.499938002062797242666117298725
absolute error = 1.6e-29
relative error = 1.1851906281017877297153445146361e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -3
y[1] (analytic) = -13.49858807576003103983744313328
y[1] (numeric) = -13.498588075760031039837443133296
absolute error = 1.6e-29
relative error = 1.1853091530907485857069980469085e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.999
y[1] (analytic) = -13.497238284443145707097313368389
y[1] (numeric) = -13.497238284443145707097313368405
absolute error = 1.6e-29
relative error = 1.1854276899328009824837137152996e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.998
y[1] (analytic) = -13.495888628098643331265626415656
y[1] (numeric) = -13.495888628098643331265626415672
absolute error = 1.6e-29
relative error = 1.1855462386291302884670032945941e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.084e+09
Order of pole = 8.851e+15
TOP MAIN SOLVE Loop
x[1] = -2.997
y[1] (analytic) = -13.494539106713027348886111380557
y[1] (numeric) = -13.494539106713027348886111380573
absolute error = 1.6e-29
relative error = 1.1856647991809219906211477504278e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.996
y[1] (analytic) = -13.493189720272802546091362427745
y[1] (numeric) = -13.493189720272802546091362427762
absolute error = 1.7e-29
relative error = 1.2598948323136968003691178657498e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.995
y[1] (analytic) = -13.491840468764475058467886642269
y[1] (numeric) = -13.491840468764475058467886642285
absolute error = 1.6e-29
relative error = 1.1859019558556351240841015119764e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.895e+09
Order of pole = 3.460e+15
TOP MAIN SOLVE Loop
x[1] = -2.994
y[1] (analytic) = -13.490491352174552370921165385319
y[1] (numeric) = -13.490491352174552370921165385335
absolute error = 1.6e-29
relative error = 1.1860205519809281221420184579441e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.993
y[1] (analytic) = -13.489142370489543317540729143175
y[1] (numeric) = -13.489142370489543317540729143192
absolute error = 1.7e-29
relative error = 1.2602728574643283155110163052467e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.089e+09
Order of pole = 4.253e+15
TOP MAIN SOLVE Loop
x[1] = -2.992
y[1] (analytic) = -13.487793523695958081465245867989
y[1] (numeric) = -13.487793523695958081465245868005
absolute error = 1.6e-29
relative error = 1.1862577798133167871921835009331e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.991
y[1] (analytic) = -13.486444811780308194747622809053
y[1] (numeric) = -13.48644481178030819474762280907
absolute error = 1.7e-29
relative error = 1.2605249372429587782921885937514e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.99
y[1] (analytic) = -13.485096234729106538220121833226
y[1] (numeric) = -13.485096234729106538220121833243
absolute error = 1.7e-29
relative error = 1.2606509960395178531266444812092e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.087e+09
Order of pole = 4.326e+15
TOP MAIN SOLVE Loop
x[1] = -2.989
y[1] (analytic) = -13.483747792528867341359488233134
y[1] (numeric) = -13.483747792528867341359488233151
memory used=534.0MB, alloc=4.4MB, time=23.52
absolute error = 1.7e-29
relative error = 1.2607770674425868988617038704314e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 4.868e+15
TOP MAIN SOLVE Loop
x[1] = -2.988
y[1] (analytic) = -13.482399485166106182152093021833
y[1] (numeric) = -13.48239948516610618215209302185
absolute error = 1.7e-29
relative error = 1.2609031514534266295291078137942e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.614e+09
Order of pole = 3.401e+15
TOP MAIN SOLVE Loop
x[1] = -2.987
y[1] (analytic) = -13.481051312627339986959088712555
y[1] (numeric) = -13.481051312627339986959088712572
absolute error = 1.7e-29
relative error = 1.2610292480732978852383043180625e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.930e+09
Order of pole = 3.094e+15
TOP MAIN SOLVE Loop
x[1] = -2.986
y[1] (analytic) = -13.479703274899087030381578582209
y[1] (numeric) = -13.479703274899087030381578582226
absolute error = 1.7e-29
relative error = 1.2611553573034616321890567454943e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.985
y[1] (analytic) = -13.478355371967866935125799417282
y[1] (numeric) = -13.478355371967866935125799417299
absolute error = 1.7e-29
relative error = 1.2612814791451789626840534758486e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.984
y[1] (analytic) = -13.477007603820200671868317740784
y[1] (numeric) = -13.477007603820200671868317740802
absolute error = 1.8e-29
relative error = 1.3356080614585176301498434664486e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.983
y[1] (analytic) = -13.475659970442610559121239518909
y[1] (numeric) = -13.475659970442610559121239518926
absolute error = 1.7e-29
relative error = 1.2615337606683193741078252512485e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.982
y[1] (analytic) = -13.474312471821620263097433346032
y[1] (numeric) = -13.47431247182162026309743334605
absolute error = 1.8e-29
relative error = 1.3358752097847514626389365657681e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.928e+09
Order of pole = 4.471e+15
TOP MAIN SOLVE Loop
x[1] = -2.981
y[1] (analytic) = -13.472965107943754797575767106739
y[1] (numeric) = -13.472965107943754797575767106757
absolute error = 1.8e-29
relative error = 1.3360088039853286381435132634224e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.247e+09
Order of pole = 4.058e+15
TOP MAIN SOLVE Loop
x[1] = -2.98
y[1] (analytic) = -13.471617878795540523766358113493
y[1] (numeric) = -13.471617878795540523766358113511
absolute error = 1.8e-29
relative error = 1.3361424115459938646347830461008e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.979
y[1] (analytic) = -13.470270784363505150175836718628
y[1] (numeric) = -13.470270784363505150175836718646
absolute error = 1.8e-29
relative error = 1.3362760324680832177205115750552e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.891e+09
Order of pole = 2.195e+16
TOP MAIN SOLVE Loop
x[1] = -2.978
y[1] (analytic) = -13.468923824634177732472623399301
y[1] (numeric) = -13.468923824634177732472623399319
absolute error = 1.8e-29
relative error = 1.3364096667529329066227058888272e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.977
y[1] (analytic) = -13.467576999594088673352219314066
y[1] (numeric) = -13.467576999594088673352219314084
absolute error = 1.8e-29
relative error = 1.3365433144018792741909764954797e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.976
y[1] (analytic) = -13.466230309229769722402510329714
y[1] (numeric) = -13.466230309229769722402510329732
absolute error = 1.8e-29
relative error = 1.3366769754162587969159008011035e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.975
y[1] (analytic) = -13.46488375352775397596908451704
y[1] (numeric) = -13.464883753527753975969084517059
absolute error = 1.9e-29
relative error = 1.4110779081194863118836316455535e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=537.8MB, alloc=4.4MB, time=23.70
x[1] = -2.974
y[1] (analytic) = -13.463537332474575877020563114192
y[1] (numeric) = -13.463537332474575877020563114211
absolute error = 1.9e-29
relative error = 1.4112190229659229866432136914715e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.973
y[1] (analytic) = -13.462191046056771215013944956236
y[1] (numeric) = -13.462191046056771215013944956255
absolute error = 1.9e-29
relative error = 1.4113601519245499028221841324578e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.972
y[1] (analytic) = -13.460844894260877125759964369621
y[1] (numeric) = -13.46084489426087712575996436964
absolute error = 1.9e-29
relative error = 1.4115012949967783500079882049576e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.527e+09
Order of pole = 4.350e+15
TOP MAIN SOLVE Loop
x[1] = -2.971
y[1] (analytic) = -13.459498877073432091288462530171
y[1] (numeric) = -13.45949887707343209128846253019
absolute error = 1.9e-29
relative error = 1.4116424521840197589240865730980e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.97
y[1] (analytic) = -13.458152994480975939713772283271
y[1] (numeric) = -13.45815299448097593971377228329
absolute error = 1.9e-29
relative error = 1.4117836234876857014440696359340e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.248e+09
Order of pole = 4.360e+15
TOP MAIN SOLVE Loop
x[1] = -2.969
y[1] (analytic) = -13.456807246470049845100116424901
y[1] (numeric) = -13.45680724647004984510011642492
absolute error = 1.9e-29
relative error = 1.4119248089091878906057732461963e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.968
y[1] (analytic) = -13.455461633027196327327019442163
y[1] (numeric) = -13.455461633027196327327019442182
absolute error = 1.9e-29
relative error = 1.4120660084499381806253958406816e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.967
y[1] (analytic) = -13.454116154138959251954732711964
y[1] (numeric) = -13.454116154138959251954732711983
absolute error = 1.9e-29
relative error = 1.4122072221113485669116169824262e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.107e+09
Order of pole = 7.521e+15
TOP MAIN SOLVE Loop
x[1] = -2.966
y[1] (analytic) = -13.45277080979188383008967315651
y[1] (numeric) = -13.452770809791883830089673156529
absolute error = 1.9e-29
relative error = 1.4123484498948311860797173148042e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.965
y[1] (analytic) = -13.451425599972516618249875354254
y[1] (numeric) = -13.451425599972516618249875354273
absolute error = 1.9e-29
relative error = 1.4124896918017983159656999276928e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.964
y[1] (analytic) = -13.450080524667405518230457104966
y[1] (numeric) = -13.450080524667405518230457104985
absolute error = 1.9e-29
relative error = 1.4126309478336623756404131358437e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 3.640e+15
TOP MAIN SOLVE Loop
x[1] = -2.963
y[1] (analytic) = -13.448735583863099776969098447572
y[1] (numeric) = -13.448735583863099776969098447591
absolute error = 1.9e-29
relative error = 1.4127722179918359254236746696033e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 2.490e+14
TOP MAIN SOLVE Loop
x[1] = -2.962
y[1] (analytic) = -13.44739077754614998641153412942
y[1] (numeric) = -13.447390777546149986411534129438
absolute error = 1.8e-29
relative error = 1.3385496337367984212721658424318e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.961
y[1] (analytic) = -13.446046105703108083377059525621
y[1] (numeric) = -13.446046105703108083377059525639
absolute error = 1.8e-29
relative error = 1.3386834953931433669813096533457e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.183e+09
Order of pole = 4.972e+15
TOP MAIN SOLVE Loop
memory used=541.7MB, alloc=4.4MB, time=23.86
x[1] = -2.96
y[1] (analytic) = -13.444701568320527349424050007135
y[1] (numeric) = -13.444701568320527349424050007153
absolute error = 1.8e-29
relative error = 1.3388173704363232777775829327342e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.959
y[1] (analytic) = -13.443357165384962410715493756241
y[1] (numeric) = -13.443357165384962410715493756259
absolute error = 1.8e-29
relative error = 1.3389512588676769040939004139200e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.958
y[1] (analytic) = -13.442012896882969237884538028052
y[1] (numeric) = -13.44201289688296923788453802807
absolute error = 1.8e-29
relative error = 1.3390851606885431302449140969948e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.957
y[1] (analytic) = -13.440668762801105145900048856739
y[1] (numeric) = -13.440668762801105145900048856757
absolute error = 1.8e-29
relative error = 1.3392190759002609744404020919764e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.152e+09
Order of pole = 1.867e+15
TOP MAIN SOLVE Loop
x[1] = -2.956
y[1] (analytic) = -13.439324763125928793932184205105
y[1] (numeric) = -13.439324763125928793932184205122
absolute error = 1.7e-29
relative error = 1.2649445042539379449765110897553e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.926e+09
Order of pole = 9.605e+15
TOP MAIN SOLVE Loop
x[1] = -2.955
y[1] (analytic) = -13.437980897844000185217980556173
y[1] (numeric) = -13.43798089784400018521798055619
absolute error = 1.7e-29
relative error = 1.2650710050292966893954483035946e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.071e+09
Order of pole = 4.922e+16
TOP MAIN SOLVE Loop
x[1] = -2.954
y[1] (analytic) = -13.436637166941880666926952945448
y[1] (numeric) = -13.436637166941880666926952945466
absolute error = 1.8e-29
relative error = 1.3396209018939164060995878954495e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.750e+09
Order of pole = 5.539e+15
TOP MAIN SOLVE Loop
x[1] = -2.953
y[1] (analytic) = -13.4352935704061329300267084325
y[1] (numeric) = -13.435293570406132930026708432517
absolute error = 1.7e-29
relative error = 1.2653240445334094950007408805040e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.952
y[1] (analytic) = -13.433950108223321009148573010523
y[1] (numeric) = -13.43395010822332100914857301054
absolute error = 1.7e-29
relative error = 1.2654505832646939512303329621619e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.951
y[1] (analytic) = -13.432606780380010282453231952543
y[1] (numeric) = -13.43260678038001028245323195256
absolute error = 1.7e-29
relative error = 1.2655771346504842506522860868441e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.888e+09
Order of pole = 2.018e+15
TOP MAIN SOLVE Loop
x[1] = -2.95
y[1] (analytic) = -13.431263586862767471496383592907
y[1] (numeric) = -13.431263586862767471496383592925
absolute error = 1.8e-29
relative error = 1.3401568574386368428388259521022e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.949
y[1] (analytic) = -13.429920527658160641094406542735
y[1] (numeric) = -13.429920527658160641094406542753
absolute error = 1.8e-29
relative error = 1.3402908798253883587766324092924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.948
y[1] (analytic) = -13.428577602752759199190040337964
y[1] (numeric) = -13.428577602752759199190040337981
absolute error = 1.7e-29
relative error = 1.2659568647475459794631123941178e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.636e+09
Order of pole = 1.020e+16
TOP MAIN SOLVE Loop
x[1] = -2.947
y[1] (analytic) = -13.427234812133133896718079518667
y[1] (numeric) = -13.427234812133133896718079518684
absolute error = 1.7e-29
relative error = 1.2660834667640160558845056282812e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.946
y[1] (analytic) = -13.425892155785856827471081138292
y[1] (numeric) = -13.425892155785856827471081138309
absolute error = 1.7e-29
relative error = 1.2662100814413208104967549811733e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.309e+09
Order of pole = 1.842e+16
TOP MAIN SOLVE Loop
memory used=545.5MB, alloc=4.4MB, time=24.04
x[1] = -2.945
y[1] (analytic) = -13.42454963369750142796508570147
y[1] (numeric) = -13.424549633697501427965085701488
absolute error = 1.8e-29
relative error = 1.3408271034148867659606668342413e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.944
y[1] (analytic) = -13.423207245854642477305351529069
y[1] (numeric) = -13.423207245854642477305351529087
absolute error = 1.8e-29
relative error = 1.3409611928295872484824905468720e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.943
y[1] (analytic) = -13.421864992243856097052102549131
y[1] (numeric) = -13.421864992243856097052102549148
absolute error = 1.7e-29
relative error = 1.2665900014509052443373709463565e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.942
y[1] (analytic) = -13.420522872851719751086289512361
y[1] (numeric) = -13.420522872851719751086289512379
absolute error = 1.8e-29
relative error = 1.3412294118891650601820270019825e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.882e+09
Order of pole = 8.894e+15
TOP MAIN SOLVE Loop
x[1] = -2.941
y[1] (analytic) = -13.419180887664812245475364630832
y[1] (numeric) = -13.419180887664812245475364630849
absolute error = 1.7e-29
relative error = 1.2668433447846843255156556302722e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.104e+09
Order of pole = 9.371e+15
TOP MAIN SOLVE Loop
x[1] = -2.94
y[1] (analytic) = -13.417839036669713728339069638538
y[1] (numeric) = -13.417839036669713728339069638555
absolute error = 1.7e-29
relative error = 1.2669700354535906637077124461089e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.939
y[1] (analytic) = -13.416497319853005689715237272488
y[1] (numeric) = -13.416497319853005689715237272505
absolute error = 1.7e-29
relative error = 1.2670967387921973669937595313219e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.938
y[1] (analytic) = -13.415155737201270961425606172966
y[1] (numeric) = -13.415155737201270961425606172984
absolute error = 1.8e-29
relative error = 1.3417660109665815551586209434525e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.085e+09
Order of pole = 1.969e+15
TOP MAIN SOLVE Loop
x[1] = -2.937
y[1] (analytic) = -13.413814288701093716941649201643
y[1] (numeric) = -13.41381428870109371694164920166
absolute error = 1.7e-29
relative error = 1.2673501834835801291059901763433e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.541e+09
Order of pole = 5.961e+15
TOP MAIN SOLVE Loop
x[1] = -2.936
y[1] (analytic) = -13.412472974339059471250415176172
y[1] (numeric) = -13.412472974339059471250415176189
absolute error = 1.7e-29
relative error = 1.2674769248388906348481133963696e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.095e+10
Order of pole = 9.301e+16
TOP MAIN SOLVE Loop
x[1] = -2.935
y[1] (analytic) = -13.411131794101755080720384019954
y[1] (numeric) = -13.411131794101755080720384019971
absolute error = 1.7e-29
relative error = 1.2676036788689703995414506753885e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.934
y[1] (analytic) = -13.409790747975768742967335325708
y[1] (numeric) = -13.409790747975768742967335325725
absolute error = 1.7e-29
relative error = 1.2677304455750869634878559439177e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.892e+09
Order of pole = 1.528e+16
TOP MAIN SOLVE Loop
x[1] = -2.933
y[1] (analytic) = -13.408449835947689996720230331516
y[1] (numeric) = -13.408449835947689996720230331533
absolute error = 1.7e-29
relative error = 1.2678572249585079937495512306394e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.968e+09
Order of pole = 1.976e+15
TOP MAIN SOLVE Loop
x[1] = -2.932
y[1] (analytic) = -13.407109058004109721687107308003
y[1] (numeric) = -13.40710905800410972168710730802
absolute error = 1.7e-29
relative error = 1.2679840170205012841618033330326e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=549.3MB, alloc=4.4MB, time=24.20
x[1] = -2.931
y[1] (analytic) = -13.405768414131620138420990355304
y[1] (numeric) = -13.405768414131620138420990355321
absolute error = 1.7e-29
relative error = 1.2681108217623347553456017557369e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.565e+09
Order of pole = 6.738e+15
TOP MAIN SOLVE Loop
x[1] = -2.93
y[1] (analytic) = -13.404427904316814808185811608483
y[1] (numeric) = -13.4044279043168148081858116085
absolute error = 1.7e-29
relative error = 1.2682376391852764547203379167725e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.866e+09
Order of pole = 1.736e+16
TOP MAIN SOLVE Loop
x[1] = -2.929
y[1] (analytic) = -13.403087528546288632822346850061
y[1] (numeric) = -13.403087528546288632822346850079
absolute error = 1.8e-29
relative error = 1.3429741439547471774880435994948e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.928
y[1] (analytic) = -13.401747286806637854614164528313
y[1] (numeric) = -13.401747286806637854614164528331
absolute error = 1.8e-29
relative error = 1.3431084480842372065993582653466e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.213e+09
Order of pole = 9.812e+15
TOP MAIN SOLVE Loop
x[1] = -2.927
y[1] (analytic) = -13.400407179084460056153588179989
y[1] (numeric) = -13.400407179084460056153588180007
absolute error = 1.8e-29
relative error = 1.3432427656448117277456154016248e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.926
y[1] (analytic) = -13.399067205366354160207672256128
y[1] (numeric) = -13.399067205366354160207672256146
absolute error = 1.8e-29
relative error = 1.3433770966378139165336795327972e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.246e+09
Order of pole = 1.004e+16
TOP MAIN SOLVE Loop
x[1] = -2.925
y[1] (analytic) = -13.397727365638920429584191349617
y[1] (numeric) = -13.397727365638920429584191349634
absolute error = 1.7e-29
relative error = 1.2688719165609989116227646399260e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.924
y[1] (analytic) = -13.396387659888760466997642823154
y[1] (numeric) = -13.396387659888760466997642823171
absolute error = 1.7e-29
relative error = 1.2689988100972260782587537010820e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.361e+09
Order of pole = 9.156e+14
TOP MAIN SOLVE Loop
x[1] = -2.923
y[1] (analytic) = -13.395048088102477214935262836286
y[1] (numeric) = -13.395048088102477214935262836303
absolute error = 1.7e-29
relative error = 1.2691257163234413564419936324940e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.851e+09
Order of pole = 3.078e+15
TOP MAIN SOLVE Loop
x[1] = -2.922
y[1] (analytic) = -13.393708650266674955523055770166
y[1] (numeric) = -13.393708650266674955523055770183
absolute error = 1.7e-29
relative error = 1.2692526352409138084356947678801e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.921
y[1] (analytic) = -13.392369346367959310391837048704
y[1] (numeric) = -13.392369346367959310391837048721
absolute error = 1.7e-29
relative error = 1.2693795668509126234156392848231e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.430e+09
Order of pole = 4.845e+15
TOP MAIN SOLVE Loop
x[1] = -2.92
y[1] (analytic) = -13.391030176392937240543289354761
y[1] (numeric) = -13.391030176392937240543289354778
absolute error = 1.7e-29
relative error = 1.2695065111547071174828730965394e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.159e+09
Order of pole = 5.880e+15
TOP MAIN SOLVE Loop
x[1] = -2.919
y[1] (analytic) = -13.389691140328217046216032240056
y[1] (numeric) = -13.389691140328217046216032240073
absolute error = 1.7e-29
relative error = 1.2696334681535667336763990129001e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.918
y[1] (analytic) = -13.388352238160408366751705127441
y[1] (numeric) = -13.388352238160408366751705127457
absolute error = 1.6e-29
relative error = 1.1950686473870692159867022784294e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.261e+09
Order of pole = 4.615e+15
TOP MAIN SOLVE Loop
x[1] = -2.917
y[1] (analytic) = -13.387013469876122180461063704202
y[1] (numeric) = -13.387013469876122180461063704218
absolute error = 1.6e-29
relative error = 1.1951881602273503429310971616200e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.163e+09
Order of pole = 9.479e+15
memory used=553.1MB, alloc=4.4MB, time=24.37
TOP MAIN SOLVE Loop
x[1] = -2.916
y[1] (analytic) = -13.385674835461970804490089705061
y[1] (numeric) = -13.385674835461970804490089705077
absolute error = 1.6e-29
relative error = 1.1953076850195130821088968126695e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.915
y[1] (analytic) = -13.38433633490456789468611408352
y[1] (numeric) = -13.384336334904567894686114083536
absolute error = 1.6e-29
relative error = 1.1954272217647526814427246632908e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.914
y[1] (analytic) = -13.382997968190528445463953570223
y[1] (numeric) = -13.382997968190528445463953570239
absolute error = 1.6e-29
relative error = 1.1955467704642645083859728463663e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.941e+09
Order of pole = 4.850e+16
TOP MAIN SOLVE Loop
x[1] = -2.913
y[1] (analytic) = -13.381659735306468789672060616995
y[1] (numeric) = -13.381659735306468789672060617011
absolute error = 1.6e-29
relative error = 1.1956663311192440499347558704913e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.912
y[1] (analytic) = -13.380321636239006598458686725213
y[1] (numeric) = -13.380321636239006598458686725229
absolute error = 1.6e-29
relative error = 1.1957859037308869126398654899456e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.897e+09
Order of pole = 3.452e+15
TOP MAIN SOLVE Loop
x[1] = -2.911
y[1] (analytic) = -13.378983670974760881138059157177
y[1] (numeric) = -13.378983670974760881138059157193
absolute error = 1.6e-29
relative error = 1.1959054883003888226187267702109e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.337e+09
Order of pole = 5.189e+15
TOP MAIN SOLVE Loop
x[1] = -2.91
y[1] (analytic) = -13.377645839500351985056571029142
y[1] (numeric) = -13.377645839500351985056571029158
absolute error = 1.6e-29
relative error = 1.1960250848289456255673553491553e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.909
y[1] (analytic) = -13.37630814180240159545898478467
y[1] (numeric) = -13.376308141802401595458984784685
absolute error = 1.5e-29
relative error = 1.1213856499853937063490461506281e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+09
Order of pole = 4.572e+15
TOP MAIN SOLVE Loop
x[1] = -2.908
y[1] (analytic) = -13.374970577867532735354649046963
y[1] (numeric) = -13.374970577867532735354649046978
absolute error = 1.5e-29
relative error = 1.1214977941575073979275141445737e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.907
y[1] (analytic) = -13.373633147682369765383728848851
y[1] (numeric) = -13.373633147682369765383728848867
absolute error = 1.6e-29
relative error = 1.1963839461809056431219958103703e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.906
y[1] (analytic) = -13.37229585123353838368344923908
y[1] (numeric) = -13.372295851233538383683449239095
absolute error = 1.5e-29
relative error = 1.1217221161477901877189679867932e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.905
y[1] (analytic) = -13.370958688507665625754352263567
y[1] (numeric) = -13.370958688507665625754352263582
absolute error = 1.5e-29
relative error = 1.1218342939682025058366510829015e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.904
y[1] (analytic) = -13.369621659491379864326567320303
y[1] (numeric) = -13.369621659491379864326567320318
absolute error = 1.5e-29
relative error = 1.1219464830069577729849783568941e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.678e+09
Order of pole = 5.193e+15
TOP MAIN SOLVE Loop
x[1] = -2.903
y[1] (analytic) = -13.368284764171310809226094886537
y[1] (numeric) = -13.368284764171310809226094886553
absolute error = 1.6e-29
relative error = 1.1968625954828564048559332148385e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.823e+09
Order of pole = 1.960e+15
TOP MAIN SOLVE Loop
memory used=556.9MB, alloc=4.4MB, time=24.54
x[1] = -2.902
y[1] (analytic) = -13.366948002534089507241103616928
y[1] (numeric) = -13.366948002534089507241103616944
absolute error = 1.6e-29
relative error = 1.1969822877269171499969751965643e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.422e+09
Order of pole = 4.894e+15
TOP MAIN SOLVE Loop
x[1] = -2.901
y[1] (analytic) = -13.365611374566348341988240811311
y[1] (numeric) = -13.365611374566348341988240811327
absolute error = 1.6e-29
relative error = 1.1971019919408007823820410793091e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.9
y[1] (analytic) = -13.364274880254721033778956250755
y[1] (numeric) = -13.364274880254721033778956250772
absolute error = 1.7e-29
relative error = 1.2720480648835608656604000171672e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.106e+09
Order of pole = 3.926e+15
TOP MAIN SOLVE Loop
x[1] = -2.899
y[1] (analytic) = -13.362938519585842639485839400569
y[1] (numeric) = -13.362938519585842639485839400585
absolute error = 1.6e-29
relative error = 1.1973414362828249971537793773196e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.898
y[1] (analytic) = -13.361602292546349552408969978908
y[1] (numeric) = -13.361602292546349552408969978925
absolute error = 1.7e-29
relative error = 1.2723024999391950243978573916841e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.897
y[1] (analytic) = -13.360266199122879502142281889673
y[1] (numeric) = -13.360266199122879502142281889689
absolute error = 1.6e-29
relative error = 1.1975809285185068228840426120520e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.441e+09
Order of pole = 7.314e+15
TOP MAIN SOLVE Loop
x[1] = -2.896
y[1] (analytic) = -13.358930239302071554439940518329
y[1] (numeric) = -13.358930239302071554439940518345
absolute error = 1.6e-29
relative error = 1.1977006925994629179703052174385e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.786e+09
Order of pole = 4.136e+15
TOP MAIN SOLVE Loop
x[1] = -2.895
y[1] (analytic) = -13.357594413070566111082733389344
y[1] (numeric) = -13.35759441307056611108273338936
absolute error = 1.6e-29
relative error = 1.1978204686574259490320361108503e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.894
y[1] (analytic) = -13.356258720415004909744474183878
y[1] (numeric) = -13.356258720415004909744474183894
absolute error = 1.6e-29
relative error = 1.1979402566935936766498637367218e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.893
y[1] (analytic) = -13.354923161322031023858420116417
y[1] (numeric) = -13.354923161322031023858420116432
absolute error = 1.5e-29
relative error = 1.1231813031648412323623096295619e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.331e+09
Order of pole = 5.402e+15
TOP MAIN SOLVE Loop
x[1] = -2.892
y[1] (analytic) = -13.353587735778288862483702668986
y[1] (numeric) = -13.353587735778288862483702669002
absolute error = 1.6e-29
relative error = 1.1981798687053348627985370941127e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.891
y[1] (analytic) = -13.352252443770424170171771681639
y[1] (numeric) = -13.352252443770424170171771681654
absolute error = 1.5e-29
relative error = 1.1234059618905979138582419880162e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.89
y[1] (analytic) = -13.350917285285084026832852797852
y[1] (numeric) = -13.350917285285084026832852797867
absolute error = 1.5e-29
relative error = 1.1235183081040040221105509410932e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.889
y[1] (analytic) = -13.349582260308916847602418263522
y[1] (numeric) = -13.349582260308916847602418263537
absolute error = 1.5e-29
relative error = 1.1236306655525932207655526859299e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.837e+09
Order of pole = 2.921e+15
TOP MAIN SOLVE Loop
x[1] = -2.888
y[1] (analytic) = -13.348247368828572382707671078206
y[1] (numeric) = -13.348247368828572382707671078221
absolute error = 1.5e-29
relative error = 1.1237430342374890843100755211483e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=560.7MB, alloc=4.4MB, time=24.71
TOP MAIN SOLVE Loop
x[1] = -2.887
y[1] (analytic) = -13.346912610830701717334042497284
y[1] (numeric) = -13.346912610830701717334042497298
absolute error = 1.4e-29
relative error = 1.0489317198824942796210801887079e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.886
y[1] (analytic) = -13.345577986301957271491702883699
y[1] (numeric) = -13.345577986301957271491702883713
absolute error = 1.4e-29
relative error = 1.0490366182993159547854636891560e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.885
y[1] (analytic) = -13.344243495228992799882085907951
y[1] (numeric) = -13.344243495228992799882085907966
absolute error = 1.5e-29
relative error = 1.1240802077212540946624770280719e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.884
y[1] (analytic) = -13.342909137598463391764426095001
y[1] (numeric) = -13.342909137598463391764426095015
absolute error = 1.4e-29
relative error = 1.0492464466051069693923777097297e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.883
y[1] (analytic) = -13.341574913397025470822309716745
y[1] (numeric) = -13.341574913397025470822309716759
absolute error = 1.4e-29
relative error = 1.0493513764961745918945669451400e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.019e+09
Order of pole = 7.509e+15
TOP MAIN SOLVE Loop
x[1] = -2.882
y[1] (analytic) = -13.340240822611336795030239028748
y[1] (numeric) = -13.340240822611336795030239028762
absolute error = 1.4e-29
relative error = 1.0494563168807559881030969065455e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.881
y[1] (analytic) = -13.33890686522805645652020984987
y[1] (numeric) = -13.338906865228056456520209849884
absolute error = 1.4e-29
relative error = 1.0495612677599005618646560592368e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.88
y[1] (analytic) = -13.337573041233844881448302483481
y[1] (numeric) = -13.337573041233844881448302483495
absolute error = 1.4e-29
relative error = 1.0496662291346578219715647314893e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.003e+09
Order of pole = 5.180e+15
TOP MAIN SOLVE Loop
x[1] = -2.879
y[1] (analytic) = -13.336239350615363829861285978906
y[1] (numeric) = -13.33623935061536382986128597892
absolute error = 1.4e-29
relative error = 1.0497712010060773821722702024953e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.878
y[1] (analytic) = -13.334905793359276395563235731783
y[1] (numeric) = -13.334905793359276395563235731797
absolute error = 1.4e-29
relative error = 1.0498761833752089611818428398574e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.877
y[1] (analytic) = -13.333572369452247005982164421994
y[1] (numeric) = -13.333572369452247005982164422009
absolute error = 1.5e-29
relative error = 1.1249798316890382671705070929440e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.876
y[1] (analytic) = -13.332239078880941422036666287834
y[1] (numeric) = -13.332239078880941422036666287849
absolute error = 1.5e-29
relative error = 1.1250923352972938307685400344698e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.875
y[1] (analytic) = -13.330905921632026738002574735083
y[1] (numeric) = -13.330905921632026738002574735097
absolute error = 1.4e-29
relative error = 1.0501911934793745729342620311092e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.839e+09
Order of pole = 3.381e+16
TOP MAIN SOLVE Loop
x[1] = -2.874
y[1] (analytic) = -13.329572897692171381379633279654
y[1] (numeric) = -13.329572897692171381379633279668
absolute error = 1.4e-29
relative error = 1.0502962178498535140298923746346e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=564.5MB, alloc=4.4MB, time=24.87
x[1] = -2.873
y[1] (analytic) = -13.328240007048045112758179822483
y[1] (numeric) = -13.328240007048045112758179822497
absolute error = 1.4e-29
relative error = 1.0504012527232946423765263434585e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.118e+09
Order of pole = 3.338e+15
TOP MAIN SOLVE Loop
x[1] = -2.872
y[1] (analytic) = -13.326907249686319025685844255317
y[1] (numeric) = -13.326907249686319025685844255331
absolute error = 1.4e-29
relative error = 1.0505062981007483067094505116595e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.790e+09
Order of pole = 1.989e+16
TOP MAIN SOLVE Loop
x[1] = -2.871
y[1] (analytic) = -13.325574625593665546534259396081
y[1] (numeric) = -13.325574625593665546534259396095
absolute error = 1.4e-29
relative error = 1.0506113539832649608040769007128e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.456e+09
Order of pole = 5.166e+15
TOP MAIN SOLVE Loop
x[1] = -2.87
y[1] (analytic) = -13.324242134756758434365785252484
y[1] (numeric) = -13.324242134756758434365785252498
absolute error = 1.4e-29
relative error = 1.0507164203718951634864475172523e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.486e+09
Order of pole = 2.414e+15
TOP MAIN SOLVE Loop
x[1] = -2.869
y[1] (analytic) = -13.322909777162272780800246612529
y[1] (numeric) = -13.322909777162272780800246612544
absolute error = 1.5e-29
relative error = 1.1258801756439531199754356514366e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.446e+09
Order of pole = 7.357e+16
TOP MAIN SOLVE Loop
x[1] = -2.868
y[1] (analytic) = -13.321577552796885009881683960604
y[1] (numeric) = -13.321577552796885009881683960619
absolute error = 1.5e-29
relative error = 1.1259927692911060448944006771605e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.867
y[1] (analytic) = -13.320245461647272877945117717808
y[1] (numeric) = -13.320245461647272877945117717823
absolute error = 1.5e-29
relative error = 1.1261053741981866721076992323819e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.548e+09
Order of pole = 2.242e+15
TOP MAIN SOLVE Loop
x[1] = -2.866
y[1] (analytic) = -13.318913503700115473483325805191
y[1] (numeric) = -13.318913503700115473483325805206
absolute error = 1.5e-29
relative error = 1.1262179903663210506870759634600e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.865
y[1] (analytic) = -13.317581678942093217013634528571
y[1] (numeric) = -13.317581678942093217013634528587
absolute error = 1.6e-29
relative error = 1.2014193256497443651358006658737e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.864
y[1] (analytic) = -13.316249987359887860944722783599
y[1] (numeric) = -13.316249987359887860944722783615
absolute error = 1.6e-29
relative error = 1.2015394735896062093813250058332e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.333e+09
Order of pole = 2.891e+15
TOP MAIN SOLVE Loop
x[1] = -2.863
y[1] (analytic) = -13.314918428940182489443439579729
y[1] (numeric) = -13.314918428940182489443439579745
absolute error = 1.6e-29
relative error = 1.2016596335448627995357403895237e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.968e+09
Order of pole = 3.127e+15
TOP MAIN SOLVE Loop
x[1] = -2.862
y[1] (analytic) = -13.313587003669661518301634881781
y[1] (numeric) = -13.313587003669661518301634881797
absolute error = 1.6e-29
relative error = 1.2017798055167157351526140514500e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.861
y[1] (analytic) = -13.312255711535010694803003767746
y[1] (numeric) = -13.312255711535010694803003767761
absolute error = 1.5e-29
relative error = 1.1267812401622188149545094820749e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.86
y[1] (analytic) = -13.31092455252291709758994390151
y[1] (numeric) = -13.310924552522917097589943901526
absolute error = 1.6e-29
relative error = 1.2020201855150176418298401190498e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.024e+09
Order of pole = 8.974e+13
TOP MAIN SOLVE Loop
x[1] = -2.859
y[1] (analytic) = -13.309593526620069136530426319173
y[1] (numeric) = -13.309593526620069136530426319189
memory used=568.4MB, alloc=4.4MB, time=25.04
absolute error = 1.6e-29
relative error = 1.2021403935438704128752147581487e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.858
y[1] (analytic) = -13.308262633813156552584879527613
y[1] (numeric) = -13.308262633813156552584879527628
absolute error = 1.5e-29
relative error = 1.1271193252444941837910595083168e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.866e+09
Order of pole = 7.985e+15
TOP MAIN SOLVE Loop
x[1] = -2.857
y[1] (analytic) = -13.306931874088870417673086913978
y[1] (numeric) = -13.306931874088870417673086913993
absolute error = 1.5e-29
relative error = 1.1272320428128031173492080656149e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.581e+09
Order of pole = 1.882e+15
TOP MAIN SOLVE Loop
x[1] = -2.856
y[1] (analytic) = -13.305601247433903134541097464778
y[1] (numeric) = -13.305601247433903134541097464793
absolute error = 1.5e-29
relative error = 1.1273447716534324884289881563096e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.259e+09
Order of pole = 1.573e+16
TOP MAIN SOLVE Loop
x[1] = -2.855
y[1] (analytic) = -13.304270753834948436628149793231
y[1] (numeric) = -13.304270753834948436628149793247
absolute error = 1.6e-29
relative error = 1.2026213458853435578001417580846e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.763e+09
Order of pole = 4.629e+15
TOP MAIN SOLVE Loop
x[1] = -2.854
y[1] (analytic) = -13.302940393278701387933609473547
y[1] (numeric) = -13.302940393278701387933609473563
absolute error = 1.6e-29
relative error = 1.2027416140332392634846429464922e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.853
y[1] (analytic) = -13.301610165751858382883919680808
y[1] (numeric) = -13.301610165751858382883919680824
absolute error = 1.6e-29
relative error = 1.2028618942085511195243835566974e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.852
y[1] (analytic) = -13.300280071241117146199565135122
y[1] (numeric) = -13.300280071241117146199565135138
absolute error = 1.6e-29
relative error = 1.2029821864124819276734844838924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.851
y[1] (analytic) = -13.29895010973317673276204934872
y[1] (numeric) = -13.298950109733176732762049348736
absolute error = 1.6e-29
relative error = 1.2031024906462346099722562446012e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.85
y[1] (analytic) = -13.297620281214737527480885174656
y[1] (numeric) = -13.297620281214737527480885174672
absolute error = 1.6e-29
relative error = 1.2032228069110122087592281970931e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.876e+09
Order of pole = 4.592e+16
TOP MAIN SOLVE Loop
x[1] = -2.849
y[1] (analytic) = -13.296290585672501245160598655795
y[1] (numeric) = -13.296290585672501245160598655811
absolute error = 1.6e-29
relative error = 1.2033431352080178866831789647781e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.837e+09
Order of pole = 2.745e+15
TOP MAIN SOLVE Loop
x[1] = -2.848
y[1] (analytic) = -13.294961023093170930367746172745
y[1] (numeric) = -13.294961023093170930367746172761
absolute error = 1.6e-29
relative error = 1.2034634755384549267151680627042e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.847
y[1] (analytic) = -13.293631593463450957297944889413
y[1] (numeric) = -13.293631593463450957297944889429
absolute error = 1.6e-29
relative error = 1.2035838279035267321605687272788e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.846
y[1] (analytic) = -13.292302296770047029642916494848
y[1] (numeric) = -13.292302296770047029642916494865
absolute error = 1.7e-29
relative error = 1.2789357043234641283380458211651e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.845
y[1] (analytic) = -13.290973132999666180457544240054
y[1] (numeric) = -13.29097313299966618045754424007
absolute error = 1.6e-29
relative error = 1.2038245687423888542568717106430e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.746e+09
Order of pole = 7.066e+15
TOP MAIN SOLVE Loop
memory used=572.2MB, alloc=4.4MB, time=25.22
x[1] = -2.844
y[1] (analytic) = -13.289644102139016772026943268418
y[1] (numeric) = -13.289644102139016772026943268434
absolute error = 1.6e-29
relative error = 1.2039449572185865792984014240535e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.843
y[1] (analytic) = -13.288315204174808495733544238458
y[1] (numeric) = -13.288315204174808495733544238475
absolute error = 1.7e-29
relative error = 1.2793194425926235044685885508606e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.398e+09
Order of pole = 6.232e+14
TOP MAIN SOLVE Loop
x[1] = -2.842
y[1] (analytic) = -13.286986439093752371924190237537
y[1] (numeric) = -13.286986439093752371924190237553
absolute error = 1.6e-29
relative error = 1.2041857702905347811951585805575e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.841
y[1] (analytic) = -13.285657806882560749777246985213
y[1] (numeric) = -13.285657806882560749777246985229
absolute error = 1.6e-29
relative error = 1.2043061948886933887718748182188e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.615e+09
Order of pole = 1.571e+15
TOP MAIN SOLVE Loop
x[1] = -2.84
y[1] (analytic) = -13.284329307527947307169726324921
y[1] (numeric) = -13.284329307527947307169726324937
absolute error = 1.6e-29
relative error = 1.2044266315299139552714099043500e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.544e+08
Order of pole = 1.689e+15
TOP MAIN SOLVE Loop
x[1] = -2.839
y[1] (analytic) = -13.283000941016627050544423002627
y[1] (numeric) = -13.283000941016627050544423002643
absolute error = 1.6e-29
relative error = 1.2045470802154008471069731426234e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.148e+10
Order of pole = 1.606e+17
TOP MAIN SOLVE Loop
x[1] = -2.838
y[1] (analytic) = -13.281672707335316314777064731147
y[1] (numeric) = -13.281672707335316314777064731162
absolute error = 1.5e-29
relative error = 1.1293758196372111416885348660383e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.837
y[1] (analytic) = -13.280344606470732763043475538791
y[1] (numeric) = -13.280344606470732763043475538806
absolute error = 1.5e-29
relative error = 1.1294887628662421949978589945332e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.836
y[1] (analytic) = -13.279016638409595386686752401016
y[1] (numeric) = -13.279016638409595386686752401031
absolute error = 1.5e-29
relative error = 1.1296017173901608863820114333628e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 2.573e+15
TOP MAIN SOLVE Loop
x[1] = -2.835
y[1] (analytic) = -13.277688803138624505084455153742
y[1] (numeric) = -13.277688803138624505084455153756
absolute error = 1.4e-29
relative error = 1.0544003709960903103423790251304e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.834
y[1] (analytic) = -13.276361100644541765515809687016
y[1] (numeric) = -13.27636110064454176551580968703
absolute error = 1.4e-29
relative error = 1.0545058163053675121424535771089e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.833
y[1] (analytic) = -13.275033530914070143028924417699
y[1] (numeric) = -13.275033530914070143028924417712
absolute error = 1.3e-29
relative error = 9.7928189557686696537062659960596e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.832
y[1] (analytic) = -13.273706093933933940308020039829
y[1] (numeric) = -13.273706093933933940308020039843
absolute error = 1.4e-29
relative error = 1.0547167385601509898105059969608e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.564e+09
Order of pole = 1.985e+15
TOP MAIN SOLVE Loop
x[1] = -2.831
y[1] (analytic) = -13.272378789690858787540672551361
y[1] (numeric) = -13.272378789690858787540672551375
absolute error = 1.4e-29
relative error = 1.0548222155077664882280763269717e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.619e+08
Order of pole = 1.582e+15
TOP MAIN SOLVE Loop
memory used=576.0MB, alloc=4.4MB, time=25.39
x[1] = -2.83
y[1] (analytic) = -13.271051618171571642285069555924
y[1] (numeric) = -13.271051618171571642285069555938
absolute error = 1.4e-29
relative error = 1.0549277030036041505134966714249e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.298e+10
Order of pole = 1.726e+17
TOP MAIN SOLVE Loop
x[1] = -2.829
y[1] (analytic) = -13.269724579362800789337279838299
y[1] (numeric) = -13.269724579362800789337279838312
absolute error = 1.3e-29
relative error = 9.7967368668809607650987823595148e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.639e+09
Order of pole = 1.944e+15
TOP MAIN SOLVE Loop
x[1] = -2.828
y[1] (analytic) = -13.268397673251275840598536212263
y[1] (numeric) = -13.268397673251275840598536212276
absolute error = 1.3e-29
relative error = 9.7977165895529660258784629103887e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.374e+09
Order of pole = 5.110e+15
TOP MAIN SOLVE Loop
x[1] = -2.827
y[1] (analytic) = -13.267070899823727734942531639497
y[1] (numeric) = -13.26707089982372773494253163951
absolute error = 1.3e-29
relative error = 9.7986964102021372638354419935374e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.826
y[1] (analytic) = -13.265744259066888738082728618207
y[1] (numeric) = -13.26574425906688873808272861822
absolute error = 1.3e-29
relative error = 9.7996763288382726854695971606103e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.825
y[1] (analytic) = -13.26441775096749244243968184015
y[1] (numeric) = -13.264417750967492442439681840164
absolute error = 1.4e-29
relative error = 1.0554552987430492360008175433247e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.800e+09
Order of pole = 2.698e+15
TOP MAIN SOLVE Loop
x[1] = -2.824
y[1] (analytic) = -13.263091375512273767008374114732
y[1] (numeric) = -13.263091375512273767008374114746
absolute error = 1.4e-29
relative error = 1.0555608495503759482539393474593e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.823
y[1] (analytic) = -13.261765132687968957225565558842
y[1] (numeric) = -13.261765132687968957225565558856
absolute error = 1.4e-29
relative error = 1.0556664109133111648071610499852e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.822
y[1] (analytic) = -13.260439022481315584837156051112
y[1] (numeric) = -13.260439022481315584837156051126
absolute error = 1.4e-29
relative error = 1.0557719828329104992907144944594e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.821
y[1] (analytic) = -13.259113044879052547765560949266
y[1] (numeric) = -13.25911304487905254776556094928
absolute error = 1.4e-29
relative error = 1.0558775653102296709014727917144e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.82
y[1] (analytic) = -13.257787199867920069977100069231
y[1] (numeric) = -13.257787199867920069977100069246
absolute error = 1.5e-29
relative error = 1.1314105267996333975859009055383e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.709e+09
Order of pole = 4.007e+15
TOP MAIN SOLVE Loop
x[1] = -2.819
y[1] (analytic) = -13.256461487434659701349399924695
y[1] (numeric) = -13.256461487434659701349399924709
absolute error = 1.4e-29
relative error = 1.0560887619422509301886469319113e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.818
y[1] (analytic) = -13.255135907566014317538809225764
y[1] (numeric) = -13.255135907566014317538809225779
absolute error = 1.5e-29
relative error = 1.1316368315347124830575378639206e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.872e+09
Order of pole = 3.070e+15
TOP MAIN SOLVE Loop
x[1] = -2.817
y[1] (analytic) = -13.253810460248728119847827635425
y[1] (numeric) = -13.25381046024872811984782763544
absolute error = 1.5e-29
relative error = 1.1317500008762387228332429211108e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.816
y[1] (analytic) = -13.252485145469546635092547782453
y[1] (numeric) = -13.252485145469546635092547782468
absolute error = 1.5e-29
relative error = 1.1318631815352649808025852170793e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.450e+09
Order of pole = 5.874e+15
TOP MAIN SOLVE Loop
memory used=579.8MB, alloc=4.4MB, time=25.55
x[1] = -2.815
y[1] (analytic) = -13.251159963215216715470110529466
y[1] (numeric) = -13.25115996321521671547011052948
absolute error = 1.4e-29
relative error = 1.0565112819453948593196524700995e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.134e+09
Order of pole = 3.413e+15
TOP MAIN SOLVE Loop
x[1] = -2.814
y[1] (analytic) = -13.249834913472486538426173494781
y[1] (numeric) = -13.249834913472486538426173494796
absolute error = 1.5e-29
relative error = 1.1320895768103448908733228749301e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.169e+09
Order of pole = 3.595e+15
TOP MAIN SOLVE Loop
x[1] = -2.813
y[1] (analytic) = -13.248509996228105606522392826768
y[1] (numeric) = -13.248509996228105606522392826783
absolute error = 1.5e-29
relative error = 1.1322027914286624957274039648129e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.116e+09
Order of pole = 2.380e+15
TOP MAIN SOLVE Loop
x[1] = -2.812
y[1] (analytic) = -13.247185211468824747303918229347
y[1] (numeric) = -13.247185211468824747303918229362
absolute error = 1.5e-29
relative error = 1.1323160173690080243031332770203e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.844e+09
Order of pole = 9.275e+15
TOP MAIN SOLVE Loop
x[1] = -2.811
y[1] (analytic) = -13.245860559181396113166901237337
y[1] (numeric) = -13.245860559181396113166901237352
absolute error = 1.5e-29
relative error = 1.1324292546325137360049096468127e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.81
y[1] (analytic) = -13.244536039352573181226016740301
y[1] (numeric) = -13.244536039352573181226016740317
absolute error = 1.6e-29
relative error = 1.2080453367683328036999827574089e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.809
y[1] (analytic) = -13.243211651969110753181997753588
y[1] (numeric) = -13.243211651969110753181997753604
absolute error = 1.6e-29
relative error = 1.2081661473424376667451010716424e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.808
y[1] (analytic) = -13.241887397017764955189183435224
y[1] (numeric) = -13.24188739701776495518918343524
absolute error = 1.6e-29
relative error = 1.2082869699982040132826472845367e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.807
y[1] (analytic) = -13.240563274485293237723080347349
y[1] (numeric) = -13.240563274485293237723080347365
absolute error = 1.6e-29
relative error = 1.2084078047368400698712917169322e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.806
y[1] (analytic) = -13.239239284358454375447936960862
y[1] (numeric) = -13.239239284358454375447936960878
absolute error = 1.6e-29
relative error = 1.2085286515595541838984018908709e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.805
y[1] (analytic) = -13.237915426624008467084331401951
y[1] (numeric) = -13.237915426624008467084331401966
absolute error = 1.5e-29
relative error = 1.1331089160633326471176181282627e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.804
y[1] (analytic) = -13.236591701268716935276772439188
y[1] (numeric) = -13.236591701268716935276772439203
absolute error = 1.5e-29
relative error = 1.1332222326206724169063852586855e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.856e+09
Order of pole = 8.540e+15
TOP MAIN SOLVE Loop
x[1] = -2.803
y[1] (analytic) = -13.235268108279342526461313709867
y[1] (numeric) = -13.235268108279342526461313709882
absolute error = 1.5e-29
relative error = 1.1333355605102345223453951664923e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.355e+09
Order of pole = 6.775e+15
TOP MAIN SOLVE Loop
x[1] = -2.802
y[1] (analytic) = -13.233944647642649310733181184252
y[1] (numeric) = -13.233944647642649310733181184267
absolute error = 1.5e-29
relative error = 1.1334488997331522423312133051531e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.867e+09
Order of pole = 2.717e+15
TOP MAIN SOLVE Loop
memory used=583.6MB, alloc=4.4MB, time=25.72
x[1] = -2.801
y[1] (analytic) = -13.232621319345402681714413866418
y[1] (numeric) = -13.232621319345402681714413866433
absolute error = 1.5e-29
relative error = 1.1335622502905589690939613680508e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.8
y[1] (analytic) = -13.231298123374369356421517730364
y[1] (numeric) = -13.231298123374369356421517730379
absolute error = 1.5e-29
relative error = 1.1336756121835882082086512107915e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.799
y[1] (analytic) = -13.229975059716317375133132890065
y[1] (numeric) = -13.22997505971631737513313289008
absolute error = 1.5e-29
relative error = 1.1337889854133735786065199069644e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.032e+10
Order of pole = 9.870e+16
TOP MAIN SOLVE Loop
x[1] = -2.798
y[1] (analytic) = -13.22865212835801610125771400215
y[1] (numeric) = -13.228652128358016101257714002165
absolute error = 1.5e-29
relative error = 1.1339023699810488125863659374634e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.492e+09
Order of pole = 9.616e+14
TOP MAIN SOLVE Loop
x[1] = -2.797
y[1] (analytic) = -13.227329329286236221201223899876
y[1] (numeric) = -13.22732932928623622120122389989
absolute error = 1.4e-29
relative error = 1.0584147148285645721041607459188e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.796
y[1] (analytic) = -13.226006662487749744234840457075
y[1] (numeric) = -13.226006662487749744234840457089
absolute error = 1.4e-29
relative error = 1.0585205615922974095668149644248e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.265e+09
Order of pole = 5.000e+15
TOP MAIN SOLVE Loop
x[1] = -2.795
y[1] (analytic) = -13.224684127949330002362676680759
y[1] (numeric) = -13.224684127949330002362676680773
absolute error = 1.4e-29
relative error = 1.0586264189412358717734479614752e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.201e+09
Order of pole = 3.650e+15
TOP MAIN SOLVE Loop
x[1] = -2.794
y[1] (analytic) = -13.223361725657751650189514031049
y[1] (numeric) = -13.223361725657751650189514031063
absolute error = 1.4e-29
relative error = 1.0587322868764385322143265037110e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.094e+09
Order of pole = 2.990e+15
TOP MAIN SOLVE Loop
x[1] = -2.793
y[1] (analytic) = -13.222039455599790664788548967115
y[1] (numeric) = -13.222039455599790664788548967128
absolute error = 1.3e-29
relative error = 9.8320686787046663665361946916774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.146e+09
Order of pole = 4.368e+16
TOP MAIN SOLVE Loop
x[1] = -2.792
y[1] (analytic) = -13.220717317762224345569152717791
y[1] (numeric) = -13.220717317762224345569152717805
absolute error = 1.4e-29
relative error = 1.0589440545098712710836844366477e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.791
y[1] (analytic) = -13.219395312131831314144644275569
y[1] (numeric) = -13.219395312131831314144644275583
absolute error = 1.4e-29
relative error = 1.0590499542102190258482559463213e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.790e+09
Order of pole = 8.387e+15
TOP MAIN SOLVE Loop
x[1] = -2.79
y[1] (analytic) = -13.218073438695391514200076612612
y[1] (numeric) = -13.218073438695391514200076612626
absolute error = 1.4e-29
relative error = 1.0591558645010663315404340025046e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.789
y[1] (analytic) = -13.216751697439686211360036117501
y[1] (numeric) = -13.216751697439686211360036117515
absolute error = 1.4e-29
relative error = 1.0592617853834722910695742478765e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.397e+09
Order of pole = 5.446e+15
TOP MAIN SOLVE Loop
x[1] = -2.788
y[1] (analytic) = -13.215430088351497993056455251368
y[1] (numeric) = -13.215430088351497993056455251382
absolute error = 1.4e-29
relative error = 1.0593677168584961132606189517488e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.867e+08
Order of pole = 1.939e+15
TOP MAIN SOLVE Loop
x[1] = -2.787
y[1] (analytic) = -13.214108611417610768396438422105
y[1] (numeric) = -13.214108611417610768396438422119
absolute error = 1.4e-29
relative error = 1.0594736589271971128646890983241e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.591e+09
Order of pole = 1.902e+15
memory used=587.4MB, alloc=4.4MB, time=25.90
TOP MAIN SOLVE Loop
x[1] = -2.786
y[1] (analytic) = -13.212787266624809768030101075325
y[1] (numeric) = -13.212787266624809768030101075339
absolute error = 1.4e-29
relative error = 1.0595796115906347105696775342160e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.758e+09
Order of pole = 1.150e+16
TOP MAIN SOLVE Loop
x[1] = -2.785
y[1] (analytic) = -13.211466053959881544018422000755
y[1] (numeric) = -13.211466053959881544018422000769
absolute error = 1.4e-29
relative error = 1.0596855748498684330108431753365e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.592e+09
Order of pole = 7.099e+16
TOP MAIN SOLVE Loop
x[1] = -2.784
y[1] (analytic) = -13.210144973409613969701108852734
y[1] (numeric) = -13.210144973409613969701108852748
absolute error = 1.4e-29
relative error = 1.0597915487059579127814062732579e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.783
y[1] (analytic) = -13.208824024960796239564476883499
y[1] (numeric) = -13.208824024960796239564476883513
absolute error = 1.4e-29
relative error = 1.0598975331599628884431447411535e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.782
y[1] (analytic) = -13.20750320860021886910934088794
y[1] (numeric) = -13.207503208600218869109340887954
absolute error = 1.4e-29
relative error = 1.0600035282129432045369915394244e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.781
y[1] (analytic) = -13.206182524314673694718920358496
y[1] (numeric) = -13.206182524314673694718920358511
absolute error = 1.5e-29
relative error = 1.1358316434278130124217497726261e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.78
y[1] (analytic) = -13.204861972090953873526757848882
y[1] (numeric) = -13.204861972090953873526757848896
absolute error = 1.4e-29
relative error = 1.0602155501200697661441089372416e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.779
y[1] (analytic) = -13.203541551915853883284650545306
y[1] (numeric) = -13.20354155191585388328465054532
absolute error = 1.4e-29
relative error = 1.0603215769763362307304120020856e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.595e+09
Order of pole = 2.181e+15
TOP MAIN SOLVE Loop
x[1] = -2.778
y[1] (analytic) = -13.202221263776169522230595043886
y[1] (numeric) = -13.2022212637761695222305950439
absolute error = 1.4e-29
relative error = 1.0604276144358184739160905186484e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.786e+09
Order of pole = 7.917e+15
TOP MAIN SOLVE Loop
x[1] = -2.777
y[1] (analytic) = -13.200901107658697908956745332912
y[1] (numeric) = -13.200901107658697908956745332926
absolute error = 1.4e-29
relative error = 1.0605336624995768702968505642831e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.788e+09
Order of pole = 9.633e+15
TOP MAIN SOLVE Loop
x[1] = -2.776
y[1] (analytic) = -13.199581083550237482277383978664
y[1] (numeric) = -13.199581083550237482277383978678
absolute error = 1.4e-29
relative error = 1.0606397211686719005111598366619e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.301e+09
Order of pole = 3.035e+16
TOP MAIN SOLVE Loop
x[1] = -2.775
y[1] (analytic) = -13.198261191437588001096906513441
y[1] (numeric) = -13.198261191437588001096906513455
absolute error = 1.4e-29
relative error = 1.0607457904441641512508524601708e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.306e+09
Order of pole = 5.483e+15
TOP MAIN SOLVE Loop
x[1] = -2.774
y[1] (analytic) = -13.196941431307550544277819024495
y[1] (numeric) = -13.196941431307550544277819024509
absolute error = 1.4e-29
relative error = 1.0608518703271143152717348528361e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.773
y[1] (analytic) = -13.195621803146927510508748942549
y[1] (numeric) = -13.195621803146927510508748942563
absolute error = 1.4e-29
relative error = 1.0609579608185831914041926538915e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.399e+09
Order of pole = 3.470e+15
TOP MAIN SOLVE Loop
memory used=591.3MB, alloc=4.4MB, time=26.07
x[1] = -2.772
y[1] (analytic) = -13.194302306942522618172469028569
y[1] (numeric) = -13.194302306942522618172469028583
absolute error = 1.4e-29
relative error = 1.0610640619196316845637987120909e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.771
y[1] (analytic) = -13.192982942681140905213934557486
y[1] (numeric) = -13.1929829426811409052139345575
absolute error = 1.4e-29
relative error = 1.0611701736313208057619221348725e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.77
y[1] (analytic) = -13.191663710349588729008333697532
y[1] (numeric) = -13.191663710349588729008333697546
absolute error = 1.4e-29
relative error = 1.0612762959547116721163383984820e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.769
y[1] (analytic) = -13.190344609934673766229151083884
y[1] (numeric) = -13.190344609934673766229151083899
absolute error = 1.5e-29
relative error = 1.1371954595259273287805434133846e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.370e+09
Order of pole = 3.884e+15
TOP MAIN SOLVE Loop
x[1] = -2.768
y[1] (analytic) = -13.189025641423205012716244585291
y[1] (numeric) = -13.189025641423205012716244585305
absolute error = 1.4e-29
relative error = 1.0614885724408436393608512854930e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.726e+09
Order of pole = 1.287e+16
TOP MAIN SOLVE Loop
x[1] = -2.767
y[1] (analytic) = -13.187706804801992783343935262356
y[1] (numeric) = -13.18770680480199278334393526237
absolute error = 1.4e-29
relative error = 1.0615947266057075051140365520579e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.621e+09
Order of pole = 2.897e+15
TOP MAIN SOLVE Loop
x[1] = -2.766
y[1] (analytic) = -13.186388100057848711889110516176
y[1] (numeric) = -13.18638810005784871188911051619
absolute error = 1.4e-29
relative error = 1.0617008913865186457709195944263e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.765
y[1] (analytic) = -13.185069527177585750899340425998
y[1] (numeric) = -13.185069527177585750899340426012
absolute error = 1.4e-29
relative error = 1.0618070667843387091404965256740e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.764
y[1] (analytic) = -13.183751086148018171561007274585
y[1] (numeric) = -13.183751086148018171561007274599
absolute error = 1.4e-29
relative error = 1.0619132528002294492018527744790e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.763
y[1] (analytic) = -13.182432776955961563567448259971
y[1] (numeric) = -13.182432776955961563567448259985
absolute error = 1.4e-29
relative error = 1.0620194494352527261147806249208e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.424e+09
Order of pole = 7.052e+15
TOP MAIN SOLVE Loop
x[1] = -2.762
y[1] (analytic) = -13.181114599588232834987111392282
y[1] (numeric) = -13.181114599588232834987111392296
absolute error = 1.4e-29
relative error = 1.0621256566904705062303978180876e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.813e+08
Order of pole = 1.984e+15
TOP MAIN SOLVE Loop
x[1] = -2.761
y[1] (analytic) = -13.179796554031650212131724574314
y[1] (numeric) = -13.179796554031650212131724574328
absolute error = 1.4e-29
relative error = 1.0622318745669448621017672155960e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.76
y[1] (analytic) = -13.178478640273033239424477864537
y[1] (numeric) = -13.178478640273033239424477864551
absolute error = 1.4e-29
relative error = 1.0623381030657379724945175251306e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.759
y[1] (analytic) = -13.17716085829920277926821892122
y[1] (numeric) = -13.177160858299202779268218921234
absolute error = 1.4e-29
relative error = 1.0624443421879121223974650881091e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.758
y[1] (analytic) = -13.175843208096981011913661626349
y[1] (numeric) = -13.175843208096981011913661626363
memory used=595.1MB, alloc=4.4MB, time=26.23
absolute error = 1.4e-29
relative error = 1.0625505919345297030332367295794e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.521e+09
Order of pole = 4.431e+15
TOP MAIN SOLVE Loop
x[1] = -2.757
y[1] (analytic) = -13.174525689653191435327607888023
y[1] (numeric) = -13.174525689653191435327607888036
absolute error = 1.3e-29
relative error = 9.8675279142760655387825840827934e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.756
y[1] (analytic) = -13.173208302954658865061182620011
y[1] (numeric) = -13.173208302954658865061182620025
absolute error = 1.4e-29
relative error = 1.0627631233053452526265565021929e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.755
y[1] (analytic) = -13.171891047988209434118081897159
y[1] (numeric) = -13.171891047988209434118081897173
absolute error = 1.4e-29
relative error = 1.0628694049316685352940312240266e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.754
y[1] (analytic) = -13.170573924740670592822834285312
y[1] (numeric) = -13.170573924740670592822834285326
absolute error = 1.4e-29
relative error = 1.0629756971866858761354363428503e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.753
y[1] (analytic) = -13.16925693319887110868907534445
y[1] (numeric) = -13.169256933198871108689075344464
absolute error = 1.4e-29
relative error = 1.0630820000714601977018310358701e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.631e+09
Order of pole = 1.611e+15
TOP MAIN SOLVE Loop
x[1] = -2.752
y[1] (analytic) = -13.167940073349641066287835303717
y[1] (numeric) = -13.167940073349641066287835303731
absolute error = 1.4e-29
relative error = 1.0631883135870545288418443761235e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.884e+09
Order of pole = 2.374e+15
TOP MAIN SOLVE Loop
x[1] = -2.751
y[1] (analytic) = -13.166623345179811867115839907021
y[1] (numeric) = -13.166623345179811867115839907035
absolute error = 1.4e-29
relative error = 1.0632946377345320047123056209739e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.75
y[1] (analytic) = -13.165306748676216229463824427889
y[1] (numeric) = -13.165306748676216229463824427903
absolute error = 1.4e-29
relative error = 1.0634009725149558667888755636889e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.749
y[1] (analytic) = -13.163990283825688188284860852267
y[1] (numeric) = -13.163990283825688188284860852281
absolute error = 1.4e-29
relative error = 1.0635073179293894628766789482044e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.748
y[1] (analytic) = -13.162673950615063095062698227941
y[1] (numeric) = -13.162673950615063095062698227955
absolute error = 1.4e-29
relative error = 1.0636136739788962471209379471858e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.117e+09
Order of pole = 4.365e+15
TOP MAIN SOLVE Loop
x[1] = -2.747
y[1] (analytic) = -13.161357749031177617680116179264
y[1] (numeric) = -13.161357749031177617680116179278
absolute error = 1.4e-29
relative error = 1.0637200406645397800176067034886e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.746
y[1] (analytic) = -13.160041679060869740287291585874
y[1] (numeric) = -13.160041679060869740287291585888
absolute error = 1.4e-29
relative error = 1.0638264179873837284240069351267e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.060e+10
Order of pole = 9.760e+16
TOP MAIN SOLVE Loop
x[1] = -2.745
y[1] (analytic) = -13.158725740690978763170178424086
y[1] (numeric) = -13.1587257406909787631701784241
absolute error = 1.4e-29
relative error = 1.0639328059484918655694646038548e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.744
y[1] (analytic) = -13.157409933908345302618900769644
y[1] (numeric) = -13.157409933908345302618900769658
absolute error = 1.4e-29
relative error = 1.0640392045489280710659476474704e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.138e+09
Order of pole = 4.332e+15
TOP MAIN SOLVE Loop
memory used=598.9MB, alloc=4.4MB, time=26.40
x[1] = -2.743
y[1] (analytic) = -13.156094258699811290796158960509
y[1] (numeric) = -13.156094258699811290796158960523
absolute error = 1.4e-29
relative error = 1.0641456137897563309187047759421e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.284e+09
Order of pole = 1.169e+15
TOP MAIN SOLVE Loop
x[1] = -2.742
y[1] (analytic) = -13.154778715052219975605648918378
y[1] (numeric) = -13.154778715052219975605648918392
absolute error = 1.4e-29
relative error = 1.0642520336720407375369053314715e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.527e+09
Order of pole = 1.163e+16
TOP MAIN SOLVE Loop
x[1] = -2.741
y[1] (analytic) = -13.153463302952415920560494627614
y[1] (numeric) = -13.153463302952415920560494627627
absolute error = 1.3e-29
relative error = 9.8833285961135652619111734026512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.74
y[1] (analytic) = -13.152148022387245004651693770261
y[1] (numeric) = -13.152148022387245004651693770275
absolute error = 1.4e-29
relative error = 1.0644649053652348927897638624214e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.880e+09
Order of pole = 3.012e+15
TOP MAIN SOLVE Loop
x[1] = -2.739
y[1] (analytic) = -13.150832873343554422216576515854
y[1] (numeric) = -13.150832873343554422216576515867
absolute error = 1.3e-29
relative error = 9.8853054595125383276112751249417e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.709e+09
Order of pole = 2.471e+15
TOP MAIN SOLVE Loop
x[1] = -2.738
y[1] (analytic) = -13.149517855808192682807277464671
y[1] (numeric) = -13.149517855808192682807277464685
absolute error = 1.4e-29
relative error = 1.0646778196370254045806723428980e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.579e+09
Order of pole = 6.094e+15
TOP MAIN SOLVE Loop
x[1] = -2.737
y[1] (analytic) = -13.148202969768009611059220743157
y[1] (numeric) = -13.14820296976800961105922074317
absolute error = 1.3e-29
relative error = 9.8872827183237310918536396440759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.220e+09
Order of pole = 1.521e+16
TOP MAIN SOLVE Loop
x[1] = -2.736
y[1] (analytic) = -13.146888215209856346559618250157
y[1] (numeric) = -13.14688821520985634655961825017
absolute error = 1.3e-29
relative error = 9.8882714960336249782323697027986e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.735
y[1] (analytic) = -13.145573592120585343715981052688
y[1] (numeric) = -13.145573592120585343715981052701
absolute error = 1.3e-29
relative error = 9.8892603726262339073496120382592e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.879e+09
Order of pole = 3.312e+15
TOP MAIN SOLVE Loop
x[1] = -2.734
y[1] (analytic) = -13.144259100487050371624643929899
y[1] (numeric) = -13.144259100487050371624643929912
absolute error = 1.3e-29
relative error = 9.8902493481114466451396965799048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.733
y[1] (analytic) = -13.142944740296106513939303063928
y[1] (numeric) = -13.14294474029610651393930306394
absolute error = 1.2e-29
relative error = 9.1303739284607565659658389243215e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.732
y[1] (analytic) = -13.141630511534610168739566876325
y[1] (numeric) = -13.141630511534610168739566876337
absolute error = 1.2e-29
relative error = 9.1312870115069940509582807098993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.150e+09
Order of pole = 4.721e+15
TOP MAIN SOLVE Loop
x[1] = -2.731
y[1] (analytic) = -13.140316414189419048399520008744
y[1] (numeric) = -13.140316414189419048399520008756
absolute error = 1.2e-29
relative error = 9.1322001858661017271147214596494e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.767e+09
Order of pole = 1.854e+15
TOP MAIN SOLVE Loop
x[1] = -2.73
y[1] (analytic) = -13.13900244824739217945630044657
y[1] (numeric) = -13.139002448247392179456300446583
absolute error = 1.3e-29
relative error = 9.8942062391761456162033350315877e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=602.7MB, alloc=4.4MB, time=26.57
x[1] = -2.729
y[1] (analytic) = -13.137688613695389902478689784186
y[1] (numeric) = -13.137688613695389902478689784198
absolute error = 1.2e-29
relative error = 9.1340268085594555405343661518822e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.728
y[1] (analytic) = -13.136374910520273871935716630544
y[1] (numeric) = -13.136374910520273871935716630555
absolute error = 1.1e-29
relative error = 8.3736952355026372460174692439818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.448e+09
Order of pole = 1.086e+16
TOP MAIN SOLVE Loop
x[1] = -2.727
y[1] (analytic) = -13.13506133870890705606527315375
y[1] (numeric) = -13.135061338708907056065273153762
absolute error = 1.2e-29
relative error = 9.1358537966138829142024752305774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.626e+09
Order of pole = 2.582e+15
TOP MAIN SOLVE Loop
x[1] = -2.726
y[1] (analytic) = -13.133747898248153736742744763337
y[1] (numeric) = -13.133747898248153736742744763349
absolute error = 1.2e-29
relative error = 9.1367674276743359659295645159948e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.725
y[1] (analytic) = -13.132434589124879509349652928902
y[1] (numeric) = -13.132434589124879509349652928914
absolute error = 1.2e-29
relative error = 9.1376811501024633705397420500406e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.724
y[1] (analytic) = -13.131121411325951282642311133816
y[1] (numeric) = -13.131121411325951282642311133828
absolute error = 1.2e-29
relative error = 9.1385949639074023523218962323871e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.723
y[1] (analytic) = -13.129808364838237278620493962678
y[1] (numeric) = -13.12980836483823727862049396269
absolute error = 1.2e-29
relative error = 9.1395088690982910493330319958993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.414e+09
Order of pole = 1.724e+16
TOP MAIN SOLVE Loop
x[1] = -2.722
y[1] (analytic) = -13.128495449648607032396119321203
y[1] (numeric) = -13.128495449648607032396119321214
absolute error = 1.1e-29
relative error = 8.3787209602105794706988478383409e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.721
y[1] (analytic) = -13.127182665743931392061943787228
y[1] (numeric) = -13.127182665743931392061943787239
absolute error = 1.1e-29
relative error = 8.3795588742016018181042190791256e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.72
y[1] (analytic) = -13.125870013111082518560271091536
y[1] (numeric) = -13.125870013111082518560271091547
absolute error = 1.1e-29
relative error = 8.3803968719882129773552658092426e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.357e+09
Order of pole = 7.104e+16
TOP MAIN SOLVE Loop
x[1] = -2.719
y[1] (analytic) = -13.124557491736933885551673727167
y[1] (numeric) = -13.124557491736933885551673727178
absolute error = 1.1e-29
relative error = 8.3812349535787929263250829360925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.718
y[1] (analytic) = -13.123245101608360279283727685913
y[1] (numeric) = -13.123245101608360279283727685924
absolute error = 1.1e-29
relative error = 8.3820731189817224809264539626311e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.687e+09
Order of pole = 3.331e+15
TOP MAIN SOLVE Loop
x[1] = -2.717
y[1] (analytic) = -13.121932842712237798459760320686
y[1] (numeric) = -13.121932842712237798459760320697
absolute error = 1.1e-29
relative error = 8.3829113682053832951956591465655e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.716
y[1] (analytic) = -13.120620715035443854107611332442
y[1] (numeric) = -13.120620715035443854107611332453
absolute error = 1.1e-29
relative error = 8.3837497012581578613762920407870e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.775e+09
Order of pole = 3.214e+15
TOP MAIN SOLVE Loop
x[1] = -2.715
y[1] (analytic) = -13.119308718564857169448406880349
y[1] (numeric) = -13.11930871856485716944840688036
absolute error = 1.1e-29
relative error = 8.3845881181484295100030844158776e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=606.5MB, alloc=4.4MB, time=26.74
x[1] = -2.714
y[1] (analytic) = -13.117996853287357779765346813889
y[1] (numeric) = -13.1179968532873577797653468139
absolute error = 1.1e-29
relative error = 8.3854266188845824099857395655270e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.091e+09
Order of pole = 9.069e+15
TOP MAIN SOLVE Loop
x[1] = -2.713
y[1] (analytic) = -13.116685119189827032272505025583
y[1] (numeric) = -13.116685119189827032272505025594
absolute error = 1.1e-29
relative error = 8.3862652034750015686927739956979e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.712
y[1] (analytic) = -13.11537351625914758598364292302
y[1] (numeric) = -13.11537351625914758598364292303
absolute error = 1.0e-29
relative error = 7.6246398835709753018503340894390e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.711
y[1] (analytic) = -13.114062044482203411581036018883
y[1] (numeric) = -13.114062044482203411581036018894
absolute error = 1.1e-29
relative error = 8.3879426242521828845512216107874e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.71
y[1] (analytic) = -13.112750703845879791284313637671
y[1] (numeric) = -13.112750703845879791284313637681
absolute error = 1.0e-29
relative error = 7.6261649640506538631712967825191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.056e+09
Order of pole = 5.465e+15
TOP MAIN SOLVE Loop
x[1] = -2.709
y[1] (analytic) = -13.111439494337063318719311737774
y[1] (numeric) = -13.111439494337063318719311737785
absolute error = 1.1e-29
relative error = 8.3896203805470702888893359994063e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.912e+09
Order of pole = 7.893e+15
TOP MAIN SOLVE Loop
x[1] = -2.708
y[1] (analytic) = -13.110128415942641898786938847634
y[1] (numeric) = -13.110128415942641898786938847645
absolute error = 1.1e-29
relative error = 8.3904593845346252036744516214645e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.707
y[1] (analytic) = -13.108817468649504747532055114635
y[1] (numeric) = -13.108817468649504747532055114646
absolute error = 1.1e-29
relative error = 8.3912984724267740337263141746963e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.706
y[1] (analytic) = -13.10750665244454239201236446545
y[1] (numeric) = -13.107506652444542392012364465461
absolute error = 1.1e-29
relative error = 8.3921376442319076579734043587230e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.804e+09
Order of pole = 1.251e+16
TOP MAIN SOLVE Loop
x[1] = -2.705
y[1] (analytic) = -13.106195967314646670167319876502
y[1] (numeric) = -13.106195967314646670167319876513
absolute error = 1.1e-29
relative error = 8.3929768999584177944740515143951e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.473e+09
Order of pole = 2.114e+15
TOP MAIN SOLVE Loop
x[1] = -2.704
y[1] (analytic) = -13.104885413246710730687041753256
y[1] (numeric) = -13.104885413246710730687041753267
absolute error = 1.1e-29
relative error = 8.3938162396146970005003508044412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.703
y[1] (analytic) = -13.103574990227629032881249417005
y[1] (numeric) = -13.103574990227629032881249417016
absolute error = 1.1e-29
relative error = 8.3946556632091386726220887862631e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 4.317e+15
TOP MAIN SOLVE Loop
x[1] = -2.702
y[1] (analytic) = -13.102264698244297346548205697863
y[1] (numeric) = -13.102264698244297346548205697873
absolute error = 1.0e-29
relative error = 7.6322683370455791334460703433637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.701
y[1] (analytic) = -13.100954537283612751843674632633
y[1] (numeric) = -13.100954537283612751843674632644
absolute error = 1.1e-29
relative error = 8.3963347622460871984230962166164e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 2.602e+15
TOP MAIN SOLVE Loop
memory used=610.3MB, alloc=4.4MB, time=26.91
x[1] = -2.7
y[1] (analytic) = -13.099644507332473639149892266262
y[1] (numeric) = -13.099644507332473639149892266273
absolute error = 1.1e-29
relative error = 8.3971744377053850424858434151372e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.699
y[1] (analytic) = -13.098334608377779708944550555549
y[1] (numeric) = -13.098334608377779708944550555559
absolute error = 1.0e-29
relative error = 7.6345583610331157577989951903513e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.698
y[1] (analytic) = -13.097024840406431971669794373813
y[1] (numeric) = -13.097024840406431971669794373823
absolute error = 1.0e-29
relative error = 7.6353218550432833327451554595968e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.608e+09
Order of pole = 2.445e+15
TOP MAIN SOLVE Loop
x[1] = -2.697
y[1] (analytic) = -13.095715203405332747601231615209
y[1] (numeric) = -13.095715203405332747601231615219
absolute error = 1.0e-29
relative error = 7.6360854254066695217518312028640e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.696
y[1] (analytic) = -13.094405697361385666716956397373
y[1] (numeric) = -13.094405697361385666716956397383
absolute error = 1.0e-29
relative error = 7.6368490721309100284592473965825e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.596e+09
Order of pole = 3.246e+15
TOP MAIN SOLVE Loop
x[1] = -2.695
y[1] (analytic) = -13.093096322261495668566585361091
y[1] (numeric) = -13.093096322261495668566585361101
absolute error = 1.0e-29
relative error = 7.6376127952236413201161728305315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.533e+09
Order of pole = 1.122e+16
TOP MAIN SOLVE Loop
x[1] = -2.694
y[1] (analytic) = -13.09178707809256900214030706569
y[1] (numeric) = -13.0917870780925690021403070657
absolute error = 1.0e-29
relative error = 7.6383765946925006276562847803884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.403e+09
Order of pole = 5.286e+15
TOP MAIN SOLVE Loop
x[1] = -2.693
y[1] (analytic) = -13.09047796484151322573794447883
y[1] (numeric) = -13.09047796484151322573794447884
absolute error = 1.0e-29
relative error = 7.6391404705451259457745413171297e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.692
y[1] (analytic) = -13.089168982495237206838030559391
y[1] (numeric) = -13.089168982495237206838030559401
absolute error = 1.0e-29
relative error = 7.6399044227891560330035612540458e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.611e+09
Order of pole = 9.211e+15
TOP MAIN SOLVE Loop
x[1] = -2.691
y[1] (analytic) = -13.087860131040651121966896932152
y[1] (numeric) = -13.087860131040651121966896932161
absolute error = 9e-30
relative error = 6.8766016062890073706110105589159e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.835e+09
Order of pole = 3.745e+15
TOP MAIN SOLVE Loop
x[1] = -2.69
y[1] (analytic) = -13.086551410464666456567775652942
y[1] (numeric) = -13.086551410464666456567775652951
absolute error = 9e-30
relative error = 6.8772893008337904317139031001443e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.689
y[1] (analytic) = -13.085242820754196004869914062967
y[1] (numeric) = -13.085242820754196004869914062976
absolute error = 9e-30
relative error = 6.8779770641514665584654441512302e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.688
y[1] (analytic) = -13.08393436189615386975770273099
y[1] (numeric) = -13.083934361896153869757702731
absolute error = 1.0e-29
relative error = 7.6429609958321259822756959340799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.687
y[1] (analytic) = -13.08262603387745546263981648207
y[1] (numeric) = -13.082626033877455462639816482079
absolute error = 9e-30
relative error = 6.8793527971330092294421498584427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.686
y[1] (analytic) = -13.081317836685017503318368511534
y[1] (numeric) = -13.081317836685017503318368511543
absolute error = 9e-30
relative error = 6.8800407668106331034942056658528e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=614.1MB, alloc=4.4MB, time=27.07
TOP MAIN SOLVE Loop
x[1] = -2.685
y[1] (analytic) = -13.080009770305758019858077582893
y[1] (numeric) = -13.080009770305758019858077582903
absolute error = 1.0e-29
relative error = 7.6452542280985163366514062045243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.684
y[1] (analytic) = -13.078701834726596348455448308381
y[1] (numeric) = -13.078701834726596348455448308391
absolute error = 1.0e-29
relative error = 7.6460187917488715696715325133395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.683
y[1] (analytic) = -13.077394029934453133307964510809
y[1] (numeric) = -13.077394029934453133307964510819
absolute error = 1.0e-29
relative error = 7.6467834318594147838971978046824e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.615e+09
Order of pole = 6.783e+15
TOP MAIN SOLVE Loop
x[1] = -2.682
y[1] (analytic) = -13.076086355916250326483295665429
y[1] (numeric) = -13.076086355916250326483295665439
absolute error = 1.0e-29
relative error = 7.6475481484377923804402062217340e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.681
y[1] (analytic) = -13.074778812658911187788516420507
y[1] (numeric) = -13.074778812658911187788516420517
absolute error = 1.0e-29
relative error = 7.6483129414916515250907063680788e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.68
y[1] (analytic) = -13.07347140014936028463933919528
y[1] (numeric) = -13.07347140014936028463933919529
absolute error = 1.0e-29
relative error = 7.6490778110286401483936629656730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.679
y[1] (analytic) = -13.072164118374523491929359854006
y[1] (numeric) = -13.072164118374523491929359854016
absolute error = 1.0e-29
relative error = 7.6498427570564069457253361603568e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.874e+09
Order of pole = 3.884e+15
TOP MAIN SOLVE Loop
x[1] = -2.678
y[1] (analytic) = -13.070856967321327991899316454792
y[1] (numeric) = -13.070856967321327991899316454802
absolute error = 1.0e-29
relative error = 7.6506077795826013773697684756799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.677
y[1] (analytic) = -13.069549946976702274006361071889
y[1] (numeric) = -13.0695499469767022740063610719
absolute error = 1.1e-29
relative error = 8.4165101664763610354548073573889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.676
y[1] (analytic) = -13.068243057327576134793344690161
y[1] (numeric) = -13.068243057327576134793344690172
absolute error = 1.1e-29
relative error = 8.4173518595769622907040644900928e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.675
y[1] (analytic) = -13.066936298360880677758115170396
y[1] (numeric) = -13.066936298360880677758115170407
absolute error = 1.1e-29
relative error = 8.4181936368510822118675433830274e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.674
y[1] (analytic) = -13.065629670063548313222828284184
y[1] (numeric) = -13.065629670063548313222828284195
absolute error = 1.1e-29
relative error = 8.4190354983071385716934580584465e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.673
y[1] (analytic) = -13.064323172422512758203271817023
y[1] (numeric) = -13.064323172422512758203271817034
absolute error = 1.1e-29
relative error = 8.4198774439535499847493876267461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.672
y[1] (analytic) = -13.063016805424709036278202738372
y[1] (numeric) = -13.063016805424709036278202738383
absolute error = 1.1e-29
relative error = 8.4207194737987359075064624322078e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=618.0MB, alloc=4.4MB, time=27.25
x[1] = -2.671
y[1] (analytic) = -13.061710569057073477458697437328
y[1] (numeric) = -13.061710569057073477458697437339
absolute error = 1.1e-29
relative error = 8.4215615878511166384235586177813e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.67
y[1] (analytic) = -13.06040446330654371805751502263
y[1] (numeric) = -13.060404463306543718057515022641
absolute error = 1.1e-29
relative error = 8.4224037861191133180315011097424e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.757e+09
Order of pole = 3.399e+15
TOP MAIN SOLVE Loop
x[1] = -2.669
y[1] (analytic) = -13.059098488160058700558473685673
y[1] (numeric) = -13.059098488160058700558473685684
absolute error = 1.1e-29
relative error = 8.4232460686111479290172750230740e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 2.993e+15
TOP MAIN SOLVE Loop
x[1] = -2.668
y[1] (analytic) = -13.057792643604558673485840125244
y[1] (numeric) = -13.057792643604558673485840125255
absolute error = 1.1e-29
relative error = 8.4240884353356432963082454884019e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.667
y[1] (analytic) = -13.05648692962698519127373203265
y[1] (numeric) = -13.05648692962698519127373203266
absolute error = 1.0e-29
relative error = 7.6590280784554755337785326375843e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.666
y[1] (analytic) = -13.055181346214281114135533635952
y[1] (numeric) = -13.055181346214281114135533635962
absolute error = 1.0e-29
relative error = 7.6597940195597380102022859955385e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.640e+09
Order of pole = 5.201e+16
TOP MAIN SOLVE Loop
x[1] = -2.665
y[1] (analytic) = -13.053875893353390607933324301993
y[1] (numeric) = -13.053875893353390607933324302003
absolute error = 1.0e-29
relative error = 7.6605600372619407460550363064571e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.664
y[1] (analytic) = -13.052570571031259144047320194906
y[1] (numeric) = -13.052570571031259144047320194916
absolute error = 1.0e-29
relative error = 7.6613261315697439183651944097218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.631e+09
Order of pole = 6.153e+15
TOP MAIN SOLVE Loop
x[1] = -2.663
y[1] (analytic) = -13.05126537923483349924532898981
y[1] (numeric) = -13.05126537923483349924532898982
absolute error = 1.0e-29
relative error = 7.6620923024908084702171761476676e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.662
y[1] (analytic) = -13.049960317951061755552217640378
y[1] (numeric) = -13.049960317951061755552217640388
absolute error = 1.0e-29
relative error = 7.6628585500327961108280117964921e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.661
y[1] (analytic) = -13.048655387166893300119393198977
y[1] (numeric) = -13.048655387166893300119393198987
absolute error = 1.0e-29
relative error = 7.6636248742033693156239631584889e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.683e+09
Order of pole = 3.443e+15
TOP MAIN SOLVE Loop
x[1] = -2.66
y[1] (analytic) = -13.047350586869278825094296688073
y[1] (numeric) = -13.047350586869278825094296688083
absolute error = 1.0e-29
relative error = 7.6643912750101913263171483163750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.703e+09
Order of pole = 3.021e+15
TOP MAIN SOLVE Loop
x[1] = -2.659
y[1] (analytic) = -13.046045917045170327489910021599
y[1] (numeric) = -13.046045917045170327489910021609
absolute error = 1.0e-29
relative error = 7.6651577524609261509821740504740e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.658
y[1] (analytic) = -13.044741377681521109054275974973
y[1] (numeric) = -13.044741377681521109054275974983
absolute error = 1.0e-29
relative error = 7.6659243065632385641327759195277e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.769e+09
Order of pole = 2.828e+15
TOP MAIN SOLVE Loop
x[1] = -2.657
y[1] (analytic) = -13.043436968765285776140031202471
y[1] (numeric) = -13.043436968765285776140031202481
absolute error = 1.0e-29
relative error = 7.6666909373247941067984660058972e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=621.8MB, alloc=4.4MB, time=27.41
TOP MAIN SOLVE Loop
x[1] = -2.656
y[1] (analytic) = -13.042132690283420239573952300645
y[1] (numeric) = -13.042132690283420239573952300655
absolute error = 1.0e-29
relative error = 7.6674576447532590866011883259211e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.655
y[1] (analytic) = -13.040828542222881714526514916482
y[1] (numeric) = -13.040828542222881714526514916492
absolute error = 1.0e-29
relative error = 7.6682244288563005778319819061991e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.654
y[1] (analytic) = -13.039524524570628720381465898999
y[1] (numeric) = -13.039524524570628720381465899009
absolute error = 1.0e-29
relative error = 7.6689912896415864215276515265669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.653
y[1] (analytic) = -13.038220637313621080605408492974
y[1] (numeric) = -13.038220637313621080605408492984
absolute error = 1.0e-29
relative error = 7.6697582271167852255474461305269e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.652
y[1] (analytic) = -13.0369168804388199226174005735
y[1] (numeric) = -13.03691688043881992261740057351
absolute error = 1.0e-29
relative error = 7.6705252412895663646497449039065e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.651
y[1] (analytic) = -13.035613253933187677658565920071
y[1] (numeric) = -13.035613253933187677658565920081
absolute error = 1.0e-29
relative error = 7.6712923321675999805687510225032e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.302e+09
Order of pole = 3.777e+16
TOP MAIN SOLVE Loop
x[1] = -2.65
y[1] (analytic) = -13.034309757783688080661718528881
y[1] (numeric) = -13.034309757783688080661718528891
absolute error = 1.0e-29
relative error = 7.6720594997585569820911930694932e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.649
y[1] (analytic) = -13.033006391977286170120999962045
y[1] (numeric) = -13.033006391977286170120999962055
absolute error = 1.0e-29
relative error = 7.6728267440701090451330341233613e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.648
y[1] (analytic) = -13.031703156500948287961529732433
y[1] (numeric) = -13.031703156500948287961529732443
absolute error = 1.0e-29
relative error = 7.6735940651099286128161885171238e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.647
y[1] (analytic) = -13.030400051341642079409068722809
y[1] (numeric) = -13.03040005134164207940906872282
absolute error = 1.1e-29
relative error = 8.4417976091742577850997708965750e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.646
y[1] (analytic) = -13.029097076486336492859695637986
y[1] (numeric) = -13.029097076486336492859695637997
absolute error = 1.1e-29
relative error = 8.4426418311455702581926257085458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.645
y[1] (analytic) = -13.027794231922001779749496488671
y[1] (numeric) = -13.027794231922001779749496488682
absolute error = 1.1e-29
relative error = 8.4434861375433011130965317187747e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.644
y[1] (analytic) = -13.026491517635609494424267105722
y[1] (numeric) = -13.026491517635609494424267105734
absolute error = 1.2e-29
relative error = 9.2119969400464291786863636686737e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.643
y[1] (analytic) = -13.025188933614132494009228683498
y[1] (numeric) = -13.02518893361413249400922868351
absolute error = 1.2e-29
relative error = 9.2129181858019538930438075327350e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=625.6MB, alloc=4.4MB, time=27.59
x[1] = -2.642
y[1] (analytic) = -13.023886479844544938278756350998
y[1] (numeric) = -13.02388647984454493827875635101
absolute error = 1.2e-29
relative error = 9.2138395236866605421951085678425e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.639e+09
Order of pole = 2.357e+15
TOP MAIN SOLVE Loop
x[1] = -2.641
y[1] (analytic) = -13.022584156313822289526120769501
y[1] (numeric) = -13.022584156313822289526120769513
absolute error = 1.2e-29
relative error = 9.2147609537097625049950110812171e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.64
y[1] (analytic) = -13.021281963008941312433242755388
y[1] (numeric) = -13.0212819630089413124332427554
absolute error = 1.2e-29
relative error = 9.2156824758804740816822132843862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.639
y[1] (analytic) = -13.019979899916880073940460926852
y[1] (numeric) = -13.019979899916880073940460926864
absolute error = 1.2e-29
relative error = 9.2166040902080104939715102956472e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.525e+09
Order of pole = 2.168e+15
TOP MAIN SOLVE Loop
x[1] = -2.638
y[1] (analytic) = -13.018677967024617943116312373194
y[1] (numeric) = -13.018677967024617943116312373206
absolute error = 1.2e-29
relative error = 9.2175257967015878851459463572921e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.637
y[1] (analytic) = -13.017376164319135591027326345401
y[1] (numeric) = -13.017376164319135591027326345413
absolute error = 1.2e-29
relative error = 9.2184475953704233201489762685137e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.171e+09
Order of pole = 5.926e+15
TOP MAIN SOLVE Loop
x[1] = -2.636
y[1] (analytic) = -13.0160744917874149906078309667
y[1] (numeric) = -13.016074491787414990607830966712
absolute error = 1.2e-29
relative error = 9.2193694862237347856766360349188e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.740e+09
Order of pole = 2.933e+15
TOP MAIN SOLVE Loop
x[1] = -2.635
y[1] (analytic) = -13.014772949416439416529772961795
y[1] (numeric) = -13.014772949416439416529772961807
absolute error = 1.2e-29
relative error = 9.2202914692707411902697227355640e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.387e+09
Order of pole = 5.996e+15
TOP MAIN SOLVE Loop
x[1] = -2.634
y[1] (analytic) = -13.013471537193193445072550403477
y[1] (numeric) = -13.013471537193193445072550403489
absolute error = 1.2e-29
relative error = 9.2212135445206623644059836084410e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.633
y[1] (analytic) = -13.012170255104662953992858475309
y[1] (numeric) = -13.012170255104662953992858475321
absolute error = 1.2e-29
relative error = 9.2221357119827190605923143553317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.632
y[1] (analytic) = -13.010869103137835122394548249088
y[1] (numeric) = -13.010869103137835122394548249099
absolute error = 1.1e-29
relative error = 8.4544698073606218740022194447051e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.631
y[1] (analytic) = -13.009568081279698430598498475768
y[1] (numeric) = -13.009568081279698430598498475779
absolute error = 1.1e-29
relative error = 8.4553152966151160865216178885355e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.63
y[1] (analytic) = -13.008267189517242660012500388568
y[1] (numeric) = -13.008267189517242660012500388579
absolute error = 1.1e-29
relative error = 8.4561608704227633356531380261951e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.701e+09
Order of pole = 9.257e+16
TOP MAIN SOLVE Loop
x[1] = -2.629
y[1] (analytic) = -13.006966427837458893001155516938
y[1] (numeric) = -13.006966427837458893001155516949
absolute error = 1.1e-29
relative error = 8.4570065287920193594802987973982e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.628
y[1] (analytic) = -13.005665796227339512755786510095
y[1] (numeric) = -13.005665796227339512755786510106
absolute error = 1.1e-29
relative error = 8.4578522717313407417027075934963e-29 %
Correct digits = 30
h = 0.001
memory used=629.4MB, alloc=4.4MB, time=27.75
Complex estimate of poles used for equation 1
Radius of convergence = 1.852e+09
Order of pole = 3.705e+15
TOP MAIN SOLVE Loop
x[1] = -2.627
y[1] (analytic) = -13.004365294673878203164360968832
y[1] (numeric) = -13.004365294673878203164360968843
absolute error = 1.1e-29
relative error = 8.4586980992491849117206260945429e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.626
y[1] (analytic) = -13.003064923164069948681428284284
y[1] (numeric) = -13.003064923164069948681428284295
absolute error = 1.1e-29
relative error = 8.4595440113540101447195445633693e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.650e+09
Order of pole = 3.726e+15
TOP MAIN SOLVE Loop
x[1] = -2.625
y[1] (analytic) = -13.001764681684911034198069482371
y[1] (numeric) = -13.001764681684911034198069482382
absolute error = 1.1e-29
relative error = 8.4603900080542755617547645975062e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.832e+09
Order of pole = 1.587e+15
TOP MAIN SOLVE Loop
x[1] = -2.624
y[1] (analytic) = -13.000464570223399044911860072595
y[1] (numeric) = -13.000464570223399044911860072606
absolute error = 1.1e-29
relative error = 8.4612360893584411298359903398113e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.455e+09
Order of pole = 9.265e+15
TOP MAIN SOLVE Loop
x[1] = -2.623
y[1] (analytic) = -12.999164588766532866196845899912
y[1] (numeric) = -12.999164588766532866196845899923
absolute error = 1.1e-29
relative error = 8.4620822552749676620119281486331e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.308e+09
Order of pole = 6.198e+15
TOP MAIN SOLVE Loop
x[1] = -2.622
y[1] (analytic) = -12.997864737301312683473531998361
y[1] (numeric) = -12.997864737301312683473531998372
absolute error = 1.1e-29
relative error = 8.4629285058123168174548947283712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.621
y[1] (analytic) = -12.996565015814739982078884445161
y[1] (numeric) = -12.996565015814739982078884445172
absolute error = 1.1e-29
relative error = 8.4637748409789511015454337212693e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.62
y[1] (analytic) = -12.995265424293817547136345213975
y[1] (numeric) = -12.995265424293817547136345213986
absolute error = 1.1e-29
relative error = 8.4646212607833338659569407612897e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.619
y[1] (analytic) = -12.993965962725549463425860026032
y[1] (numeric) = -12.993965962725549463425860026043
absolute error = 1.1e-29
relative error = 8.4654677652339293087402969909202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.268e+09
Order of pole = 3.348e+16
TOP MAIN SOLVE Loop
x[1] = -2.618
y[1] (analytic) = -12.992666631096941115253919197821
y[1] (numeric) = -12.992666631096941115253919197832
absolute error = 1.1e-29
relative error = 8.4663143543392024744085110417520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.617
y[1] (analytic) = -12.991367429394999186323611484048
y[1] (numeric) = -12.991367429394999186323611484059
absolute error = 1.1e-29
relative error = 8.4671610281076192540213694796796e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.527e+09
Order of pole = 2.276e+15
TOP MAIN SOLVE Loop
x[1] = -2.616
y[1] (analytic) = -12.990068357606731659604690914557
y[1] (numeric) = -12.990068357606731659604690914568
absolute error = 1.1e-29
relative error = 8.4680077865476463852700957155707e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.110e+09
Order of pole = 3.509e+14
TOP MAIN SOLVE Loop
x[1] = -2.615
y[1] (analytic) = -12.988769415719147817203656623919
y[1] (numeric) = -12.98876941571914781720365662393
absolute error = 1.1e-29
relative error = 8.4688546296677514525620173822489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.614
y[1] (analytic) = -12.98747060371925824023384567239
y[1] (numeric) = -12.987470603719258240233845672401
absolute error = 1.1e-29
relative error = 8.4697015574764028871052421786366e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=633.2MB, alloc=4.4MB, time=27.92
x[1] = -2.613
y[1] (analytic) = -12.986171921594074808685538856936
y[1] (numeric) = -12.986171921594074808685538856947
absolute error = 1.1e-29
relative error = 8.4705485699820699669933421819073e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.246e+09
Order of pole = 5.117e+15
TOP MAIN SOLVE Loop
x[1] = -2.612
y[1] (analytic) = -12.984873369330610701296079511028
y[1] (numeric) = -12.984873369330610701296079511039
absolute error = 1.1e-29
relative error = 8.4713956671932228172900466284909e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+09
Order of pole = 6.602e+15
TOP MAIN SOLVE Loop
x[1] = -2.611
y[1] (analytic) = -12.983574946915880395420005291905
y[1] (numeric) = -12.983574946915880395420005291916
absolute error = 1.1e-29
relative error = 8.4722428491183324101139431647834e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.61
y[1] (analytic) = -12.982276654336899666899192954013
y[1] (numeric) = -12.982276654336899666899192954024
absolute error = 1.1e-29
relative error = 8.4730901157658705647231875684023e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.609
y[1] (analytic) = -12.980978491580685589933016107315
y[1] (numeric) = -12.980978491580685589933016107327
absolute error = 1.2e-29
relative error = 9.2442954187028835792002421172786e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.521e+09
Order of pole = 1.061e+16
TOP MAIN SOLVE Loop
x[1] = -2.608
y[1] (analytic) = -12.979680458634256536948515959179
y[1] (numeric) = -12.97968045863425653694851595919
absolute error = 1.1e-29
relative error = 8.4747849032621240725365013723512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.607
y[1] (analytic) = -12.978382555484632178470585038534
y[1] (numeric) = -12.978382555484632178470585038545
absolute error = 1.1e-29
relative error = 8.4756324241277873007172290799548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.131e+09
Order of pole = 7.752e+15
TOP MAIN SOLVE Loop
x[1] = -2.606
y[1] (analytic) = -12.977084782118833482992163901019
y[1] (numeric) = -12.977084782118833482992163901029
absolute error = 1.0e-29
relative error = 7.7058909361361589461873636539439e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.605
y[1] (analytic) = -12.975787138523882716844450813796
y[1] (numeric) = -12.975787138523882716844450813806
absolute error = 1.0e-29
relative error = 7.7066615637605115900273208832519e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.926e+09
Order of pole = 3.624e+15
TOP MAIN SOLVE Loop
x[1] = -2.604
y[1] (analytic) = -12.97448962468680344406712441876
y[1] (numeric) = -12.97448962468680344406712441877
absolute error = 1.0e-29
relative error = 7.7074322684514799356945737322450e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.603
y[1] (analytic) = -12.973192240594620526278579372826
y[1] (numeric) = -12.973192240594620526278579372836
absolute error = 1.0e-29
relative error = 7.7082030502167710301052281966888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.602
y[1] (analytic) = -12.971894986234360122546174964003
y[1] (numeric) = -12.971894986234360122546174964013
absolute error = 1.0e-29
relative error = 7.7089739090640926909186184020696e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.568e+09
Order of pole = 3.424e+15
TOP MAIN SOLVE Loop
x[1] = -2.601
y[1] (analytic) = -12.970597861593049689256496701961
y[1] (numeric) = -12.970597861593049689256496701971
absolute error = 1.0e-29
relative error = 7.7097448450011535066143847802512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.6
y[1] (analytic) = -12.969300866657717979985630881789
y[1] (numeric) = -12.969300866657717979985630881799
absolute error = 1.0e-29
relative error = 7.7105158580356628365695599543355e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.505e+09
Order of pole = 2.875e+15
TOP MAIN SOLVE Loop
memory used=637.0MB, alloc=4.4MB, time=28.10
x[1] = -2.599
y[1] (analytic) = -12.968004001415395045369452119646
y[1] (numeric) = -12.968004001415395045369452119657
absolute error = 1.1e-29
relative error = 8.4824156429928638922492285657476e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.598
y[1] (analytic) = -12.966707265853112232973923859015
y[1] (numeric) = -12.966707265853112232973923859026
absolute error = 1.1e-29
relative error = 8.4832639269706551648873771527210e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.597
y[1] (analytic) = -12.965410659957902187165411846252
y[1] (numeric) = -12.965410659957902187165411846262
absolute error = 1.0e-29
relative error = 7.7128293598009870708417667911101e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.596
y[1] (analytic) = -12.96411418371679884898101057414
y[1] (numeric) = -12.96411418371679884898101057415
absolute error = 1.0e-29
relative error = 7.7136006813023994722511848988397e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.519e+09
Order of pole = 7.428e+14
TOP MAIN SOLVE Loop
x[1] = -2.595
y[1] (analytic) = -12.962817837116837455998882692156
y[1] (numeric) = -12.962817837116837455998882692166
absolute error = 1.0e-29
relative error = 7.7143720799398187509646034280280e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.562e+09
Order of pole = 5.989e+15
TOP MAIN SOLVE Loop
x[1] = -2.594
y[1] (analytic) = -12.961521620145054542208611382143
y[1] (numeric) = -12.961521620145054542208611382153
absolute error = 1.0e-29
relative error = 7.7151435557209588933626434877892e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.879e+09
Order of pole = 9.299e+15
TOP MAIN SOLVE Loop
x[1] = -2.593
y[1] (analytic) = -12.960225532788487937881565698095
y[1] (numeric) = -12.960225532788487937881565698105
absolute error = 1.0e-29
relative error = 7.7159151086535346572631354669496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.592
y[1] (analytic) = -12.958929575034176769441278868768
y[1] (numeric) = -12.958929575034176769441278868778
absolute error = 1.0e-29
relative error = 7.7166867387452615719982666122868e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.775e+09
Order of pole = 2.730e+15
TOP MAIN SOLVE Loop
x[1] = -2.591
y[1] (analytic) = -12.957633746869161459333839561802
y[1] (numeric) = -12.957633746869161459333839561812
absolute error = 1.0e-29
relative error = 7.7174584460038559384917363219193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.700e+09
Order of pole = 2.646e+15
TOP MAIN SOLVE Loop
x[1] = -2.59
y[1] (analytic) = -12.956338048280483725898296108077
y[1] (numeric) = -12.956338048280483725898296108088
absolute error = 1.1e-29
relative error = 8.4900532534807383122695110700662e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.589
y[1] (analytic) = -12.955042479255186583237073684996
y[1] (numeric) = -12.955042479255186583237073685007
absolute error = 1.1e-29
relative error = 8.4909023012577676977559391113056e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.588
y[1] (analytic) = -12.953747039780314341086404457399
y[1] (numeric) = -12.95374703978031434108640445741
absolute error = 1.1e-29
relative error = 8.4917514339438201665775633308380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.587
y[1] (analytic) = -12.952451729842912604686770674817
y[1] (numeric) = -12.952451729842912604686770674828
absolute error = 1.1e-29
relative error = 8.4926006515473870456019845226000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.586
y[1] (analytic) = -12.951156549430028274653360723774
y[1] (numeric) = -12.951156549430028274653360723784
absolute error = 1.0e-29
relative error = 7.7213181400699641007926802638179e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.585
y[1] (analytic) = -12.949861498528709546846538133822
y[1] (numeric) = -12.949861498528709546846538133833
absolute error = 1.1e-29
relative error = 8.4942993415410335876902668074209e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=640.8MB, alloc=4.4MB, time=28.27
x[1] = -2.584
y[1] (analytic) = -12.948566577126005912242323536048
y[1] (numeric) = -12.948566577126005912242323536058
absolute error = 1.0e-29
relative error = 7.7228625581346365006406809739222e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.583
y[1] (analytic) = -12.947271785208968156802889572714
y[1] (numeric) = -12.947271785208968156802889572725
absolute error = 1.1e-29
relative error = 8.4959983713066549239931396487548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+09
Order of pole = 2.437e+15
TOP MAIN SOLVE Loop
x[1] = -2.582
y[1] (analytic) = -12.945977122764648361347068756783
y[1] (numeric) = -12.945977122764648361347068756793
absolute error = 1.0e-29
relative error = 7.7244072851138122555891508338919e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.581
y[1] (analytic) = -12.944682589780099901420874279988
y[1] (numeric) = -12.944682589780099901420874279999
absolute error = 1.1e-29
relative error = 8.4976977409122122453619938011012e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.427e+09
Order of pole = 1.104e+15
TOP MAIN SOLVE Loop
x[1] = -2.58
y[1] (analytic) = -12.943388186242377447168033768194
y[1] (numeric) = -12.943388186242377447168033768205
absolute error = 1.1e-29
relative error = 8.4985475531762084895121920030805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.535e+08
Order of pole = 1.591e+15
TOP MAIN SOLVE Loop
x[1] = -2.579
y[1] (analytic) = -12.942093912138536963200535982721
y[1] (numeric) = -12.942093912138536963200535982732
absolute error = 1.1e-29
relative error = 8.4993974504256803362457047335904e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.145e+09
Order of pole = 2.672e+15
TOP MAIN SOLVE Loop
x[1] = -2.578
y[1] (analytic) = -12.940799767455635708469190466357
y[1] (numeric) = -12.940799767455635708469190466369
absolute error = 1.2e-29
relative error = 9.2729971992754110087974541131435e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.577
y[1] (analytic) = -12.939505752180732236134200132763
y[1] (numeric) = -12.939505752180732236134200132775
absolute error = 1.2e-29
relative error = 9.2739245453618700844468625640033e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.613e+09
Order of pole = 6.113e+15
TOP MAIN SOLVE Loop
x[1] = -2.576
y[1] (analytic) = -12.93821186630088639343574679796
y[1] (numeric) = -12.938211866300886393435746797972
absolute error = 1.2e-29
relative error = 9.2748519841875746909976764297751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.834e+09
Order of pole = 1.208e+16
TOP MAIN SOLVE Loop
x[1] = -2.575
y[1] (analytic) = -12.936918109803159321564589652627
y[1] (numeric) = -12.93691810980315932156458965264
absolute error = 1.3e-29
relative error = 1.0048761142075282484774226302255e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.574
y[1] (analytic) = -12.935624482674613455532676673903
y[1] (numeric) = -12.935624482674613455532676673916
absolute error = 1.3e-29
relative error = 1.0049766068434970558793470865203e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.573
y[1] (analytic) = -12.934330984902312524043768975393
y[1] (numeric) = -12.934330984902312524043768975406
absolute error = 1.3e-29
relative error = 1.0050771095292319400910471614293e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.427e+09
Order of pole = 2.004e+15
TOP MAIN SOLVE Loop
x[1] = -2.572
y[1] (analytic) = -12.933037616473321549364078094102
y[1] (numeric) = -12.933037616473321549364078094115
absolute error = 1.3e-29
relative error = 1.0051776222657379279707092194509e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.330e+09
Order of pole = 9.728e+15
TOP MAIN SOLVE Loop
x[1] = -2.571
y[1] (analytic) = -12.931744377374706847192916212988
y[1] (numeric) = -12.931744377374706847192916213001
absolute error = 1.3e-29
relative error = 1.0052781450540201468842307455196e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=644.7MB, alloc=4.4MB, time=28.44
x[1] = -2.57
y[1] (analytic) = -12.930451267593536026533359317847
y[1] (numeric) = -12.93045126759353602653335931786
absolute error = 1.3e-29
relative error = 1.0053786778950838247152716186732e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.275e+09
Order of pole = 8.789e+15
TOP MAIN SOLVE Loop
x[1] = -2.569
y[1] (analytic) = -12.929158287116877989562923287237
y[1] (numeric) = -12.92915828711687798956292328725
absolute error = 1.3e-29
relative error = 1.0054792207899342898753063908979e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.568
y[1] (analytic) = -12.927865435931802931504252914144
y[1] (numeric) = -12.927865435931802931504252914158
absolute error = 1.4e-29
relative error = 1.0829320640272367383378066151940e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.086e+09
Order of pole = 3.517e+15
TOP MAIN SOLVE Loop
x[1] = -2.567
y[1] (analytic) = -12.926572714025382340495823858104
y[1] (numeric) = -12.926572714025382340495823858117
absolute error = 1.3e-29
relative error = 1.0056803367450173985276499153649e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.566
y[1] (analytic) = -12.925280121384688997462657526473
y[1] (numeric) = -12.925280121384688997462657526486
absolute error = 1.3e-29
relative error = 1.0057809098072612015724657204236e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.565
y[1] (analytic) = -12.923987657996796975987048883579
y[1] (numeric) = -12.923987657996796975987048883591
absolute error = 1.2e-29
relative error = 9.2850599347136687175821642374878e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.564
y[1] (analytic) = -12.922695323848781642179307186428
y[1] (numeric) = -12.92269532384878164217930718644
absolute error = 1.2e-29
relative error = 9.2859884871339873066999084824730e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.486e+09
Order of pole = 6.338e+14
TOP MAIN SOLVE Loop
x[1] = -2.563
y[1] (analytic) = -12.921403118927719654548509645706
y[1] (numeric) = -12.921403118927719654548509645718
absolute error = 1.2e-29
relative error = 9.2869171324141908445407632130351e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.562
y[1] (analytic) = -12.92011104322068896387326801076
y[1] (numeric) = -12.920111043220688963873268010772
absolute error = 1.2e-29
relative error = 9.2878458705635657839145025182531e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.561
y[1] (analytic) = -12.918819096714768813072508077275
y[1] (numeric) = -12.918819096714768813072508077287
absolute error = 1.2e-29
relative error = 9.2887747015913995063226152764454e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.968e+09
Order of pole = 2.883e+15
TOP MAIN SOLVE Loop
x[1] = -2.56
y[1] (analytic) = -12.917527279397039737076262116357
y[1] (numeric) = -12.917527279397039737076262116369
absolute error = 1.2e-29
relative error = 9.2897036255069803220511789702610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.559
y[1] (analytic) = -12.916235591254583562696474223725
y[1] (numeric) = -12.916235591254583562696474223738
absolute error = 1.3e-29
relative error = 1.0064852029179563926119054688753e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.558
y[1] (analytic) = -12.914944032274483408497818587725
y[1] (numeric) = -12.914944032274483408497818587738
absolute error = 1.3e-29
relative error = 1.0065858564708419545685405025368e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.557
y[1] (analytic) = -12.913652602443823684668530674866
y[1] (numeric) = -12.913652602443823684668530674878
absolute error = 1.2e-29
relative error = 9.2924909546731023657397897409548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.922e+09
Order of pole = 3.344e+15
TOP MAIN SOLVE Loop
x[1] = -2.556
y[1] (analytic) = -12.912361301749690092891251331595
y[1] (numeric) = -12.912361301749690092891251331607
absolute error = 1.2e-29
relative error = 9.2934202502325732365538077639793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.066e+09
Order of pole = 1.345e+16
memory used=648.5MB, alloc=4.4MB, time=28.61
TOP MAIN SOLVE Loop
x[1] = -2.555
y[1] (analytic) = -12.911070130179169626213883801018
y[1] (numeric) = -12.91107013017916962621388380103
absolute error = 1.2e-29
relative error = 9.2943496387262466871387269302952e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.865e+09
Order of pole = 4.531e+16
TOP MAIN SOLVE Loop
x[1] = -2.554
y[1] (analytic) = -12.90977908771935056892046365327
y[1] (numeric) = -12.909779087719350568920463653282
absolute error = 1.2e-29
relative error = 9.2952791201634166024390266498683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.553
y[1] (analytic) = -12.908488174357322496402041628249
y[1] (numeric) = -12.908488174357322496402041628261
absolute error = 1.2e-29
relative error = 9.2962086945533777968341517543465e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.483e+09
Order of pole = 1.342e+16
TOP MAIN SOLVE Loop
x[1] = -2.552
y[1] (analytic) = -12.907197390080176275027579389416
y[1] (numeric) = -12.907197390080176275027579389428
absolute error = 1.2e-29
relative error = 9.2971383619054260142314606409342e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.773e+09
Order of pole = 6.637e+15
TOP MAIN SOLVE Loop
x[1] = -2.551
y[1] (analytic) = -12.905906734875004062014858187381
y[1] (numeric) = -12.905906734875004062014858187392
absolute error = 1.1e-29
relative error = 8.5232291120431197674792508189115e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.55
y[1] (analytic) = -12.904616208728899305301400431968
y[1] (numeric) = -12.90461620872889930530140043198
absolute error = 1.2e-29
relative error = 9.2989979755329711418593851081401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.524e+08
Order of pole = 1.641e+15
TOP MAIN SOLVE Loop
x[1] = -2.549
y[1] (analytic) = -12.903325811628956743415404171491
y[1] (numeric) = -12.903325811628956743415404171502
absolute error = 1.1e-29
relative error = 8.5249339283414755060158696831657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.548
y[1] (analytic) = -12.902035543562272405346690477917
y[1] (numeric) = -12.902035543562272405346690477929
absolute error = 1.2e-29
relative error = 9.3008579611204365306725536406058e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.547
y[1] (analytic) = -12.900745404515943610417663736669
y[1] (numeric) = -12.900745404515943610417663736681
absolute error = 1.2e-29
relative error = 9.3017880934223885616756735445040e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.546
y[1] (analytic) = -12.899455394477068968154284839732
y[1] (numeric) = -12.899455394477068968154284839744
absolute error = 1.2e-29
relative error = 9.3027183187422216044175798695176e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.545
y[1] (analytic) = -12.898165513432748378157057280812
y[1] (numeric) = -12.898165513432748378157057280824
absolute error = 1.2e-29
relative error = 9.3036486370892379121043549207329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.928e+09
Order of pole = 1.086e+16
TOP MAIN SOLVE Loop
x[1] = -2.544
y[1] (analytic) = -12.89687576137008302997202615123
y[1] (numeric) = -12.896875761370083029972026151242
absolute error = 1.2e-29
relative error = 9.3045790484727406682139144279126e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.757e+09
Order of pole = 2.962e+15
TOP MAIN SOLVE Loop
x[1] = -2.543
y[1] (analytic) = -12.895586138276175402961790035277
y[1] (numeric) = -12.895586138276175402961790035289
absolute error = 1.2e-29
relative error = 9.3055095529020339865890393803502e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.617e+09
Order of pole = 2.488e+15
TOP MAIN SOLVE Loop
x[1] = -2.542
y[1] (analytic) = -12.894296644138129266176525803732
y[1] (numeric) = -12.894296644138129266176525803743
absolute error = 1.1e-29
relative error = 8.5309034711875543355695490682618e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.181e+09
Order of pole = 1.081e+16
TOP MAIN SOLVE Loop
memory used=652.3MB, alloc=4.4MB, time=28.78
x[1] = -2.541
y[1] (analytic) = -12.893007278943049678225026304253
y[1] (numeric) = -12.893007278943049678225026304265
absolute error = 1.2e-29
relative error = 9.3073708409352134178896920114459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.54
y[1] (analytic) = -12.891718042678042987145750947365
y[1] (numeric) = -12.891718042678042987145750947376
absolute error = 1.1e-29
relative error = 8.5326098225112363768989810086647e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.539
y[1] (analytic) = -12.890428935330216830277889186727
y[1] (numeric) = -12.890428935330216830277889186739
absolute error = 1.2e-29
relative error = 9.3092325012632277275816618041346e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.830e+09
Order of pole = 2.974e+15
TOP MAIN SOLVE Loop
x[1] = -2.538
y[1] (analytic) = -12.889139956886680134132436892428
y[1] (numeric) = -12.889139956886680134132436892439
absolute error = 1.1e-29
relative error = 8.5343165151393124563591792101001e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.163e+09
Order of pole = 5.662e+15
TOP MAIN SOLVE Loop
x[1] = -2.537
y[1] (analytic) = -12.887851107334543114263285615977
y[1] (numeric) = -12.887851107334543114263285615989
absolute error = 1.2e-29
relative error = 9.3110945339605433290337425234951e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.536
y[1] (analytic) = -12.886562386660917275138324745748
y[1] (numeric) = -12.886562386660917275138324745759
absolute error = 1.1e-29
relative error = 8.5360235491400502793007458683565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.535
y[1] (analytic) = -12.885273794852915410010556551538
y[1] (numeric) = -12.88527379485291541001055655155
absolute error = 1.2e-29
relative error = 9.3129569391016415303868292542499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.903e+09
Order of pole = 3.099e+15
TOP MAIN SOLVE Loop
x[1] = -2.534
y[1] (analytic) = -12.883985331897651600789224117001
y[1] (numeric) = -12.883985331897651600789224117013
absolute error = 1.2e-29
relative error = 9.3138882813618885883426892016343e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.740e+09
Order of pole = 7.672e+15
TOP MAIN SOLVE Loop
x[1] = -2.533
y[1] (analytic) = -12.882696997782241217910952158626
y[1] (numeric) = -12.882696997782241217910952158637
absolute error = 1.1e-29
relative error = 8.5385847403642669927387398416386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.532
y[1] (analytic) = -12.881408792493800920210900729997
y[1] (numeric) = -12.881408792493800920210900730008
absolute error = 1.1e-29
relative error = 8.5394386415326502542942240359208e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.510e+09
Order of pole = 3.850e+15
TOP MAIN SOLVE Loop
x[1] = -2.531
y[1] (analytic) = -12.88012071601944865479393181004
y[1] (numeric) = -12.880120716019448654793931810052
absolute error = 1.2e-29
relative error = 9.3166828670131854570962176105144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.104e+09
Order of pole = 4.992e+15
TOP MAIN SOLVE Loop
x[1] = -2.53
y[1] (analytic) = -12.878832768346303656905788773963
y[1] (numeric) = -12.878832768346303656905788773975
absolute error = 1.2e-29
relative error = 9.3176145818848539300059783977333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.366e+09
Order of pole = 8.530e+14
TOP MAIN SOLVE Loop
x[1] = -2.529
y[1] (analytic) = -12.877544949461486449804288745604
y[1] (numeric) = -12.877544949461486449804288745616
absolute error = 1.2e-29
relative error = 9.3185463899326682994110666932682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.758e+09
Order of pole = 2.380e+15
TOP MAIN SOLVE Loop
x[1] = -2.528
y[1] (analytic) = -12.876257259352118844630527829905
y[1] (numeric) = -12.876257259352118844630527829917
absolute error = 1.2e-29
relative error = 9.3194782911659466457973912582372e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.527
y[1] (analytic) = -12.874969698005323940280099224213
y[1] (numeric) = -12.874969698005323940280099224225
absolute error = 1.2e-29
relative error = 9.3204102855940079815055014001172e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=656.1MB, alloc=4.4MB, time=28.95
TOP MAIN SOLVE Loop
x[1] = -2.526
y[1] (analytic) = -12.87368226540822612327432420713
y[1] (numeric) = -12.873682265408226123274324207142
absolute error = 1.2e-29
relative error = 9.3213423732261722508237770962257e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.157e+09
Order of pole = 1.084e+16
TOP MAIN SOLVE Loop
x[1] = -2.525
y[1] (analytic) = -12.872394961547951067631496003619
y[1] (numeric) = -12.872394961547951067631496003631
absolute error = 1.2e-29
relative error = 9.3222745540717603300816284366827e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.524
y[1] (analytic) = -12.871107786411625734738136525079
y[1] (numeric) = -12.871107786411625734738136525091
absolute error = 1.2e-29
relative error = 9.3232068281400940277427043877826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.217e+09
Order of pole = 4.287e+15
TOP MAIN SOLVE Loop
x[1] = -2.523
y[1] (analytic) = -12.869820739986378373220265983104
y[1] (numeric) = -12.869820739986378373220265983116
absolute error = 1.2e-29
relative error = 9.3241391954404960844981108767080e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.116e+09
Order of pole = 4.728e+15
TOP MAIN SOLVE Loop
x[1] = -2.522
y[1] (analytic) = -12.868533822259338518814685375635
y[1] (numeric) = -12.868533822259338518814685375646
absolute error = 1.1e-29
relative error = 8.5479823513170993255796683486419e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.126e+09
Order of pole = 4.292e+15
TOP MAIN SOLVE Loop
x[1] = -2.521
y[1] (analytic) = -12.867247033217636994240271844219
y[1] (numeric) = -12.86724703321763699424027184423
absolute error = 1.1e-29
relative error = 8.5488371922935674914402479341524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.52
y[1] (analytic) = -12.865960372848405909069286901095
y[1] (numeric) = -12.865960372848405909069286901106
absolute error = 1.1e-29
relative error = 8.5496921187584076514768123935918e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.519
y[1] (analytic) = -12.864673841138778659598697524806
y[1] (numeric) = -12.864673841138778659598697524817
absolute error = 1.1e-29
relative error = 8.5505471307201690703448877145353e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.234e+09
Order of pole = 1.866e+16
TOP MAIN SOLVE Loop
x[1] = -2.518
y[1] (analytic) = -12.863387438075889928721510123063
y[1] (numeric) = -12.863387438075889928721510123074
absolute error = 1.1e-29
relative error = 8.5514022281874018676692131853469e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.392e+09
Order of pole = 2.917e+15
TOP MAIN SOLVE Loop
x[1] = -2.517
y[1] (analytic) = -12.862101163646875685798117361565
y[1] (numeric) = -12.862101163646875685798117361576
absolute error = 1.1e-29
relative error = 8.5522574111686570181292425915000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.516
y[1] (analytic) = -12.860815017838873186527657857501
y[1] (numeric) = -12.860815017838873186527657857512
absolute error = 1.1e-29
relative error = 8.5531126796724863515446539624401e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.515
y[1] (analytic) = -12.859529000639020972819388736428
y[1] (numeric) = -12.859529000639020972819388736439
absolute error = 1.1e-29
relative error = 8.5539680337074425529608678698565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 4.333e+15
TOP MAIN SOLVE Loop
x[1] = -2.514
y[1] (analytic) = -12.858243112034458872664071051262
y[1] (numeric) = -12.858243112034458872664071051273
absolute error = 1.1e-29
relative error = 8.5548234732820791627345742782044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+09
Order of pole = 1.982e+15
TOP MAIN SOLVE Loop
x[1] = -2.513
y[1] (analytic) = -12.856957352012328000005368062074
y[1] (numeric) = -12.856957352012328000005368062085
absolute error = 1.1e-29
relative error = 8.5556789984049505766192679483458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=659.9MB, alloc=4.4MB, time=29.12
x[1] = -2.512
y[1] (analytic) = -12.855671720559770754611256375424
y[1] (numeric) = -12.855671720559770754611256375434
absolute error = 1.0e-29
relative error = 7.7786678264405564053189021774117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.511
y[1] (analytic) = -12.854386217663930821945449941927
y[1] (numeric) = -12.854386217663930821945449941937
absolute error = 1.0e-29
relative error = 7.7794457321178360702117203635835e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.309e+09
Order of pole = 8.534e+16
TOP MAIN SOLVE Loop
x[1] = -2.51
y[1] (analytic) = -12.853100843311953173038836910791
y[1] (numeric) = -12.853100843311953173038836910801
absolute error = 1.0e-29
relative error = 7.7802237155895731211116137077971e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.509
y[1] (analytic) = -12.851815597490984064360929340013
y[1] (numeric) = -12.851815597490984064360929340023
absolute error = 1.0e-29
relative error = 7.7810017768635473927424359146515e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.508
y[1] (analytic) = -12.850530480188171037691325760968
y[1] (numeric) = -12.850530480188171037691325760978
absolute error = 1.0e-29
relative error = 7.7817799159475394978504135444075e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.507
y[1] (analytic) = -12.849245491390662919991186596101
y[1] (numeric) = -12.849245491390662919991186596111
absolute error = 1.0e-29
relative error = 7.7825581328493308272819521405127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.721e+09
Order of pole = 2.348e+15
TOP MAIN SOLVE Loop
x[1] = -2.506
y[1] (analytic) = -12.847960631085609823274722428427
y[1] (numeric) = -12.847960631085609823274722428437
absolute error = 1.0e-29
relative error = 7.7833364275767035500614501381334e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.541e+09
Order of pole = 6.136e+15
TOP MAIN SOLVE Loop
x[1] = -2.505
y[1] (analytic) = -12.846675899260163144480695121569
y[1] (numeric) = -12.846675899260163144480695121579
absolute error = 1.0e-29
relative error = 7.7841148001374406134691205544616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.504
y[1] (analytic) = -12.845391295901475565343931789037
y[1] (numeric) = -12.845391295901475565343931789048
absolute error = 1.1e-29
relative error = 8.5633825755932583174307025077410e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.134e+09
Order of pole = 4.421e+15
TOP MAIN SOLVE Loop
x[1] = -2.503
y[1] (analytic) = -12.844106820996701052266851611472
y[1] (numeric) = -12.844106820996701052266851611483
absolute error = 1.1e-29
relative error = 8.5642389566691577873394770669453e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.502
y[1] (analytic) = -12.84282247453299485619100550056
y[1] (numeric) = -12.842822474532994856191005500571
absolute error = 1.1e-29
relative error = 8.5650954233874468953084874955766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.501
y[1] (analytic) = -12.841538256497513512468628608341
y[1] (numeric) = -12.841538256497513512468628608352
absolute error = 1.1e-29
relative error = 8.5659519757566903085277620959800e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.470e+09
Order of pole = 2.802e+15
TOP MAIN SOLVE Loop
x[1] = -2.5
y[1] (analytic) = -12.840254166877414840734205680624
y[1] (numeric) = -12.840254166877414840734205680636
absolute error = 1.2e-29
relative error = 9.3456093968568584189420432037401e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.499
y[1] (analytic) = -12.838970205659857944776049253229
y[1] (numeric) = -12.838970205659857944776049253241
absolute error = 1.2e-29
relative error = 9.3465440045261487295751902798407e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.946e+09
Order of pole = 2.337e+16
TOP MAIN SOLVE Loop
memory used=663.7MB, alloc=4.4MB, time=29.29
x[1] = -2.498
y[1] (analytic) = -12.837686372832003212407890689757
y[1] (numeric) = -12.837686372832003212407890689769
absolute error = 1.2e-29
relative error = 9.3474787056608791633576913820404e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.550e+09
Order of pole = 3.073e+15
TOP MAIN SOLVE Loop
x[1] = -2.497
y[1] (analytic) = -12.836402668381012315340484059625
y[1] (numeric) = -12.836402668381012315340484059636
absolute error = 1.1e-29
relative error = 8.5693790419145303373409200222649e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.519e+09
Order of pole = 7.141e+15
TOP MAIN SOLVE Loop
x[1] = -2.496
y[1] (analytic) = -12.835119092294048209053222855062
y[1] (numeric) = -12.835119092294048209053222855073
absolute error = 1.1e-29
relative error = 8.5702360226670452654940850241608e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.508e+09
Order of pole = 2.970e+15
TOP MAIN SOLVE Loop
x[1] = -2.495
y[1] (analytic) = -12.833835644558275132665769545801
y[1] (numeric) = -12.833835644558275132665769545813
absolute error = 1.2e-29
relative error = 9.3502833699511859909850940658504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.299e+08
Order of pole = 2.256e+15
TOP MAIN SOLVE Loop
x[1] = -2.494
y[1] (analytic) = -12.832552325160858608809697970167
y[1] (numeric) = -12.832552325160858608809697970179
absolute error = 1.2e-29
relative error = 9.3512184450411563788620743059115e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.493
y[1] (analytic) = -12.831269134088965443500148561283
y[1] (numeric) = -12.831269134088965443500148561295
absolute error = 1.2e-29
relative error = 9.3521536136433112950774387359121e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.388e+10
Order of pole = 1.464e+17
TOP MAIN SOLVE Loop
x[1] = -2.492
y[1] (analytic) = -12.829986071329763726007496407118
y[1] (numeric) = -12.829986071329763726007496407129
absolute error = 1.1e-29
relative error = 8.5736648027864188901888187905516e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 3.923e+15
TOP MAIN SOLVE Loop
x[1] = -2.491
y[1] (analytic) = -12.828703136870422828729032143081
y[1] (numeric) = -12.828703136870422828729032143092
absolute error = 1.1e-29
relative error = 8.5745222121364505258680476887748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.837e+09
Order of pole = 1.718e+15
TOP MAIN SOLVE Loop
x[1] = -2.49
y[1] (analytic) = -12.827420330698113407060655675889
y[1] (numeric) = -12.827420330698113407060655675901
absolute error = 1.2e-29
relative error = 9.3549596806164047502176003316009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.489
y[1] (analytic) = -12.826137652800007399268582737421
y[1] (numeric) = -12.826137652800007399268582737432
absolute error = 1.1e-29
relative error = 8.5762372880807553266427607135720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.866e+09
Order of pole = 4.783e+15
TOP MAIN SOLVE Loop
x[1] = -2.488
y[1] (analytic) = -12.824855103163278026361064267266
y[1] (numeric) = -12.824855103163278026361064267277
absolute error = 1.1e-29
relative error = 8.5770949546921792511955851474340e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.901e+09
Order of pole = 2.474e+15
TOP MAIN SOLVE Loop
x[1] = -2.487
y[1] (analytic) = -12.823572681775099791960118622707
y[1] (numeric) = -12.823572681775099791960118622718
absolute error = 1.1e-29
relative error = 8.5779527070745527941459934061785e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.044e+09
Order of pole = 3.522e+15
TOP MAIN SOLVE Loop
x[1] = -2.486
y[1] (analytic) = -12.82229038862264848217327661483
y[1] (numeric) = -12.822290388622648482173276614841
absolute error = 1.1e-29
relative error = 8.5788105452364534793248688558315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.132e+09
Order of pole = 6.237e+15
TOP MAIN SOLVE Loop
x[1] = -2.485
y[1] (analytic) = -12.821008223693101165465339369492
y[1] (numeric) = -12.821008223693101165465339369503
absolute error = 1.1e-29
relative error = 8.5796684691864596883583669995336e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.648e+09
Order of pole = 2.893e+15
TOP MAIN SOLVE Loop
x[1] = -2.484
y[1] (analytic) = -12.819726186973636192530149011863
y[1] (numeric) = -12.819726186973636192530149011874
absolute error = 1.1e-29
relative error = 8.5805264789331506607536992938728e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=667.5MB, alloc=4.4MB, time=29.46
x[1] = -2.483
y[1] (analytic) = -12.81844427845143319616237217326
y[1] (numeric) = -12.818444278451433196162372173271
absolute error = 1.1e-29
relative error = 8.5813845744851064939849255440264e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.482
y[1] (analytic) = -12.817162498113673091129296318983
y[1] (numeric) = -12.817162498113673091129296318994
absolute error = 1.1e-29
relative error = 8.5822427558509081435787548785755e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.886e+09
Order of pole = 3.323e+16
TOP MAIN SOLVE Loop
x[1] = -2.481
y[1] (analytic) = -12.815880845947538074042638895882
y[1] (numeric) = -12.815880845947538074042638895894
absolute error = 1.2e-29
relative error = 9.3633829342245135525822057871016e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.48
y[1] (analytic) = -12.814599321940211623230369298371
y[1] (numeric) = -12.814599321940211623230369298382
absolute error = 1.1e-29
relative error = 8.5839593760583770047391718456150e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.479
y[1] (analytic) = -12.813317926078878498608543651594
y[1] (numeric) = -12.813317926078878498608543651605
absolute error = 1.1e-29
relative error = 8.5848178149172104183947532581100e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.402e+09
Order of pole = 5.584e+15
TOP MAIN SOLVE Loop
x[1] = -2.478
y[1] (analytic) = -12.812036658350724741553152410486
y[1] (numeric) = -12.812036658350724741553152410497
absolute error = 1.1e-29
relative error = 8.5856763396242220527625873360425e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.226e+09
Order of pole = 4.736e+15
TOP MAIN SOLVE Loop
x[1] = -2.477
y[1] (analytic) = -12.810755518742937674771980773421
y[1] (numeric) = -12.810755518742937674771980773432
absolute error = 1.1e-29
relative error = 8.5865349501879971549199447956519e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.476
y[1] (analytic) = -12.809474507242705902176481909186
y[1] (numeric) = -12.809474507242705902176481909197
absolute error = 1.1e-29
relative error = 8.5873936466171218305117317465453e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.475
y[1] (analytic) = -12.808193623837219308753662995987
y[1] (numeric) = -12.808193623837219308753662995998
absolute error = 1.1e-29
relative error = 8.5882524289201830438363507482193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.065e+09
Order of pole = 4.945e+15
TOP MAIN SOLVE Loop
x[1] = -2.474
y[1] (analytic) = -12.806912868513669060437984071213
y[1] (numeric) = -12.806912868513669060437984071224
absolute error = 1.1e-29
relative error = 8.5891112971057686179315704531146e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.731e+09
Order of pole = 3.167e+15
TOP MAIN SOLVE Loop
x[1] = -2.473
y[1] (analytic) = -12.805632241259247603983269690674
y[1] (numeric) = -12.805632241259247603983269690685
absolute error = 1.1e-29
relative error = 8.5899702511824672346604038370657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.472
y[1] (analytic) = -12.804351742061148666834633396033
y[1] (numeric) = -12.804351742061148666834633396044
absolute error = 1.1e-29
relative error = 8.5908292911588684347969950180023e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.180e+08
Order of pole = 1.709e+15
TOP MAIN SOLVE Loop
x[1] = -2.471
y[1] (analytic) = -12.803071370906567257000414989148
y[1] (numeric) = -12.80307137090656725700041498916
absolute error = 1.2e-29
relative error = 9.3727510004111592197591069059237e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.067e+09
Order of pole = 5.047e+15
TOP MAIN SOLVE Loop
x[1] = -2.47
y[1] (analytic) = -12.801791127782699662924130612054
y[1] (numeric) = -12.801791127782699662924130612065
absolute error = 1.1e-29
relative error = 8.5925476288451410434610639898775e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.670e+09
Order of pole = 4.517e+15
TOP MAIN SOLVE Loop
memory used=671.4MB, alloc=4.4MB, time=29.63
x[1] = -2.469
y[1] (analytic) = -12.800511012676743453356435631283
y[1] (numeric) = -12.800511012676743453356435631295
absolute error = 1.2e-29
relative error = 9.3746257380787590860351861980155e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.729e+09
Order of pole = 3.114e+15
TOP MAIN SOLVE Loop
x[1] = -2.468
y[1] (analytic) = -12.799231025575897477227100325274
y[1] (numeric) = -12.799231025575897477227100325285
absolute error = 1.1e-29
relative error = 8.5942663102333199516037934071115e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.622e+09
Order of pole = 2.264e+16
TOP MAIN SOLVE Loop
x[1] = -2.467
y[1] (analytic) = -12.797951166467361863516998373554
y[1] (numeric) = -12.797951166467361863516998373566
absolute error = 1.2e-29
relative error = 9.3765008507313897254117290086163e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.466
y[1] (analytic) = -12.79667143533833802113010814645
y[1] (numeric) = -12.796671435338338021130108146461
absolute error = 1.1e-29
relative error = 8.5959853353921524149814971141428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.465
y[1] (analytic) = -12.795391832176028638765526794012
y[1] (numeric) = -12.795391832176028638765526794023
absolute error = 1.1e-29
relative error = 8.5968449769070510072236446056818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.244e+09
Order of pole = 1.693e+15
TOP MAIN SOLVE Loop
x[1] = -2.464
y[1] (analytic) = -12.794112356967637684789497132905
y[1] (numeric) = -12.794112356967637684789497132917
absolute error = 1.2e-29
relative error = 9.3793142229713448438291021827963e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.463
y[1] (analytic) = -12.792833009700370407107447329963
y[1] (numeric) = -12.792833009700370407107447329975
absolute error = 1.2e-29
relative error = 9.3802522012917763512886287545604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.103e+09
Order of pole = 1.385e+14
TOP MAIN SOLVE Loop
x[1] = -2.462
y[1] (analytic) = -12.791553790361433333036043381135
y[1] (numeric) = -12.791553790361433333036043381146
absolute error = 1.1e-29
relative error = 8.5994244172968357873484632752508e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.461
y[1] (analytic) = -12.790274698938034269175254384544
y[1] (numeric) = -12.790274698938034269175254384555
absolute error = 1.1e-29
relative error = 8.6002844027371208306459115670008e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.059e+09
Order of pole = 3.874e+15
TOP MAIN SOLVE Loop
x[1] = -2.46
y[1] (analytic) = -12.788995735417382301280430606384
y[1] (numeric) = -12.788995735417382301280430606396
absolute error = 1.2e-29
relative error = 9.3830666991057272432548416857190e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.778e+09
Order of pole = 7.791e+15
TOP MAIN SOLVE Loop
x[1] = -2.459
y[1] (analytic) = -12.787716899786687794134394338366
y[1] (numeric) = -12.787716899786687794134394338377
absolute error = 1.1e-29
relative error = 8.6020046316348239288000018953801e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.666e+09
Order of pole = 3.896e+15
TOP MAIN SOLVE Loop
x[1] = -2.458
y[1] (analytic) = -12.786438192033162391419543545435
y[1] (numeric) = -12.786438192033162391419543545446
absolute error = 1.1e-29
relative error = 8.6028648751094442726480101543697e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.457
y[1] (analytic) = -12.785159612144019015589968302494
y[1] (numeric) = -12.785159612144019015589968302505
absolute error = 1.1e-29
relative error = 8.6037252046127134392810017896480e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.456
y[1] (analytic) = -12.783881160106471867743580018834
y[1] (numeric) = -12.783881160106471867743580018845
absolute error = 1.1e-29
relative error = 8.6045856201532347237388378800748e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.455
y[1] (analytic) = -12.782602835907736427494253449007
y[1] (numeric) = -12.782602835907736427494253449018
absolute error = 1.1e-29
relative error = 8.6054461217396122814339013997357e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=675.2MB, alloc=4.4MB, time=29.80
TOP MAIN SOLVE Loop
x[1] = -2.454
y[1] (analytic) = -12.781324639535029452843981488861
y[1] (numeric) = -12.781324639535029452843981488872
absolute error = 1.1e-29
relative error = 8.6063067093804511282371387721364e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.477e+09
Order of pole = 3.804e+15
TOP MAIN SOLVE Loop
x[1] = -2.453
y[1] (analytic) = -12.780046570975568980055042755451
y[1] (numeric) = -12.780046570975568980055042755462
absolute error = 1.1e-29
relative error = 8.6071673830843571405641100289849e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+09
Order of pole = 1.517e+15
TOP MAIN SOLVE Loop
x[1] = -2.452
y[1] (analytic) = -12.778768630216574323522181949555
y[1] (numeric) = -12.778768630216574323522181949565
absolute error = 1.0e-29
relative error = 7.8254801298726700504191341585631e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.764e+09
Order of pole = 2.650e+16
TOP MAIN SOLVE Loop
x[1] = -2.451
y[1] (analytic) = -12.777490817245266075644802999515
y[1] (numeric) = -12.777490817245266075644802999525
absolute error = 1.0e-29
relative error = 7.8262627170143622460826577777655e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.45
y[1] (analytic) = -12.776213132048866106699174985126
y[1] (numeric) = -12.776213132048866106699174985137
absolute error = 1.1e-29
relative error = 8.6097499206605498448195258401195e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.073e+09
Order of pole = 4.470e+15
TOP MAIN SOLVE Loop
x[1] = -2.449
y[1] (analytic) = -12.774935574614597564710650840293
y[1] (numeric) = -12.774935574614597564710650840304
absolute error = 1.1e-29
relative error = 8.6106109387028004973015426023122e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.448
y[1] (analytic) = -12.773658144929684875325898833173
y[1] (numeric) = -12.773658144929684875325898833185
absolute error = 1.2e-29
relative error = 9.3943331376558115729818060188685e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.447
y[1] (analytic) = -12.772380842981353741685146822543
y[1] (numeric) = -12.772380842981353741685146822555
absolute error = 1.2e-29
relative error = 9.3952726179428086037516089806831e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.180e+09
Order of pole = 4.812e+15
TOP MAIN SOLVE Loop
x[1] = -2.446
y[1] (analytic) = -12.771103668756831144294439289087
y[1] (numeric) = -12.771103668756831144294439289099
absolute error = 1.2e-29
relative error = 9.3962121921825318922434364889692e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.021e+09
Order of pole = 4.063e+15
TOP MAIN SOLVE Loop
x[1] = -2.445
y[1] (analytic) = -12.769826622243345340897907140358
y[1] (numeric) = -12.76982662224334534089790714037
absolute error = 1.2e-29
relative error = 9.3971518603843771808623512139778e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.444
y[1] (analytic) = -12.768549703428125866350050288108
y[1] (numeric) = -12.76854970342812586635005028812
absolute error = 1.2e-29
relative error = 9.3980916225577411516346366102492e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.443
y[1] (analytic) = -12.767272912298403532488032996728
y[1] (numeric) = -12.767272912298403532488032996739
absolute error = 1.1e-29
relative error = 8.6157788554860196407766167588744e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.804e+08
Order of pole = 1.510e+15
TOP MAIN SOLVE Loop
x[1] = -2.442
y[1] (analytic) = -12.765996248841410428003992001512
y[1] (numeric) = -12.765996248841410428003992001523
absolute error = 1.1e-29
relative error = 8.6166404764518985192131701857700e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.441
y[1] (analytic) = -12.764719713044379918317357395476
y[1] (numeric) = -12.764719713044379918317357395487
absolute error = 1.1e-29
relative error = 8.6175021835841822339740461324980e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=679.0MB, alloc=4.4MB, time=29.97
x[1] = -2.44
y[1] (analytic) = -12.763443304894546645447186283441
y[1] (numeric) = -12.763443304894546645447186283452
absolute error = 1.1e-29
relative error = 8.6183639768914878563892626394387e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.439
y[1] (analytic) = -12.762167024379146527884509202119
y[1] (numeric) = -12.762167024379146527884509202131
absolute error = 1.2e-29
relative error = 9.4027918433262908940426082272453e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.438
y[1] (analytic) = -12.76089087148541676046468930492
y[1] (numeric) = -12.760890871485416760464689304931
absolute error = 1.1e-29
relative error = 8.6200878220656374183400677996966e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.437
y[1] (analytic) = -12.759614846200595814239794310193
y[1] (numeric) = -12.759614846200595814239794310204
absolute error = 1.1e-29
relative error = 8.6209498739497198096315174489776e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.436
y[1] (analytic) = -12.758338948511923436350981211645
y[1] (numeric) = -12.758338948511923436350981211656
absolute error = 1.1e-29
relative error = 8.6218120120433010122614141681023e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.496e+09
Order of pole = 2.558e+15
TOP MAIN SOLVE Loop
x[1] = -2.435
y[1] (analytic) = -12.757063178406640649900893749646
y[1] (numeric) = -12.757063178406640649900893749657
absolute error = 1.1e-29
relative error = 8.6226742363550024071727544674848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.562e+09
Order of pole = 1.056e+16
TOP MAIN SOLVE Loop
x[1] = -2.434
y[1] (analytic) = -12.755787535871989753826072642148
y[1] (numeric) = -12.755787535871989753826072642159
absolute error = 1.1e-29
relative error = 8.6235365468934462374897374988380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.433
y[1] (analytic) = -12.754512020895214322769378573943
y[1] (numeric) = -12.754512020895214322769378573954
absolute error = 1.1e-29
relative error = 8.6243989436672556086039874864886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.828e+09
Order of pole = 3.629e+15
TOP MAIN SOLVE Loop
x[1] = -2.432
y[1] (analytic) = -12.753236633463559206952427942988
y[1] (numeric) = -12.753236633463559206952427942999
absolute error = 1.1e-29
relative error = 8.6252614266850544882607847813627e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.431
y[1] (analytic) = -12.751961373564270532048041362513
y[1] (numeric) = -12.751961373564270532048041362524
absolute error = 1.1e-29
relative error = 8.6261239959554677066453055385122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.265e+09
Order of pole = 4.568e+15
TOP MAIN SOLVE Loop
x[1] = -2.43
y[1] (analytic) = -12.750686241184595699052704917642
y[1] (numeric) = -12.750686241184595699052704917653
absolute error = 1.1e-29
relative error = 8.6269866514871209564688700190390e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.058e+08
Order of pole = 1.463e+15
TOP MAIN SOLVE Loop
x[1] = -2.429
y[1] (analytic) = -12.749411236311783384159044175256
y[1] (numeric) = -12.749411236311783384159044175266
absolute error = 1.0e-29
relative error = 7.8434994484442189027774541066154e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.428
y[1] (analytic) = -12.748136358933083538628310945806
y[1] (numeric) = -12.748136358933083538628310945816
absolute error = 1.0e-29
relative error = 7.8442838376078678494788017400962e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.427
y[1] (analytic) = -12.746861609035747388662882795827
y[1] (numeric) = -12.746861609035747388662882795837
absolute error = 1.0e-29
relative error = 7.8450683052143552376278598702198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.061e+09
Order of pole = 2.166e+15
TOP MAIN SOLVE Loop
x[1] = -2.426
y[1] (analytic) = -12.745586986607027435278775309849
y[1] (numeric) = -12.745586986607027435278775309859
absolute error = 1.0e-29
relative error = 7.8458528512715257432960396085337e-29 %
Correct digits = 30
h = 0.001
memory used=682.8MB, alloc=4.4MB, time=30.13
Complex estimate of poles used for equation 1
Radius of convergence = 1.312e+09
Order of pole = 2.225e+15
TOP MAIN SOLVE Loop
x[1] = -2.425
y[1] (analytic) = -12.744312491634177454178167100455
y[1] (numeric) = -12.744312491634177454178167100465
absolute error = 1.0e-29
relative error = 7.8466374757872248270615838955315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+09
Order of pole = 5.216e+15
TOP MAIN SOLVE Loop
x[1] = -2.424
y[1] (analytic) = -12.743038124104452495621937565195
y[1] (numeric) = -12.743038124104452495621937565205
absolute error = 1.0e-29
relative error = 7.8474221787692987340880221065015e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.423
y[1] (analytic) = -12.741763884005108884302217389089
y[1] (numeric) = -12.741763884005108884302217389099
absolute error = 1.0e-29
relative error = 7.8482069602255944942026325032275e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.422
y[1] (analytic) = -12.740489771323404219214951791441
y[1] (numeric) = -12.740489771323404219214951791451
absolute error = 1.0e-29
relative error = 7.8489918201639599219749125323274e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.421
y[1] (analytic) = -12.739215786046597373532476515695
y[1] (numeric) = -12.739215786046597373532476515705
absolute error = 1.0e-29
relative error = 7.8497767585922436167950569710118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.42
y[1] (analytic) = -12.737941928161948494476106561049
y[1] (numeric) = -12.737941928161948494476106561059
absolute error = 1.0e-29
relative error = 7.8505617755182949629524439210536e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.146e+09
Order of pole = 4.323e+15
TOP MAIN SOLVE Loop
x[1] = -2.419
y[1] (analytic) = -12.736668197656719003188737654563
y[1] (numeric) = -12.736668197656719003188737654573
absolute error = 1.0e-29
relative error = 7.8513468709499641297141286517464e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.520e+09
Order of pole = 1.535e+15
TOP MAIN SOLVE Loop
x[1] = -2.418
y[1] (analytic) = -12.735394594518171594607460462483
y[1] (numeric) = -12.735394594518171594607460462493
absolute error = 1.0e-29
relative error = 7.8521320448951020714033452926397e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.164e+09
Order of pole = 2.014e+16
TOP MAIN SOLVE Loop
x[1] = -2.417
y[1] (analytic) = -12.734121118733570237336187539506
y[1] (numeric) = -12.734121118733570237336187539516
absolute error = 1.0e-29
relative error = 7.8529172973615605274780163768365e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.317e+09
Order of pole = 6.109e+15
TOP MAIN SOLVE Loop
x[1] = -2.416
y[1] (analytic) = -12.732847770290180173518293014709
y[1] (numeric) = -12.732847770290180173518293014719
absolute error = 1.0e-29
relative error = 7.8537026283571920226092702356408e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+10
Order of pole = 2.273e+17
TOP MAIN SOLVE Loop
x[1] = -2.415
y[1] (analytic) = -12.731574549175267918709265012883
y[1] (numeric) = -12.731574549175267918709265012893
absolute error = 1.0e-29
relative error = 7.8544880378898498667599662453296e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.608e+09
Order of pole = 3.296e+15
TOP MAIN SOLVE Loop
x[1] = -2.414
y[1] (analytic) = -12.730301455376101261749370809975
y[1] (numeric) = -12.730301455376101261749370809985
absolute error = 1.0e-29
relative error = 7.8552735259673881552632279268519e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.413
y[1] (analytic) = -12.72902848887994926463633472139
y[1] (numeric) = -12.7290284888799492646363347214
absolute error = 1.0e-29
relative error = 7.8560590925976617689009838992218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.412
y[1] (analytic) = -12.72775564967408226239802872186
y[1] (numeric) = -12.72775564967408226239802872187
absolute error = 1.0e-29
relative error = 7.8568447377885263739825166874041e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.390e+09
Order of pole = 2.834e+15
TOP MAIN SOLVE Loop
memory used=686.6MB, alloc=4.4MB, time=30.30
x[1] = -2.411
y[1] (analytic) = -12.726482937745771862965175795616
y[1] (numeric) = -12.726482937745771862965175795626
absolute error = 1.0e-29
relative error = 7.8576304615478384224230193854739e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.41
y[1] (analytic) = -12.72521035308229094704406601559
y[1] (numeric) = -12.7252103530822909470440660156
absolute error = 1.0e-29
relative error = 7.8584162638834551518221601758325e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.315e+09
Order of pole = 2.264e+15
TOP MAIN SOLVE Loop
x[1] = -2.409
y[1] (analytic) = -12.723937895670913667989285350371
y[1] (numeric) = -12.723937895670913667989285350381
absolute error = 1.0e-29
relative error = 7.8592021448032345855426547052707e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.798e+09
Order of pole = 4.506e+15
TOP MAIN SOLVE Loop
x[1] = -2.408
y[1] (analytic) = -12.722665565498915451676457197648
y[1] (numeric) = -12.722665565498915451676457197657
absolute error = 9e-30
relative error = 7.0739892938835319795099616867935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.407
y[1] (analytic) = -12.721393362553572996374996642854
y[1] (numeric) = -12.721393362553572996374996642863
absolute error = 9e-30
relative error = 7.0746967281840458298167647359561e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.406
y[1] (analytic) = -12.720121286822164272620877441759
y[1] (numeric) = -12.720121286822164272620877441769
absolute error = 1.0e-29
relative error = 7.8615602591461411343553690790437e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.405
y[1] (analytic) = -12.718849338291968523089411725726
y[1] (numeric) = -12.718849338291968523089411725735
absolute error = 9e-30
relative error = 7.0761118090330506032998717787701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.905e+09
Order of pole = 3.451e+15
TOP MAIN SOLVE Loop
x[1] = -2.404
y[1] (analytic) = -12.71757751695026626246804242835
y[1] (numeric) = -12.717577516950266262468042428359
absolute error = 9e-30
relative error = 7.0768194555956923349780158476643e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.403
y[1] (analytic) = -12.716305822784339277329148432233
y[1] (numeric) = -12.716305822784339277329148432242
absolute error = 9e-30
relative error = 7.0775271729265286815865787492940e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.402
y[1] (analytic) = -12.7150342557814706260028624346
y[1] (numeric) = -12.715034255781470626002862434609
absolute error = 9e-30
relative error = 7.0782349610326368164398215941705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.401
y[1] (analytic) = -12.713762815928944638449901530494
y[1] (numeric) = -12.713762815928944638449901530503
absolute error = 9e-30
relative error = 7.0789428199210946206047239650456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.4
y[1] (analytic) = -12.712491503214046916134410512278
y[1] (numeric) = -12.712491503214046916134410512287
absolute error = 9e-30
relative error = 7.0796507495989806829717627276406e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.399
y[1] (analytic) = -12.711220317624064331896817884168
y[1] (numeric) = -12.711220317624064331896817884178
absolute error = 1.0e-29
relative error = 7.8670652778593047781396643551233e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.947e+09
Order of pole = 3.390e+15
TOP MAIN SOLVE Loop
x[1] = -2.398
y[1] (analytic) = -12.709949259146285029826704590537
y[1] (numeric) = -12.709949259146285029826704590546
absolute error = 9e-30
relative error = 7.0810668213513554774163657184500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.802e+09
Order of pole = 7.842e+15
TOP MAIN SOLVE Loop
memory used=690.4MB, alloc=4.4MB, time=30.47
x[1] = -2.397
y[1] (analytic) = -12.708678327767998425135685456697
y[1] (numeric) = -12.708678327767998425135685456706
absolute error = 9e-30
relative error = 7.0817749634400049270294784890505e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.396
y[1] (analytic) = -12.707407523476495204030303340915
y[1] (numeric) = -12.707407523476495204030303340925
absolute error = 1.0e-29
relative error = 7.8694257514960045222860354573533e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.395
y[1] (analytic) = -12.706136846259067323584935996373
y[1] (numeric) = -12.706136846259067323584935996382
absolute error = 9e-30
relative error = 7.0831914600776350355701191906526e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.394
y[1] (analytic) = -12.7048662961030080116147156418
y[1] (numeric) = -12.704866296103008011614715641809
absolute error = 9e-30
relative error = 7.0838998146407806608857523457114e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.224e+09
Order of pole = 5.716e+15
TOP MAIN SOLVE Loop
x[1] = -2.393
y[1] (analytic) = -12.703595872995611766548461239524
y[1] (numeric) = -12.703595872995611766548461239533
absolute error = 9e-30
relative error = 7.0846082400429244916416905846449e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.551e+09
Order of pole = 1.338e+16
TOP MAIN SOLVE Loop
x[1] = -2.392
y[1] (analytic) = -12.702325576924174357301623479651
y[1] (numeric) = -12.70232557692417435730162347966
absolute error = 9e-30
relative error = 7.0853167362911507818652757600322e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.391
y[1] (analytic) = -12.701055407875992823149242469112
y[1] (numeric) = -12.701055407875992823149242469122
absolute error = 1.0e-29
relative error = 7.8733614482139383267163054550156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.39
y[1] (analytic) = -12.699785365838365473598918124314
y[1] (numeric) = -12.699785365838365473598918124324
absolute error = 1.0e-29
relative error = 7.8741488237268792213330332008109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.029e+09
Order of pole = 2.220e+15
TOP MAIN SOLVE Loop
x[1] = -2.389
y[1] (analytic) = -12.698515450798591888263793266101
y[1] (numeric) = -12.698515450798591888263793266112
absolute error = 1.1e-29
relative error = 8.6624299057794392607201060508206e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.847e+09
Order of pole = 4.015e+15
TOP MAIN SOLVE Loop
x[1] = -2.388
y[1] (analytic) = -12.697245662743972916735549415789
y[1] (numeric) = -12.697245662743972916735549415799
absolute error = 1.0e-29
relative error = 7.8757238109851004617774400850064e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.387
y[1] (analytic) = -12.695976001661810678457415290968
y[1] (numeric) = -12.695976001661810678457415290979
absolute error = 1.1e-29
relative error = 8.6641625650207437482205021738409e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.386
y[1] (analytic) = -12.694706467539408562597187999837
y[1] (numeric) = -12.694706467539408562597187999848
absolute error = 1.1e-29
relative error = 8.6650290245995027108946124689526e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.385
y[1] (analytic) = -12.693437060364071227920266932769
y[1] (numeric) = -12.69343706036407122792026693278
absolute error = 1.1e-29
relative error = 8.6658955708285519917723251020760e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.922e+09
Order of pole = 3.227e+15
TOP MAIN SOLVE Loop
x[1] = -2.384
y[1] (analytic) = -12.692167780123104602662700349864
y[1] (numeric) = -12.692167780123104602662700349875
absolute error = 1.1e-29
relative error = 8.6667622037165570531513541005657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.383
y[1] (analytic) = -12.690898626803815884404244663201
y[1] (numeric) = -12.690898626803815884404244663212
absolute error = 1.1e-29
relative error = 8.6676289232721842239189720189481e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.614e+09
Order of pole = 3.640e+15
TOP MAIN SOLVE Loop
memory used=694.3MB, alloc=4.4MB, time=30.65
x[1] = -2.382
y[1] (analytic) = -12.689629600393513539941436412532
y[1] (numeric) = -12.689629600393513539941436412542
absolute error = 1.0e-29
relative error = 7.8804506631855460905806120253316e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.381
y[1] (analytic) = -12.688360700879507305160676933138
y[1] (numeric) = -12.688360700879507305160676933148
absolute error = 1.0e-29
relative error = 7.8812387476554314023971326088928e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.38
y[1] (analytic) = -12.687091928249108184911329714593
y[1] (numeric) = -12.687091928249108184911329714603
absolute error = 1.0e-29
relative error = 7.8820269109377042564449568021124e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.032e+09
Order of pole = 1.663e+16
TOP MAIN SOLVE Loop
x[1] = -2.379
y[1] (analytic) = -12.685823282489628452878830449145
y[1] (numeric) = -12.685823282489628452878830449155
absolute error = 1.0e-29
relative error = 7.8828151530402462855533811728241e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.152e+09
Order of pole = 2.676e+15
TOP MAIN SOLVE Loop
x[1] = -2.378
y[1] (analytic) = -12.684554763588381651457809768471
y[1] (numeric) = -12.684554763588381651457809768481
absolute error = 1.0e-29
relative error = 7.8836034739709399107543946963015e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.377
y[1] (analytic) = -12.683286371532682591625228667513
y[1] (numeric) = -12.683286371532682591625228667523
absolute error = 1.0e-29
relative error = 7.8843918737376683413615029656463e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.376
y[1] (analytic) = -12.682018106309847352813526614145
y[1] (numeric) = -12.682018106309847352813526614154
absolute error = 9e-30
relative error = 7.0966623171134840175437042564886e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.375
y[1] (analytic) = -12.680749967907193282783782343388
y[1] (numeric) = -12.680749967907193282783782343397
absolute error = 9e-30
relative error = 7.0973720188296897581357486816584e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.593e+09
Order of pole = 5.343e+15
TOP MAIN SOLVE Loop
x[1] = -2.374
y[1] (analytic) = -12.67948195631203899749888733492
y[1] (numeric) = -12.679481956312038997498887334929
absolute error = 9e-30
relative error = 7.0980817915196157461694575314812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.373
y[1] (analytic) = -12.678214071511704380996731972595
y[1] (numeric) = -12.678214071511704380996731972604
absolute error = 9e-30
relative error = 7.0987916351903597085500054587125e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.372
y[1] (analytic) = -12.676946313493510585263404384719
y[1] (numeric) = -12.676946313493510585263404384728
absolute error = 9e-30
relative error = 7.0995015498490200819907474510822e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.371
y[1] (analytic) = -12.675678682244780030106401963803
y[1] (numeric) = -12.675678682244780030106401963812
absolute error = 9e-30
relative error = 7.1002115355026960130842031984889e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.707e+08
Order of pole = 1.491e+15
TOP MAIN SOLVE Loop
x[1] = -2.37
y[1] (analytic) = -12.674411177752836403027855564536
y[1] (numeric) = -12.674411177752836403027855564544
absolute error = 8e-30
relative error = 6.3119303041408776518871542746507e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.369
y[1] (analytic) = -12.673143800005004659097766378693
y[1] (numeric) = -12.673143800005004659097766378701
absolute error = 8e-30
relative error = 6.3125615287319952750409903326685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.433e+09
Order of pole = 5.619e+15
TOP MAIN SOLVE Loop
memory used=698.1MB, alloc=4.4MB, time=30.82
x[1] = -2.368
y[1] (analytic) = -12.671876548988611020827255485739
y[1] (numeric) = -12.671876548988611020827255485748
absolute error = 9e-30
relative error = 7.1023419185048192678843908853226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.515e+09
Order of pole = 2.352e+15
TOP MAIN SOLVE Loop
x[1] = -2.367
y[1] (analytic) = -12.67060942469098297804182607783
y[1] (numeric) = -12.670609424690982978041826077839
absolute error = 9e-30
relative error = 7.1030521882095630955820429991719e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.366
y[1] (analytic) = -12.66934242709944928775463835796
y[1] (numeric) = -12.669342427099449287754638357969
absolute error = 9e-30
relative error = 7.1037625289448288645674276569856e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.365
y[1] (analytic) = -12.668075556201339974039797109991
y[1] (numeric) = -12.66807555620133997403979711
absolute error = 9e-30
relative error = 7.1044729407177199821991220547465e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.364
y[1] (analytic) = -12.666808811983986327905651939287
y[1] (numeric) = -12.666808811983986327905651939296
absolute error = 9e-30
relative error = 7.1051834235353405662119574668809e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.405e+09
Order of pole = 5.789e+15
TOP MAIN SOLVE Loop
x[1] = -2.363
y[1] (analytic) = -12.665542194434720907168110182691
y[1] (numeric) = -12.6655421944347209071681101827
absolute error = 9e-30
relative error = 7.1058939774047954447880604236664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.362
y[1] (analytic) = -12.664275703540877536323962486582
y[1] (numeric) = -12.66427570354087753632396248659
absolute error = 8e-30
relative error = 6.3169818687406134725581342160981e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.361
y[1] (analytic) = -12.663009339289791306424221051731
y[1] (numeric) = -12.663009339289791306424221051739
absolute error = 8e-30
relative error = 6.3176135985134497342411983715712e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.902e+09
Order of pole = 3.535e+15
TOP MAIN SOLVE Loop
x[1] = -2.36
y[1] (analytic) = -12.661743101668798574947470543712
y[1] (numeric) = -12.66174310166879857494747054372
absolute error = 8e-30
relative error = 6.3182453914624220337055398746174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.246e+09
Order of pole = 9.448e+15
TOP MAIN SOLVE Loop
x[1] = -2.359
y[1] (analytic) = -12.660476990665236965673231667579
y[1] (numeric) = -12.660476990665236965673231667588
absolute error = 9e-30
relative error = 7.1087369035430793380019149937637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.358
y[1] (analytic) = -12.659211006266445368555337405558
y[1] (numeric) = -12.659211006266445368555337405566
absolute error = 8e-30
relative error = 6.3195091669140470957825468662577e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.452e+09
Order of pole = 2.408e+15
TOP MAIN SOLVE Loop
x[1] = -2.357
y[1] (analytic) = -12.657945148459763939595321916474
y[1] (numeric) = -12.657945148459763939595321916482
absolute error = 8e-30
relative error = 6.3201411494293376129219944377229e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.986e+09
Order of pole = 3.021e+15
TOP MAIN SOLVE Loop
x[1] = -2.356
y[1] (analytic) = -12.656679417232534100715822095669
y[1] (numeric) = -12.656679417232534100715822095677
absolute error = 8e-30
relative error = 6.3207731951460396770226610678750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.078e+09
Order of pole = 1.777e+15
TOP MAIN SOLVE Loop
x[1] = -2.355
y[1] (analytic) = -12.655413812572098539633991794118
y[1] (numeric) = -12.655413812572098539633991794126
absolute error = 8e-30
relative error = 6.3214053040704737452568344453616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.354
y[1] (analytic) = -12.654148334465801209734928695495
y[1] (numeric) = -12.654148334465801209734928695503
absolute error = 8e-30
relative error = 6.3220374762089609068741228268965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.191e+09
Order of pole = 5.094e+15
memory used=701.9MB, alloc=4.4MB, time=30.99
TOP MAIN SOLVE Loop
x[1] = -2.353
y[1] (analytic) = -12.652882982900987329945113849919
y[1] (numeric) = -12.652882982900987329945113849928
absolute error = 9e-30
relative error = 7.1130034255138007436727491710352e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.352
y[1] (analytic) = -12.651617757865003384605863863117
y[1] (numeric) = -12.651617757865003384605863863126
absolute error = 9e-30
relative error = 7.1137147614225547815251461642454e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.351
y[1] (analytic) = -12.650352659345197123346795739725
y[1] (numeric) = -12.650352659345197123346795739734
absolute error = 9e-30
relative error = 7.1144261684684564928840473376556e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.35
y[1] (analytic) = -12.649087687328917560959304379484
y[1] (numeric) = -12.649087687328917560959304379493
absolute error = 9e-30
relative error = 7.1151376466586199482143981969057e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.723e+09
Order of pole = 2.670e+15
TOP MAIN SOLVE Loop
x[1] = -2.349
y[1] (analytic) = -12.647822841803514977270052725047
y[1] (numeric) = -12.647822841803514977270052725056
absolute error = 9e-30
relative error = 7.1158491960001599294237622802191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.835e+09
Order of pole = 1.903e+15
TOP MAIN SOLVE Loop
x[1] = -2.348
y[1] (analytic) = -12.646558122756340917014474560139
y[1] (numeric) = -12.646558122756340917014474560148
absolute error = 9e-30
relative error = 7.1165608165001919299334689775379e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.474e+09
Order of pole = 2.631e+14
TOP MAIN SOLVE Loop
x[1] = -2.347
y[1] (analytic) = -12.645293530174748189710289956808
y[1] (numeric) = -12.645293530174748189710289956817
absolute error = 9e-30
relative error = 7.1172725081658321547497684647945e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.346
y[1] (analytic) = -12.644029064046090869531033370496
y[1] (numeric) = -12.644029064046090869531033370504
absolute error = 8e-30
relative error = 6.3270971297815089071422166702523e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.345
y[1] (analytic) = -12.642764724357724295179594381667
y[1] (numeric) = -12.642764724357724295179594381675
absolute error = 8e-30
relative error = 6.3277298711310272494922043200863e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.344
y[1] (analytic) = -12.641500511097005069761771082733
y[1] (numeric) = -12.641500511097005069761771082742
absolute error = 9e-30
relative error = 7.1194080102275749003689900845757e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.917e+09
Order of pole = 4.091e+15
TOP MAIN SOLVE Loop
x[1] = -2.343
y[1] (analytic) = -12.640236424251291060659836109008
y[1] (numeric) = -12.640236424251291060659836109017
absolute error = 9e-30
relative error = 7.1201199866268243066633994177496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.204e+09
Order of pole = 4.348e+15
TOP MAIN SOLVE Loop
x[1] = -2.342
y[1] (analytic) = -12.63897246380794139940611531242
y[1] (numeric) = -12.638972463807941399406115312429
absolute error = 9e-30
relative error = 7.1208320342272736385603850592261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.341
y[1] (analytic) = -12.637708629754316481556579076734
y[1] (numeric) = -12.637708629754316481556579076743
absolute error = 9e-30
relative error = 7.1215441530360433720703740579806e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.34
y[1] (analytic) = -12.636444922077777966564446273006
y[1] (numeric) = -12.636444922077777966564446273014
absolute error = 8e-30
relative error = 6.3308945271646708402551093977960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=705.7MB, alloc=4.4MB, time=31.16
x[1] = -2.339
y[1] (analytic) = -12.635181340765688777653800854004
y[1] (numeric) = -12.635181340765688777653800854012
absolute error = 8e-30
relative error = 6.3315276482729151186296046683411e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.338
y[1] (analytic) = -12.633917885805413101693221086351
y[1] (numeric) = -12.63391788580541310169322108636
absolute error = 9e-30
relative error = 7.1236809367834904240579792381752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.337
y[1] (analytic) = -12.632654557184316389069421419104
y[1] (numeric) = -12.632654557184316389069421419113
absolute error = 9e-30
relative error = 7.1243933404967607668565652913629e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.336
y[1] (analytic) = -12.631391354889765353560906987511
y[1] (numeric) = -12.63139135488976535356090698752
absolute error = 9e-30
relative error = 7.1251058154539645739927035370460e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.335
y[1] (analytic) = -12.630128278909127972211640750696
y[1] (numeric) = -12.630128278909127972211640750705
absolute error = 9e-30
relative error = 7.1258183616622265950443693378977e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.334
y[1] (analytic) = -12.62886532922977348520472326199
y[1] (numeric) = -12.628865329229773485204723261999
absolute error = 9e-30
relative error = 7.1265309791286722921001207895057e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.798e+09
Order of pole = 3.615e+15
TOP MAIN SOLVE Loop
x[1] = -2.333
y[1] (analytic) = -12.62760250583907239573608507066
y[1] (numeric) = -12.627602505839072395736085070669
absolute error = 9e-30
relative error = 7.1272436678604278398303533413163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.417e+09
Order of pole = 2.256e+15
TOP MAIN SOLVE Loop
x[1] = -2.332
y[1] (analytic) = -12.626339808724396469888191753759
y[1] (numeric) = -12.626339808724396469888191753768
absolute error = 9e-30
relative error = 7.1279564278646201255585615433990e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.334e+09
Order of pole = 2.529e+15
TOP MAIN SOLVE Loop
x[1] = -2.331
y[1] (analytic) = -12.62507723787311873650376157685
y[1] (numeric) = -12.625077237873118736503761576859
absolute error = 9e-30
relative error = 7.1286692591483767493326079197388e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.832e+09
Order of pole = 4.213e+15
TOP MAIN SOLVE Loop
x[1] = -2.33
y[1] (analytic) = -12.623814793272613487059495782325
y[1] (numeric) = -12.623814793272613487059495782333
absolute error = 8e-30
relative error = 6.3372285881945120213297768611342e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.015e+09
Order of pole = 7.026e+15
TOP MAIN SOLVE Loop
x[1] = -2.329
y[1] (analytic) = -12.622552474910256275539821504066
y[1] (numeric) = -12.622552474910256275539821504074
absolute error = 8e-30
relative error = 6.3378623427405306446748162594672e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.555e+09
Order of pole = 2.750e+15
TOP MAIN SOLVE Loop
x[1] = -2.328
y[1] (analytic) = -12.621290282773423918310647307186
y[1] (numeric) = -12.621290282773423918310647307194
absolute error = 8e-30
relative error = 6.3384961606651727482406816449917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.327
y[1] (analytic) = -12.620028216849494493993131351583
y[1] (numeric) = -12.620028216849494493993131351592
absolute error = 9e-30
relative error = 7.1315212972216235751889603530824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.326
y[1] (analytic) = -12.618766277125847343337462178047
y[1] (numeric) = -12.618766277125847343337462178056
absolute error = 9e-30
relative error = 7.1322344850101408402527337707616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.325
y[1] (analytic) = -12.617504463589863069096652115654
y[1] (numeric) = -12.617504463589863069096652115662
absolute error = 8e-30
relative error = 6.3403979947742249020917359874345e-29 %
Correct digits = 30
h = 0.001
memory used=709.5MB, alloc=4.4MB, time=31.33
Complex estimate of poles used for equation 1
Radius of convergence = 1.811e+09
Order of pole = 1.918e+15
TOP MAIN SOLVE Loop
x[1] = -2.324
y[1] (analytic) = -12.61624277622892353590034330919
y[1] (numeric) = -12.616242776228923535900343309199
absolute error = 9e-30
relative error = 7.1336610745613426901049335703212e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.323
y[1] (analytic) = -12.61498121503041187012862636535
y[1] (numeric) = -12.614981215030411870128626365359
absolute error = 9e-30
relative error = 7.1343744763382931704172666969875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.322
y[1] (analytic) = -12.613719779981712459785871616424
y[1] (numeric) = -12.613719779981712459785871616433
absolute error = 9e-30
relative error = 7.1350879494589884735656521837970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.544e+09
Order of pole = 1.433e+16
TOP MAIN SOLVE Loop
x[1] = -2.321
y[1] (analytic) = -12.612458471070210954374573000243
y[1] (numeric) = -12.612458471070210954374573000252
absolute error = 9e-30
relative error = 7.1358014939305633307629886715739e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.32
y[1] (analytic) = -12.611197288283294264769204555094
y[1] (numeric) = -12.611197288283294264769204555103
absolute error = 9e-30
relative error = 7.1365151097601531867309709362239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.212e+09
Order of pole = 9.009e+16
TOP MAIN SOLVE Loop
x[1] = -2.319
y[1] (analytic) = -12.609936231608350563090089528362
y[1] (numeric) = -12.609936231608350563090089528371
absolute error = 9e-30
relative error = 7.1372287969548941997714443360086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.238e+09
Order of pole = 2.022e+15
TOP MAIN SOLVE Loop
x[1] = -2.318
y[1] (analytic) = -12.608675301032769282577282097628
y[1] (numeric) = -12.608675301032769282577282097637
absolute error = 9e-30
relative error = 7.1379425555219232418377663946242e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.935e+09
Order of pole = 1.178e+16
TOP MAIN SOLVE Loop
x[1] = -2.317
y[1] (analytic) = -12.607414496543941117464461702964
y[1] (numeric) = -12.607414496543941117464461702973
absolute error = 9e-30
relative error = 7.1386563854683778986061755207945e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.195e+09
Order of pole = 2.057e+15
TOP MAIN SOLVE Loop
x[1] = -2.316
y[1] (analytic) = -12.606153818129258022852839989165
y[1] (numeric) = -12.606153818129258022852839989174
absolute error = 9e-30
relative error = 7.1393702868013964695471668650924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+09
Order of pole = 5.614e+15
TOP MAIN SOLVE Loop
x[1] = -2.315
y[1] (analytic) = -12.604893265776113214585080356655
y[1] (numeric) = -12.604893265776113214585080356664
absolute error = 9e-30
relative error = 7.1400842595281179679968753147054e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.018e+09
Order of pole = 3.541e+15
TOP MAIN SOLVE Loop
x[1] = -2.314
y[1] (analytic) = -12.60363283947190116911923011981
y[1] (numeric) = -12.60363283947190116911923011982
absolute error = 1.0e-29
relative error = 7.9342203373952023569205173631725e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.313
y[1] (analytic) = -12.602372539204017623402665271434
y[1] (numeric) = -12.602372539204017623402665271444
absolute error = 1.0e-29
relative error = 7.9350137991013659672483663350988e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.195e+09
Order of pole = 1.633e+15
TOP MAIN SOLVE Loop
x[1] = -2.312
y[1] (analytic) = -12.601112364959859574746047852125
y[1] (numeric) = -12.601112364959859574746047852134
absolute error = 9e-30
relative error = 7.1422266061419008712434909946555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.381e+09
Order of pole = 1.870e+15
TOP MAIN SOLVE Loop
x[1] = -2.311
y[1] (analytic) = -12.599852316726825280697295923278
y[1] (numeric) = -12.599852316726825280697295923287
absolute error = 9e-30
relative error = 7.1429408645148384929010160711792e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=713.3MB, alloc=4.4MB, time=31.49
x[1] = -2.31
y[1] (analytic) = -12.59859239449231425891556614246
y[1] (numeric) = -12.598592394492314258915566142469
absolute error = 9e-30
relative error = 7.1436551943171848192314333008451e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.977e+09
Order of pole = 9.887e+15
TOP MAIN SOLVE Loop
x[1] = -2.309
y[1] (analytic) = -12.597332598243727287045248939897
y[1] (numeric) = -12.597332598243727287045248939906
absolute error = 9e-30
relative error = 7.1443695955560831482641586953118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.308
y[1] (analytic) = -12.596072927968466402589976294809
y[1] (numeric) = -12.596072927968466402589976294819
absolute error = 1.0e-29
relative error = 7.9389822980429749915490320984075e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.307
y[1] (analytic) = -12.594813383653934902786642110348
y[1] (numeric) = -12.594813383653934902786642110358
absolute error = 1.0e-29
relative error = 7.9397762359690139760591569565915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.306
y[1] (analytic) = -12.593553965287537344479435185855
y[1] (numeric) = -12.593553965287537344479435185865
absolute error = 1.0e-29
relative error = 7.9405702532928153864242235638304e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.305
y[1] (analytic) = -12.592294672856679543993884785201
y[1] (numeric) = -12.592294672856679543993884785211
absolute error = 1.0e-29
relative error = 7.9413643500223193958888628348091e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.304
y[1] (analytic) = -12.591035506348768577010918799938
y[1] (numeric) = -12.591035506348768577010918799947
absolute error = 9e-30
relative error = 7.1479426735489202745792591032288e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.303
y[1] (analytic) = -12.589776465751212778440934505998
y[1] (numeric) = -12.589776465751212778440934506007
absolute error = 9e-30
relative error = 7.1486575035571798879139333670190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.302
y[1] (analytic) = -12.588517551051421742297881912699
y[1] (numeric) = -12.588517551051421742297881912708
absolute error = 9e-30
relative error = 7.1493724050520145963925523927825e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.301
y[1] (analytic) = -12.587258762236806321573359702775
y[1] (numeric) = -12.587258762236806321573359702785
absolute error = 1.0e-29
relative error = 7.9445415311561926832993564197384e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.185e+09
Order of pole = 4.980e+15
TOP MAIN SOLVE Loop
x[1] = -2.3
y[1] (analytic) = -12.58600009929477862811072376219
y[1] (numeric) = -12.5860000992947786281107237622
absolute error = 1.0e-29
relative error = 7.9453360250333400817067609066369e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.299
y[1] (analytic) = -12.584741562212752032479208298463
y[1] (numeric) = -12.584741562212752032479208298473
absolute error = 1.0e-29
relative error = 7.9461305983638477966586997746180e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.298
y[1] (analytic) = -12.583483150978141163848059546259
y[1] (numeric) = -12.583483150978141163848059546269
absolute error = 1.0e-29
relative error = 7.9469252511556615614668716176239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.827e+09
Order of pole = 3.128e+15
TOP MAIN SOLVE Loop
x[1] = -2.297
y[1] (analytic) = -12.582224865578361909860682058974
y[1] (numeric) = -12.582224865578361909860682058984
absolute error = 1.0e-29
relative error = 7.9477199834167279040560361903372e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=717.1MB, alloc=4.4MB, time=31.66
x[1] = -2.296
y[1] (analytic) = -12.580966706000831416508797585066
y[1] (numeric) = -12.580966706000831416508797585076
absolute error = 1.0e-29
relative error = 7.9485147951549941470434796874941e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.241e+09
Order of pole = 2.005e+15
TOP MAIN SOLVE Loop
x[1] = -2.295
y[1] (analytic) = -12.579708672232968088006616527866
y[1] (numeric) = -12.579708672232968088006616527877
absolute error = 1.1e-29
relative error = 8.7442406550162492486003367671360e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.294
y[1] (analytic) = -12.578450764262191586665021987618
y[1] (numeric) = -12.578450764262191586665021987629
absolute error = 1.1e-29
relative error = 8.7451151228044115584840105134563e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.293
y[1] (analytic) = -12.577192982075922832765766384479
y[1] (numeric) = -12.57719298207592283276576638449
absolute error = 1.1e-29
relative error = 8.7459896780437251692877592256119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.145e+09
Order of pole = 1.769e+16
TOP MAIN SOLVE Loop
x[1] = -2.292
y[1] (analytic) = -12.575935325661584004435680661233
y[1] (numeric) = -12.575935325661584004435680661244
absolute error = 1.1e-29
relative error = 8.7468643207429356334120069719710e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.291
y[1] (analytic) = -12.574677795006598537520896064457
y[1] (numeric) = -12.574677795006598537520896064468
absolute error = 1.1e-29
relative error = 8.7477390509107893778561470829380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.335e+09
Order of pole = 1.009e+16
TOP MAIN SOLVE Loop
x[1] = -2.29
y[1] (analytic) = -12.573420390098391125461078502874
y[1] (numeric) = -12.573420390098391125461078502886
absolute error = 1.2e-29
relative error = 9.5439424020611276774247342774794e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.356e+09
Order of pole = 2.158e+16
TOP MAIN SOLVE Loop
x[1] = -2.289
y[1] (analytic) = -12.572163110924387719163675481649
y[1] (numeric) = -12.57216311092438771916367548166
absolute error = 1.1e-29
relative error = 8.7494887736874167892213183977688e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.428e+09
Order of pole = 2.219e+15
TOP MAIN SOLVE Loop
x[1] = -2.288
y[1] (analytic) = -12.570905957472015526878175611353
y[1] (numeric) = -12.570905957472015526878175611364
absolute error = 1.1e-29
relative error = 8.7503637663136876839232047384276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.287
y[1] (analytic) = -12.569648929728703014070380690357
y[1] (numeric) = -12.569648929728703014070380690369
absolute error = 1.2e-29
relative error = 9.5468060143021050705618174493524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.286
y[1] (analytic) = -12.568392027681879903296690359388
y[1] (numeric) = -12.568392027681879903296690359399
absolute error = 1.1e-29
relative error = 8.7521140140858934828030808102063e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.285
y[1] (analytic) = -12.567135251318977174078399326979
y[1] (numeric) = -12.567135251318977174078399326991
absolute error = 1.2e-29
relative error = 9.5487155664538154887829606489803e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.468e+09
Order of pole = 2.950e+16
TOP MAIN SOLVE Loop
x[1] = -2.284
y[1] (analytic) = -12.565878600627427062776007164589
y[1] (numeric) = -12.5658786006274270627760071646
absolute error = 1.1e-29
relative error = 8.7538646119426610120672329614920e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.620e+09
Order of pole = 2.638e+15
TOP MAIN SOLVE Loop
x[1] = -2.283
y[1] (analytic) = -12.564622075594663062463540670092
y[1] (numeric) = -12.564622075594663062463540670103
absolute error = 1.1e-29
relative error = 8.7547400421746373517922339059301e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.812e+09
Order of pole = 2.202e+15
TOP MAIN SOLVE Loop
x[1] = -2.282
y[1] (analytic) = -12.563365676208119922802888798421
y[1] (numeric) = -12.563365676208119922802888798432
absolute error = 1.1e-29
relative error = 8.7556155599540141862197754107312e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=721.0MB, alloc=4.4MB, time=31.83
x[1] = -2.281
y[1] (analytic) = -12.562109402455233649918150158078
y[1] (numeric) = -12.562109402455233649918150158089
absolute error = 1.1e-29
relative error = 8.7564911652895466931509218016681e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.336e+08
Order of pole = 1.542e+15
TOP MAIN SOLVE Loop
x[1] = -2.28
y[1] (analytic) = -12.560853254323441506269993072271
y[1] (numeric) = -12.560853254323441506269993072283
absolute error = 1.2e-29
relative error = 9.5534911180254446464890489372921e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.279
y[1] (analytic) = -12.559597231800182010530028203419
y[1] (numeric) = -12.55959723180018201053002820343
absolute error = 1.1e-29
relative error = 8.7582426386641038136236343520917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.278
y[1] (analytic) = -12.558341334872894937455193739755
y[1] (numeric) = -12.558341334872894937455193739766
absolute error = 1.1e-29
relative error = 8.7591185067206431609253673277657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.277
y[1] (analytic) = -12.557085563529021317762153142802
y[1] (numeric) = -12.557085563529021317762153142813
absolute error = 1.1e-29
relative error = 8.7599944623683676484261861596959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.276
y[1] (analytic) = -12.555829917756003438001705454426
y[1] (numeric) = -12.555829917756003438001705454437
absolute error = 1.1e-29
relative error = 8.7608705056160368326106353532913e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.275
y[1] (analytic) = -12.554574397541284840433208162245
y[1] (numeric) = -12.554574397541284840433208162256
absolute error = 1.1e-29
relative error = 8.7617466364724111459627071107953e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.274
y[1] (analytic) = -12.553319002872310322899012622113
y[1] (numeric) = -12.553319002872310322899012622125
absolute error = 1.2e-29
relative error = 9.5592249326686384331492134431295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.424e+09
Order of pole = 2.609e+15
TOP MAIN SOLVE Loop
x[1] = -2.273
y[1] (analytic) = -12.552063733736525938698912036445
y[1] (numeric) = -12.552063733736525938698912036457
absolute error = 1.2e-29
relative error = 9.5601809029596232043220658047658e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.550e+09
Order of pole = 3.173e+16
TOP MAIN SOLVE Loop
x[1] = -2.272
y[1] (analytic) = -12.550808590121378996464601987104
y[1] (numeric) = -12.550808590121378996464601987116
absolute error = 1.2e-29
relative error = 9.5611369688524170847593244275090e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.271
y[1] (analytic) = -12.549553572014318060034153521616
y[1] (numeric) = -12.549553572014318060034153521629
absolute error = 1.3e-29
relative error = 1.0358934224552962461179969942468e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.27
y[1] (analytic) = -12.54829867940279294832649879145
y[1] (numeric) = -12.548298679402792948326498791463
absolute error = 1.3e-29
relative error = 1.0359970169771815412391414933649e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.941e+09
Order of pole = 4.048e+15
TOP MAIN SOLVE Loop
x[1] = -2.269
y[1] (analytic) = -12.547043912274254735215929241095
y[1] (numeric) = -12.547043912274254735215929241108
absolute error = 1.3e-29
relative error = 1.0361006218590370147654098825620e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.306e+09
Order of pole = 5.212e+15
TOP MAIN SOLVE Loop
x[1] = -2.268
y[1] (analytic) = -12.545789270616155749406606346704
y[1] (numeric) = -12.545789270616155749406606346717
absolute error = 1.3e-29
relative error = 1.0362042371018987155162202711166e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.076e+08
Order of pole = 1.966e+14
TOP MAIN SOLVE Loop
memory used=724.8MB, alloc=4.4MB, time=32.00
x[1] = -2.267
y[1] (analytic) = -12.54453475441594957430708490303
y[1] (numeric) = -12.544534754415949574307084903043
absolute error = 1.3e-29
relative error = 1.0363078627068027959210531268943e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.686e+09
Order of pole = 7.476e+15
TOP MAIN SOLVE Loop
x[1] = -2.266
y[1] (analytic) = -12.543280363661091047904848857406
y[1] (numeric) = -12.543280363661091047904848857419
absolute error = 1.3e-29
relative error = 1.0364114986747855120298128006511e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.265
y[1] (analytic) = -12.542026098339036262640859689515
y[1] (numeric) = -12.542026098339036262640859689528
absolute error = 1.3e-29
relative error = 1.0365151450068832235231900865416e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.264
y[1] (analytic) = -12.540771958437242565284117335697
y[1] (numeric) = -12.54077195843724256528411733571
absolute error = 1.3e-29
relative error = 1.0366188017041323937230258189338e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.263
y[1] (analytic) = -12.539517943943168556806233656533
y[1] (numeric) = -12.539517943943168556806233656546
absolute error = 1.3e-29
relative error = 1.0367224687675695896026755056369e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.439e+09
Order of pole = 6.486e+15
TOP MAIN SOLVE Loop
x[1] = -2.262
y[1] (analytic) = -12.538264054844274092256018446456
y[1] (numeric) = -12.538264054844274092256018446469
absolute error = 1.3e-29
relative error = 1.0368261461982314817973749976430e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.261
y[1] (analytic) = -12.537010291128020280634077984136
y[1] (numeric) = -12.53701029112802028063407798415
absolute error = 1.4e-29
relative error = 1.1166936673815513711234231336026e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.448e+09
Order of pole = 3.887e+15
TOP MAIN SOLVE Loop
x[1] = -2.26
y[1] (analytic) = -12.535756652781869484767426122383
y[1] (numeric) = -12.535756652781869484767426122397
absolute error = 1.4e-29
relative error = 1.1168053423319439834325059302080e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.259
y[1] (analytic) = -12.534503139793285321184107916307
y[1] (numeric) = -12.534503139793285321184107916322
absolute error = 1.5e-29
relative error = 1.1966968161968464589654354467932e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.258
y[1] (analytic) = -12.533249752149732659987835788502
y[1] (numeric) = -12.533249752149732659987835788517
absolute error = 1.5e-29
relative error = 1.1968164918621496790512668867918e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.658e+09
Order of pole = 1.967e+16
TOP MAIN SOLVE Loop
x[1] = -2.257
y[1] (analytic) = -12.531996489838677624732638229971
y[1] (numeric) = -12.531996489838677624732638229986
absolute error = 1.5e-29
relative error = 1.1969361794956178277320658861455e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.378e+09
Order of pole = 5.804e+15
TOP MAIN SOLVE Loop
x[1] = -2.256
y[1] (analytic) = -12.530743352847587592297521035566
y[1] (numeric) = -12.530743352847587592297521035581
absolute error = 1.5e-29
relative error = 1.1970558790984477813435113286082e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.255
y[1] (analytic) = -12.529490341163931192761141072674
y[1] (numeric) = -12.529490341163931192761141072689
absolute error = 1.5e-29
relative error = 1.1971755906718365359149002469849e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.254
y[1] (analytic) = -12.528237454775178309276492581896
y[1] (numeric) = -12.528237454775178309276492581912
absolute error = 1.6e-29
relative error = 1.2771150018314466209931923023304e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.253
y[1] (analytic) = -12.526984693668800077945606008478
y[1] (numeric) = -12.526984693668800077945606008493
absolute error = 1.5e-29
relative error = 1.1974150497350790305946083468297e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.626e+09
Order of pole = 2.417e+15
memory used=728.6MB, alloc=4.4MB, time=32.17
TOP MAIN SOLVE Loop
x[1] = -2.252
y[1] (analytic) = -12.525732057832268887694259363219
y[1] (numeric) = -12.525732057832268887694259363234
absolute error = 1.5e-29
relative error = 1.1975347972273273613373479672893e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.251
y[1] (analytic) = -12.524479547253058380146702111632
y[1] (numeric) = -12.524479547253058380146702111647
absolute error = 1.5e-29
relative error = 1.1976545566949236743328178480099e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.25
y[1] (analytic) = -12.523227161918643449500391590078
y[1] (numeric) = -12.523227161918643449500391590093
absolute error = 1.5e-29
relative error = 1.1977743281390655642579791145099e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.249
y[1] (analytic) = -12.521974901816500242400741947637
y[1] (numeric) = -12.521974901816500242400741947652
absolute error = 1.5e-29
relative error = 1.1978941115609507455552487614090e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.248
y[1] (analytic) = -12.520722766934106157815885612457
y[1] (numeric) = -12.520722766934106157815885612472
absolute error = 1.5e-29
relative error = 1.1980139069617770524444767968626e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.247
y[1] (analytic) = -12.519470757258939846911447281334
y[1] (numeric) = -12.519470757258939846911447281348
absolute error = 1.4e-29
relative error = 1.1182581333865596096725962791190e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.927e+09
Order of pole = 1.158e+16
TOP MAIN SOLVE Loop
x[1] = -2.246
y[1] (analytic) = -12.518218872778481212925330431259
y[1] (numeric) = -12.518218872778481212925330431273
absolute error = 1.4e-29
relative error = 1.1183699647913753135814280925531e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.245
y[1] (analytic) = -12.516967113480211411042516351697
y[1] (numeric) = -12.516967113480211411042516351711
absolute error = 1.4e-29
relative error = 1.1184818073798906747237627515029e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.713e+09
Order of pole = 2.651e+15
TOP MAIN SOLVE Loop
x[1] = -2.244
y[1] (analytic) = -12.515715479351612848269875696332
y[1] (numeric) = -12.515715479351612848269875696346
absolute error = 1.4e-29
relative error = 1.1185936611532241189856858889629e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.739e+09
Order of pole = 3.179e+15
TOP MAIN SOLVE Loop
x[1] = -2.243
y[1] (analytic) = -12.514463970380169183310992553028
y[1] (numeric) = -12.514463970380169183310992553042
absolute error = 1.4e-29
relative error = 1.1187055261124941841014640623306e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.242
y[1] (analytic) = -12.513212586553365326441001030765
y[1] (numeric) = -12.513212586553365326441001030779
absolute error = 1.4e-29
relative error = 1.1188174022588195196647301307578e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.241
y[1] (analytic) = -12.511961327858687439381434362281
y[1] (numeric) = -12.511961327858687439381434362296
absolute error = 1.5e-29
relative error = 1.1988528102785559505067890190326e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.713e+09
Order of pole = 1.008e+16
TOP MAIN SOLVE Loop
x[1] = -2.24
y[1] (analytic) = -12.510710194283622935175086521191
y[1] (numeric) = -12.510710194283622935175086521205
absolute error = 1.4e-29
relative error = 1.1190411881171111598722089925520e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.686e+08
Order of pole = 1.543e+15
TOP MAIN SOLVE Loop
x[1] = -2.239
y[1] (analytic) = -12.509459185815660478060886352299
y[1] (numeric) = -12.509459185815660478060886352314
absolute error = 1.5e-29
relative error = 1.1990926048192664176084318608717e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=732.4MB, alloc=4.4MB, time=32.34
x[1] = -2.238
y[1] (analytic) = -12.508208302442289983348784213896
y[1] (numeric) = -12.508208302442289983348784213911
absolute error = 1.5e-29
relative error = 1.1992125200754112221103137826323e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.237
y[1] (analytic) = -12.506957544151002617294651130744
y[1] (numeric) = -12.50695754415100261729465113076
absolute error = 1.6e-29
relative error = 1.2792879438119266531837286358638e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.676e+09
Order of pole = 2.596e+15
TOP MAIN SOLVE Loop
x[1] = -2.236
y[1] (analytic) = -12.505706910929290796975190456539
y[1] (numeric) = -12.505706910929290796975190456555
absolute error = 1.6e-29
relative error = 1.2794158790029607848964553040767e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.535e+09
Order of pole = 1.909e+15
TOP MAIN SOLVE Loop
x[1] = -2.235
y[1] (analytic) = -12.504456402764648190162862044569
y[1] (numeric) = -12.504456402764648190162862044584
absolute error = 1.5e-29
relative error = 1.1995723378013941099693020154682e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.234
y[1] (analytic) = -12.503206019644569715200818925333
y[1] (numeric) = -12.503206019644569715200818925348
absolute error = 1.5e-29
relative error = 1.1996923010332358721085544347347e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.233
y[1] (analytic) = -12.501955761556551540877856489875
y[1] (numeric) = -12.50195576155655154087785648989
absolute error = 1.5e-29
relative error = 1.1998122762620006545776014203627e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.232
y[1] (analytic) = -12.50070562848809108630337417756
y[1] (numeric) = -12.500705628488091086303374177576
absolute error = 1.6e-29
relative error = 1.2799277477214807569760966299908e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.043e+09
Order of pole = 2.032e+16
TOP MAIN SOLVE Loop
x[1] = -2.231
y[1] (analytic) = -12.499455620426687020782349667072
y[1] (numeric) = -12.499455620426687020782349667087
absolute error = 1.5e-29
relative error = 1.2000522627150984096408973899280e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.062e+09
Order of pole = 5.256e+16
TOP MAIN SOLVE Loop
x[1] = -2.23
y[1] (analytic) = -12.49820573735983926369032556935
y[1] (numeric) = -12.498205737359839263690325569365
absolute error = 1.5e-29
relative error = 1.2001722739418312467681238116080e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.229
y[1] (analytic) = -12.496955979275048984348408621247
y[1] (numeric) = -12.496955979275048984348408621262
absolute error = 1.5e-29
relative error = 1.2002922971702868333150983204850e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.518e+09
Order of pole = 1.151e+16
TOP MAIN SOLVE Loop
x[1] = -2.228
y[1] (analytic) = -12.495706346159818601898281378634
y[1] (numeric) = -12.495706346159818601898281378649
absolute error = 1.5e-29
relative error = 1.2004123324016654015673769755995e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.823e+09
Order of pole = 1.071e+15
TOP MAIN SOLVE Loop
x[1] = -2.227
y[1] (analytic) = -12.494456838001651785177226407712
y[1] (numeric) = -12.494456838001651785177226407728
absolute error = 1.6e-29
relative error = 1.2805678716129784574290621366074e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.071e+08
Order of pole = 1.835e+15
TOP MAIN SOLVE Loop
x[1] = -2.226
y[1] (analytic) = -12.493207454788053452593162973283
y[1] (numeric) = -12.493207454788053452593162973299
absolute error = 1.6e-29
relative error = 1.2806959348031925466541056738646e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.079e+10
Order of pole = 6.064e+17
TOP MAIN SOLVE Loop
x[1] = -2.225
y[1] (analytic) = -12.491958196506529771999696222724
y[1] (numeric) = -12.491958196506529771999696222739
absolute error = 1.5e-29
relative error = 1.2007725101253431199220695042939e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.147e+09
Order of pole = 1.011e+16
TOP MAIN SOLVE Loop
x[1] = -2.224
y[1] (analytic) = -12.490709063144588160571178864415
y[1] (numeric) = -12.49070906314458816057117886443
absolute error = 1.5e-29
relative error = 1.2008925933804183386157837262739e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=736.2MB, alloc=4.4MB, time=32.51
TOP MAIN SOLVE Loop
x[1] = -2.223
y[1] (analytic) = -12.489460054689737284677785339386
y[1] (numeric) = -12.489460054689737284677785339401
absolute error = 1.5e-29
relative error = 1.2010126886444195011211196159177e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.222
y[1] (analytic) = -12.488211171129487059760598484909
y[1] (numeric) = -12.488211171129487059760598484924
absolute error = 1.5e-29
relative error = 1.2011327959185475600790895921457e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.221
y[1] (analytic) = -12.486962412451348650206708688807
y[1] (numeric) = -12.486962412451348650206708688822
absolute error = 1.5e-29
relative error = 1.2012529152040035882319751384889e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.22
y[1] (analytic) = -12.485713778642834469224325533219
y[1] (numeric) = -12.485713778642834469224325533234
absolute error = 1.5e-29
relative error = 1.2013730465019887784353375305220e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.219
y[1] (analytic) = -12.48446526969145817871790192658
y[1] (numeric) = -12.484465269691458178717901926595
absolute error = 1.5e-29
relative error = 1.2014931898137044436700297644289e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 3.906e+15
TOP MAIN SOLVE Loop
x[1] = -2.218
y[1] (analytic) = -12.483216885584734689163270722562
y[1] (numeric) = -12.483216885584734689163270722577
absolute error = 1.5e-29
relative error = 1.2016133451403520170542096868211e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.217
y[1] (analytic) = -12.481968626310180159482793824725
y[1] (numeric) = -12.48196862631018015948279382474
absolute error = 1.5e-29
relative error = 1.2017335124831330518553543259295e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.887e+09
Order of pole = 3.347e+15
TOP MAIN SOLVE Loop
x[1] = -2.216
y[1] (analytic) = -12.480720491855311996920523775639
y[1] (numeric) = -12.480720491855311996920523775654
absolute error = 1.5e-29
relative error = 1.2018536918432492215022754242891e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.215
y[1] (analytic) = -12.479472482207648856917377829221
y[1] (numeric) = -12.479472482207648856917377829236
absolute error = 1.5e-29
relative error = 1.2019738832219023195971361730370e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.214
y[1] (analytic) = -12.47822459735471064298632450504
y[1] (numeric) = -12.478224597354710642986324505055
absolute error = 1.5e-29
relative error = 1.2020940866202942599274691479441e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.896e+09
Order of pole = 3.825e+15
TOP MAIN SOLVE Loop
x[1] = -2.213
y[1] (analytic) = -12.476976837284018506587582623339
y[1] (numeric) = -12.476976837284018506587582623354
absolute error = 1.5e-29
relative error = 1.2022143020396270764781954473010e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.297e+09
Order of pole = 3.823e+14
TOP MAIN SOLVE Loop
x[1] = -2.212
y[1] (analytic) = -12.47572920198309484700383281954
y[1] (numeric) = -12.475729201983094847003832819554
absolute error = 1.4e-29
relative error = 1.1221788941823627285474020296577e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.137e+09
Order of pole = 4.128e+15
TOP MAIN SOLVE Loop
x[1] = -2.211
y[1] (analytic) = -12.474481691439463311215441536959
y[1] (numeric) = -12.474481691439463311215441536973
absolute error = 1.4e-29
relative error = 1.1222911176828624702236063819454e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.21
y[1] (analytic) = -12.473234305640648793775697496513
y[1] (numeric) = -12.473234305640648793775697496527
absolute error = 1.4e-29
relative error = 1.1224033524062733980808614202772e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=740.0MB, alloc=4.4MB, time=32.68
x[1] = -2.209
y[1] (analytic) = -12.471987044574177436686060642144
y[1] (numeric) = -12.471987044574177436686060642158
absolute error = 1.4e-29
relative error = 1.1225155983537178593542117125876e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.208
y[1] (analytic) = -12.470739908227576629271423560731
y[1] (numeric) = -12.470739908227576629271423560745
absolute error = 1.4e-29
relative error = 1.1226278555263183135190372545059e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 3.330e+15
TOP MAIN SOLVE Loop
x[1] = -2.207
y[1] (analytic) = -12.469492896588375008055385375236
y[1] (numeric) = -12.469492896588375008055385375251
absolute error = 1.5e-29
relative error = 1.2029358470627114274667264972704e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.206
y[1] (analytic) = -12.468246009644102456635538109837
y[1] (numeric) = -12.468246009644102456635538109851
absolute error = 1.4e-29
relative error = 1.1228524035514775996936598992502e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.205
y[1] (analytic) = -12.466999247382290105558765525793
y[1] (numeric) = -12.466999247382290105558765525808
absolute error = 1.5e-29
relative error = 1.2031764582924449056681297471780e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.668e+09
Order of pole = 7.261e+15
TOP MAIN SOLVE Loop
x[1] = -2.204
y[1] (analytic) = -12.465752609790470332196554426821
y[1] (numeric) = -12.465752609790470332196554426836
absolute error = 1.5e-29
relative error = 1.2032967819543569760439720052387e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.203
y[1] (analytic) = -12.464506096856176760620318432695
y[1] (numeric) = -12.46450609685617676062031843271
absolute error = 1.5e-29
relative error = 1.2034171176492368759908572100347e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.202
y[1] (analytic) = -12.463259708566944261476734219864
y[1] (numeric) = -12.463259708566944261476734219879
absolute error = 1.5e-29
relative error = 1.2035374653782879624585871584924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.201
y[1] (analytic) = -12.462013444910308951863090227812
y[1] (numeric) = -12.462013444910308951863090227827
absolute error = 1.5e-29
relative error = 1.2036578251427137127386756130315e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.2
y[1] (analytic) = -12.460767305873808195202647829927
y[1] (numeric) = -12.460767305873808195202647829942
absolute error = 1.5e-29
relative error = 1.2037781969437177244763830744901e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.199
y[1] (analytic) = -12.45952129144498060112001496763
y[1] (numeric) = -12.459521291444980601120014967645
absolute error = 1.5e-29
relative error = 1.2038985807825037156827527585874e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.198
y[1] (analytic) = -12.458275401611366025316532246517
y[1] (numeric) = -12.458275401611366025316532246533
absolute error = 1.6e-29
relative error = 1.2842869084376272263964242944469e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.686e+09
Order of pole = 7.435e+15
TOP MAIN SOLVE Loop
x[1] = -2.197
y[1] (analytic) = -12.457029636360505569445671493271
y[1] (numeric) = -12.457029636360505569445671493287
absolute error = 1.6e-29
relative error = 1.2844153435501195844765754842457e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.744e+08
Order of pole = 1.641e+15
TOP MAIN SOLVE Loop
x[1] = -2.196
y[1] (analytic) = -12.455783995679941580988446772089
y[1] (numeric) = -12.455783995679941580988446772105
absolute error = 1.6e-29
relative error = 1.2845437915067653887613837186291e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.195
y[1] (analytic) = -12.45453847955721765312883785939
y[1] (numeric) = -12.454538479557217653128837859406
absolute error = 1.6e-29
relative error = 1.2846722523088491188183774400843e-28 %
Correct digits = 29
h = 0.001
memory used=743.8MB, alloc=4.4MB, time=32.85
Complex estimate of poles used for equation 1
Radius of convergence = 3.357e+09
Order of pole = 1.177e+16
TOP MAIN SOLVE Loop
x[1] = -2.194
y[1] (analytic) = -12.453293087979878624629226175552
y[1] (numeric) = -12.453293087979878624629226175568
absolute error = 1.6e-29
relative error = 1.2848007259576553826694644558656e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.193
y[1] (analytic) = -12.452047820935470579705843172432
y[1] (numeric) = -12.452047820935470579705843172447
absolute error = 1.5e-29
relative error = 1.2046211366760646095035418920850e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.192
y[1] (analytic) = -12.450802678411540847904231175421
y[1] (numeric) = -12.450802678411540847904231175436
absolute error = 1.5e-29
relative error = 1.2047416048130386745536164274783e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.500e+09
Order of pole = 4.396e+15
TOP MAIN SOLVE Loop
x[1] = -2.191
y[1] (analytic) = -12.4495576603956380039747166788
y[1] (numeric) = -12.449557660395638003974716678816
absolute error = 1.6e-29
relative error = 1.2851862239972573842918304908761e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.19
y[1] (analytic) = -12.44831276687531186774789609314
y[1] (numeric) = -12.448312766875311867747896093155
absolute error = 1.5e-29
relative error = 1.2049825772304397810083710989755e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.876e+09
Order of pole = 1.506e+15
TOP MAIN SOLVE Loop
x[1] = -2.189
y[1] (analytic) = -12.447067997838113504010133943497
y[1] (numeric) = -12.447067997838113504010133943513
absolute error = 1.6e-29
relative error = 1.2854432869474949830283417633131e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.066e+09
Order of pole = 9.507e+15
TOP MAIN SOLVE Loop
x[1] = -2.188
y[1] (analytic) = -12.445823353271595222379073517183
y[1] (numeric) = -12.445823353271595222379073517198
absolute error = 1.5e-29
relative error = 1.2052235978471441373450608557520e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.887e+09
Order of pole = 3.871e+15
TOP MAIN SOLVE Loop
x[1] = -2.187
y[1] (analytic) = -12.444578833163310577179159959827
y[1] (numeric) = -12.444578833163310577179159959842
absolute error = 1.5e-29
relative error = 1.2053441262332477166160226672560e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.186
y[1] (analytic) = -12.443334437500814367317175818526
y[1] (numeric) = -12.443334437500814367317175818541
absolute error = 1.5e-29
relative error = 1.2054646666727925682639960335454e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 1.002e+15
TOP MAIN SOLVE Loop
x[1] = -2.185
y[1] (analytic) = -12.442090166271662636157789030801
y[1] (numeric) = -12.442090166271662636157789030816
absolute error = 1.5e-29
relative error = 1.2055852191669840966854339747632e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.184
y[1] (analytic) = -12.440846019463412671399113358146
y[1] (numeric) = -12.440846019463412671399113358161
absolute error = 1.5e-29
relative error = 1.2057057837170278268232563792425e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.183
y[1] (analytic) = -12.439601997063623004948281262902
y[1] (numeric) = -12.439601997063623004948281262917
absolute error = 1.5e-29
relative error = 1.2058263603241294041789052529453e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.182
y[1] (analytic) = -12.438358099059853412797029227225
y[1] (numeric) = -12.43835809905985341279702922724
absolute error = 1.5e-29
relative error = 1.2059469489894945948244011744879e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.865e+09
Order of pole = 2.659e+15
TOP MAIN SOLVE Loop
x[1] = -2.181
y[1] (analytic) = -12.437114325439664914897295512902
y[1] (numeric) = -12.437114325439664914897295512917
absolute error = 1.5e-29
relative error = 1.2060675497143292854144009558701e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.983e+09
Order of pole = 1.412e+15
TOP MAIN SOLVE Loop
memory used=747.7MB, alloc=4.4MB, time=33.01
x[1] = -2.18
y[1] (analytic) = -12.435870676190619775036830360763
y[1] (numeric) = -12.435870676190619775036830360778
absolute error = 1.5e-29
relative error = 1.2061881624998394831982565090325e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.583e+09
Order of pole = 2.655e+15
TOP MAIN SOLVE Loop
x[1] = -2.179
y[1] (analytic) = -12.434627151300281500714818628458
y[1] (numeric) = -12.434627151300281500714818628473
absolute error = 1.5e-29
relative error = 1.2063087873472313160320749183601e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.178
y[1] (analytic) = -12.433383750756214843017514865345
y[1] (numeric) = -12.433383750756214843017514865359
absolute error = 1.4e-29
relative error = 1.1260007959738636302313944046359e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.177
y[1] (analytic) = -12.432140474545985796493890823245
y[1] (numeric) = -12.43214047454598579649389082326
absolute error = 1.5e-29
relative error = 1.2065500732324850013801733828855e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.311e+09
Order of pole = 6.076e+15
TOP MAIN SOLVE Loop
x[1] = -2.176
y[1] (analytic) = -12.430897322657161599031295401835
y[1] (numeric) = -12.43089732265716159903129540185
absolute error = 1.5e-29
relative error = 1.2066707342727597127490010072754e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.175
y[1] (analytic) = -12.429654295077310731731127027411
y[1] (numeric) = -12.429654295077310731731127027426
absolute error = 1.5e-29
relative error = 1.2067914073797417769010152147803e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.174
y[1] (analytic) = -12.428411391794002918784518463802
y[1] (numeric) = -12.428411391794002918784518463818
absolute error = 1.6e-29
relative error = 1.2873728987249471199008450732217e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.604e+09
Order of pole = 4.633e+16
TOP MAIN SOLVE Loop
x[1] = -2.173
y[1] (analytic) = -12.427168612794809127348034054179
y[1] (numeric) = -12.427168612794809127348034054195
absolute error = 1.6e-29
relative error = 1.2875016424518986757515192759701e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.722e+09
Order of pole = 4.695e+15
TOP MAIN SOLVE Loop
x[1] = -2.172
y[1] (analytic) = -12.425925958067301567419379392513
y[1] (numeric) = -12.425925958067301567419379392529
absolute error = 1.6e-29
relative error = 1.2876303990538666668503605935759e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.389e+09
Order of pole = 4.919e+15
TOP MAIN SOLVE Loop
x[1] = -2.171
y[1] (analytic) = -12.424683427599053691713123423452
y[1] (numeric) = -12.424683427599053691713123423467
absolute error = 1.5e-29
relative error = 1.2072742204988799930169892894165e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.17
y[1] (analytic) = -12.423441021377640195536432969359
y[1] (numeric) = -12.423441021377640195536432969375
absolute error = 1.6e-29
relative error = 1.2878879508880023476385962240389e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.169
y[1] (analytic) = -12.422198739390637016664819683288
y[1] (numeric) = -12.422198739390637016664819683304
absolute error = 1.6e-29
relative error = 1.2880167461227455556714936100636e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.256e+09
Order of pole = 9.051e+15
TOP MAIN SOLVE Loop
x[1] = -2.168
y[1] (analytic) = -12.420956581625621335217899426627
y[1] (numeric) = -12.420956581625621335217899426643
absolute error = 1.6e-29
relative error = 1.2881455542376562356653194407372e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.936e+09
Order of pole = 2.812e+16
TOP MAIN SOLVE Loop
x[1] = -2.167
y[1] (analytic) = -12.419714548070171573535164070194
y[1] (numeric) = -12.41971454807017157353516407021
absolute error = 1.6e-29
relative error = 1.2882743752340224687702539169560e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.350e+09
Order of pole = 5.783e+15
TOP MAIN SOLVE Loop
memory used=751.5MB, alloc=4.4MB, time=33.19
x[1] = -2.166
y[1] (analytic) = -12.41847263871186739605176571753
y[1] (numeric) = -12.418472638711867396051765717546
absolute error = 1.6e-29
relative error = 1.2884032091131324649510328780727e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.165
y[1] (analytic) = -12.417230853538289709174313349145
y[1] (numeric) = -12.417230853538289709174313349161
absolute error = 1.6e-29
relative error = 1.2885320558762745629998299015548e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.848e+09
Order of pole = 2.853e+15
TOP MAIN SOLVE Loop
x[1] = -2.164
y[1] (analytic) = -12.415989192537020661156681886481
y[1] (numeric) = -12.415989192537020661156681886497
absolute error = 1.6e-29
relative error = 1.2886609155247372305491396909167e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.448e+09
Order of pole = 6.198e+15
TOP MAIN SOLVE Loop
x[1] = -2.163
y[1] (analytic) = -12.414747655695643641975833674348
y[1] (numeric) = -12.414747655695643641975833674364
absolute error = 1.6e-29
relative error = 1.2887897880598090640846627520558e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.949e+09
Order of pole = 3.268e+15
TOP MAIN SOLVE Loop
x[1] = -2.162
y[1] (analytic) = -12.413506243001743283207652380589
y[1] (numeric) = -12.413506243001743283207652380605
absolute error = 1.6e-29
relative error = 1.2889186734827787889581913581199e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.885e+08
Order of pole = 1.428e+15
TOP MAIN SOLVE Loop
x[1] = -2.161
y[1] (analytic) = -12.412264954442905457902789311736
y[1] (numeric) = -12.412264954442905457902789311752
absolute error = 1.6e-29
relative error = 1.2890475717949352594004968030361e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.16
y[1] (analytic) = -12.411023790006717280462522143414
y[1] (numeric) = -12.41102379000671728046252214343
absolute error = 1.6e-29
relative error = 1.2891764829975674585342179438290e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.159
y[1] (analytic) = -12.409782749680767106514626064249
y[1] (numeric) = -12.409782749680767106514626064264
absolute error = 1.5e-29
relative error = 1.2087238191487167172375790923671e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.053e+09
Order of pole = 9.034e+15
TOP MAIN SOLVE Loop
x[1] = -2.158
y[1] (analytic) = -12.40854183345264453278925733204
y[1] (numeric) = -12.408541833452644532789257332056
absolute error = 1.6e-29
relative error = 1.2894343440794156199031408331028e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.157
y[1] (analytic) = -12.407301041309940396994849240965
y[1] (numeric) = -12.407301041309940396994849240981
absolute error = 1.6e-29
relative error = 1.2895632939612101929589730376222e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.156
y[1] (analytic) = -12.406060373240246777694020498552
y[1] (numeric) = -12.406060373240246777694020498568
absolute error = 1.6e-29
relative error = 1.2896922567386377163732679583237e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.464e+09
Order of pole = 7.379e+15
TOP MAIN SOLVE Loop
x[1] = -2.155
y[1] (analytic) = -12.40481982923115699417949601121
y[1] (numeric) = -12.404819829231156994179496011226
absolute error = 1.6e-29
relative error = 1.2898212324129878179213755191622e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.943e+09
Order of pole = 3.625e+15
TOP MAIN SOLVE Loop
x[1] = -2.154
y[1] (analytic) = -12.403579409270265606350040077047
y[1] (numeric) = -12.403579409270265606350040077063
absolute error = 1.6e-29
relative error = 1.2899502209855502543478715329056e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.586e+09
Order of pole = 1.842e+15
TOP MAIN SOLVE Loop
x[1] = -2.153
y[1] (analytic) = -12.402339113345168414586401984757
y[1] (numeric) = -12.402339113345168414586401984773
absolute error = 1.6e-29
relative error = 1.2900792224576149113794552685905e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.152
y[1] (analytic) = -12.401098941443462459627274017326
y[1] (numeric) = -12.401098941443462459627274017341
absolute error = 1.5e-29
relative error = 1.2095702220285673160042327895002e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.418e+09
Order of pole = 1.792e+16
memory used=755.3MB, alloc=4.4MB, time=33.36
TOP MAIN SOLVE Loop
x[1] = -2.151
y[1] (analytic) = -12.39985889355274602244526185931
y[1] (numeric) = -12.399858893552746022445261859325
absolute error = 1.5e-29
relative error = 1.2096911850988228829556512783371e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.15
y[1] (analytic) = -12.398618969660618624122867406464
y[1] (numeric) = -12.398618969660618624122867406479
absolute error = 1.5e-29
relative error = 1.2098121602659903109760584759144e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.149
y[1] (analytic) = -12.397379169754681025728483976458
y[1] (numeric) = -12.397379169754681025728483976474
absolute error = 1.6e-29
relative error = 1.2905953573666979751873459080848e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.148
y[1] (analytic) = -12.396139493822535228192403919464
y[1] (numeric) = -12.39613949382253522819240391948
absolute error = 1.6e-29
relative error = 1.2907244233556265364221705087084e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.147
y[1] (analytic) = -12.394899941851784472182838627349
y[1] (numeric) = -12.394899941851784472182838627365
absolute error = 1.6e-29
relative error = 1.2908535022517993419692973384359e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.146
y[1] (analytic) = -12.393660513830033237981950940257
y[1] (numeric) = -12.393660513830033237981950940273
absolute error = 1.6e-29
relative error = 1.2909825940565071807915301102071e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.086e+09
Order of pole = 2.227e+14
TOP MAIN SOLVE Loop
x[1] = -2.145
y[1] (analytic) = -12.392421209744887245361899949329
y[1] (numeric) = -12.392421209744887245361899949345
absolute error = 1.6e-29
relative error = 1.2911116987710409709370229772839e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.878e+09
Order of pole = 2.927e+15
TOP MAIN SOLVE Loop
x[1] = -2.144
y[1] (analytic) = -12.391182029583953453460898194317
y[1] (numeric) = -12.391182029583953453460898194333
absolute error = 1.6e-29
relative error = 1.2912408163966917595521897137427e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.638e+09
Order of pole = 6.097e+15
TOP MAIN SOLVE Loop
x[1] = -2.143
y[1] (analytic) = -12.389942973334840060659281254867
y[1] (numeric) = -12.389942973334840060659281254883
absolute error = 1.6e-29
relative error = 1.2913699469347507228946141859493e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.142
y[1] (analytic) = -12.388704040985156504455589734216
y[1] (numeric) = -12.388704040985156504455589734233
absolute error = 1.7e-29
relative error = 1.3722177835356659892425847473420e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.141
y[1] (analytic) = -12.387465232522513461342663634078
y[1] (numeric) = -12.387465232522513461342663634094
absolute error = 1.6e-29
relative error = 1.2916282467532585244248941312762e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.14
y[1] (analytic) = -12.386226547934522846683749119463
y[1] (numeric) = -12.386226547934522846683749119479
absolute error = 1.6e-29
relative error = 1.2917574160362903607999801181877e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.139
y[1] (analytic) = -12.384987987208797814588617672213
y[1] (numeric) = -12.384987987208797814588617672229
absolute error = 1.6e-29
relative error = 1.2918865982368963683026148503229e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.138
y[1] (analytic) = -12.383749550332952757789697631992
y[1] (numeric) = -12.383749550332952757789697632008
absolute error = 1.6e-29
relative error = 1.2920157933563683689399349210469e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=759.1MB, alloc=4.4MB, time=33.53
x[1] = -2.137
y[1] (analytic) = -12.382511237294603307518218123509
y[1] (numeric) = -12.382511237294603307518218123525
absolute error = 1.6e-29
relative error = 1.2921450013959983139077369627289e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.730e+09
Order of pole = 3.768e+15
TOP MAIN SOLVE Loop
x[1] = -2.136
y[1] (analytic) = -12.381273048081366333380365368725
y[1] (numeric) = -12.381273048081366333380365368741
absolute error = 1.6e-29
relative error = 1.2922742223570782836033971587110e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.317e+07
Order of pole = 8.838e+14
TOP MAIN SOLVE Loop
x[1] = -2.135
y[1] (analytic) = -12.380034982680859943233451382815
y[1] (numeric) = -12.380034982680859943233451382831
absolute error = 1.6e-29
relative error = 1.2924034562409004876387920472924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.134
y[1] (analytic) = -12.378797041080703483062095052636
y[1] (numeric) = -12.378797041080703483062095052652
absolute error = 1.6e-29
relative error = 1.2925327030487572648532206178592e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.133
y[1] (analytic) = -12.37755922326851753685441559647
y[1] (numeric) = -12.377559223268517536854415596485
absolute error = 1.5e-29
relative error = 1.2118705901080697656184322180826e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.132
y[1] (analytic) = -12.3763215292319239264782384038
y[1] (numeric) = -12.376321529231923926478238403816
absolute error = 1.6e-29
relative error = 1.2927912354417445403910286407540e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.131
y[1] (analytic) = -12.375083958958545711557313253891
y[1] (numeric) = -12.375083958958545711557313253907
absolute error = 1.6e-29
relative error = 1.2929205210294603626464352850691e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.13
y[1] (analytic) = -12.373846512436007189347544911919
y[1] (numeric) = -12.373846512436007189347544911934
absolute error = 1.5e-29
relative error = 1.2122342058247325680976092825175e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.295e+10
Order of pole = 1.652e+17
TOP MAIN SOLVE Loop
x[1] = -2.129
y[1] (analytic) = -12.372609189651933894613236101427
y[1] (numeric) = -12.372609189651933894613236101442
absolute error = 1.5e-29
relative error = 1.2123554353066881145634628848324e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.306e+09
Order of pole = 6.033e+15
TOP MAIN SOLVE Loop
x[1] = -2.128
y[1] (analytic) = -12.371371990593952599503342851868
y[1] (numeric) = -12.371371990593952599503342851883
absolute error = 1.5e-29
relative error = 1.2124766769121980241991595970387e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.127
y[1] (analytic) = -12.370134915249691313427742219991
y[1] (numeric) = -12.370134915249691313427742220006
absolute error = 1.5e-29
relative error = 1.2125979306424747130608088622061e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.475e+09
Order of pole = 5.456e+15
TOP MAIN SOLVE Loop
x[1] = -2.126
y[1] (analytic) = -12.368897963606779282933512383833
y[1] (numeric) = -12.368897963606779282933512383848
absolute error = 1.5e-29
relative error = 1.2127191964987307184521880167040e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.052e+09
Order of pole = 4.568e+15
TOP MAIN SOLVE Loop
x[1] = -2.125
y[1] (analytic) = -12.367661135652846991581225108092
y[1] (numeric) = -12.367661135652846991581225108107
absolute error = 1.5e-29
relative error = 1.2128404744821786989368676632484e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.517e+09
Order of pole = 7.344e+14
TOP MAIN SOLVE Loop
x[1] = -2.124
y[1] (analytic) = -12.366424431375526159821250579625
y[1] (numeric) = -12.36642443137552615982125057964
absolute error = 1.5e-29
relative error = 1.2129617645940314343503382565487e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.123
y[1] (analytic) = -12.365187850762449744870074611851
y[1] (numeric) = -12.365187850762449744870074611866
absolute error = 1.5e-29
relative error = 1.2130830668355018258121379016719e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.785e+09
Order of pole = 5.160e+15
memory used=762.9MB, alloc=4.4MB, time=33.69
TOP MAIN SOLVE Loop
x[1] = -2.122
y[1] (analytic) = -12.363951393801251940586628216812
y[1] (numeric) = -12.363951393801251940586628216827
absolute error = 1.5e-29
relative error = 1.2132043812078028957379813652488e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.121
y[1] (analytic) = -12.362715060479568177348629543661
y[1] (numeric) = -12.362715060479568177348629543676
absolute error = 1.5e-29
relative error = 1.2133257077121477878518902996405e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.12
y[1] (analytic) = -12.361478850785035121928938182333
y[1] (numeric) = -12.361478850785035121928938182349
absolute error = 1.6e-29
relative error = 1.2943435161063997516782129922020e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.119
y[1] (analytic) = -12.360242764705290677371921831175
y[1] (numeric) = -12.36024276470529067737192183119
absolute error = 1.5e-29
relative error = 1.2135683971218222201543154556734e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.118
y[1] (analytic) = -12.35900680222797398286983532728
y[1] (numeric) = -12.359006802227973982869835327295
absolute error = 1.5e-29
relative error = 1.2136897600295786544415984120868e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.117
y[1] (analytic) = -12.357770963340725413639212038314
y[1] (numeric) = -12.357770963340725413639212038329
absolute error = 1.5e-29
relative error = 1.2138111350742326991387492498674e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.768e+09
Order of pole = 2.161e+15
TOP MAIN SOLVE Loop
x[1] = -2.116
y[1] (analytic) = -12.356535248031186580797267614573
y[1] (numeric) = -12.356535248031186580797267614588
absolute error = 1.5e-29
relative error = 1.2139325222569981046933198746924e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.125e+09
Order of pole = 2.960e+15
TOP MAIN SOLVE Loop
x[1] = -2.115
y[1] (analytic) = -12.355299656287000331238316100056
y[1] (numeric) = -12.35529965628700033123831610007
absolute error = 1.4e-29
relative error = 1.1331169934738161600717108418333e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.114
y[1] (analytic) = -12.3540641880958107475101984013
y[1] (numeric) = -12.354064188095810747510198401314
absolute error = 1.4e-29
relative error = 1.1332303108389373666104596834335e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.113
y[1] (analytic) = -12.352828843445263147690723112761
y[1] (numeric) = -12.352828843445263147690723112775
absolute error = 1.4e-29
relative error = 1.1333436395363616909821681179441e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.112
y[1] (analytic) = -12.351593622323004085264119697487
y[1] (numeric) = -12.351593622323004085264119697501
absolute error = 1.4e-29
relative error = 1.1334569795672224201620237948941e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 1.023e+15
TOP MAIN SOLVE Loop
x[1] = -2.111
y[1] (analytic) = -12.350358524716681348997504021856
y[1] (numeric) = -12.35035852471668134899750402187
absolute error = 1.4e-29
relative error = 1.1335703309326529544595785063397e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.606e+09
Order of pole = 1.253e+16
TOP MAIN SOLVE Loop
x[1] = -2.11
y[1] (analytic) = -12.349123550613943962817356243145
y[1] (numeric) = -12.349123550613943962817356243159
absolute error = 1.4e-29
relative error = 1.1336836936337868075300821899687e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.109
y[1] (analytic) = -12.347888700002442185686011048694
y[1] (numeric) = -12.347888700002442185686011048708
absolute error = 1.4e-29
relative error = 1.1337970676717576063858180656625e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.884e+09
Order of pole = 1.205e+17
TOP MAIN SOLVE Loop
memory used=766.7MB, alloc=4.4MB, time=33.86
x[1] = -2.108
y[1] (analytic) = -12.346653972869827511478160245423
y[1] (numeric) = -12.346653972869827511478160245437
absolute error = 1.4e-29
relative error = 1.1339104530476990914074389056286e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.107
y[1] (analytic) = -12.345419369203752668857367698478
y[1] (numeric) = -12.345419369203752668857367698492
absolute error = 1.4e-29
relative error = 1.1340238497627451163553044382164e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.106
y[1] (analytic) = -12.344184888991871621152596617765
y[1] (numeric) = -12.344184888991871621152596617779
absolute error = 1.4e-29
relative error = 1.1341372578180296483808198855301e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.105
y[1] (analytic) = -12.342950532221839566234749191132
y[1] (numeric) = -12.342950532221839566234749191147
absolute error = 1.5e-29
relative error = 1.2152685827300215371833310374493e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.104
y[1] (analytic) = -12.341716298881312936393218562982
y[1] (numeric) = -12.341716298881312936393218562997
absolute error = 1.5e-29
relative error = 1.2153901156648400028146657621707e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.103
y[1] (analytic) = -12.340482188957949398212453157057
y[1] (numeric) = -12.340482188957949398212453157072
absolute error = 1.5e-29
relative error = 1.2155116607535596352226514822886e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.388e+09
Order of pole = 3.834e+16
TOP MAIN SOLVE Loop
x[1] = -2.102
y[1] (analytic) = -12.339248202439407852448533342186
y[1] (numeric) = -12.339248202439407852448533342201
absolute error = 1.5e-29
relative error = 1.2156332179973958852954973976224e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.101
y[1] (analytic) = -12.338014339313348433905760439737
y[1] (numeric) = -12.338014339313348433905760439752
absolute error = 1.5e-29
relative error = 1.2157547873975643254725789859330e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.1
y[1] (analytic) = -12.336780599567432511313258071563
y[1] (numeric) = -12.336780599567432511313258071578
absolute error = 1.5e-29
relative error = 1.2158763689552806497565937273260e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.099
y[1] (analytic) = -12.335546983189322687201585847185
y[1] (numeric) = -12.3355469831893226872015858472
absolute error = 1.5e-29
relative error = 1.2159979626717606737257180442899e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.098
y[1] (analytic) = -12.334313490166682797779365389
y[1] (numeric) = -12.334313490166682797779365389015
absolute error = 1.5e-29
relative error = 1.2161195685482203345457654574866e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.097
y[1] (analytic) = -12.333080120487177912809918694259
y[1] (numeric) = -12.333080120487177912809918694274
absolute error = 1.5e-29
relative error = 1.2162411865858756909823459574211e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.096
y[1] (analytic) = -12.331846874138474335487918832603
y[1] (numeric) = -12.331846874138474335487918832618
absolute error = 1.5e-29
relative error = 1.2163628167859429234130265921063e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.095
y[1] (analytic) = -12.330613751108239602316052977902
y[1] (numeric) = -12.330613751108239602316052977917
absolute error = 1.5e-29
relative error = 1.2164844591496383338394932708500e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.391e+09
Order of pole = 1.039e+16
TOP MAIN SOLVE Loop
x[1] = -2.094
y[1] (analytic) = -12.329380751384142482981697773181
y[1] (numeric) = -12.329380751384142482981697773196
absolute error = 1.5e-29
relative error = 1.2166061136781783458997137842816e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.095e+09
Order of pole = 2.707e+15
memory used=770.6MB, alloc=4.4MB, time=34.03
TOP MAIN SOLVE Loop
x[1] = -2.093
y[1] (analytic) = -12.328147874953852980233607027394
y[1] (numeric) = -12.328147874953852980233607027409
absolute error = 1.5e-29
relative error = 1.2167277803727795048801020407412e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.092
y[1] (analytic) = -12.326915121805042329758611742803
y[1] (numeric) = -12.326915121805042329758611742818
absolute error = 1.5e-29
relative error = 1.2168494592346584777276835191548e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.528e+09
Order of pole = 2.209e+15
TOP MAIN SOLVE Loop
x[1] = -2.091
y[1] (analytic) = -12.325682491925383000058332471748
y[1] (numeric) = -12.325682491925383000058332471763
absolute error = 1.5e-29
relative error = 1.2169711502650320530622619385142e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.386e+09
Order of pole = 5.492e+15
TOP MAIN SOLVE Loop
x[1] = -2.09
y[1] (analytic) = -12.324449985302548692325904001559
y[1] (numeric) = -12.324449985302548692325904001574
absolute error = 1.5e-29
relative error = 1.2170928534651171411885871440853e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.089
y[1] (analytic) = -12.323217601924214340322712366385
y[1] (numeric) = -12.3232176019242143403227123664
absolute error = 1.5e-29
relative error = 1.2172145688361307741085242104658e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.088
y[1] (analytic) = -12.321985341778056110255144184705
y[1] (numeric) = -12.32198534177805611025514418472
absolute error = 1.5e-29
relative error = 1.2173362963792901055332237616136e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.087
y[1] (analytic) = -12.320753204851751400651348321288
y[1] (numeric) = -12.320753204851751400651348321303
absolute error = 1.5e-29
relative error = 1.2174580360958124108952935079693e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.086
y[1] (analytic) = -12.319521191132978842238009872372
y[1] (numeric) = -12.319521191132978842238009872388
absolute error = 1.6e-29
relative error = 1.2987517738527094265183690675111e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.206e+09
Order of pole = 4.336e+15
TOP MAIN SOLVE Loop
x[1] = -2.085
y[1] (analytic) = -12.318289300609418297817136472833
y[1] (numeric) = -12.318289300609418297817136472849
absolute error = 1.6e-29
relative error = 1.2988816555240700307651174440854e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.686e+09
Order of pole = 1.593e+15
TOP MAIN SOLVE Loop
x[1] = -2.084
y[1] (analytic) = -12.317057533268750862142856924095
y[1] (numeric) = -12.31705753326875086214285692411
absolute error = 1.5e-29
relative error = 1.2178233282977317510092936824557e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.107e+09
Order of pole = 7.994e+15
TOP MAIN SOLVE Loop
x[1] = -2.083
y[1] (analytic) = -12.315825889098658861798232141572
y[1] (numeric) = -12.315825889098658861798232141587
absolute error = 1.5e-29
relative error = 1.2179451167198811413021350103716e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.082
y[1] (analytic) = -12.314594368086825855072078420397
y[1] (numeric) = -12.314594368086825855072078420412
absolute error = 1.5e-29
relative error = 1.2180669173214817089433303940244e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.081
y[1] (analytic) = -12.313362970220936631835803018207
y[1] (numeric) = -12.313362970220936631835803018222
absolute error = 1.5e-29
relative error = 1.2181887301037514599499005148397e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.08
y[1] (analytic) = -12.312131695488677213420252053754
y[1] (numeric) = -12.312131695488677213420252053769
absolute error = 1.5e-29
relative error = 1.2183105550679085221455579894024e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.830e+09
Order of pole = 2.687e+15
TOP MAIN SOLVE Loop
memory used=774.4MB, alloc=4.5MB, time=34.21
x[1] = -2.079
y[1] (analytic) = -12.310900543877734852492570720109
y[1] (numeric) = -12.310900543877734852492570720124
absolute error = 1.5e-29
relative error = 1.2184323922151711451728886477041e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 2.048e+15
TOP MAIN SOLVE Loop
x[1] = -2.078
y[1] (analytic) = -12.309669515375798032933075811235
y[1] (numeric) = -12.30966951537579803293307581125
absolute error = 1.5e-29
relative error = 1.2185542415467577005055340295790e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.262e+09
Order of pole = 9.960e+15
TOP MAIN SOLVE Loop
x[1] = -2.077
y[1] (analytic) = -12.308438609970556469712140560683
y[1] (numeric) = -12.308438609970556469712140560698
absolute error = 1.5e-29
relative error = 1.2186761030638866814603750994505e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.983e+09
Order of pole = 3.957e+15
TOP MAIN SOLVE Loop
x[1] = -2.076
y[1] (analytic) = -12.307207827649701108767091791197
y[1] (numeric) = -12.307207827649701108767091791212
absolute error = 1.5e-29
relative error = 1.2187979767677767032097171795100e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.057e+09
Order of pole = 1.690e+16
TOP MAIN SOLVE Loop
x[1] = -2.075
y[1] (analytic) = -12.305977168400924126879119373983
y[1] (numeric) = -12.305977168400924126879119373998
absolute error = 1.5e-29
relative error = 1.2189198626596465027934761014504e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.074
y[1] (analytic) = -12.304746632211918931550197996418
y[1] (numeric) = -12.304746632211918931550197996433
absolute error = 1.5e-29
relative error = 1.2190417607407149391313655768751e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.469e+09
Order of pole = 7.276e+15
TOP MAIN SOLVE Loop
x[1] = -2.073
y[1] (analytic) = -12.303516219070380160880021236968
y[1] (numeric) = -12.303516219070380160880021236982
absolute error = 1.4e-29
relative error = 1.1378860929447209268327467340718e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.433e+09
Order of pole = 4.470e+15
TOP MAIN SOLVE Loop
x[1] = -2.072
y[1] (analytic) = -12.30228592896400368344294794608
y[1] (numeric) = -12.302285928964003683442947946095
absolute error = 1.5e-29
relative error = 1.2192855934753237672205131883086e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.071
y[1] (analytic) = -12.301055761880486598164960931828
y[1] (numeric) = -12.301055761880486598164960931843
absolute error = 1.5e-29
relative error = 1.2194075281313024863198915446647e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.07
y[1] (analytic) = -12.299825717807527234200637949067
y[1] (numeric) = -12.299825717807527234200637949081
absolute error = 1.4e-29
relative error = 1.1382275099825993971010892241209e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.069
y[1] (analytic) = -12.298595796732825150810134990874
y[1] (numeric) = -12.298595796732825150810134990888
absolute error = 1.4e-29
relative error = 1.1383413384249249162815028972492e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.837e+09
Order of pole = 5.018e+15
TOP MAIN SOLVE Loop
x[1] = -2.068
y[1] (analytic) = -12.297365998644081137236181881052
y[1] (numeric) = -12.297365998644081137236181881066
absolute error = 1.4e-29
relative error = 1.1384551782506638291973435565623e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.404e+09
Order of pole = 1.884e+16
TOP MAIN SOLVE Loop
x[1] = -2.067
y[1] (analytic) = -12.296136323528997212581090166452
y[1] (numeric) = -12.296136323528997212581090166466
absolute error = 1.4e-29
relative error = 1.1385690294609545341069489964333e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.365e+09
Order of pole = 5.065e+15
TOP MAIN SOLVE Loop
x[1] = -2.066
y[1] (analytic) = -12.294906771375276625683773307893
y[1] (numeric) = -12.294906771375276625683773307908
absolute error = 1.5e-29
relative error = 1.2200173843467166533366160993335e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=778.2MB, alloc=4.5MB, time=34.38
x[1] = -2.065
y[1] (analytic) = -12.293677342170623854996779168452
y[1] (numeric) = -12.293677342170623854996779168467
absolute error = 1.5e-29
relative error = 1.2201393921854415880497649183232e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.064
y[1] (analytic) = -12.292448035902744608463334797884
y[1] (numeric) = -12.292448035902744608463334797898
absolute error = 1.4e-29
relative error = 1.1389106514105230911328140301177e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.126e+09
Order of pole = 7.790e+15
TOP MAIN SOLVE Loop
x[1] = -2.063
y[1] (analytic) = -12.29121885255934582339440351195
y[1] (numeric) = -12.291218852559345823394403511965
absolute error = 1.5e-29
relative error = 1.2203834444682934539450005136215e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.062
y[1] (analytic) = -12.289989792128135666345754265431
y[1] (numeric) = -12.289989792128135666345754265446
absolute error = 1.5e-29
relative error = 1.2205054889148609079576397179067e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.100e+09
Order of pole = 8.009e+15
TOP MAIN SOLVE Loop
x[1] = -2.061
y[1] (analytic) = -12.288760854596823532995043317576
y[1] (numeric) = -12.288760854596823532995043317591
absolute error = 1.5e-29
relative error = 1.2206275455664832612897670794492e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.06
y[1] (analytic) = -12.28753203995312004801890818878
y[1] (numeric) = -12.287532039953120048018908188795
absolute error = 1.5e-29
relative error = 1.2207496144243810804586232703340e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.682e+09
Order of pole = 6.332e+15
TOP MAIN SOLVE Loop
x[1] = -2.059
y[1] (analytic) = -12.286303348184737064970073907248
y[1] (numeric) = -12.286303348184737064970073907263
absolute error = 1.5e-29
relative error = 1.2208716954897750540442037227326e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.058
y[1] (analytic) = -12.285074779279387666154471544418
y[1] (numeric) = -12.285074779279387666154471544433
absolute error = 1.5e-29
relative error = 1.2209937887638859927014655147126e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.057
y[1] (analytic) = -12.28384633322478616250836903792
y[1] (numeric) = -12.283846333224786162508369037935
absolute error = 1.5e-29
relative error = 1.2211158942479348291725354767979e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.056
y[1] (analytic) = -12.282618010008648093475514300834
y[1] (numeric) = -12.282618010008648093475514300849
absolute error = 1.5e-29
relative error = 1.2212380119431426182989195194001e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.055
y[1] (analytic) = -12.281389809618690226884290616027
y[1] (numeric) = -12.281389809618690226884290616042
absolute error = 1.5e-29
relative error = 1.2213601418507305370337131812432e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.054
y[1] (analytic) = -12.280161732042630558824884314333
y[1] (numeric) = -12.280161732042630558824884314348
absolute error = 1.5e-29
relative error = 1.2214822839719198844538133989057e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.178e+09
Order of pole = 7.167e+15
TOP MAIN SOLVE Loop
x[1] = -2.053
y[1] (analytic) = -12.278933777268188313526464735355
y[1] (numeric) = -12.27893377726818831352646473537
absolute error = 1.5e-29
relative error = 1.2216044383079320817721314975986e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.052
y[1] (analytic) = -12.277705945283083943234376469652
y[1] (numeric) = -12.277705945283083943234376469666
absolute error = 1.4e-29
relative error = 1.1402781645359894275264869097518e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.188e+09
Order of pole = 4.711e+15
TOP MAIN SOLVE Loop
x[1] = -2.051
y[1] (analytic) = -12.276478236075039128087343881089
y[1] (numeric) = -12.276478236075039128087343881103
absolute error = 1.4e-29
relative error = 1.1403921980540239002611967379772e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=782.0MB, alloc=4.5MB, time=34.55
x[1] = -2.05
y[1] (analytic) = -12.275250649631776775994687908126
y[1] (numeric) = -12.27525064963177677599468790814
absolute error = 1.4e-29
relative error = 1.1405062429759803630394138890993e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.871e+09
Order of pole = 3.007e+15
TOP MAIN SOLVE Loop
x[1] = -2.049
y[1] (analytic) = -12.274023185941021022513555142806
y[1] (numeric) = -12.27402318594102102251355514282
absolute error = 1.4e-29
relative error = 1.1406202993029992650816533652500e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.928e+09
Order of pole = 3.070e+15
TOP MAIN SOLVE Loop
x[1] = -2.048
y[1] (analytic) = -12.272795844990497230726159186225
y[1] (numeric) = -12.272795844990497230726159186239
absolute error = 1.4e-29
relative error = 1.1407343670362211696590546562439e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.047
y[1] (analytic) = -12.271568626767931991117034279251
y[1] (numeric) = -12.271568626767931991117034279265
absolute error = 1.4e-29
relative error = 1.1408484461767867541047873722990e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.690e+09
Order of pole = 9.554e+14
TOP MAIN SOLVE Loop
x[1] = -2.046
y[1] (analytic) = -12.270341531261053121450301207268
y[1] (numeric) = -12.270341531261053121450301207281
absolute error = 1.3e-29
relative error = 1.0594652126739913234093538732790e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.341e+09
Order of pole = 4.915e+15
TOP MAIN SOLVE Loop
x[1] = -2.045
y[1] (analytic) = -12.269114558457589666646945477713
y[1] (numeric) = -12.269114558457589666646945477727
absolute error = 1.4e-29
relative error = 1.1410766386845122423125179032619e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.523e+09
Order of pole = 5.200e+15
TOP MAIN SOLVE Loop
x[1] = -2.044
y[1] (analytic) = -12.267887708345271898662107769189
y[1] (numeric) = -12.267887708345271898662107769203
absolute error = 1.4e-29
relative error = 1.1411907520539540711536722044788e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.043
y[1] (analytic) = -12.266660980911831316362386650908
y[1] (numeric) = -12.266660980911831316362386650922
absolute error = 1.4e-29
relative error = 1.1413048768353034300442901541852e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.912e+09
Order of pole = 3.757e+15
TOP MAIN SOLVE Loop
x[1] = -2.042
y[1] (analytic) = -12.265434376145000645403153571257
y[1] (numeric) = -12.26543437614500064540315357127
absolute error = 1.3e-29
relative error = 1.0598890835275800263131866396229e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.041
y[1] (analytic) = -12.264207894032513838105880114249
y[1] (numeric) = -12.264207894032513838105880114262
absolute error = 1.3e-29
relative error = 1.0599950777355548545505988601179e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.04
y[1] (analytic) = -12.262981534562106073335477522638
y[1] (numeric) = -12.262981534562106073335477522651
absolute error = 1.3e-29
relative error = 1.0601010825434804689768519435262e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.469e+09
Order of pole = 1.490e+16
TOP MAIN SOLVE Loop
x[1] = -2.039
y[1] (analytic) = -12.261755297721513756377648486464
y[1] (numeric) = -12.261755297721513756377648486476
absolute error = 1.2e-29
relative error = 9.7865270580223100092807883770155e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.038
y[1] (analytic) = -12.260529183498474518816251195805
y[1] (numeric) = -12.260529183498474518816251195818
absolute error = 1.3e-29
relative error = 1.0603131239634243547265472007633e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.037
y[1] (analytic) = -12.259303191880727218410675656521
y[1] (numeric) = -12.259303191880727218410675656533
absolute error = 1.2e-29
relative error = 9.7884845591775049869341099438994e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=785.8MB, alloc=4.5MB, time=34.72
x[1] = -2.036
y[1] (analytic) = -12.258077322856011938973232267735
y[1] (numeric) = -12.258077322856011938973232267748
absolute error = 1.3e-29
relative error = 1.0605252077958933403883000306856e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.339e+09
Order of pole = 2.926e+16
TOP MAIN SOLVE Loop
x[1] = -2.035
y[1] (analytic) = -12.256851576412069990246552659866
y[1] (numeric) = -12.256851576412069990246552659879
absolute error = 1.3e-29
relative error = 1.0606312656194757273220482892434e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.034
y[1] (analytic) = -12.255625952536643907781002791943
y[1] (numeric) = -12.255625952536643907781002791956
absolute error = 1.3e-29
relative error = 1.0607373340493707792891477041302e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.033
y[1] (analytic) = -12.254400451217477452812108307013
y[1] (numeric) = -12.254400451217477452812108307025
absolute error = 1.2e-29
relative error = 9.7924007361843616669793787563050e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.172e+09
Order of pole = 9.744e+15
TOP MAIN SOLVE Loop
x[1] = -2.032
y[1] (analytic) = -12.253175072442315612137992144389
y[1] (numeric) = -12.253175072442315612137992144401
absolute error = 1.2e-29
relative error = 9.7933800252216158916597348704523e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.031
y[1] (analytic) = -12.251949816198904597996824407534
y[1] (numeric) = -12.251949816198904597996824407546
absolute error = 1.2e-29
relative error = 9.7943594121926704501677501385810e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.03
y[1] (analytic) = -12.250724682474991847944284486338
y[1] (numeric) = -12.25072468247499184794428448635
absolute error = 1.2e-29
relative error = 9.7953388971073192122221317038660e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.101e+09
Order of pole = 2.539e+16
TOP MAIN SOLVE Loop
x[1] = -2.029
y[1] (analytic) = -12.249499671258326024731035432573
y[1] (numeric) = -12.249499671258326024731035432585
absolute error = 1.2e-29
relative error = 9.7963184799753570269775295611426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.028
y[1] (analytic) = -12.248274782536657016180210587298
y[1] (numeric) = -12.24827478253665701618021058731
absolute error = 1.2e-29
relative error = 9.7972981608065797231224850485339e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.027
y[1] (analytic) = -12.247050016297735935064912458986
y[1] (numeric) = -12.247050016297735935064912458998
absolute error = 1.2e-29
relative error = 9.7982779396107841089773891344204e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.357e+09
Order of pole = 4.820e+15
TOP MAIN SOLVE Loop
x[1] = -2.026
y[1] (analytic) = -12.245825372529315118985723851158
y[1] (numeric) = -12.24582537252931511898572385117
absolute error = 1.2e-29
relative error = 9.7992578163977679725924505007208e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.025
y[1] (analytic) = -12.24460085121914813024823123828
y[1] (numeric) = -12.244600851219148130248231238293
absolute error = 1.3e-29
relative error = 1.0616924273775440921999479542105e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.845e+09
Order of pole = 3.243e+15
TOP MAIN SOLVE Loop
x[1] = -2.024
y[1] (analytic) = -12.243376452354989755740560388724
y[1] (numeric) = -12.243376452354989755740560388737
absolute error = 1.3e-29
relative error = 1.0617986019289209366585915906043e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.023
y[1] (analytic) = -12.242152175924596006810924233541
y[1] (numeric) = -12.242152175924596006810924233554
absolute error = 1.3e-29
relative error = 1.0619047870982838092547662792745e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.896e+09
Order of pole = 3.484e+15
TOP MAIN SOLVE Loop
x[1] = -2.022
y[1] (analytic) = -12.240928021915724119145182979845
y[1] (numeric) = -12.240928021915724119145182979858
absolute error = 1.3e-29
relative error = 1.0620109828866945616829856225945e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=789.6MB, alloc=4.5MB, time=34.88
TOP MAIN SOLVE Loop
x[1] = -2.021
y[1] (analytic) = -12.239703990316132552644416467568
y[1] (numeric) = -12.239703990316132552644416467581
absolute error = 1.3e-29
relative error = 1.0621171892952151518282421097501e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.02
y[1] (analytic) = -12.238480081113580991302508768369
y[1] (numeric) = -12.238480081113580991302508768382
absolute error = 1.3e-29
relative error = 1.0622234063249076437766266955986e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 3.148e+15
TOP MAIN SOLVE Loop
x[1] = -2.019
y[1] (analytic) = -12.23725629429583034308374502547
y[1] (numeric) = -12.237256294295830343083745025483
absolute error = 1.3e-29
relative error = 1.0623296339768342078259494415383e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.018
y[1] (analytic) = -12.2360326298506427398004205332
y[1] (numeric) = -12.236032629850642739800420533213
absolute error = 1.3e-29
relative error = 1.0624358722520571204963612184952e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.017
y[1] (analytic) = -12.234809087765781536990462055011
y[1] (numeric) = -12.234809087765781536990462055025
absolute error = 1.4e-29
relative error = 1.1442761304709955925825900469138e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.626e+09
Order of pole = 1.443e+16
TOP MAIN SOLVE Loop
x[1] = -2.016
y[1] (analytic) = -12.233585668029011313795061378761
y[1] (numeric) = -12.233585668029011313795061378775
absolute error = 1.4e-29
relative error = 1.1443905638056140619531506696595e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.015
y[1] (analytic) = -12.232362370628097872836321108019
y[1] (numeric) = -12.232362370628097872836321108033
absolute error = 1.4e-29
relative error = 1.1445050085841381789164399468290e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.014
y[1] (analytic) = -12.231139195550808240094912688186
y[1] (numeric) = -12.2311391955508082400949126882
absolute error = 1.4e-29
relative error = 1.1446194648077123912586527545433e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.915e+09
Order of pole = 7.623e+15
TOP MAIN SOLVE Loop
x[1] = -2.013
y[1] (analytic) = -12.229916142784910664787746666202
y[1] (numeric) = -12.229916142784910664787746666215
absolute error = 1.3e-29
relative error = 1.0629672230148040282724503739387e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.012
y[1] (analytic) = -12.228693212318174619245655182607
y[1] (numeric) = -12.228693212318174619245655182621
absolute error = 1.4e-29
relative error = 1.1448484115945894654885793342895e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.011
y[1] (analytic) = -12.227470404138370798791086694756
y[1] (numeric) = -12.22747040413837079879108669477
absolute error = 1.4e-29
relative error = 1.1449629021601817952469717385119e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.01
y[1] (analytic) = -12.226247718233271121615812929934
y[1] (numeric) = -12.226247718233271121615812929948
absolute error = 1.4e-29
relative error = 1.1450774041754031561485396163860e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.399e+09
Order of pole = 1.214e+16
TOP MAIN SOLVE Loop
x[1] = -2.009
y[1] (analytic) = -12.225025154590648728658648067176
y[1] (numeric) = -12.22502515459064872865864806719
absolute error = 1.4e-29
relative error = 1.1451919176413985683464507603879e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.047e+09
Order of pole = 9.753e+15
TOP MAIN SOLVE Loop
x[1] = -2.008
y[1] (analytic) = -12.223802713198277983483180146552
y[1] (numeric) = -12.223802713198277983483180146566
absolute error = 1.4e-29
relative error = 1.1453064425593131665016135713804e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.470e+09
Order of pole = 1.189e+16
TOP MAIN SOLVE Loop
memory used=793.4MB, alloc=4.5MB, time=35.05
x[1] = -2.007
y[1] (analytic) = -12.2225803940439344721555147047
y[1] (numeric) = -12.222580394043934472155514704714
absolute error = 1.4e-29
relative error = 1.1454209789302921997941284052315e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.006
y[1] (analytic) = -12.221358197115395003122030635387
y[1] (numeric) = -12.221358197115395003122030635402
absolute error = 1.5e-29
relative error = 1.2273594929523011056443643549550e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.005
y[1] (analytic) = -12.220136122400437607087148273872
y[1] (numeric) = -12.220136122400437607087148273886
absolute error = 1.4e-29
relative error = 1.1456500860360251411762914361762e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.104e+09
Order of pole = 4.388e+15
TOP MAIN SOLVE Loop
x[1] = -2.004
y[1] (analytic) = -12.218914169886841536891109703843
y[1] (numeric) = -12.218914169886841536891109703857
absolute error = 1.4e-29
relative error = 1.1457646567730701203251782729733e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.003
y[1] (analytic) = -12.217692339562387267387771285723
y[1] (numeric) = -12.217692339562387267387771285738
absolute error = 1.5e-29
relative error = 1.2277277560368875108065769171219e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -2.002
y[1] (analytic) = -12.216470631414856495322408405106
y[1] (numeric) = -12.216470631414856495322408405121
absolute error = 1.5e-29
relative error = 1.2278505349513346061504025726035e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.919e+09
Order of pole = 3.048e+15
TOP MAIN SOLVE Loop
x[1] = -2.001
y[1] (analytic) = -12.215249045432032139209532440105
y[1] (numeric) = -12.21524904543203213920953244012
absolute error = 1.5e-29
relative error = 1.2279733261442870612396620842610e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.268e+09
Order of pole = 4.988e+15
TOP MAIN SOLVE Loop
x[1] = -2
y[1] (analytic) = -12.214027581601698339210719946397
y[1] (numeric) = -12.214027581601698339210719946412
absolute error = 1.5e-29
relative error = 1.2280961296169727880049032629285e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.790e+09
Order of pole = 2.260e+15
TOP MAIN SOLVE Loop
x[1] = -1.999
y[1] (analytic) = -12.212806239911640457012454058738
y[1] (numeric) = -12.212806239911640457012454058753
absolute error = 1.5e-29
relative error = 1.2282189453706198211740067385313e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.998
y[1] (analytic) = -12.211585020349645075703978107725
y[1] (numeric) = -12.21158502034964507570397810774
absolute error = 1.5e-29
relative error = 1.2283417734064563182844663073743e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.997
y[1] (analytic) = -12.210363922903499999655161450587
y[1] (numeric) = -12.210363922903499999655161450602
absolute error = 1.5e-29
relative error = 1.2284646137257105596956705075278e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.996
y[1] (analytic) = -12.209142947560994254394377514781
y[1] (numeric) = -12.209142947560994254394377514796
absolute error = 1.5e-29
relative error = 1.2285874663296109486011854224314e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.995
y[1] (analytic) = -12.207922094309918086486394053175
y[1] (numeric) = -12.207922094309918086486394053189
absolute error = 1.4e-29
relative error = 1.1467963091380936103049694653169e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.451e+09
Order of pole = 5.917e+15
TOP MAIN SOLVE Loop
x[1] = -1.994
y[1] (analytic) = -12.206701363138062963410275609592
y[1] (numeric) = -12.206701363138062963410275609607
absolute error = 1.5e-29
relative error = 1.2288332083962643959140048772329e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.993
y[1] (analytic) = -12.205480754033221573437298193504
y[1] (numeric) = -12.205480754033221573437298193519
absolute error = 1.5e-29
relative error = 1.2289560978614748749898917408151e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=797.3MB, alloc=4.5MB, time=35.22
TOP MAIN SOLVE Loop
x[1] = -1.992
y[1] (analytic) = -12.204260266983187825508876162636
y[1] (numeric) = -12.204260266983187825508876162651
absolute error = 1.5e-29
relative error = 1.2290789996162463429218281732224e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.658e+09
Order of pole = 3.369e+16
TOP MAIN SOLVE Loop
x[1] = -1.991
y[1] (analytic) = -12.203039901975756849114501312284
y[1] (numeric) = -12.203039901975756849114501312299
absolute error = 1.5e-29
relative error = 1.2292019136618078172585530350641e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.522e+09
Order of pole = 2.206e+15
TOP MAIN SOLVE Loop
x[1] = -1.99
y[1] (analytic) = -12.201819658998724994169694170107
y[1] (numeric) = -12.201819658998724994169694170121
absolute error = 1.4e-29
relative error = 1.1473698506660958758929249965260e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.989
y[1] (analytic) = -12.200599538039889830893967495176
y[1] (numeric) = -12.20059953803988983089396749519
absolute error = 1.4e-29
relative error = 1.1474845933882029719002413446595e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.636e+09
Order of pole = 7.241e+15
TOP MAIN SOLVE Loop
x[1] = -1.988
y[1] (analytic) = -12.199379539087050149688801980074
y[1] (numeric) = -12.199379539087050149688801980088
absolute error = 1.4e-29
relative error = 1.1475993475851560113519590265512e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.987
y[1] (analytic) = -12.198159662128005961015634154806
y[1] (numeric) = -12.19815966212800596101563415482
absolute error = 1.4e-29
relative error = 1.1477141132581025362185647216933e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.365e+09
Order of pole = 6.594e+16
TOP MAIN SOLVE Loop
x[1] = -1.986
y[1] (analytic) = -12.196939907150558495273856491312
y[1] (numeric) = -12.196939907150558495273856491326
absolute error = 1.4e-29
relative error = 1.1478288904081902032304800593599e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.119e+09
Order of pole = 2.927e+15
TOP MAIN SOLVE Loop
x[1] = -1.985
y[1] (analytic) = -12.195720274142510202678829707358
y[1] (numeric) = -12.195720274142510202678829707372
absolute error = 1.4e-29
relative error = 1.1479436790365667838895381859213e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.252e+08
Order of pole = 2.671e+15
TOP MAIN SOLVE Loop
x[1] = -1.984
y[1] (analytic) = -12.19450076309166475313990726859
y[1] (numeric) = -12.194500763091664753139907268604
absolute error = 1.4e-29
relative error = 1.1480584791443801644804614798716e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.983
y[1] (analytic) = -12.193281373985827036138472087525
y[1] (numeric) = -12.193281373985827036138472087539
absolute error = 1.4e-29
relative error = 1.1481732907327783460823404146854e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.982
y[1] (analytic) = -12.192062106812803160605985418264
y[1] (numeric) = -12.192062106812803160605985418278
absolute error = 1.4e-29
relative error = 1.1482881138029094445801135696184e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.981
y[1] (analytic) = -12.190842961560400454802047945703
y[1] (numeric) = -12.190842961560400454802047945717
absolute error = 1.4e-29
relative error = 1.1484029483559216906760487885665e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.98
y[1] (analytic) = -12.189623938216427466192473068029
y[1] (numeric) = -12.189623938216427466192473068043
absolute error = 1.4e-29
relative error = 1.1485177943929634299012254870978e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.988e+09
Order of pole = 3.130e+15
TOP MAIN SOLVE Loop
x[1] = -1.979
y[1] (analytic) = -12.188405036768693961327372371277
y[1] (numeric) = -12.188405036768693961327372371291
absolute error = 1.4e-29
relative error = 1.1486326519151831226270181077730e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=801.1MB, alloc=4.5MB, time=35.39
x[1] = -1.978
y[1] (analytic) = -12.187186257205010925719253294728
y[1] (numeric) = -12.187186257205010925719253294742
absolute error = 1.4e-29
relative error = 1.1487475209237293440765807238689e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.928e+09
Order of pole = 4.405e+15
TOP MAIN SOLVE Loop
x[1] = -1.977
y[1] (analytic) = -12.185967599513190563721128985933
y[1] (numeric) = -12.185967599513190563721128985947
absolute error = 1.4e-29
relative error = 1.1488624014197507843363327916193e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.976
y[1] (analytic) = -12.184749063681046298404640344142
y[1] (numeric) = -12.184749063681046298404640344156
absolute error = 1.4e-29
relative error = 1.1489772934043962483674460510890e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.975
y[1] (analytic) = -12.18353064969639277143819025092
y[1] (numeric) = -12.183530649696392771438190250934
absolute error = 1.4e-29
relative error = 1.1490921968788146560173325757946e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.830e+09
Order of pole = 2.997e+15
TOP MAIN SOLVE Loop
x[1] = -1.974
y[1] (analytic) = -12.182312357547045842965089986726
y[1] (numeric) = -12.18231235754704584296508998674
absolute error = 1.4e-29
relative error = 1.1492071118441550420311339711890e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.973
y[1] (analytic) = -12.181094187220822591481717832249
y[1] (numeric) = -12.181094187220822591481717832262
absolute error = 1.3e-29
relative error = 1.0672276069943118020586965991128e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.972
y[1] (analytic) = -12.179876138705541313715689853264
y[1] (numeric) = -12.179876138705541313715689853278
absolute error = 1.4e-29
relative error = 1.1494369762521984626886386893919e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.571e+08
Order of pole = 1.236e+14
TOP MAIN SOLVE Loop
x[1] = -1.971
y[1] (analytic) = -12.178658211989021524504042867816
y[1] (numeric) = -12.17865821198902152450404286783
absolute error = 1.4e-29
relative error = 1.1495519256972001414146917555098e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.720e+09
Order of pole = 9.895e+15
TOP MAIN SOLVE Loop
x[1] = -1.97
y[1] (analytic) = -12.17744040705908395667142959448
y[1] (numeric) = -12.177440407059083956671429594494
absolute error = 1.4e-29
relative error = 1.1496668866377210866923456197778e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.699e+09
Order of pole = 3.674e+15
TOP MAIN SOLVE Loop
x[1] = -1.969
y[1] (analytic) = -12.17622272390355056090832598051
y[1] (numeric) = -12.176222723903550560908325980524
absolute error = 1.4e-29
relative error = 1.1497818590749109079277677428104e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.225e+09
Order of pole = 1.806e+16
TOP MAIN SOLVE Loop
x[1] = -1.968
y[1] (analytic) = -12.175005162510244505649250708643
y[1] (numeric) = -12.175005162510244505649250708656
absolute error = 1.3e-29
relative error = 1.0677613542234965202442562662765e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.245e+09
Order of pole = 5.780e+15
TOP MAIN SOLVE Loop
x[1] = -1.967
y[1] (analytic) = -12.173787722866990176950996881339
y[1] (numeric) = -12.173787722866990176950996881352
absolute error = 1.3e-29
relative error = 1.0678681356979036056885618334050e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.966
y[1] (analytic) = -12.172570404961613178370875881253
y[1] (numeric) = -12.172570404961613178370875881266
absolute error = 1.3e-29
relative error = 1.0679749278509920570108045912011e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.965
y[1] (analytic) = -12.171353208781940330844973406702
y[1] (numeric) = -12.171353208781940330844973406715
absolute error = 1.3e-29
relative error = 1.0680817306838297957427589874969e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.964
y[1] (analytic) = -12.170136134315799672566417680926
y[1] (numeric) = -12.170136134315799672566417680939
absolute error = 1.3e-29
relative error = 1.0681885441974848502136924332190e-28 %
Correct digits = 29
h = 0.001
memory used=804.9MB, alloc=4.5MB, time=35.56
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.963
y[1] (analytic) = -12.168919181551020458863659833919
y[1] (numeric) = -12.168919181551020458863659833932
absolute error = 1.3e-29
relative error = 1.0682953683930253555610455856910e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.962
y[1] (analytic) = -12.167702350475433162078766455609
y[1] (numeric) = -12.167702350475433162078766455622
absolute error = 1.3e-29
relative error = 1.0684022032715195537411137000161e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.961
y[1] (analytic) = -12.166485641076869471445724319181
y[1] (numeric) = -12.166485641076869471445724319194
absolute error = 1.3e-29
relative error = 1.0685090488340357935397290486495e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.96
y[1] (analytic) = -12.165269053343162292968757273314
y[1] (numeric) = -12.165269053343162292968757273327
absolute error = 1.3e-29
relative error = 1.0686159050816425305829444092652e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.959
y[1] (analytic) = -12.16405258726214574930065530212
y[1] (numeric) = -12.164052587262145749300655302133
absolute error = 1.3e-29
relative error = 1.0687227720154083273477176210258e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.958
y[1] (analytic) = -12.162836242821655179621115751572
y[1] (numeric) = -12.162836242821655179621115751585
absolute error = 1.3e-29
relative error = 1.0688296496364018531725972093606e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.340e+09
Order of pole = 2.177e+15
TOP MAIN SOLVE Loop
x[1] = -1.957
y[1] (analytic) = -12.161620020009527139515096721202
y[1] (numeric) = -12.161620020009527139515096721215
absolute error = 1.3e-29
relative error = 1.0689365379456918842684090793603e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.135e+09
Order of pole = 1.777e+16
TOP MAIN SOLVE Loop
x[1] = -1.956
y[1] (analytic) = -12.160403918813599400851182619844
y[1] (numeric) = -12.160403918813599400851182619857
absolute error = 1.3e-29
relative error = 1.0690434369443473037289442778943e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.169e+09
Order of pole = 5.135e+15
TOP MAIN SOLVE Loop
x[1] = -1.955
y[1] (analytic) = -12.159187939221710951659961884224
y[1] (numeric) = -12.159187939221710951659961884237
absolute error = 1.3e-29
relative error = 1.0691503466334371015416478245567e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.954
y[1] (analytic) = -12.15797208122170199601241685916
y[1] (numeric) = -12.157972081221701996012416859173
absolute error = 1.3e-29
relative error = 1.0692572670140303745983086115508e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.104e+09
Order of pole = 1.899e+15
TOP MAIN SOLVE Loop
x[1] = -1.953
y[1] (analytic) = -12.156756344801413953898325838173
y[1] (numeric) = -12.156756344801413953898325838186
absolute error = 1.3e-29
relative error = 1.0693641980871963267057503726151e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.952
y[1] (analytic) = -12.155540729948689461104677263283
y[1] (numeric) = -12.155540729948689461104677263296
absolute error = 1.3e-29
relative error = 1.0694711398540042685965237211006e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.066e+09
Order of pole = 4.598e+15
TOP MAIN SOLVE Loop
x[1] = -1.951
y[1] (analytic) = -12.154325236651372369094096082778
y[1] (numeric) = -12.154325236651372369094096082791
absolute error = 1.3e-29
relative error = 1.0695780923155236179395992573055e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.514e+09
Order of pole = 7.242e+15
TOP MAIN SOLVE Loop
x[1] = -1.95
y[1] (analytic) = -12.153109864897307744883282265737
y[1] (numeric) = -12.15310986489730774488328226575
absolute error = 1.3e-29
relative error = 1.0696850554728238993510617451735e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=808.7MB, alloc=4.5MB, time=35.73
x[1] = -1.949
y[1] (analytic) = -12.151894614674341870921461472098
y[1] (numeric) = -12.151894614674341870921461472111
absolute error = 1.3e-29
relative error = 1.0697920293269747444048053584637e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.948
y[1] (analytic) = -12.150679485970322244968847877049
y[1] (numeric) = -12.150679485970322244968847877062
absolute error = 1.3e-29
relative error = 1.0698990138790458916432299964983e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.947
y[1] (analytic) = -12.149464478773097579975119148526
y[1] (numeric) = -12.149464478773097579975119148539
absolute error = 1.3e-29
relative error = 1.0700060091301071865879386695959e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.946
y[1] (analytic) = -12.148249593070517803957903576612
y[1] (numeric) = -12.148249593070517803957903576625
absolute error = 1.3e-29
relative error = 1.0701130150812285817504359542960e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.912e+09
Order of pole = 2.432e+15
TOP MAIN SOLVE Loop
x[1] = -1.945
y[1] (analytic) = -12.14703482885043405988127935361
y[1] (numeric) = -12.147034828850434059881279353623
absolute error = 1.3e-29
relative error = 1.0702200317334801366428275184832e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.944
y[1] (analytic) = -12.145820186100698705534286003583
y[1] (numeric) = -12.145820186100698705534286003596
absolute error = 1.3e-29
relative error = 1.0703270590879320177885207165172e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.659e+09
Order of pole = 1.944e+16
TOP MAIN SOLVE Loop
x[1] = -1.943
y[1] (analytic) = -12.144605664809165313409447960143
y[1] (numeric) = -12.144605664809165313409447960156
absolute error = 1.3e-29
relative error = 1.0704340971456544987329262544756e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.942
y[1] (analytic) = -12.143391264963688670581310291275
y[1] (numeric) = -12.143391264963688670581310291288
absolute error = 1.3e-29
relative error = 1.0705411459077179600541609256173e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.298e+09
Order of pole = 5.403e+15
TOP MAIN SOLVE Loop
x[1] = -1.941
y[1] (analytic) = -12.142176986552124778584986569983
y[1] (numeric) = -12.142176986552124778584986569996
absolute error = 1.3e-29
relative error = 1.0706482053751928893737514161718e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.94
y[1] (analytic) = -12.140962829562330853294718889537
y[1] (numeric) = -12.14096282956233085329471888955
absolute error = 1.3e-29
relative error = 1.0707552755491498813673391815645e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.939
y[1] (analytic) = -12.139748793982165324802450022115
y[1] (numeric) = -12.139748793982165324802450022129
absolute error = 1.4e-29
relative error = 1.1532363838484026868350315003490e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.542e+09
Order of pole = 2.454e+15
TOP MAIN SOLVE Loop
x[1] = -1.938
y[1] (analytic) = -12.138534879799487837296407719625
y[1] (numeric) = -12.138534879799487837296407719638
absolute error = 1.3e-29
relative error = 1.0709694480207929674138829557818e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.937
y[1] (analytic) = -12.137321087002159248939701155479
y[1] (numeric) = -12.137321087002159248939701155492
absolute error = 1.3e-29
relative error = 1.0710765503206207861850545956695e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.298e+09
Order of pole = 5.818e+15
TOP MAIN SOLVE Loop
x[1] = -1.936
y[1] (analytic) = -12.136107415578041631748929506129
y[1] (numeric) = -12.136107415578041631748929506142
absolute error = 1.3e-29
relative error = 1.0711836633312141170880720197215e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.227e+09
Order of pole = 4.483e+14
TOP MAIN SOLVE Loop
memory used=812.5MB, alloc=4.5MB, time=35.90
x[1] = -1.935
y[1] (analytic) = -12.134893865514998271472802671131
y[1] (numeric) = -12.134893865514998271472802671143
absolute error = 1.2e-29
relative error = 9.8888380343413300636593336497514e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.934
y[1] (analytic) = -12.133680436800893667470774130526
y[1] (numeric) = -12.133680436800893667470774130539
absolute error = 1.3e-29
relative error = 1.0713979214889819428353144017786e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.813e+09
Order of pole = 3.186e+15
TOP MAIN SOLVE Loop
x[1] = -1.933
y[1] (analytic) = -12.132467129423593532591685938342
y[1] (numeric) = -12.132467129423593532591685938355
absolute error = 1.3e-29
relative error = 1.0715050666382990192590031019047e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.128e+10
Order of pole = 7.765e+16
TOP MAIN SOLVE Loop
x[1] = -1.932
y[1] (analytic) = -12.131253943370964793052425850972
y[1] (numeric) = -12.131253943370964793052425850985
absolute error = 1.3e-29
relative error = 1.0716122225026667709948908862498e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.931
y[1] (analytic) = -12.13004087863087558831659658925
y[1] (numeric) = -12.130040878630875588316596589262
absolute error = 1.2e-29
relative error = 9.8927943607676008309619837327021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.067e+09
Order of pole = 4.104e+16
TOP MAIN SOLVE Loop
x[1] = -1.93
y[1] (analytic) = -12.128827935191195270973197232978
y[1] (numeric) = -12.12882793519119527097319723299
absolute error = 1.2e-29
relative error = 9.8937836896692982351640129358260e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.929
y[1] (analytic) = -12.127615113039794406615316746723
y[1] (numeric) = -12.127615113039794406615316746735
absolute error = 1.2e-29
relative error = 9.8947731175088326185072219319833e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.560e+09
Order of pole = 9.265e+14
TOP MAIN SOLVE Loop
x[1] = -1.928
y[1] (analytic) = -12.126402412164544773718839635641
y[1] (numeric) = -12.126402412164544773718839635653
absolute error = 1.2e-29
relative error = 9.8957626442960982593951997866048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+09
Order of pole = 2.683e+15
TOP MAIN SOLVE Loop
x[1] = -1.927
y[1] (analytic) = -12.125189832553319363521163730135
y[1] (numeric) = -12.125189832553319363521163730148
absolute error = 1.3e-29
relative error = 1.0721481625877739627851253045563e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.103e+09
Order of pole = 3.665e+15
TOP MAIN SOLVE Loop
x[1] = -1.926
y[1] (analytic) = -12.123977374193992379899930098134
y[1] (numeric) = -12.123977374193992379899930098147
absolute error = 1.3e-29
relative error = 1.0722553827649522489480782846246e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.925
y[1] (analytic) = -12.12276503707443923925176508376
y[1] (numeric) = -12.122765037074439239251765083773
absolute error = 1.3e-29
relative error = 1.0723626136646843716960152801933e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.924
y[1] (analytic) = -12.121552821182536570371034471198
y[1] (numeric) = -12.121552821182536570371034471211
absolute error = 1.3e-29
relative error = 1.0724698552880426400271511095734e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.218e+09
Order of pole = 4.544e+15
TOP MAIN SOLVE Loop
x[1] = -1.923
y[1] (analytic) = -12.120340726506162214328609772538
y[1] (numeric) = -12.120340726506162214328609772551
absolute error = 1.3e-29
relative error = 1.0725771076360994701759621362712e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.144e+09
Order of pole = 5.258e+15
TOP MAIN SOLVE Loop
x[1] = -1.922
y[1] (analytic) = -12.119128753033195224350646638383
y[1] (numeric) = -12.119128753033195224350646638396
absolute error = 1.3e-29
relative error = 1.0726843707099273856239104313421e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.475e+10
Order of pole = 1.957e+17
TOP MAIN SOLVE Loop
x[1] = -1.921
y[1] (analytic) = -12.11791690075151586569737539001
y[1] (numeric) = -12.117916900751515865697375390022
absolute error = 1.2e-29
relative error = 9.9026921031747601579400216142873e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.601e+09
Order of pole = 2.584e+15
TOP MAIN SOLVE Loop
memory used=816.3MB, alloc=4.5MB, time=36.07
x[1] = -1.92
y[1] (analytic) = -12.116705169649005615541903671866
y[1] (numeric) = -12.116705169649005615541903671879
absolute error = 1.3e-29
relative error = 1.0728989290391871026423481300903e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.328e+09
Order of pole = 4.188e+15
TOP MAIN SOLVE Loop
x[1] = -1.919
y[1] (analytic) = -12.115493559713547162849031223208
y[1] (numeric) = -12.115493559713547162849031223221
absolute error = 1.3e-29
relative error = 1.0730062242967644875072226900296e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.443e+09
Order of pole = 4.689e+15
TOP MAIN SOLVE Loop
x[1] = -1.918
y[1] (analytic) = -12.11428207093302440825407676764
y[1] (numeric) = -12.114282070933024408254076767653
absolute error = 1.3e-29
relative error = 1.0731135302844041242814606638282e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.917
y[1] (analytic) = -12.113070703295322463941717019373
y[1] (numeric) = -12.113070703295322463941717019385
absolute error = 1.2e-29
relative error = 9.9066539723370375954678704842357e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.916
y[1] (analytic) = -12.111859456788327653524837804964
y[1] (numeric) = -12.111859456788327653524837804976
absolute error = 1.2e-29
relative error = 9.9076446872691923111865452078845e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.948e+09
Order of pole = 3.446e+15
TOP MAIN SOLVE Loop
x[1] = -1.915
y[1] (analytic) = -12.110648331399927511923397299351
y[1] (numeric) = -12.110648331399927511923397299363
absolute error = 1.2e-29
relative error = 9.9086355012777939821608487981625e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.821e+09
Order of pole = 5.273e+15
TOP MAIN SOLVE Loop
x[1] = -1.914
y[1] (analytic) = -12.109437327118010785243301374944
y[1] (numeric) = -12.109437327118010785243301374957
absolute error = 1.3e-29
relative error = 1.0735428615570479977525475977241e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.913
y[1] (analytic) = -12.108226443930467430655291062592
y[1] (numeric) = -12.108226443930467430655291062605
absolute error = 1.3e-29
relative error = 1.0736502212110969386210070691301e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.190e+10
Order of pole = 1.307e+17
TOP MAIN SOLVE Loop
x[1] = -1.912
y[1] (analytic) = -12.107015681825188616273842123181
y[1] (numeric) = -12.107015681825188616273842123193
absolute error = 1.2e-29
relative error = 9.9116085378613670819771179060397e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.911
y[1] (analytic) = -12.105805040790066721036076728681
y[1] (numeric) = -12.105805040790066721036076728694
absolute error = 1.3e-29
relative error = 1.0738649727297751874384960823169e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.91
y[1] (analytic) = -12.104594520812995334580687251421
y[1] (numeric) = -12.104594520812995334580687251433
absolute error = 1.2e-29
relative error = 9.9135910578143262514716711531884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.541e+09
Order of pole = 2.508e+15
TOP MAIN SOLVE Loop
x[1] = -1.909
y[1] (analytic) = -12.103384121881869257126872160366
y[1] (numeric) = -12.103384121881869257126872160378
absolute error = 1.2e-29
relative error = 9.9145824664897152796522075192875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.908
y[1] (analytic) = -12.102173843984584499353284023215
y[1] (numeric) = -12.102173843984584499353284023228
absolute error = 1.3e-29
relative error = 1.0741871805503506476630702035492e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.907
y[1] (analytic) = -12.100963687109038282276989613087
y[1] (numeric) = -12.100963687109038282276989613099
absolute error = 1.2e-29
relative error = 9.9165655812878826567897007080882e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=820.1MB, alloc=4.5MB, time=36.24
x[1] = -1.906
y[1] (analytic) = -12.099753651243129037132442118584
y[1] (numeric) = -12.099753651243129037132442118596
absolute error = 1.2e-29
relative error = 9.9175572874304921537448572588214e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.250e+09
Order of pole = 2.817e+15
TOP MAIN SOLVE Loop
x[1] = -1.905
y[1] (analytic) = -12.098543736374756405250465456042
y[1] (numeric) = -12.098543736374756405250465456054
absolute error = 1.2e-29
relative error = 9.9185490927486746076512461031394e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.904
y[1] (analytic) = -12.097333942491821237937250682734
y[1] (numeric) = -12.097333942491821237937250682747
absolute error = 1.3e-29
relative error = 1.0746169413690043744340536559796e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.859e+09
Order of pole = 6.648e+15
TOP MAIN SOLVE Loop
x[1] = -1.903
y[1] (analytic) = -12.096124269582225596353364509835
y[1] (numeric) = -12.096124269582225596353364509848
absolute error = 1.3e-29
relative error = 1.0747244084364050890177405761864e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.595e+09
Order of pole = 4.932e+15
TOP MAIN SOLVE Loop
x[1] = -1.902
y[1] (analytic) = -12.094914717633872751392769913921
y[1] (numeric) = -12.094914717633872751392769913935
absolute error = 1.4e-29
relative error = 1.1575112621165152736077855208742e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.733e+09
Order of pole = 3.541e+15
TOP MAIN SOLVE Loop
x[1] = -1.901
y[1] (analytic) = -12.093705286634667183561858845815
y[1] (numeric) = -12.093705286634667183561858845828
absolute error = 1.3e-29
relative error = 1.0749393748140135762927210344918e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.139e+09
Order of pole = 4.261e+16
TOP MAIN SOLVE Loop
x[1] = -1.9
y[1] (analytic) = -12.092495976572514582858497035543
y[1] (numeric) = -12.092495976572514582858497035556
absolute error = 1.3e-29
relative error = 1.0750468741263710127618908318208e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.285e+09
Order of pole = 4.611e+15
TOP MAIN SOLVE Loop
x[1] = -1.899
y[1] (analytic) = -12.091286787435321848651080892217
y[1] (numeric) = -12.09128678743532184865108089223
absolute error = 1.3e-29
relative error = 1.0751543841891971994534947108081e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.898
y[1] (analytic) = -12.090077719210997089557606497616
y[1] (numeric) = -12.09007771921099708955760649763
absolute error = 1.4e-29
relative error = 1.1579743592346108706118204906033e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.897
y[1] (analytic) = -12.088868771887449623324750692267
y[1] (numeric) = -12.088868771887449623324750692281
absolute error = 1.4e-29
relative error = 1.1580901624605991284234647904724e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.896
y[1] (analytic) = -12.087659945452589976706964252808
y[1] (numeric) = -12.087659945452589976706964252822
absolute error = 1.4e-29
relative error = 1.1582059772674890204918517316313e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.895
y[1] (analytic) = -12.086451239894329885345577159433
y[1] (numeric) = -12.086451239894329885345577159447
absolute error = 1.4e-29
relative error = 1.1583218036564386948868453581551e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.894
y[1] (analytic) = -12.085242655200582293647915952207
y[1] (numeric) = -12.085242655200582293647915952221
absolute error = 1.4e-29
relative error = 1.1584376416286064154989076339019e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.893
y[1] (analytic) = -12.084034191359261354666433175035
y[1] (numeric) = -12.084034191359261354666433175049
absolute error = 1.4e-29
relative error = 1.1585534911851505620506810814274e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.675e+09
Order of pole = 3.481e+15
TOP MAIN SOLVE Loop
x[1] = -1.892
y[1] (analytic) = -12.082825848358282429977848906088
y[1] (numeric) = -12.082825848358282429977848906102
absolute error = 1.4e-29
relative error = 1.1586693523272296301085725792208e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=824.0MB, alloc=4.5MB, time=36.41
TOP MAIN SOLVE Loop
x[1] = -1.891
y[1] (analytic) = -12.081617626185562089562304373468
y[1] (numeric) = -12.081617626185562089562304373483
absolute error = 1.5e-29
relative error = 1.2415555982742881047439339114772e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.459e+09
Order of pole = 3.875e+16
TOP MAIN SOLVE Loop
x[1] = -1.89
y[1] (analytic) = -12.080409524829018111682527654912
y[1] (numeric) = -12.080409524829018111682527654926
absolute error = 1.4e-29
relative error = 1.1589011093726270922966699118322e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.889
y[1] (analytic) = -12.079201544276569482763011460312
y[1] (numeric) = -12.079201544276569482763011460326
absolute error = 1.4e-29
relative error = 1.1590170052782630568827816772435e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.888
y[1] (analytic) = -12.077993684516136397269202995868
y[1] (numeric) = -12.077993684516136397269202995881
absolute error = 1.3e-29
relative error = 1.0763377047187784350592848402098e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.444e+09
Order of pole = 3.329e+15
TOP MAIN SOLVE Loop
x[1] = -1.887
y[1] (analytic) = -12.076785945535640257586705908633
y[1] (numeric) = -12.076785945535640257586705908646
absolute error = 1.3e-29
relative error = 1.0764453438711182305989662063614e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.886
y[1] (analytic) = -12.075578327323003673900494310275
y[1] (numeric) = -12.075578327323003673900494310289
absolute error = 1.4e-29
relative error = 1.1593647625408277410371468045535e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.940e+09
Order of pole = 3.774e+15
TOP MAIN SOLVE Loop
x[1] = -1.885
y[1] (analytic) = -12.074370829866150464074138878824
y[1] (numeric) = -12.074370829866150464074138878838
absolute error = 1.4e-29
relative error = 1.1594807048140988688065958216371e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.935e+09
Order of pole = 4.598e+15
TOP MAIN SOLVE Loop
x[1] = -1.884
y[1] (analytic) = -12.073163453153005653529045037206
y[1] (numeric) = -12.07316345315300565352904503722
absolute error = 1.4e-29
relative error = 1.1595966586821770543793727367916e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.596e+09
Order of pole = 2.029e+16
TOP MAIN SOLVE Loop
x[1] = -1.883
y[1] (analytic) = -12.071956197171495475123703207356
y[1] (numeric) = -12.07195619717149547512370320737
absolute error = 1.4e-29
relative error = 1.1597126241462218364372256879791e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.631e+09
Order of pole = 6.381e+14
TOP MAIN SOLVE Loop
x[1] = -1.882
y[1] (analytic) = -12.070749061909547369032951138706
y[1] (numeric) = -12.07074906190954736903295113872
absolute error = 1.4e-29
relative error = 1.1598286012073928696215688746454e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.329e+09
Order of pole = 4.734e+15
TOP MAIN SOLVE Loop
x[1] = -1.881
y[1] (analytic) = -12.069542047355089982627248309828
y[1] (numeric) = -12.069542047355089982627248309842
absolute error = 1.4e-29
relative error = 1.1599445898668499245450791041441e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.88
y[1] (analytic) = -12.068335153496053170351962402042
y[1] (numeric) = -12.068335153496053170351962402055
absolute error = 1.3e-29
relative error = 1.0771991194024848243887725337389e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.879
y[1] (analytic) = -12.067128380320367993606667843765
y[1] (numeric) = -12.067128380320367993606667843778
absolute error = 1.3e-29
relative error = 1.0773068447006002075586220460067e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.878
y[1] (analytic) = -12.065921727815966720624456424411
y[1] (numeric) = -12.065921727815966720624456424424
absolute error = 1.3e-29
relative error = 1.0774145807717840467120306760249e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 3.613e+15
TOP MAIN SOLVE Loop
memory used=827.8MB, alloc=4.5MB, time=36.58
x[1] = -1.877
y[1] (analytic) = -12.064715195970782826351259976618
y[1] (numeric) = -12.064715195970782826351259976631
absolute error = 1.3e-29
relative error = 1.0775223276171137025617346159210e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.876
y[1] (analytic) = -12.063508784772750992325185125607
y[1] (numeric) = -12.06350878477275099232518512562
absolute error = 1.3e-29
relative error = 1.0776300852376666435619283145702e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.875
y[1] (analytic) = -12.062302494209807106555860104464
y[1] (numeric) = -12.062302494209807106555860104477
absolute error = 1.3e-29
relative error = 1.0777378536345204459190391621460e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.101e+09
Order of pole = 2.097e+15
TOP MAIN SOLVE Loop
x[1] = -1.874
y[1] (analytic) = -12.061096324269888263403793634135
y[1] (numeric) = -12.061096324269888263403793634147
absolute error = 1.2e-29
relative error = 9.9493443028500257871000300202483e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.485e+09
Order of pole = 6.728e+15
TOP MAIN SOLVE Loop
x[1] = -1.873
y[1] (analytic) = -12.059890274940932763459745866929
y[1] (numeric) = -12.059890274940932763459745866941
absolute error = 1.2e-29
relative error = 9.9503392870286905694357743507672e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.598e+09
Order of pole = 7.288e+15
TOP MAIN SOLVE Loop
x[1] = -1.872
y[1] (analytic) = -12.058684346210880113424111392327
y[1] (numeric) = -12.05868434621088011342411139234
absolute error = 1.3e-29
relative error = 1.0780612234936643997059411667012e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.207e+09
Order of pole = 3.817e+15
TOP MAIN SOLVE Loop
x[1] = -1.871
y[1] (analytic) = -12.057478538067671025986314303887
y[1] (numeric) = -12.0574785380676710259863143039
absolute error = 1.3e-29
relative error = 1.0781690350064995649768276412371e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.87
y[1] (analytic) = -12.056272850499247419704215326034
y[1] (numeric) = -12.056272850499247419704215326047
absolute error = 1.3e-29
relative error = 1.0782768573010250892974517269236e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.869
y[1] (analytic) = -12.05506728349355241888353099954
y[1] (numeric) = -12.055067283493552418883530999553
absolute error = 1.3e-29
relative error = 1.0783846903783191956139671860884e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.868
y[1] (analytic) = -12.05386183703853035345726492448
y[1] (numeric) = -12.053861837038530353457264924493
absolute error = 1.3e-29
relative error = 1.0784925342394602147002136908745e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.867
y[1] (analytic) = -12.052656511122126758865151059464
y[1] (numeric) = -12.052656511122126758865151059477
absolute error = 1.3e-29
relative error = 1.0786003888855265851685001309873e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.937e+09
Order of pole = 3.326e+15
TOP MAIN SOLVE Loop
x[1] = -1.866
y[1] (analytic) = -12.05145130573228837593310907593
y[1] (numeric) = -12.051451305732288375933109075943
absolute error = 1.3e-29
relative error = 1.0787082543175968534803889998272e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.543e+09
Order of pole = 1.931e+15
TOP MAIN SOLVE Loop
x[1] = -1.865
y[1] (analytic) = -12.050246220856963150752711766305
y[1] (numeric) = -12.050246220856963150752711766319
absolute error = 1.4e-29
relative error = 1.1618019867318842642619035405845e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.864
y[1] (analytic) = -12.049041256484100234560664504822
y[1] (numeric) = -12.049041256484100234560664504836
absolute error = 1.4e-29
relative error = 1.1619181727397610248531447961208e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.980e+09
Order of pole = 1.194e+16
TOP MAIN SOLVE Loop
x[1] = -1.863
y[1] (analytic) = -12.047836412601649983618296759783
y[1] (numeric) = -12.047836412601649983618296759797
absolute error = 1.4e-29
relative error = 1.1620343703668195225246477429141e-28 %
Correct digits = 29
h = 0.001
memory used=831.6MB, alloc=4.5MB, time=36.75
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.862
y[1] (analytic) = -12.046631689197563959091065656073
y[1] (numeric) = -12.046631689197563959091065656087
absolute error = 1.4e-29
relative error = 1.1621505796142217335479656712387e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.861
y[1] (analytic) = -12.045427086259794926928071586717
y[1] (numeric) = -12.04542708625979492692807158673
absolute error = 1.3e-29
relative error = 1.0792477433057633396553684515998e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.801e+09
Order of pole = 7.033e+15
TOP MAIN SOLVE Loop
x[1] = -1.86
y[1] (analytic) = -12.044222603776296857741585872265
y[1] (numeric) = -12.044222603776296857741585872279
absolute error = 1.4e-29
relative error = 1.1623830329747057817650667101093e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.912e+08
Order of pole = 1.704e+15
TOP MAIN SOLVE Loop
x[1] = -1.859
y[1] (analytic) = -12.043018241735024926686590466822
y[1] (numeric) = -12.043018241735024926686590466836
absolute error = 1.4e-29
relative error = 1.1624992770901121525656274141644e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.839e+10
Order of pole = 3.734e+17
TOP MAIN SOLVE Loop
x[1] = -1.858
y[1] (analytic) = -12.041814000123935513340329709489
y[1] (numeric) = -12.041814000123935513340329709503
absolute error = 1.4e-29
relative error = 1.1626155328305113039548036228559e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.857
y[1] (analytic) = -12.040609878930986201581874120042
y[1] (numeric) = -12.040609878930986201581874120056
absolute error = 1.4e-29
relative error = 1.1627318001970657933375556479124e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.541e+08
Order of pole = 1.637e+15
TOP MAIN SOLVE Loop
x[1] = -1.856
y[1] (analytic) = -12.039405878144135779471696237618
y[1] (numeric) = -12.039405878144135779471696237632
absolute error = 1.4e-29
relative error = 1.1628480791909382943803972778833e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.855
y[1] (analytic) = -12.038201997751344239131258501221
y[1] (numeric) = -12.038201997751344239131258501235
absolute error = 1.4e-29
relative error = 1.1629643698132915970230225148127e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+09
Order of pole = 3.250e+15
TOP MAIN SOLVE Loop
x[1] = -1.854
y[1] (analytic) = -12.036998237740572776622613170838
y[1] (numeric) = -12.036998237740572776622613170852
absolute error = 1.4e-29
relative error = 1.1630806720652886074899334736469e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.853
y[1] (analytic) = -12.035794598099783791828014287954
y[1] (numeric) = -12.035794598099783791828014287969
absolute error = 1.5e-29
relative error = 1.2462824849443846588950744048094e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.852
y[1] (analytic) = -12.034591078816940888329541674282
y[1] (numeric) = -12.034591078816940888329541674297
absolute error = 1.5e-29
relative error = 1.2464071194244992410233254833747e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.851
y[1] (analytic) = -12.033387679880008873288736967477
y[1] (numeric) = -12.033387679880008873288736967491
absolute error = 1.4e-29
relative error = 1.1634296486107726925977419727836e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.85
y[1] (analytic) = -12.032184401276953757326251692651
y[1] (numeric) = -12.032184401276953757326251692665
absolute error = 1.4e-29
relative error = 1.1635459973929759227100208287165e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.086e+09
Order of pole = 7.202e+14
TOP MAIN SOLVE Loop
x[1] = -1.849
y[1] (analytic) = -12.030981242995742754401507368485
y[1] (numeric) = -12.030981242995742754401507368499
absolute error = 1.4e-29
relative error = 1.1636623578106391364482755599232e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=835.4MB, alloc=4.5MB, time=36.92
x[1] = -1.848
y[1] (analytic) = -12.029778205024344281692367646718
y[1] (numeric) = -12.029778205024344281692367646732
absolute error = 1.4e-29
relative error = 1.1637787298649259379901079739337e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.339e+09
Order of pole = 5.778e+15
TOP MAIN SOLVE Loop
x[1] = -1.847
y[1] (analytic) = -12.028575287350727959474822483827
y[1] (numeric) = -12.028575287350727959474822483841
absolute error = 1.4e-29
relative error = 1.1638951135570000478793558532857e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.915e+09
Order of pole = 3.132e+15
TOP MAIN SOLVE Loop
x[1] = -1.846
y[1] (analytic) = -12.027372489962864611002684343686
y[1] (numeric) = -12.0273724899628646110026843437
absolute error = 1.4e-29
relative error = 1.1640115088880253030377301609727e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.845
y[1] (analytic) = -12.026169812848726262387296430006
y[1] (numeric) = -12.026169812848726262387296430019
absolute error = 1.3e-29
relative error = 1.0809759218692252527209924518368e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.844
y[1] (analytic) = -12.024967255996286142477252947344
y[1] (numeric) = -12.024967255996286142477252947357
absolute error = 1.3e-29
relative error = 1.0810840248664719517501921095124e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 3.410e+15
TOP MAIN SOLVE Loop
x[1] = -1.843
y[1] (analytic) = -12.023764819393518682738131389492
y[1] (numeric) = -12.023764819393518682738131389506
absolute error = 1.4e-29
relative error = 1.1643607647264480552572328919582e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.842
y[1] (analytic) = -12.022562503028399517132236854034
y[1] (numeric) = -12.022562503028399517132236854048
absolute error = 1.4e-29
relative error = 1.1644772066249185886740535175839e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.841
y[1] (analytic) = -12.021360306888905481998358381865
y[1] (numeric) = -12.021360306888905481998358381878
absolute error = 1.3e-29
relative error = 1.0814083987275782553266055582691e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.84
y[1] (analytic) = -12.020158230963014615931537320479
y[1] (numeric) = -12.020158230963014615931537320492
absolute error = 1.3e-29
relative error = 1.0815165449746732460291092054006e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.827e+09
Order of pole = 1.628e+16
TOP MAIN SOLVE Loop
x[1] = -1.839
y[1] (analytic) = -12.018956275238706159662847709823
y[1] (numeric) = -12.018956275238706159662847709836
absolute error = 1.3e-29
relative error = 1.0816247020369336954909831906164e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.838
y[1] (analytic) = -12.017754439703960555939188689504
y[1] (numeric) = -12.017754439703960555939188689517
absolute error = 1.3e-29
relative error = 1.0817328699154411743357333173876e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.837
y[1] (analytic) = -12.01655272434675944940308892616
y[1] (numeric) = -12.016552724346759449403088926172
absolute error = 1.2e-29
relative error = 9.9862250641040987201477148290735e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.570e+09
Order of pole = 4.507e+15
TOP MAIN SOLVE Loop
x[1] = -1.836
y[1] (analytic) = -12.015351129155085686472523059781
y[1] (numeric) = -12.015351129155085686472523059794
absolute error = 1.3e-29
relative error = 1.0819492381255240434910539171709e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.835
y[1] (analytic) = -12.014149654116923315220740167797
y[1] (numeric) = -12.014149654116923315220740167809
absolute error = 1.2e-29
relative error = 9.9882225088547364545008260014213e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=839.2MB, alloc=4.5MB, time=37.09
x[1] = -1.834
y[1] (analytic) = -12.0129482992202575852561042457
y[1] (numeric) = -12.012948299220257585256104245712
absolute error = 1.2e-29
relative error = 9.9892213810483992177898602985780e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.344e+09
Order of pole = 2.115e+15
TOP MAIN SOLVE Loop
x[1] = -1.833
y[1] (analytic) = -12.011747064453074947601946703036
y[1] (numeric) = -12.011747064453074947601946703048
absolute error = 1.2e-29
relative error = 9.9902203531342758748063983101173e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.635e+09
Order of pole = 1.241e+15
TOP MAIN SOLVE Loop
x[1] = -1.832
y[1] (analytic) = -12.010545949803363054576430873532
y[1] (numeric) = -12.010545949803363054576430873545
absolute error = 1.3e-29
relative error = 1.0823821043882552491952325654724e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.831
y[1] (analytic) = -12.009344955259110759672428538184
y[1] (numeric) = -12.009344955259110759672428538197
absolute error = 1.3e-29
relative error = 1.0824903480107849981888420122097e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.83
y[1] (analytic) = -12.008144080808308117437408460078
y[1] (numeric) = -12.008144080808308117437408460091
absolute error = 1.3e-29
relative error = 1.0825986024582182363110543439323e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.829
y[1] (analytic) = -12.006943326438946383353336929772
y[1] (numeric) = -12.006943326438946383353336929785
absolute error = 1.3e-29
relative error = 1.0827068677316375080371040622577e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.828
y[1] (analytic) = -12.00574269213901801371659032001
y[1] (numeric) = -12.005742692139018013716590320023
absolute error = 1.3e-29
relative error = 1.0828151438321254661020860950587e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.827
y[1] (analytic) = -12.004542177896516665517879648588
y[1] (numeric) = -12.004542177896516665517879648601
absolute error = 1.3e-29
relative error = 1.0829234307607648715117823238227e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.826
y[1] (analytic) = -12.003341783699437196322187148161
y[1] (numeric) = -12.003341783699437196322187148175
absolute error = 1.4e-29
relative error = 1.1663418614816107930576037470822e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.825
y[1] (analytic) = -12.002141509535775664148714841795
y[1] (numeric) = -12.002141509535775664148714841808
absolute error = 1.3e-29
relative error = 1.0831400371068296098068464064808e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.824
y[1] (analytic) = -12.000941355393529327350845123053
y[1] (numeric) = -12.000941355393529327350845123066
absolute error = 1.3e-29
relative error = 1.0832483565264210061546666962099e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 4.592e+15
TOP MAIN SOLVE Loop
x[1] = -1.823
y[1] (analytic) = -11.999741321260696644496113339435
y[1] (numeric) = -11.999741321260696644496113339448
absolute error = 1.3e-29
relative error = 1.0833566867784959767937666882149e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.822
y[1] (analytic) = -11.99854140712527727424619237795
y[1] (numeric) = -11.998541407125277274246192377963
absolute error = 1.3e-29
relative error = 1.0834650278641378242457988409876e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.821
y[1] (analytic) = -11.997341612975272075236889251633
y[1] (numeric) = -11.997341612975272075236889251646
absolute error = 1.3e-29
relative error = 1.0835733797844299593680844714292e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.601e+09
Order of pole = 2.470e+15
TOP MAIN SOLVE Loop
x[1] = -1.82
y[1] (analytic) = -11.996141938798683105958153685805
y[1] (numeric) = -11.996141938798683105958153685818
absolute error = 1.3e-29
relative error = 1.0836817425404559013644478634317e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=843.0MB, alloc=4.5MB, time=37.25
x[1] = -1.819
y[1] (analytic) = -11.99494238458351362463409870287
y[1] (numeric) = -11.994942384583513624634098702883
absolute error = 1.3e-29
relative error = 1.0837901161332992777960514599261e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.818
y[1] (analytic) = -11.993742950317768089103033204458
y[1] (numeric) = -11.993742950317768089103033204471
absolute error = 1.3e-29
relative error = 1.0838985005640438245922321385024e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.232e+09
Order of pole = 2.883e+15
TOP MAIN SOLVE Loop
x[1] = -1.817
y[1] (analytic) = -11.992543635989452156697506549707
y[1] (numeric) = -11.99254363598945215669750654972
absolute error = 1.3e-29
relative error = 1.0840068958337733860613385707122e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.072e+09
Order of pole = 1.963e+15
TOP MAIN SOLVE Loop
x[1] = -1.816
y[1] (analytic) = -11.991344441586572684124365128489
y[1] (numeric) = -11.991344441586572684124365128502
absolute error = 1.3e-29
relative error = 1.0841153019435719149015696651613e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.758e+09
Order of pole = 1.830e+16
TOP MAIN SOLVE Loop
x[1] = -1.815
y[1] (analytic) = -11.990145367097137727344820928379
y[1] (numeric) = -11.990145367097137727344820928392
absolute error = 1.3e-29
relative error = 1.0842237188945234722118140945006e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.784e+09
Order of pole = 3.091e+15
TOP MAIN SOLVE Loop
x[1] = -1.814
y[1] (analytic) = -11.988946412509156541454532094166
y[1] (numeric) = -11.988946412509156541454532094179
absolute error = 1.3e-29
relative error = 1.0843321466877122275024909064241e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.812e+08
Order of pole = 1.423e+15
TOP MAIN SOLVE Loop
x[1] = -1.813
y[1] (analytic) = -11.987747577810639580563695478711
y[1] (numeric) = -11.987747577810639580563695478724
absolute error = 1.3e-29
relative error = 1.0844405853242224587063912187821e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.624e+09
Order of pole = 1.638e+15
TOP MAIN SOLVE Loop
x[1] = -1.812
y[1] (analytic) = -11.986548862989598497677151183947
y[1] (numeric) = -11.98654886298959849767715118396
absolute error = 1.3e-29
relative error = 1.0845490348051385521895209989183e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.811
y[1] (analytic) = -11.985350268034046144574499090831
y[1] (numeric) = -11.985350268034046144574499090844
absolute error = 1.3e-29
relative error = 1.0846574951315450027619449273385e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 2.695e+15
TOP MAIN SOLVE Loop
x[1] = -1.81
y[1] (analytic) = -11.984151792931996571690227377035
y[1] (numeric) = -11.984151792931996571690227377049
absolute error = 1.4e-29
relative error = 1.1682095021741053685877568339607e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.568e+09
Order of pole = 2.972e+15
TOP MAIN SOLVE Loop
x[1] = -1.809
y[1] (analytic) = -11.982953437671465027993853021199
y[1] (numeric) = -11.982953437671465027993853021212
absolute error = 1.3e-29
relative error = 1.0848744483251674967002982900733e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.263e+09
Order of pole = 4.798e+15
TOP MAIN SOLVE Loop
x[1] = -1.808
y[1] (analytic) = -11.981755202240467960870074292515
y[1] (numeric) = -11.981755202240467960870074292529
absolute error = 1.4e-29
relative error = 1.1684431674402879236968960383640e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 3.510e+14
TOP MAIN SOLVE Loop
x[1] = -1.807
y[1] (analytic) = -11.980557086627023015998935224486
y[1] (numeric) = -11.980557086627023015998935224499
absolute error = 1.3e-29
relative error = 1.0850914449137680682952781570423e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.801e+09
Order of pole = 2.546e+15
TOP MAIN SOLVE Loop
x[1] = -1.806
y[1] (analytic) = -11.979359090819149037236002071617
y[1] (numeric) = -11.97935909081914903723600207163
absolute error = 1.3e-29
relative error = 1.0851999594838975227664051006140e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=846.8MB, alloc=4.5MB, time=37.42
x[1] = -1.805
y[1] (analytic) = -11.978161214804866066492551747877
y[1] (numeric) = -11.97816121480486606649255174789
absolute error = 1.3e-29
relative error = 1.0853084849060265811198402705633e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.804
y[1] (analytic) = -11.976963458572195343615772245709
y[1] (numeric) = -11.976963458572195343615772245722
absolute error = 1.3e-29
relative error = 1.0854170211812404975777786289426e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.245e+09
Order of pole = 5.191e+15
TOP MAIN SOLVE Loop
x[1] = -1.803
y[1] (analytic) = -11.975765822109159306268975034403
y[1] (numeric) = -11.975765822109159306268975034416
absolute error = 1.3e-29
relative error = 1.0855255683106246348932638092918e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.802
y[1] (analytic) = -11.974568305403781589811819436629
y[1] (numeric) = -11.974568305403781589811819436642
absolute error = 1.3e-29
relative error = 1.0856341262952644643610417441776e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.060e+09
Order of pole = 2.969e+15
TOP MAIN SOLVE Loop
x[1] = -1.801
y[1] (analytic) = -11.973370908444087027180548981934
y[1] (numeric) = -11.973370908444087027180548981947
absolute error = 1.3e-29
relative error = 1.0857426951362455658284153781499e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.768e+09
Order of pole = 3.275e+15
TOP MAIN SOLVE Loop
x[1] = -1.8
y[1] (analytic) = -11.972173631218101648768239736005
y[1] (numeric) = -11.972173631218101648768239736018
absolute error = 1.3e-29
relative error = 1.0858512748346536277061004662244e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.163e+09
Order of pole = 4.092e+15
TOP MAIN SOLVE Loop
x[1] = -1.799
y[1] (analytic) = -11.970976473713852682305060604498
y[1] (numeric) = -11.970976473713852682305060604511
absolute error = 1.3e-29
relative error = 1.0859598653915744469790824579983e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.798
y[1] (analytic) = -11.969779435919368552738545610244
y[1] (numeric) = -11.969779435919368552738545610256
absolute error = 1.2e-29
relative error = 1.0025247385920867038930533546239e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.797
y[1] (analytic) = -11.968582517822678882113878142619
y[1] (numeric) = -11.968582517822678882113878142631
absolute error = 1.2e-29
relative error = 1.0026249960787366971575781497963e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.039e+09
Order of pole = 7.371e+15
TOP MAIN SOLVE Loop
x[1] = -1.796
y[1] (analytic) = -11.967385719411814489454187177901
y[1] (numeric) = -11.967385719411814489454187177913
absolute error = 1.2e-29
relative error = 1.0027252635916366595646782199857e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.795
y[1] (analytic) = -11.9661890406748073906408554694
y[1] (numeric) = -11.966189040674807390640855469412
absolute error = 1.2e-29
relative error = 1.0028255411317892662441887518708e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.178e+09
Order of pole = 3.668e+15
TOP MAIN SOLVE Loop
x[1] = -1.794
y[1] (analytic) = -11.96499248159969079829383970617
y[1] (numeric) = -11.964992481599690798293839706182
absolute error = 1.2e-29
relative error = 1.0029258287001972925984714584150e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.793
y[1] (analytic) = -11.963796042174499121652002639112
y[1] (numeric) = -11.963796042174499121652002639124
absolute error = 1.2e-29
relative error = 1.0030261262978636143124423328981e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.792
y[1] (analytic) = -11.962599722387267966453457173261
y[1] (numeric) = -11.962599722387267966453457173273
absolute error = 1.2e-29
relative error = 1.0031264339257912073636004057741e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.791
y[1] (analytic) = -11.961403522226034134815922425067
y[1] (numeric) = -11.96140352222603413481592242508
absolute error = 1.3e-29
relative error = 1.0868289808837317437013956298254e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.158e+09
Order of pole = 5.025e+15
memory used=850.7MB, alloc=4.5MB, time=37.59
TOP MAIN SOLVE Loop
x[1] = -1.79
y[1] (analytic) = -11.960207441678835625117091743476
y[1] (numeric) = -11.960207441678835625117091743489
absolute error = 1.3e-29
relative error = 1.0869376692161461639864497674594e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.595e+09
Order of pole = 2.733e+15
TOP MAIN SOLVE Loop
x[1] = -1.789
y[1] (analytic) = -11.959011480733711631875012693603
y[1] (numeric) = -11.959011480733711631875012693615
absolute error = 1.2e-29
relative error = 1.0034274170011728789145656536416e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.788
y[1] (analytic) = -11.957815639378702545628479001813
y[1] (numeric) = -11.957815639378702545628479001825
absolute error = 1.2e-29
relative error = 1.0035277647601773232921862247763e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.845e+09
Order of pole = 1.336e+16
TOP MAIN SOLVE Loop
x[1] = -1.787
y[1] (analytic) = -11.956619917601849952817434461014
y[1] (numeric) = -11.956619917601849952817434461025
absolute error = 1.1e-29
relative error = 9.1999244567492113833145212090329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.287e+09
Order of pole = 2.800e+16
TOP MAIN SOLVE Loop
x[1] = -1.786
y[1] (analytic) = -11.95542431539119663566338879495
y[1] (numeric) = -11.955424315391196635663388794961
absolute error = 1.1e-29
relative error = 9.2008444951960419472754863558949e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.149e+09
Order of pole = 4.620e+15
TOP MAIN SOLVE Loop
x[1] = -1.785
y[1] (analytic) = -11.954228832734786572049845480323
y[1] (numeric) = -11.954228832734786572049845480334
absolute error = 1.1e-29
relative error = 9.2017646256513175398705751277031e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.759e+09
Order of pole = 2.973e+15
TOP MAIN SOLVE Loop
x[1] = -1.784
y[1] (analytic) = -11.953033469620664935402741525524
y[1] (numeric) = -11.953033469620664935402741525535
absolute error = 1.1e-29
relative error = 9.2026848481242394656602112042050e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.754e+09
Order of pole = 3.452e+15
TOP MAIN SOLVE Loop
x[1] = -1.783
y[1] (analytic) = -11.951838226036878094570899204794
y[1] (numeric) = -11.951838226036878094570899204805
absolute error = 1.1e-29
relative error = 9.2036051626240099493812823639075e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.782
y[1] (analytic) = -11.950643101971473613706489746613
y[1] (numeric) = -11.950643101971473613706489746624
absolute error = 1.1e-29
relative error = 9.2045255691598321360391627315220e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.796e+09
Order of pole = 2.808e+15
TOP MAIN SOLVE Loop
x[1] = -1.781
y[1] (analytic) = -11.949448097412500252145508975122
y[1] (numeric) = -11.949448097412500252145508975133
absolute error = 1.1e-29
relative error = 9.2054460677409100909997442280949e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.78
y[1] (analytic) = -11.948253212348007964288264903384
y[1] (numeric) = -11.948253212348007964288264903395
absolute error = 1.1e-29
relative error = 9.2063666583764488000814772247429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.400e+09
Order of pole = 2.043e+15
TOP MAIN SOLVE Loop
x[1] = -1.779
y[1] (analytic) = -11.947058446766047899479877277285
y[1] (numeric) = -11.947058446766047899479877277296
absolute error = 1.1e-29
relative error = 9.2072873410756541696474204009159e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.797e+09
Order of pole = 3.268e+15
TOP MAIN SOLVE Loop
x[1] = -1.778
y[1] (analytic) = -11.945863800654672401890789068887
y[1] (numeric) = -11.945863800654672401890789068899
absolute error = 1.2e-29
relative error = 1.0045317944561163301851599790658e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.777
y[1] (analytic) = -11.944669274001935010397289918036
y[1] (numeric) = -11.944669274001935010397289918048
absolute error = 1.2e-29
relative error = 1.0046322526583883402501356879898e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=854.5MB, alloc=4.5MB, time=37.76
x[1] = -1.776
y[1] (analytic) = -11.943474866795890458462051521021
y[1] (numeric) = -11.943474866795890458462051521032
absolute error = 1.1e-29
relative error = 9.2100499416473431149835272094016e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.790e+09
Order of pole = 2.330e+15
TOP MAIN SOLVE Loop
x[1] = -1.775
y[1] (analytic) = -11.942280579024594674014674965101
y[1] (numeric) = -11.942280579024594674014674965112
absolute error = 1.1e-29
relative error = 9.2109709926932926042313246347106e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.774
y[1] (analytic) = -11.941086410676104779332250007706
y[1] (numeric) = -11.941086410676104779332250007717
absolute error = 1.1e-29
relative error = 9.2118921358489520971701397336960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.773
y[1] (analytic) = -11.939892361738479090919926299104
y[1] (numeric) = -11.939892361738479090919926299115
absolute error = 1.1e-29
relative error = 9.2128133711235330253642436287128e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.069e+09
Order of pole = 4.332e+15
TOP MAIN SOLVE Loop
x[1] = -1.772
y[1] (analytic) = -11.938698432199777119391496547355
y[1] (numeric) = -11.938698432199777119391496547366
absolute error = 1.1e-29
relative error = 9.2137346985262477415671225623259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.771
y[1] (analytic) = -11.937504622048059569349991624349
y[1] (numeric) = -11.93750462204805956934999162436
absolute error = 1.1e-29
relative error = 9.2146561180663095198136014249225e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.800e+09
Order of pole = 2.900e+15
TOP MAIN SOLVE Loop
x[1] = -1.77
y[1] (analytic) = -11.936310931271388339268287611736
y[1] (numeric) = -11.936310931271388339268287611747
absolute error = 1.1e-29
relative error = 9.2155776297529325555119764951376e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.769
y[1] (analytic) = -11.935117359857826521369724785558
y[1] (numeric) = -11.935117359857826521369724785569
absolute error = 1.1e-29
relative error = 9.2164992335953319655361573940119e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.768
y[1] (analytic) = -11.933923907795438401508738538378
y[1] (numeric) = -11.933923907795438401508738538389
absolute error = 1.1e-29
relative error = 9.2174209296027237883178182538109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.945e+09
Order of pole = 3.843e+15
TOP MAIN SOLVE Loop
x[1] = -1.767
y[1] (analytic) = -11.932730575072289459051502237731
y[1] (numeric) = -11.932730575072289459051502237742
absolute error = 1.1e-29
relative error = 9.2183427177843249839385581024144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.766
y[1] (analytic) = -11.931537361676446366756582019681
y[1] (numeric) = -11.931537361676446366756582019692
absolute error = 1.1e-29
relative error = 9.2192645981493534342220704642128e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.765
y[1] (analytic) = -11.930344267595976990655603516311
y[1] (numeric) = -11.930344267595976990655603516322
absolute error = 1.1e-29
relative error = 9.2201865707070279428263221784184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.357e+09
Order of pole = 5.664e+14
TOP MAIN SOLVE Loop
x[1] = -1.764
y[1] (analytic) = -11.929151292818950389933930515936
y[1] (numeric) = -11.929151292818950389933930515947
absolute error = 1.1e-29
relative error = 9.2211086354665682353357414357247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.081e+09
Order of pole = 1.319e+16
TOP MAIN SOLVE Loop
x[1] = -1.763
y[1] (analytic) = -11.927958437333436816811355554862
y[1] (numeric) = -11.927958437333436816811355554873
absolute error = 1.1e-29
relative error = 9.2220307924371949593534150342236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.762
y[1] (analytic) = -11.926765701127507716422802439479
y[1] (numeric) = -11.926765701127507716422802439491
absolute error = 1.2e-29
relative error = 1.0061403318139777837738139842383e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=858.3MB, alloc=4.5MB, time=37.92
TOP MAIN SOLVE Loop
x[1] = -1.761
y[1] (analytic) = -11.925573084189235726699040697518
y[1] (numeric) = -11.925573084189235726699040697529
absolute error = 1.1e-29
relative error = 9.2238753830485949029724135619301e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.76
y[1] (analytic) = -11.92438058650669467824741195725
y[1] (numeric) = -11.924380586506694678247411957261
absolute error = 1.1e-29
relative error = 9.2247978167078140287031095157612e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.116e+09
Order of pole = 2.990e+15
TOP MAIN SOLVE Loop
x[1] = -1.759
y[1] (analytic) = -11.923188208067959594232568253469
y[1] (numeric) = -11.92318820806795959423256825348
absolute error = 1.1e-29
relative error = 9.2257203426150113983852609214793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.303e+09
Order of pole = 1.179e+16
TOP MAIN SOLVE Loop
x[1] = -1.758
y[1] (analytic) = -11.921995948861106690257222259033
y[1] (numeric) = -11.921995948861106690257222259044
absolute error = 1.1e-29
relative error = 9.2266429607794122710985291918023e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.757
y[1] (analytic) = -11.920803808874213374242909440795
y[1] (numeric) = -11.920803808874213374242909440806
absolute error = 1.1e-29
relative error = 9.2275656712102428284946115385686e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.168e+09
Order of pole = 4.371e+15
TOP MAIN SOLVE Loop
x[1] = -1.756
y[1] (analytic) = -11.919611788095358246310762138718
y[1] (numeric) = -11.919611788095358246310762138729
absolute error = 1.1e-29
relative error = 9.2284884739167301748895027893318e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.510e+09
Order of pole = 7.250e+15
TOP MAIN SOLVE Loop
x[1] = -1.755
y[1] (analytic) = -11.918419886512621098662295566987
y[1] (numeric) = -11.918419886512621098662295566998
absolute error = 1.1e-29
relative error = 9.2294113689081023373557664305972e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.754
y[1] (analytic) = -11.917228104114082915460205735923
y[1] (numeric) = -11.917228104114082915460205735935
absolute error = 1.2e-29
relative error = 1.0069455661302096289979798049410e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.753
y[1] (analytic) = -11.916036440887825872709179293516
y[1] (numeric) = -11.916036440887825872709179293528
absolute error = 1.2e-29
relative error = 1.0070462657217183090686398885878e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.752
y[1] (analytic) = -11.914844896821933338136715285366
y[1] (numeric) = -11.914844896821933338136715285378
absolute error = 1.2e-29
relative error = 1.0071469753836896547485352800661e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.324e+08
Order of pole = 9.236e+14
TOP MAIN SOLVE Loop
x[1] = -1.751
y[1] (analytic) = -11.913653471904489871073958831863
y[1] (numeric) = -11.913653471904489871073958831875
absolute error = 1.2e-29
relative error = 1.0072476951171307626582186833580e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.75
y[1] (analytic) = -11.912462166123581222336546721397
y[1] (numeric) = -11.912462166123581222336546721409
absolute error = 1.2e-29
relative error = 1.0073484249230488301329405086729e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.472e+09
Order of pole = 7.855e+15
TOP MAIN SOLVE Loop
x[1] = -1.749
y[1] (analytic) = -11.911270979467294334105464918417
y[1] (numeric) = -11.911270979467294334105464918428
absolute error = 1.1e-29
relative error = 9.2349506773558022562999410865669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.748
y[1] (analytic) = -11.910079911923717339807917985139
y[1] (numeric) = -11.91007991192371733980791798515
absolute error = 1.1e-29
relative error = 9.2358742185998304202305390769166e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=862.1MB, alloc=4.5MB, time=38.09
x[1] = -1.747
y[1] (analytic) = -11.908888963480939563998210415721
y[1] (numeric) = -11.908888963480939563998210415732
absolute error = 1.1e-29
relative error = 9.2367978522026008471250597835591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.746
y[1] (analytic) = -11.907698134127051522238639881706
y[1] (numeric) = -11.907698134127051522238639881718
absolute error = 1.2e-29
relative error = 1.0077514448916381679656986642326e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.358e+09
Order of pole = 4.337e+16
TOP MAIN SOLVE Loop
x[1] = -1.745
y[1] (analytic) = -11.906507423850144920980402387547
y[1] (numeric) = -11.906507423850144920980402387559
absolute error = 1.2e-29
relative error = 1.0078522250750525190138830146907e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.362e+09
Order of pole = 5.447e+15
TOP MAIN SOLVE Loop
x[1] = -1.744
y[1] (analytic) = -11.905316832638312657444509335017
y[1] (numeric) = -11.905316832638312657444509335029
absolute error = 1.2e-29
relative error = 1.0079530153369891292113611003794e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.659e+09
Order of pole = 6.987e+15
TOP MAIN SOLVE Loop
x[1] = -1.743
y[1] (analytic) = -11.904126360479648819502716495322
y[1] (numeric) = -11.904126360479648819502716495334
absolute error = 1.2e-29
relative error = 1.0080538156784559011783389421231e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.157e+09
Order of pole = 4.954e+15
TOP MAIN SOLVE Loop
x[1] = -1.742
y[1] (analytic) = -11.902936007362248685558464887718
y[1] (numeric) = -11.90293600736224868555846488773
absolute error = 1.2e-29
relative error = 1.0081546261004608383303242624375e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.721e+09
Order of pole = 2.221e+15
TOP MAIN SOLVE Loop
x[1] = -1.741
y[1] (analytic) = -11.901745773274208724427833563448
y[1] (numeric) = -11.90174577327420872442783356346
absolute error = 1.2e-29
relative error = 1.0082554466040120448882065196927e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.74
y[1] (analytic) = -11.900555658203626595220504293801
y[1] (numeric) = -11.900555658203626595220504293813
absolute error = 1.2e-29
relative error = 1.0083562771901177258883379503309e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.739
y[1] (analytic) = -11.899365662138601147220738161114
y[1] (numeric) = -11.899365662138601147220738161126
absolute error = 1.2e-29
relative error = 1.0084571178597861871926156192377e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.087e+09
Order of pole = 4.556e+15
TOP MAIN SOLVE Loop
x[1] = -1.738
y[1] (analytic) = -11.898175785067232419768364051509
y[1] (numeric) = -11.898175785067232419768364051521
absolute error = 1.2e-29
relative error = 1.0085579686140258354985644783702e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 2.342e+15
TOP MAIN SOLVE Loop
x[1] = -1.737
y[1] (analytic) = -11.896986026977621642139779048199
y[1] (numeric) = -11.896986026977621642139779048211
absolute error = 1.2e-29
relative error = 1.0086588294538451783494214337400e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.808e+09
Order of pole = 9.242e+15
TOP MAIN SOLVE Loop
x[1] = -1.736
y[1] (analytic) = -11.895796387857871233428960724147
y[1] (numeric) = -11.895796387857871233428960724159
absolute error = 1.2e-29
relative error = 1.0087597003802528241442204208546e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.735
y[1] (analytic) = -11.894606867696084802428491332911
y[1] (numeric) = -11.894606867696084802428491332923
absolute error = 1.2e-29
relative error = 1.0088605813942574821478784887157e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.794e+08
Order of pole = 2.888e+15
TOP MAIN SOLVE Loop
x[1] = -1.734
y[1] (analytic) = -11.893417466480367147510593896468
y[1] (numeric) = -11.89341746648036714751059389648
absolute error = 1.2e-29
relative error = 1.0089614724968679625012828924767e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.733
y[1] (analytic) = -11.892228184198824256508180188838
memory used=865.9MB, alloc=4.5MB, time=38.26
y[1] (numeric) = -11.89222818419882425650818018885
absolute error = 1.2e-29
relative error = 1.0090623736890931762313791948604e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.732
y[1] (analytic) = -11.891039020839563306595910614313
y[1] (numeric) = -11.891039020839563306595910614326
absolute error = 1.3e-29
relative error = 1.0932602253862706465330320744732e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.731
y[1] (analytic) = -11.889849976390692664171265979109
y[1] (numeric) = -11.889849976390692664171265979121
absolute error = 1.2e-29
relative error = 1.0092642063464239524202569548617e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.73
y[1] (analytic) = -11.888661050840321884735631155233
y[1] (numeric) = -11.888661050840321884735631155245
absolute error = 1.2e-29
relative error = 1.0093651378135478414540281131796e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 3.743e+15
TOP MAIN SOLVE Loop
x[1] = -1.729
y[1] (analytic) = -11.887472244176561712775390635407
y[1] (numeric) = -11.887472244176561712775390635419
absolute error = 1.2e-29
relative error = 1.0094660793743231170346538372878e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.728
y[1] (analytic) = -11.886283556387524081643035977827
y[1] (numeric) = -11.886283556387524081643035977839
absolute error = 1.2e-29
relative error = 1.0095670310297591947707280626660e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.727
y[1] (analytic) = -11.885094987461322113438285139591
y[1] (numeric) = -11.885094987461322113438285139603
absolute error = 1.2e-29
relative error = 1.0096679927808655912174528304705e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.726
y[1] (analytic) = -11.883906537386070118889213697596
y[1] (numeric) = -11.883906537386070118889213697608
absolute error = 1.2e-29
relative error = 1.0097689646286519238867334530947e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.802e+09
Order of pole = 8.985e+15
TOP MAIN SOLVE Loop
x[1] = -1.725
y[1] (analytic) = -11.882718206149883597233397955722
y[1] (numeric) = -11.882718206149883597233397955734
absolute error = 1.2e-29
relative error = 1.0098699465741279112572746892966e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.724
y[1] (analytic) = -11.881529993740879236099069937105
y[1] (numeric) = -11.881529993740879236099069937117
absolute error = 1.2e-29
relative error = 1.0099709386183033727846779289941e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.789e+09
Order of pole = 3.310e+15
TOP MAIN SOLVE Loop
x[1] = -1.723
y[1] (analytic) = -11.880341900147174911386284260323
y[1] (numeric) = -11.880341900147174911386284260335
absolute error = 1.2e-29
relative error = 1.0100719407621882289115393878298e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.846e+09
Order of pole = 1.131e+15
TOP MAIN SOLVE Loop
x[1] = -1.722
y[1] (analytic) = -11.879153925356889687148096898298
y[1] (numeric) = -11.87915392535688968714809689831
absolute error = 1.2e-29
relative error = 1.0101729530067925010775493116048e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 4.766e+15
TOP MAIN SOLVE Loop
x[1] = -1.721
y[1] (analytic) = -11.877966069358143815471755818726
y[1] (numeric) = -11.877966069358143815471755818738
absolute error = 1.2e-29
relative error = 1.0102739753531263117295921906847e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.134e+10
Order of pole = 7.520e+16
TOP MAIN SOLVE Loop
x[1] = -1.72
y[1] (analytic) = -11.876778332139058736359903504851
y[1] (numeric) = -11.876778332139058736359903504862
absolute error = 1.1e-29
relative error = 9.2617709048534989397086065243642e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.440e+09
Order of pole = 8.794e+14
TOP MAIN SOLVE Loop
x[1] = -1.719
y[1] (analytic) = -11.875590713687757077611791355391
y[1] (numeric) = -11.875590713687757077611791355402
absolute error = 1.1e-29
relative error = 9.2626971282543824809456982640451e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=869.7MB, alloc=4.5MB, time=38.43
x[1] = -1.718
y[1] (analytic) = -11.874403213992362654704505962434
y[1] (numeric) = -11.874403213992362654704505962446
absolute error = 1.2e-29
relative error = 1.0105771030126077143908099172036e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.362e+09
Order of pole = 9.112e+14
TOP MAIN SOLVE Loop
x[1] = -1.717
y[1] (analytic) = -11.87321583304100047067420726611
y[1] (numeric) = -11.873215833041000470674207266122
absolute error = 1.2e-29
relative error = 1.0106781657759629239532784834832e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.295e+09
Order of pole = 1.025e+16
TOP MAIN SOLVE Loop
x[1] = -1.716
y[1] (analytic) = -11.872028570821796715997378584852
y[1] (numeric) = -11.872028570821796715997378584863
absolute error = 1.1e-29
relative error = 9.2654763542559148305621981188289e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.715
y[1] (analytic) = -11.870841427322878768472088520059
y[1] (numeric) = -11.870841427322878768472088520071
absolute error = 1.2e-29
relative error = 1.0108803216240290703262685188242e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.777e+08
Order of pole = 1.111e+15
TOP MAIN SOLVE Loop
x[1] = -1.714
y[1] (analytic) = -11.869654402532375193099264733986
y[1] (numeric) = -11.869654402532375193099264733998
absolute error = 1.2e-29
relative error = 1.0109814147107615656191360836835e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.595e+09
Order of pole = 9.540e+15
TOP MAIN SOLVE Loop
x[1] = -1.713
y[1] (analytic) = -11.868467496438415741963979599647
y[1] (numeric) = -11.868467496438415741963979599659
absolute error = 1.2e-29
relative error = 1.0110825179073082164444644301320e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.364e+09
Order of pole = 1.115e+15
TOP MAIN SOLVE Loop
x[1] = -1.712
y[1] (analytic) = -11.867280709029131354116747721569
y[1] (numeric) = -11.867280709029131354116747721581
absolute error = 1.2e-29
relative error = 1.0111836312146800547685625930613e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.711
y[1] (analytic) = -11.8660940402926541554548353262
y[1] (numeric) = -11.866094040292654155454835326211
absolute error = 1.1e-29
relative error = 9.2701102508106419586049226939010e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.71
y[1] (analytic) = -11.864907490217117458603581520778
y[1] (numeric) = -11.86490749021711745860358152079
absolute error = 1.2e-29
relative error = 1.0113858881659439273296756349050e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.457e+09
Order of pole = 5.168e+15
TOP MAIN SOLVE Loop
x[1] = -1.709
y[1] (analytic) = -11.863721058790655762797731419494
y[1] (numeric) = -11.863721058790655762797731419505
absolute error = 1.1e-29
relative error = 9.2719644582753698682426348785615e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.163e+09
Order of pole = 1.889e+15
TOP MAIN SOLVE Loop
x[1] = -1.708
y[1] (analytic) = -11.86253474600140475376278113573
y[1] (numeric) = -11.862534746001404753762781135741
absolute error = 1.1e-29
relative error = 9.2728917010825650626499789643042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.446e+09
Order of pole = 2.865e+15
TOP MAIN SOLVE Loop
x[1] = -1.707
y[1] (analytic) = -11.861348551837501303596334639224
y[1] (numeric) = -11.861348551837501303596334639235
absolute error = 1.1e-29
relative error = 9.2738190366186773451570712113259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.706
y[1] (analytic) = -11.860162476287083470649472476942
y[1] (numeric) = -11.860162476287083470649472476953
absolute error = 1.1e-29
relative error = 9.2747464648929800711327622408345e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.705
y[1] (analytic) = -11.858976519338290499408132356492
y[1] (numeric) = -11.858976519338290499408132356503
absolute error = 1.1e-29
relative error = 9.2756739859147475233278078815422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=873.6MB, alloc=4.5MB, time=38.59
x[1] = -1.704
y[1] (analytic) = -11.857790680979262820374501590884
y[1] (numeric) = -11.857790680979262820374501590895
absolute error = 1.1e-29
relative error = 9.2766015996932549119676119972499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.531e+09
Order of pole = 1.409e+15
TOP MAIN SOLVE Loop
x[1] = -1.703
y[1] (analytic) = -11.856604961198142049948421403453
y[1] (numeric) = -11.856604961198142049948421403464
absolute error = 1.1e-29
relative error = 9.2775293062377783748449785891793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.702
y[1] (analytic) = -11.855419359983070990308803091759
y[1] (numeric) = -11.85541935998307099030880309177
absolute error = 1.1e-29
relative error = 9.2784571055575949774128731739776e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.701
y[1] (analytic) = -11.854233877322193629295056049277
y[1] (numeric) = -11.854233877322193629295056049288
absolute error = 1.1e-29
relative error = 9.2793849976619827128771934383248e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.342e+09
Order of pole = 9.046e+15
TOP MAIN SOLVE Loop
x[1] = -1.7
y[1] (analytic) = -11.853048513203655140288527643693
y[1] (numeric) = -11.853048513203655140288527643703
absolute error = 1.0e-29
relative error = 8.4366481659638368202632265191539e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.500e+09
Order of pole = 2.481e+15
TOP MAIN SOLVE Loop
x[1] = -1.699
y[1] (analytic) = -11.851863267615601882093954950616
y[1] (numeric) = -11.851863267615601882093954950626
absolute error = 1.0e-29
relative error = 8.4374918729650801769455013398396e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.698
y[1] (analytic) = -11.85067814054618139882092834153
y[1] (numeric) = -11.85067814054618139882092834154
absolute error = 1.0e-29
relative error = 8.4383356643412423335910102281270e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.436e+09
Order of pole = 5.503e+15
TOP MAIN SOLVE Loop
x[1] = -1.697
y[1] (analytic) = -11.84949313198354241976536692479
y[1] (numeric) = -11.8494931319835424197653669248
absolute error = 1.0e-29
relative error = 8.4391795401007612039684063452747e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.696
y[1] (analytic) = -11.848308241915834859291005838483
y[1] (numeric) = -11.848308241915834859291005838492
absolute error = 9e-30
relative error = 7.5960211502268679911119196237488e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.990e+09
Order of pole = 3.107e+15
TOP MAIN SOLVE Loop
x[1] = -1.695
y[1] (analytic) = -11.847123470331209816710895393962
y[1] (numeric) = -11.847123470331209816710895393972
absolute error = 1.0e-29
relative error = 8.4408675448036249602456996898455e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.694
y[1] (analytic) = -11.845938817217819576168912068886
y[1] (numeric) = -11.845938817217819576168912068896
absolute error = 1.0e-29
relative error = 8.4417116737638498931883011859037e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.073e+09
Order of pole = 1.450e+16
TOP MAIN SOLVE Loop
x[1] = -1.693
y[1] (analytic) = -11.844754282563817606521281348553
y[1] (numeric) = -11.844754282563817606521281348563
absolute error = 1.0e-29
relative error = 8.4425558871411916341169989186595e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.692
y[1] (analytic) = -11.843569866357358561218112414367
y[1] (numeric) = -11.843569866357358561218112414377
absolute error = 1.0e-29
relative error = 8.4434001849440923168122454088800e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.691
y[1] (analytic) = -11.842385568586598278184944678238
y[1] (numeric) = -11.842385568586598278184944678249
absolute error = 1.1e-29
relative error = 9.2886690238990944112410916283994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.679e+09
Order of pole = 1.079e+16
TOP MAIN SOLVE Loop
x[1] = -1.69
y[1] (analytic) = -11.841201389239693779704306161743
y[1] (numeric) = -11.841201389239693779704306161754
absolute error = 1.1e-29
relative error = 9.2895979372463775903852326444021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.546e+09
Order of pole = 3.776e+15
TOP MAIN SOLVE Loop
memory used=877.4MB, alloc=4.5MB, time=38.76
x[1] = -1.689
y[1] (analytic) = -11.840017328304803272297283718847
y[1] (numeric) = -11.840017328304803272297283718858
absolute error = 1.1e-29
relative error = 9.2905269434896402194064657337817e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.908e+08
Order of pole = 3.526e+15
TOP MAIN SOLVE Loop
x[1] = -1.688
y[1] (analytic) = -11.83883338577008614660510510102
y[1] (numeric) = -11.838833385770086146605105101031
absolute error = 1.1e-29
relative error = 9.2914560426381723607451589054462e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.687
y[1] (analytic) = -11.837649561623702977270732863547
y[1] (numeric) = -11.837649561623702977270732863558
absolute error = 1.1e-29
relative error = 9.2923852347012650058943760656901e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.686
y[1] (analytic) = -11.836465855853815522820470111861
y[1] (numeric) = -11.836465855853815522820470111872
absolute error = 1.1e-29
relative error = 9.2933145196882100754927869332006e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.685
y[1] (analytic) = -11.835282268448586725545578086707
y[1] (numeric) = -11.835282268448586725545578086718
absolute error = 1.1e-29
relative error = 9.2942438976083004194175862455224e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.684
y[1] (analytic) = -11.834098799396180711383905586956
y[1] (numeric) = -11.834098799396180711383905586967
absolute error = 1.1e-29
relative error = 9.2951733684708298168774222579066e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.077e+09
Order of pole = 3.832e+15
TOP MAIN SOLVE Loop
x[1] = -1.683
y[1] (analytic) = -11.832915448684762789801530228886
y[1] (numeric) = -11.832915448684762789801530228896
absolute error = 1.0e-29
relative error = 8.4510026657137208877321223049766e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.792e+08
Order of pole = 1.320e+15
TOP MAIN SOLVE Loop
x[1] = -1.682
y[1] (analytic) = -11.831732216302499453674411540739
y[1] (numeric) = -11.831732216302499453674411540749
absolute error = 1.0e-29
relative error = 8.4518478082367141240470009451162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.681
y[1] (analytic) = -11.83054910223755837917005589139
y[1] (numeric) = -11.8305491022375583791700558914
absolute error = 1.0e-29
relative error = 8.4526930352781855131610859178421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.68
y[1] (analytic) = -11.829366106478108425629193251917
y[1] (numeric) = -11.829366106478108425629193251927
absolute error = 1.0e-29
relative error = 8.4535383468465873254961346729769e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.962e+09
Order of pole = 3.531e+15
TOP MAIN SOLVE Loop
x[1] = -1.679
y[1] (analytic) = -11.828183229012319635447465788912
y[1] (numeric) = -11.828183229012319635447465788923
absolute error = 1.1e-29
relative error = 9.2998221172454099444175305566384e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.678
y[1] (analytic) = -11.827000469828363233957128288342
y[1] (numeric) = -11.827000469828363233957128288352
absolute error = 1.0e-29
relative error = 8.4552292235979955279472091697461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.677
y[1] (analytic) = -11.825817828914411629308760408765
y[1] (numeric) = -11.825817828914411629308760408775
absolute error = 1.0e-29
relative error = 8.4560747887979106855914075754910e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.676
y[1] (analytic) = -11.824635306258638412352990762745
y[1] (numeric) = -11.824635306258638412352990762755
absolute error = 1.0e-29
relative error = 8.4569204385585738016820027672884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.247e+08
Order of pole = 1.685e+15
TOP MAIN SOLVE Loop
memory used=881.2MB, alloc=4.5MB, time=38.94
x[1] = -1.675
y[1] (analytic) = -11.823452901849218356522232825256
y[1] (numeric) = -11.823452901849218356522232825267
absolute error = 1.1e-29
relative error = 9.3035427901772855112159402861242e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.674
y[1] (analytic) = -11.82227061567432741771243266791
y[1] (numeric) = -11.822270615674327417712432667921
absolute error = 1.1e-29
relative error = 9.3044731909755678198840559177105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.673
y[1] (analytic) = -11.821088447722142734164828517814
y[1] (numeric) = -11.821088447722142734164828517825
absolute error = 1.1e-29
relative error = 9.3054036848185821158451263654461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.672
y[1] (analytic) = -11.819906397980842626347722139887
y[1] (numeric) = -11.819906397980842626347722139898
absolute error = 1.1e-29
relative error = 9.3063342717156333375370487043031e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.671
y[1] (analytic) = -11.818724466438606596838262041444
y[1] (numeric) = -11.818724466438606596838262041455
absolute error = 1.1e-29
relative error = 9.3072649516760273539380900420117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.278e+09
Order of pole = 2.451e+15
TOP MAIN SOLVE Loop
x[1] = -1.67
y[1] (analytic) = -11.817542653083615330204238497868
y[1] (numeric) = -11.817542653083615330204238497879
absolute error = 1.1e-29
relative error = 9.3081957247090709646599462089219e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.524e+09
Order of pole = 2.756e+15
TOP MAIN SOLVE Loop
x[1] = -1.669
y[1] (analytic) = -11.816360957904050692885890398191
y[1] (numeric) = -11.816360957904050692885890398202
absolute error = 1.1e-29
relative error = 9.3091265908240719000408097541967e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.675e+09
Order of pole = 3.051e+15
TOP MAIN SOLVE Loop
x[1] = -1.668
y[1] (analytic) = -11.815179380888095733077723909397
y[1] (numeric) = -11.815179380888095733077723909408
absolute error = 1.1e-29
relative error = 9.3100575500303388212384472492718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.518e+08
Order of pole = 1.356e+15
TOP MAIN SOLVE Loop
x[1] = -1.667
y[1] (analytic) = -11.813997922023934680610342958268
y[1] (numeric) = -11.813997922023934680610342958279
absolute error = 1.1e-29
relative error = 9.3109886023371813203232858995119e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.666
y[1] (analytic) = -11.812816581299752946832291529591
y[1] (numeric) = -11.812816581299752946832291529602
absolute error = 1.1e-29
relative error = 9.3119197477539099203715094649926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.316e+09
Order of pole = 5.454e+16
TOP MAIN SOLVE Loop
x[1] = -1.665
y[1] (analytic) = -11.811635358703737124491907779549
y[1] (numeric) = -11.81163535870373712449190777956
absolute error = 1.1e-29
relative error = 9.3128509862898360755581634913368e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.664
y[1] (analytic) = -11.8104542542240749876191899631
y[1] (numeric) = -11.810454254224074987619189963111
absolute error = 1.1e-29
relative error = 9.3137823179542721712502698515475e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.421e+09
Order of pole = 5.380e+15
TOP MAIN SOLVE Loop
x[1] = -1.663
y[1] (analytic) = -11.809273267848955491407674174184
y[1] (numeric) = -11.809273267848955491407674174195
absolute error = 1.1e-29
relative error = 9.3147137427565315240999505997512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.662
y[1] (analytic) = -11.808092399566568772096323897557
y[1] (numeric) = -11.808092399566568772096323897567
absolute error = 1.0e-29
relative error = 8.4687684188235712564886919434537e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.661
y[1] (analytic) = -11.80691164936510614685143137108
y[1] (numeric) = -11.806911649365106146851431371091
absolute error = 1.1e-29
relative error = 9.3165768718117779248648326956500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.251e+09
Order of pole = 4.649e+15
memory used=885.0MB, alloc=4.5MB, time=39.10
TOP MAIN SOLVE Loop
x[1] = -1.66
y[1] (analytic) = -11.805731017232760113648530757291
y[1] (numeric) = -11.805731017232760113648530757302
absolute error = 1.1e-29
relative error = 9.3175085760833962633480241264594e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.659
y[1] (analytic) = -11.804550503157724351154323123054
y[1] (numeric) = -11.804550503157724351154323123065
absolute error = 1.1e-29
relative error = 9.3184403735301004403110830173261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.658
y[1] (analytic) = -11.803370107128193718608613226132
y[1] (numeric) = -11.803370107128193718608613226143
absolute error = 1.1e-29
relative error = 9.3193722641612084302288161166054e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.108e+09
Order of pole = 1.918e+15
TOP MAIN SOLVE Loop
x[1] = -1.657
y[1] (analytic) = -11.802189829132364255706258107485
y[1] (numeric) = -11.802189829132364255706258107496
absolute error = 1.1e-29
relative error = 9.3203042479860391394200690787366e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.710e+09
Order of pole = 2.237e+15
TOP MAIN SOLVE Loop
x[1] = -1.656
y[1] (analytic) = -11.80100966915843318247912748812
y[1] (numeric) = -11.801009669158433182479127488131
absolute error = 1.1e-29
relative error = 9.3212363250139124061409155275093e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.560e+09
Order of pole = 3.516e+15
TOP MAIN SOLVE Loop
x[1] = -1.655
y[1] (analytic) = -11.799829627194598899178075969314
y[1] (numeric) = -11.799829627194598899178075969325
absolute error = 1.1e-29
relative error = 9.3221684952541490006778554386992e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.654
y[1] (analytic) = -11.798649703229060986154927035021
y[1] (numeric) = -11.798649703229060986154927035032
absolute error = 1.1e-29
relative error = 9.3231007587160706254410228430138e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.653
y[1] (analytic) = -11.797469897250020203744468855294
y[1] (numeric) = -11.797469897250020203744468855305
absolute error = 1.1e-29
relative error = 9.3240331154089999150574028502697e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.800e+09
Order of pole = 3.423e+15
TOP MAIN SOLVE Loop
x[1] = -1.652
y[1] (analytic) = -11.796290209245678492146461889532
y[1] (numeric) = -11.796290209245678492146461889543
absolute error = 1.1e-29
relative error = 9.3249655653422604364640579957418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.651
y[1] (analytic) = -11.795110639204238971307658288384
y[1] (numeric) = -11.795110639204238971307658288394
absolute error = 1.0e-29
relative error = 8.4780891895683424445466944632804e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.589e+09
Order of pole = 2.643e+15
TOP MAIN SOLVE Loop
x[1] = -1.65
y[1] (analytic) = -11.793931187113905940803833093111
y[1] (numeric) = -11.793931187113905940803833093121
absolute error = 1.0e-29
relative error = 8.4789370408791582768238675549436e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.564e+09
Order of pole = 2.360e+15
TOP MAIN SOLVE Loop
x[1] = -1.649
y[1] (analytic) = -11.792751852962884879721827231253
y[1] (numeric) = -11.792751852962884879721827231263
absolute error = 1.0e-29
relative error = 8.4797849769793445885504321123911e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.648
y[1] (analytic) = -11.791572636739382446541602307395
y[1] (numeric) = -11.791572636739382446541602307405
absolute error = 1.0e-29
relative error = 8.4806329978773807407353173870591e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.889e+09
Order of pole = 3.395e+15
TOP MAIN SOLVE Loop
x[1] = -1.647
y[1] (analytic) = -11.790393538431606479018307187869
y[1] (numeric) = -11.790393538431606479018307187879
absolute error = 1.0e-29
relative error = 8.4814811035817469423659517416157e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=888.8MB, alloc=4.5MB, time=39.27
x[1] = -1.646
y[1] (analytic) = -11.789214558027765994064356378208
y[1] (numeric) = -11.789214558027765994064356378217
absolute error = 9e-30
relative error = 7.6340963646908318254437582659149e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.662e+09
Order of pole = 7.797e+15
TOP MAIN SOLVE Loop
x[1] = -1.645
y[1] (analytic) = -11.788035695516071187631520192169
y[1] (numeric) = -11.788035695516071187631520192178
absolute error = 9e-30
relative error = 7.6348598124990551132839479457766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.644
y[1] (analytic) = -11.786856950884733434593026711157
y[1] (numeric) = -11.786856950884733434593026711166
absolute error = 9e-30
relative error = 7.6356233366558765897385205505111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.735e+08
Order of pole = 1.573e+15
TOP MAIN SOLVE Loop
x[1] = -1.643
y[1] (analytic) = -11.785678324121965288625675532856
y[1] (numeric) = -11.785678324121965288625675532865
absolute error = 9e-30
relative error = 7.6363869371689314963820535459732e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.952e+09
Order of pole = 2.855e+15
TOP MAIN SOLVE Loop
x[1] = -1.642
y[1] (analytic) = -11.7844998152159804820919633079
y[1] (numeric) = -11.784499815215980482091963307909
absolute error = 9e-30
relative error = 7.6371506140458558383514593362088e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.440e+09
Order of pole = 5.461e+15
TOP MAIN SOLVE Loop
x[1] = -1.641
y[1] (analytic) = -11.783321424154993925922221063398
y[1] (numeric) = -11.783321424154993925922221063407
absolute error = 9e-30
relative error = 7.6379143672942863844223453148888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.64
y[1] (analytic) = -11.782143150927221709496763312141
y[1] (numeric) = -11.78214315092722170949676331215
absolute error = 9e-30
relative error = 7.6386781969218606670853815531280e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.838e+09
Order of pole = 3.296e+15
TOP MAIN SOLVE Loop
x[1] = -1.639
y[1] (analytic) = -11.780964995520881100528048946306
y[1] (numeric) = -11.780964995520881100528048946316
absolute error = 1.0e-29
relative error = 8.4882690032624633140251956938394e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.638
y[1] (analytic) = -11.779786957924190544942853914485
y[1] (numeric) = -11.779786957924190544942853914494
absolute error = 9e-30
relative error = 7.6402060853449943911841580676980e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.637
y[1] (analytic) = -11.778609038125369666764455680848
y[1] (numeric) = -11.778609038125369666764455680858
absolute error = 1.0e-29
relative error = 8.4899668268398141298488533206080e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.636
y[1] (analytic) = -11.777431236112639267994829465286
y[1] (numeric) = -11.777431236112639267994829465296
absolute error = 1.0e-29
relative error = 8.4908158659737472753076181117325e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.861e+09
Order of pole = 3.260e+15
TOP MAIN SOLVE Loop
x[1] = -1.635
y[1] (analytic) = -11.776253551874221328496856263326
y[1] (numeric) = -11.776253551874221328496856263336
absolute error = 1.0e-29
relative error = 8.4916649900158391512606545626333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.707e+09
Order of pole = 2.734e+15
TOP MAIN SOLVE Loop
x[1] = -1.634
y[1] (analytic) = -11.775075985398339005876542644665
y[1] (numeric) = -11.775075985398339005876542644675
absolute error = 1.0e-29
relative error = 8.4925141989745809981359574665272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.643e+09
Order of pole = 2.492e+15
TOP MAIN SOLVE Loop
x[1] = -1.633
y[1] (analytic) = -11.773898536673216635365252329131
y[1] (numeric) = -11.773898536673216635365252329141
absolute error = 1.0e-29
relative error = 8.4933634928584649055280220334924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.528e+09
Order of pole = 1.418e+15
TOP MAIN SOLVE Loop
x[1] = -1.632
y[1] (analytic) = -11.772721205687079729701949538897
y[1] (numeric) = -11.772721205687079729701949538908
absolute error = 1.1e-29
relative error = 9.3436341588435821935110412651338e-29 %
Correct digits = 30
h = 0.001
memory used=892.6MB, alloc=4.5MB, time=39.44
Complex estimate of poles used for equation 1
Radius of convergence = 2.976e+09
Order of pole = 8.854e+15
TOP MAIN SOLVE Loop
x[1] = -1.631
y[1] (analytic) = -11.771543992428154979015454125778
y[1] (numeric) = -11.771543992428154979015454125789
absolute error = 1.1e-29
relative error = 9.3445685689791946572406982448532e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.589e+09
Order of pole = 1.623e+15
TOP MAIN SOLVE Loop
x[1] = -1.63
y[1] (analytic) = -11.770366896884670250706708472413
y[1] (numeric) = -11.770366896884670250706708472424
absolute error = 1.1e-29
relative error = 9.3455030725604928886337065644304e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.629
y[1] (analytic) = -11.769189919044854589331056166183
y[1] (numeric) = -11.769189919044854589331056166194
absolute error = 1.1e-29
relative error = 9.3464376695968219235108360676416e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.969e+09
Order of pole = 1.388e+16
TOP MAIN SOLVE Loop
x[1] = -1.628
y[1] (analytic) = -11.768013058896938216480532444663
y[1] (numeric) = -11.768013058896938216480532444674
absolute error = 1.1e-29
relative error = 9.3473723600975277322431654118970e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.627
y[1] (analytic) = -11.766836316429152530666166411445
y[1] (numeric) = -11.766836316429152530666166411456
absolute error = 1.1e-29
relative error = 9.3483071440719572198455417720285e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.626
y[1] (analytic) = -11.765659691629730107200295021151
y[1] (numeric) = -11.765659691629730107200295021162
absolute error = 1.1e-29
relative error = 9.3492420215294582260700498905155e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.689e+09
Order of pole = 6.061e+15
TOP MAIN SOLVE Loop
x[1] = -1.625
y[1] (analytic) = -11.764483184486904698078888832456
y[1] (numeric) = -11.764483184486904698078888832467
absolute error = 1.1e-29
relative error = 9.3501769924793795254994904750858e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.431e+09
Order of pole = 2.516e+15
TOP MAIN SOLVE Loop
x[1] = -1.624
y[1] (analytic) = -11.763306794988911231863889527954
y[1] (numeric) = -11.763306794988911231863889527965
absolute error = 1.1e-29
relative error = 9.3511120569310708276408679446181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.959e+09
Order of pole = 3.594e+15
TOP MAIN SOLVE Loop
x[1] = -1.623
y[1] (analytic) = -11.762130523123985813565559199674
y[1] (numeric) = -11.762130523123985813565559199685
absolute error = 1.1e-29
relative error = 9.3520472148938827770188875242934e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 4.417e+15
TOP MAIN SOLVE Loop
x[1] = -1.622
y[1] (analytic) = -11.760954368880365724524841399089
y[1] (numeric) = -11.7609543688803657245248413991
absolute error = 1.1e-29
relative error = 9.3529824663771669532694616909178e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.621
y[1] (analytic) = -11.759778332246289422295733950424
y[1] (numeric) = -11.759778332246289422295733950435
absolute error = 1.1e-29
relative error = 9.3539178113902758712332259693609e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.415e+09
Order of pole = 1.243e+15
TOP MAIN SOLVE Loop
x[1] = -1.62
y[1] (analytic) = -11.758602413209996540527673526102
y[1] (numeric) = -11.758602413209996540527673526113
absolute error = 1.1e-29
relative error = 9.3548532499425629810490640810379e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.619
y[1] (analytic) = -11.757426611759727888847931983136
y[1] (numeric) = -11.757426611759727888847931983147
absolute error = 1.1e-29
relative error = 9.3557887820433826682476424453794e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.618
y[1] (analytic) = -11.756250927883725452744024459307
y[1] (numeric) = -11.756250927883725452744024459318
absolute error = 1.1e-29
relative error = 9.3567244077020902538449540352135e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=896.4MB, alloc=4.5MB, time=39.60
x[1] = -1.617
y[1] (analytic) = -11.755075361570232393446129227938
y[1] (numeric) = -11.755075361570232393446129227949
absolute error = 1.1e-29
relative error = 9.3576601269280419944358715870061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.616
y[1] (analytic) = -11.753899912807493047809519310102
y[1] (numeric) = -11.753899912807493047809519310113
absolute error = 1.1e-29
relative error = 9.3585959397305950822877101668846e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.615
y[1] (analytic) = -11.752724581583752928197005843074
y[1] (numeric) = -11.752724581583752928197005843085
absolute error = 1.1e-29
relative error = 9.3595318461191076454337990933907e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.081e+09
Order of pole = 4.242e+15
TOP MAIN SOLVE Loop
x[1] = -1.614
y[1] (analytic) = -11.75154936788725872236139320386
y[1] (numeric) = -11.751549367887258722361393203871
absolute error = 1.1e-29
relative error = 9.3604678461029387477670632178931e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+09
Order of pole = 1.714e+15
TOP MAIN SOLVE Loop
x[1] = -1.613
y[1] (analytic) = -11.750374271706258293327945886631
y[1] (numeric) = -11.750374271706258293327945886641
absolute error = 1.0e-29
relative error = 8.5103672179013167173941941487194e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.612
y[1] (analytic) = -11.749199293029000679276867132873
y[1] (numeric) = -11.749199293029000679276867132883
absolute error = 1.0e-29
relative error = 8.5112182971763613685694066582352e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.611
y[1] (analytic) = -11.748024431843736093425789313095
y[1] (numeric) = -11.748024431843736093425789313105
absolute error = 1.0e-29
relative error = 8.5120694615635890624350520202240e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.216e+09
Order of pole = 5.802e+15
TOP MAIN SOLVE Loop
x[1] = -1.61
y[1] (analytic) = -11.746849688138715923912276058907
y[1] (numeric) = -11.746849688138715923912276058916
absolute error = 9e-30
relative error = 7.6616286399643602985834501889135e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.609
y[1] (analytic) = -11.745675061902192733676336144294
y[1] (numeric) = -11.745675061902192733676336144303
absolute error = 9e-30
relative error = 7.6623948411377769044658618997788e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.271e+09
Order of pole = 2.242e+15
TOP MAIN SOLVE Loop
x[1] = -1.608
y[1] (analytic) = -11.744500553122420260342949114922
y[1] (numeric) = -11.744500553122420260342949114932
absolute error = 1.0e-29
relative error = 8.5146234654834910950881477993362e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.607
y[1] (analytic) = -11.743326161787653416104602664291
y[1] (numeric) = -11.743326161787653416104602664301
absolute error = 1.0e-29
relative error = 8.5154749704045759110043333413686e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.632e+09
Order of pole = 8.038e+15
TOP MAIN SOLVE Loop
x[1] = -1.606
y[1] (analytic) = -11.742151887886148287603841755557
y[1] (numeric) = -11.742151887886148287603841755567
absolute error = 1.0e-29
relative error = 8.5163265604804105019285694371364e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.965e+09
Order of pole = 1.370e+16
TOP MAIN SOLVE Loop
x[1] = -1.605
y[1] (analytic) = -11.740977731406162135815829487862
y[1] (numeric) = -11.740977731406162135815829487873
absolute error = 1.1e-29
relative error = 9.3688960592914618454889284378357e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.450e+09
Order of pole = 2.181e+15
TOP MAIN SOLVE Loop
x[1] = -1.604
y[1] (analytic) = -11.739803692335953395930919705991
y[1] (numeric) = -11.739803692335953395930919706002
absolute error = 1.1e-29
relative error = 9.3698329957434328098451828031637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=900.3MB, alloc=4.5MB, time=39.77
x[1] = -1.603
y[1] (analytic) = -11.738629770663781677237241352173
y[1] (numeric) = -11.738629770663781677237241352184
absolute error = 1.1e-29
relative error = 9.3707700258937338097177069241659e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.602
y[1] (analytic) = -11.737455966377907763003294558866
y[1] (numeric) = -11.737455966377907763003294558877
absolute error = 1.1e-29
relative error = 9.3717071497517351466173193841564e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.622e+09
Order of pole = 2.364e+15
TOP MAIN SOLVE Loop
x[1] = -1.601
y[1] (analytic) = -11.736282279466593610360558481346
y[1] (numeric) = -11.736282279466593610360558481356
absolute error = 1.0e-29
relative error = 8.5205857884789164173925844705604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.825e+09
Order of pole = 2.273e+15
TOP MAIN SOLVE Loop
x[1] = -1.6
y[1] (analytic) = -11.73510870991810235018611086892
y[1] (numeric) = -11.73510870991810235018611086893
absolute error = 1.0e-29
relative error = 8.5214378896621133845634698146854e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.599
y[1] (analytic) = -11.733935257720698286985259373603
y[1] (numeric) = -11.733935257720698286985259373613
absolute error = 1.0e-29
relative error = 8.5222900760596893193674714419670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.940e+09
Order of pole = 3.239e+15
TOP MAIN SOLVE Loop
x[1] = -1.598
y[1] (analytic) = -11.732761922862646898774184595073
y[1] (numeric) = -11.732761922862646898774184595082
absolute error = 9e-30
relative error = 7.6708281129121494772087052283838e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.750e+09
Order of pole = 2.883e+15
TOP MAIN SOLVE Loop
x[1] = -1.597
y[1] (analytic) = -11.73158870533221483696259486073
y[1] (numeric) = -11.73158870533221483696259486074
absolute error = 1.0e-29
relative error = 8.5239947045320664000352761777714e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.596
y[1] (analytic) = -11.730415605117669926236392739703
y[1] (numeric) = -11.730415605117669926236392739713
absolute error = 1.0e-29
relative error = 8.5248471466239138306370553302471e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.344e+09
Order of pole = 1.327e+16
TOP MAIN SOLVE Loop
x[1] = -1.595
y[1] (analytic) = -11.729242622207281164440353289606
y[1] (numeric) = -11.729242622207281164440353289615
absolute error = 9e-30
relative error = 7.6731297065678095186665291311748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 1.824e+15
TOP MAIN SOLVE Loop
x[1] = -1.594
y[1] (analytic) = -11.728069756589318722460814034886
y[1] (numeric) = -11.728069756589318722460814034896
absolute error = 1.0e-29
relative error = 8.5265522865615485770895013642663e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.361e+09
Order of pole = 6.446e+15
TOP MAIN SOLVE Loop
x[1] = -1.593
y[1] (analytic) = -11.726897008252053944108376675598
y[1] (numeric) = -11.726897008252053944108376675607
absolute error = 9e-30
relative error = 7.6746644859819485630976526888370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.660e+09
Order of pole = 2.387e+15
TOP MAIN SOLVE Loop
x[1] = -1.592
y[1] (analytic) = -11.725724377183759346000620525402
y[1] (numeric) = -11.725724377183759346000620525411
absolute error = 9e-30
relative error = 7.6754319908051483305897771853124e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.254e+09
Order of pole = 7.484e+15
TOP MAIN SOLVE Loop
x[1] = -1.591
y[1] (analytic) = -11.724551863372708617444827677647
y[1] (numeric) = -11.724551863372708617444827677657
absolute error = 1.0e-29
relative error = 8.5291106359807423001059091841297e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.715e+09
Order of pole = 3.038e+15
TOP MAIN SOLVE Loop
x[1] = -1.59
y[1] (analytic) = -11.723379466807176620320719898349
y[1] (numeric) = -11.723379466807176620320719898359
absolute error = 1.0e-29
relative error = 8.5299635896913151082176331536130e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.571e+09
Order of pole = 2.100e+15
TOP MAIN SOLVE Loop
x[1] = -1.589
y[1] (analytic) = -11.722207187475439388963207244883
y[1] (numeric) = -11.722207187475439388963207244893
absolute error = 1.0e-29
relative error = 8.5308166287015238843255381430612e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.012e+09
Order of pole = 3.319e+15
memory used=904.1MB, alloc=4.5MB, time=39.94
TOP MAIN SOLVE Loop
x[1] = -1.588
y[1] (analytic) = -11.721035025365774130045148409239
y[1] (numeric) = -11.721035025365774130045148409249
absolute error = 1.0e-29
relative error = 8.5316697530198990185388205719746e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.027e+09
Order of pole = 3.242e+15
TOP MAIN SOLVE Loop
x[1] = -1.587
y[1] (analytic) = -11.719862980466459222460122784653
y[1] (numeric) = -11.719862980466459222460122784663
absolute error = 1.0e-29
relative error = 8.5325229626549717540483411518077e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.963e+09
Order of pole = 3.313e+15
TOP MAIN SOLVE Loop
x[1] = -1.586
y[1] (analytic) = -11.718691052765774217205214254444
y[1] (numeric) = -11.718691052765774217205214254454
absolute error = 1.0e-29
relative error = 8.5333762576152741872119373179504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+09
Order of pole = 9.178e+15
TOP MAIN SOLVE Loop
x[1] = -1.585
y[1] (analytic) = -11.717519242251999837263806701887
y[1] (numeric) = -11.717519242251999837263806701897
absolute error = 1.0e-29
relative error = 8.5342296379093392676397441933771e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.709e+09
Order of pole = 3.019e+15
TOP MAIN SOLVE Loop
x[1] = -1.584
y[1] (analytic) = -11.71634754891341797748839123995
y[1] (numeric) = -11.71634754891341797748839123996
absolute error = 1.0e-29
relative error = 8.5350831035457007982795240848186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.583
y[1] (analytic) = -11.715175972738311704483385159721
y[1] (numeric) = -11.715175972738311704483385159731
absolute error = 1.0e-29
relative error = 8.5359366545328934355020045123113e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.582
y[1] (analytic) = -11.714004513714965256487962596354
y[1] (numeric) = -11.714004513714965256487962596364
absolute error = 1.0e-29
relative error = 8.5367902908794526891862247729756e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.581
y[1] (analytic) = -11.712833171831664043258896911364
y[1] (numeric) = -11.712833171831664043258896911374
absolute error = 1.0e-29
relative error = 8.5376440125939149228048910398774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.404e+09
Order of pole = 1.480e+17
TOP MAIN SOLVE Loop
x[1] = -1.58
y[1] (analytic) = -11.711661947076694645953414790095
y[1] (numeric) = -11.711661947076694645953414790105
absolute error = 1.0e-29
relative error = 8.5384978196848173535097399968269e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.578e+09
Order of pole = 5.480e+15
TOP MAIN SOLVE Loop
x[1] = -1.579
y[1] (analytic) = -11.710490839438344817012062053199
y[1] (numeric) = -11.710490839438344817012062053209
absolute error = 1.0e-29
relative error = 8.5393517121606980522169110099649e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.391e+10
Order of pole = 5.841e+17
TOP MAIN SOLVE Loop
x[1] = -1.578
y[1] (analytic) = -11.709319848904903480041581180938
y[1] (numeric) = -11.709319848904903480041581180949
absolute error = 1.1e-29
relative error = 9.3942262590331055380615595206988e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.577
y[1] (analytic) = -11.708148975464660729697800549161
y[1] (numeric) = -11.708148975464660729697800549171
absolute error = 1.0e-29
relative error = 8.5410597533015508066370828749287e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.576
y[1] (analytic) = -11.706978219105907831568535375756
y[1] (numeric) = -11.706978219105907831568535375766
absolute error = 1.0e-29
relative error = 8.5419139019836032737728449471347e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.051e+09
Order of pole = 4.255e+15
TOP MAIN SOLVE Loop
x[1] = -1.575
y[1] (analytic) = -11.705807579816937222056500376438
y[1] (numeric) = -11.705807579816937222056500376448
absolute error = 1.0e-29
relative error = 8.5427681360847948319272556306603e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=907.9MB, alloc=4.5MB, time=40.11
x[1] = -1.574
y[1] (analytic) = -11.704637057586042508262234128676
y[1] (numeric) = -11.704637057586042508262234128686
absolute error = 1.0e-29
relative error = 8.5436224556136678221193491245614e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.719e+09
Order of pole = 3.855e+15
TOP MAIN SOLVE Loop
x[1] = -1.573
y[1] (analytic) = -11.703466652401518467867035142599
y[1] (numeric) = -11.70346665240151846786703514261
absolute error = 1.1e-29
relative error = 9.3989245466366419836094721261861e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.832e+09
Order of pole = 3.436e+15
TOP MAIN SOLVE Loop
x[1] = -1.572
y[1] (analytic) = -11.702296364251661049015909637716
y[1] (numeric) = -11.702296364251661049015909637726
absolute error = 1.0e-29
relative error = 8.5453313509886317341622284541168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.618e+09
Order of pole = 2.486e+15
TOP MAIN SOLVE Loop
x[1] = -1.571
y[1] (analytic) = -11.701126193124767370200531024261
y[1] (numeric) = -11.701126193124767370200531024271
absolute error = 1.0e-29
relative error = 8.5461859268518116097768942049966e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.853e+08
Order of pole = 3.421e+15
TOP MAIN SOLVE Loop
x[1] = -1.57
y[1] (analytic) = -11.699956139009135720142211088021
y[1] (numeric) = -11.699956139009135720142211088031
absolute error = 1.0e-29
relative error = 8.5470405881768508251278921344831e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.985e+09
Order of pole = 3.826e+15
TOP MAIN SOLVE Loop
x[1] = -1.569
y[1] (analytic) = -11.698786201893065557674882877446
y[1] (numeric) = -11.698786201893065557674882877456
absolute error = 1.0e-29
relative error = 8.5478953349722959934727365737972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.604e+09
Order of pole = 3.603e+16
TOP MAIN SOLVE Loop
x[1] = -1.568
y[1] (analytic) = -11.697616381764857511628095291892
y[1] (numeric) = -11.697616381764857511628095291902
absolute error = 1.0e-29
relative error = 8.5487501672466945827730020963520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.036e+09
Order of pole = 3.925e+15
TOP MAIN SOLVE Loop
x[1] = -1.567
y[1] (analytic) = -11.69644667861281338071001936982
y[1] (numeric) = -11.69644667861281338071001936983
absolute error = 1.0e-29
relative error = 8.5496050850085949157797981974387e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.713e+09
Order of pole = 3.019e+15
TOP MAIN SOLVE Loop
x[1] = -1.566
y[1] (analytic) = -11.695277092425236133390466275778
y[1] (numeric) = -11.695277092425236133390466275788
absolute error = 1.0e-29
relative error = 8.5504600882665461701192525218109e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.565
y[1] (analytic) = -11.694107623190429907783916985004
y[1] (numeric) = -11.694107623190429907783916985015
absolute error = 1.1e-29
relative error = 9.4064466947320082162158029040167e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.287e+09
Order of pole = 7.802e+15
TOP MAIN SOLVE Loop
x[1] = -1.564
y[1] (analytic) = -11.692938270896700011532563664474
y[1] (numeric) = -11.692938270896700011532563664485
absolute error = 1.1e-29
relative error = 9.4073873864352826710075660117611e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.078e+09
Order of pole = 2.377e+16
TOP MAIN SOLVE Loop
x[1] = -1.563
y[1] (analytic) = -11.691769035532352921689362749222
y[1] (numeric) = -11.691769035532352921689362749233
absolute error = 1.1e-29
relative error = 9.4083281722124310685470507426739e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.562
y[1] (analytic) = -11.690599917085696284601099712777
y[1] (numeric) = -11.690599917085696284601099712788
absolute error = 1.1e-29
relative error = 9.4092690520728612666135809536284e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.561
y[1] (analytic) = -11.689430915545038915791465530531
y[1] (numeric) = -11.689430915545038915791465530542
absolute error = 1.1e-29
relative error = 9.4102100260259820638192992907961e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.56
y[1] (analytic) = -11.68826203089869079984414483488
y[1] (numeric) = -11.68826203089869079984414483489
absolute error = 1.0e-29
relative error = 8.5555919037101847270029592507684e-29 %
Correct digits = 30
h = 0.001
memory used=911.7MB, alloc=4.5MB, time=40.29
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 3.175e+15
TOP MAIN SOLVE Loop
x[1] = -1.559
y[1] (analytic) = -11.687093263134963090285915760959
y[1] (numeric) = -11.687093263134963090285915760969
absolute error = 1.0e-29
relative error = 8.5564475056799412316595474558304e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.185e+09
Order of pole = 9.022e+14
TOP MAIN SOLVE Loop
x[1] = -1.558
y[1] (analytic) = -11.68592461224216810946976148182
y[1] (numeric) = -11.68592461224216810946976148183
absolute error = 1.0e-29
relative error = 8.5573031932141728644192772152548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.386e+09
Order of pole = 9.863e+15
TOP MAIN SOLVE Loop
x[1] = -1.557
y[1] (analytic) = -11.684756078208619348457993431857
y[1] (numeric) = -11.684756078208619348457993431867
absolute error = 1.0e-29
relative error = 8.5581589663214365006315955860941e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.352e+09
Order of pole = 8.130e+15
TOP MAIN SOLVE Loop
x[1] = -1.556
y[1] (analytic) = -11.683587661022631466905386217337
y[1] (numeric) = -11.683587661022631466905386217347
absolute error = 1.0e-29
relative error = 8.5590148250102898713762703730339e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.555
y[1] (analytic) = -11.682419360672520292942324212847
y[1] (numeric) = -11.682419360672520292942324212857
absolute error = 1.0e-29
relative error = 8.5598707692892915635489674392639e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.167e+09
Order of pole = 5.810e+15
TOP MAIN SOLVE Loop
x[1] = -1.554
y[1] (analytic) = -11.681251177146602823057959842503
y[1] (numeric) = -11.681251177146602823057959842513
absolute error = 1.0e-29
relative error = 8.5607267991670010199468365755047e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.341e+09
Order of pole = 4.603e+15
TOP MAIN SOLVE Loop
x[1] = -1.553
y[1] (analytic) = -11.680083110433197221983383544741
y[1] (numeric) = -11.680083110433197221983383544751
absolute error = 1.0e-29
relative error = 8.5615829146519785393541059280524e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.445e+09
Order of pole = 6.259e+15
TOP MAIN SOLVE Loop
x[1] = -1.552
y[1] (analytic) = -11.678915160520622822574805419534
y[1] (numeric) = -11.678915160520622822574805419544
absolute error = 1.0e-29
relative error = 8.5624391157527852766276849866899e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.551
y[1] (analytic) = -11.677747327397200125696748556856
y[1] (numeric) = -11.677747327397200125696748556865
absolute error = 9e-30
relative error = 7.7069658622301849185044985199952e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.832e+09
Order of pole = 2.519e+15
TOP MAIN SOLVE Loop
x[1] = -1.55
y[1] (analytic) = -11.676579611051250800105254045226
y[1] (numeric) = -11.676579611051250800105254045235
absolute error = 9e-30
relative error = 7.7077365973525217745706452770083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.549
y[1] (analytic) = -11.675412011471097682331097659177
y[1] (numeric) = -11.675412011471097682331097659187
absolute error = 1.0e-29
relative error = 8.5650082328358051871034979026770e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.548
y[1] (analytic) = -11.674244528645064776563018224464
y[1] (numeric) = -11.674244528645064776563018224474
absolute error = 1.0e-29
relative error = 8.5658647764855574688616215549137e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.390e+09
Order of pole = 3.275e+16
TOP MAIN SOLVE Loop
x[1] = -1.547
y[1] (analytic) = -11.673077162561477254530957659852
y[1] (numeric) = -11.673077162561477254530957659862
absolute error = 1.0e-29
relative error = 8.5667214057939575868575263902735e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.546
y[1] (analytic) = -11.67190991320866145538931269432
y[1] (numeric) = -11.67190991320866145538931269433
absolute error = 1.0e-29
relative error = 8.5675781207695718341823521662884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.118e+09
Order of pole = 3.525e+15
TOP MAIN SOLVE Loop
memory used=915.5MB, alloc=4.5MB, time=40.45
x[1] = -1.545
y[1] (analytic) = -11.670742780574944885600198258509
y[1] (numeric) = -11.670742780574944885600198258519
absolute error = 1.0e-29
relative error = 8.5684349214209673605993806476718e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.544
y[1] (analytic) = -11.669575764648656218816722549242
y[1] (numeric) = -11.669575764648656218816722549253
absolute error = 1.1e-29
relative error = 9.4262209885323833898926778144284e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.753e+09
Order of pole = 4.369e+15
TOP MAIN SOLVE Loop
x[1] = -1.543
y[1] (analytic) = -11.668408865418125295766273765964
y[1] (numeric) = -11.668408865418125295766273765975
absolute error = 1.1e-29
relative error = 9.4271636577639126470017124126310e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.542
y[1] (analytic) = -11.667242082871683124133818517913
y[1] (numeric) = -11.667242082871683124133818517923
absolute error = 1.0e-29
relative error = 8.5710058375155259639177915046084e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.878e+09
Order of pole = 2.768e+15
TOP MAIN SOLVE Loop
x[1] = -1.541
y[1] (analytic) = -11.666075416997661878445211900872
y[1] (numeric) = -11.666075416997661878445211900882
absolute error = 1.0e-29
relative error = 8.5718629809557352407779709430475e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.366e+09
Order of pole = 6.186e+15
TOP MAIN SOLVE Loop
x[1] = -1.54
y[1] (analytic) = -11.664908867784394899950519242336
y[1] (numeric) = -11.664908867784394899950519242346
absolute error = 1.0e-29
relative error = 8.5727202101145743986276943210416e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.539
y[1] (analytic) = -11.663742435220216696507349513912
y[1] (numeric) = -11.663742435220216696507349513921
absolute error = 9e-30
relative error = 7.7162197725005541561562471140718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.152e+09
Order of pole = 6.101e+15
TOP MAIN SOLVE Loop
x[1] = -1.538
y[1] (analytic) = -11.662576119293462942464200409795
y[1] (numeric) = -11.662576119293462942464200409804
absolute error = 9e-30
relative error = 7.7169914330601891428549423597079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.583e+09
Order of pole = 8.232e+15
TOP MAIN SOLVE Loop
x[1] = -1.537
y[1] (analytic) = -11.661409919992470478543815090162
y[1] (numeric) = -11.661409919992470478543815090171
absolute error = 9e-30
relative error = 7.7177631707897385244637909974973e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.536
y[1] (analytic) = -11.660243837305577311726550588297
y[1] (numeric) = -11.660243837305577311726550588306
absolute error = 9e-30
relative error = 7.7185349856969196782847179912776e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.535
y[1] (analytic) = -11.6590778712211226151337578803
y[1] (numeric) = -11.659077871221122615133757880309
absolute error = 9e-30
relative error = 7.7193068777894507533959666701532e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.534
y[1] (analytic) = -11.657912021727446727911173616204
y[1] (numeric) = -11.657912021727446727911173616212
absolute error = 8e-30
relative error = 6.8622923085111561517593601949710e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.533
y[1] (analytic) = -11.656746288812891155112323511331
y[1] (numeric) = -11.656746288812891155112323511339
absolute error = 8e-30
relative error = 6.8629785720546125539085252351658e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.532
y[1] (analytic) = -11.655580672465798567581937396734
y[1] (numeric) = -11.655580672465798567581937396743
absolute error = 9e-30
relative error = 7.7216230172563365755197169257111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.728e+09
Order of pole = 1.944e+16
TOP MAIN SOLVE Loop
memory used=919.3MB, alloc=4.5MB, time=40.62
x[1] = -1.531
y[1] (analytic) = -11.654415172674512801839375927549
y[1] (numeric) = -11.654415172674512801839375927558
absolute error = 9e-30
relative error = 7.7223952181674642648025672156423e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 3.784e+15
TOP MAIN SOLVE Loop
x[1] = -1.53
y[1] (analytic) = -11.653249789427378859962068948086
y[1] (numeric) = -11.653249789427378859962068948094
absolute error = 8e-30
relative error = 6.8650377744911504001007588086922e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.529
y[1] (analytic) = -11.652084522712742909468965512508
y[1] (numeric) = -11.652084522712742909468965512516
absolute error = 8e-30
relative error = 6.8657243125949325891638322332061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.528
y[1] (analytic) = -11.650919372518952283203995559926
y[1] (numeric) = -11.650919372518952283203995559934
absolute error = 8e-30
relative error = 6.8664109193559579613906008400543e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.135e+09
Order of pole = 4.883e+15
TOP MAIN SOLVE Loop
x[1] = -1.527
y[1] (analytic) = -11.649754338834355479219543242739
y[1] (numeric) = -11.649754338834355479219543242747
absolute error = 8e-30
relative error = 6.8670975947810925843970400745148e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.842e+09
Order of pole = 5.179e+15
TOP MAIN SOLVE Loop
x[1] = -1.526
y[1] (analytic) = -11.648589421647302160659931907061
y[1] (numeric) = -11.648589421647302160659931907069
absolute error = 8e-30
relative error = 6.8677843388772032124402184618633e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.525
y[1] (analytic) = -11.647424620946143155644920724066
y[1] (numeric) = -11.647424620946143155644920724075
absolute error = 9e-30
relative error = 7.7270300456075519472978357937520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.561e+09
Order of pole = 2.815e+16
TOP MAIN SOLVE Loop
x[1] = -1.524
y[1] (analytic) = -11.646259936719230457153212971093
y[1] (numeric) = -11.646259936719230457153212971102
absolute error = 9e-30
relative error = 7.7278027872485508010678623590791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.523
y[1] (analytic) = -11.64509536895491722290597596133
y[1] (numeric) = -11.645095368954917222905975961339
absolute error = 9e-30
relative error = 7.7285756061675775917217535169553e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.903e+09
Order of pole = 7.695e+15
TOP MAIN SOLVE Loop
x[1] = -1.522
y[1] (analytic) = -11.643930917641557775250372620931
y[1] (numeric) = -11.643930917641557775250372620941
absolute error = 1.0e-29
relative error = 8.5881650026359561205069081462013e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.394e+09
Order of pole = 5.316e+15
TOP MAIN SOLVE Loop
x[1] = -1.521
y[1] (analytic) = -11.642766582767507601043104712394
y[1] (numeric) = -11.642766582767507601043104712403
absolute error = 9e-30
relative error = 7.7301214758706285133255237720085e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.52
y[1] (analytic) = -11.641602364321123351533967703024
y[1] (numeric) = -11.641602364321123351533967703033
absolute error = 9e-30
relative error = 7.7308945266701113413187943327529e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.519
y[1] (analytic) = -11.640438262290762842249417277342
y[1] (numeric) = -11.64043826229076284224941727735
absolute error = 8e-30
relative error = 6.8725934709142573337220438966608e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.196e+09
Order of pole = 5.070e+15
TOP MAIN SOLVE Loop
x[1] = -1.518
y[1] (analytic) = -11.639274276664785052876147492244
y[1] (numeric) = -11.639274276664785052876147492252
absolute error = 8e-30
relative error = 6.8732807646254615749082340003605e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.517
y[1] (analytic) = -11.638110407431550127144680573779
y[1] (numeric) = -11.638110407431550127144680573787
absolute error = 8e-30
relative error = 6.8739681270694735196263795774471e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=923.1MB, alloc=4.5MB, time=40.79
x[1] = -1.516
y[1] (analytic) = -11.636946654579419372712968354352
y[1] (numeric) = -11.63694665457941937271296835436
absolute error = 8e-30
relative error = 6.8746555582531667923223280954706e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.215e+09
Order of pole = 4.043e+15
TOP MAIN SOLVE Loop
x[1] = -1.515
y[1] (analytic) = -11.635783018096755261050005349208
y[1] (numeric) = -11.635783018096755261050005349216
absolute error = 8e-30
relative error = 6.8753430581834157048387408745901e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.500e+09
Order of pole = 2.381e+15
TOP MAIN SOLVE Loop
x[1] = -1.514
y[1] (analytic) = -11.634619497971921427319453471025
y[1] (numeric) = -11.634619497971921427319453471033
absolute error = 8e-30
relative error = 6.8760306268670952564838362060571e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.513
y[1] (analytic) = -11.633456094193282670263278381454
y[1] (numeric) = -11.633456094193282670263278381462
absolute error = 8e-30
relative error = 6.8767182643110811341001393453552e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.512
y[1] (analytic) = -11.632292806749204952085397478442
y[1] (numeric) = -11.63229280674920495208539747845
absolute error = 8e-30
relative error = 6.8774059705222497121332393806821e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.820e+09
Order of pole = 7.562e+15
TOP MAIN SOLVE Loop
x[1] = -1.511
y[1] (analytic) = -11.631129635628055398335339518173
y[1] (numeric) = -11.631129635628055398335339518181
absolute error = 8e-30
relative error = 6.8780937455074780527005529774639e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.51
y[1] (analytic) = -11.629966580818202297791915870466
y[1] (numeric) = -11.629966580818202297791915870474
absolute error = 8e-30
relative error = 6.8787815892736439056600949995863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.608e+09
Order of pole = 1.341e+16
TOP MAIN SOLVE Loop
x[1] = -1.509
y[1] (analytic) = -11.628803642308015102346903406469
y[1] (numeric) = -11.628803642308015102346903406477
absolute error = 8e-30
relative error = 6.8794695018276257086792560080309e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.508
y[1] (analytic) = -11.627640820085864426888739017477
y[1] (numeric) = -11.627640820085864426888739017485
absolute error = 8e-30
relative error = 6.8801574831763025873035866376077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.507
y[1] (analytic) = -11.626478114140122049186225763719
y[1] (numeric) = -11.626478114140122049186225763728
absolute error = 9e-30
relative error = 7.7409512249923736494037874590271e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.506
y[1] (analytic) = -11.625315524459160909772250651955
y[1] (numeric) = -11.625315524459160909772250651963
absolute error = 8e-30
relative error = 6.8815336522852615133535140810857e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.396e+09
Order of pole = 1.917e+15
TOP MAIN SOLVE Loop
x[1] = -1.505
y[1] (analytic) = -11.624153051031355111827514040698
y[1] (numeric) = -11.624153051031355111827514040706
absolute error = 8e-30
relative error = 6.8822218400593052518801682313979e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.504
y[1] (analytic) = -11.622990693845079921064270671934
y[1] (numeric) = -11.622990693845079921064270671942
absolute error = 8e-30
relative error = 6.8829100966555674483517235867895e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.503
y[1] (analytic) = -11.62182845288871176561008232814
y[1] (numeric) = -11.621828452888711765610082328149
absolute error = 9e-30
relative error = 7.7440482248410470023286047815665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=927.0MB, alloc=4.5MB, time=40.97
x[1] = -1.502
y[1] (analytic) = -11.62066632815062823589158211347
y[1] (numeric) = -11.620666328150628235891582113479
absolute error = 9e-30
relative error = 7.7448226683850629382057257798001e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.439e+09
Order of pole = 5.383e+15
TOP MAIN SOLVE Loop
x[1] = -1.501
y[1] (analytic) = -11.619504319619208084518250357917
y[1] (numeric) = -11.619504319619208084518250357926
absolute error = 9e-30
relative error = 7.7455971893773056224736650848135e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.5
y[1] (analytic) = -11.618342427282831226166202143317
y[1] (numeric) = -11.618342427282831226166202143325
absolute error = 8e-30
relative error = 6.8856638114004624578322701163462e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.499
y[1] (analytic) = -11.617180651129878737461986450008
y[1] (numeric) = -11.617180651129878737461986450017
absolute error = 9e-30
relative error = 7.7471464637374528504572435809763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.498
y[1] (analytic) = -11.616018991148732856866396923005
y[1] (numeric) = -11.616018991148732856866396923014
absolute error = 9e-30
relative error = 7.7479212171208501377872656716338e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.497
y[1] (analytic) = -11.614857447327776984558294256505
y[1] (numeric) = -11.614857447327776984558294256514
absolute error = 9e-30
relative error = 7.7486960479834596608917993043600e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.496
y[1] (analytic) = -11.613696019655395682318440195584
y[1] (numeric) = -11.613696019655395682318440195592
absolute error = 8e-30
relative error = 6.8884186278515819808030192302724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.495
y[1] (analytic) = -11.612534708119974673413343153902
y[1] (numeric) = -11.61253470811997467341334315391
absolute error = 8e-30
relative error = 6.8891075041576083767326363603753e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.494
y[1] (analytic) = -11.611373512709900842479115446277
y[1] (numeric) = -11.611373512709900842479115446285
absolute error = 8e-30
relative error = 6.8897964493547098716475664782543e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.576e+09
Order of pole = 2.476e+15
TOP MAIN SOLVE Loop
x[1] = -1.493
y[1] (analytic) = -11.610212433413562235405342134946
y[1] (numeric) = -11.610212433413562235405342134954
absolute error = 8e-30
relative error = 6.8904854634497759175245657430367e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.492
y[1] (analytic) = -11.609051470219348059218961488365
y[1] (numeric) = -11.609051470219348059218961488373
absolute error = 8e-30
relative error = 6.8911745464496966553200363976199e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.491
y[1] (analytic) = -11.607890623115648681968157051383
y[1] (numeric) = -11.607890623115648681968157051391
absolute error = 8e-30
relative error = 6.8918636983613629150389281782927e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.426e+09
Order of pole = 7.651e+15
TOP MAIN SOLVE Loop
x[1] = -1.49
y[1] (analytic) = -11.606729892090855632606261325624
y[1] (numeric) = -11.606729892090855632606261325631
absolute error = 7e-30
relative error = 6.0309838042927079388281907879880e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.654e+09
Order of pole = 2.004e+15
TOP MAIN SOLVE Loop
x[1] = -1.489
y[1] (analytic) = -11.605569277133361600875671058924
y[1] (numeric) = -11.605569277133361600875671058932
absolute error = 8e-30
relative error = 6.8932422089474987659229682218414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.488
y[1] (analytic) = -11.604408778231560437191774142665
y[1] (numeric) = -11.604408778231560437191774142672
absolute error = 7e-30
relative error = 6.0321901216812842800908422590560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.326e+09
Order of pole = 9.704e+15
TOP MAIN SOLVE Loop
memory used=930.8MB, alloc=4.5MB, time=41.13
x[1] = -1.487
y[1] (analytic) = -11.60324839537384715252688811582
y[1] (numeric) = -11.603248395373847152526888115827
absolute error = 7e-30
relative error = 6.0327933708554084070801811556767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.486
y[1] (analytic) = -11.602088128548617918294210274591
y[1] (numeric) = -11.602088128548617918294210274598
absolute error = 7e-30
relative error = 6.0333966803574662928968822303184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.485
y[1] (analytic) = -11.600927977744270066231779386437
y[1] (numeric) = -11.600927977744270066231779386444
absolute error = 7e-30
relative error = 6.0340000501934910325665519203341e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.222e+09
Order of pole = 2.012e+15
TOP MAIN SOLVE Loop
x[1] = -1.484
y[1] (analytic) = -11.599767942949202088286449007362
y[1] (numeric) = -11.599767942949202088286449007368
absolute error = 6e-30
relative error = 5.1725172688881568495323991751900e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.483
y[1] (analytic) = -11.598608024151813636497872401282
y[1] (numeric) = -11.598608024151813636497872401288
absolute error = 6e-30
relative error = 5.1730345464784941174222043595685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.382e+09
Order of pole = 1.072e+16
TOP MAIN SOLVE Loop
x[1] = -1.482
y[1] (analytic) = -11.597448221340505522882499060331
y[1] (numeric) = -11.597448221340505522882499060337
absolute error = 6e-30
relative error = 5.1735518757991768932055719531927e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.950e+09
Order of pole = 7.306e+16
TOP MAIN SOLVE Loop
x[1] = -1.481
y[1] (analytic) = -11.596288534503679719317582824925
y[1] (numeric) = -11.596288534503679719317582824931
absolute error = 6e-30
relative error = 5.1740692568553784700936407915697e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.871e+09
Order of pole = 2.632e+16
TOP MAIN SOLVE Loop
x[1] = -1.48
y[1] (analytic) = -11.595128963629739357425201602437
y[1] (numeric) = -11.595128963629739357425201602443
absolute error = 6e-30
relative error = 5.1745866896522726586527381523839e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.479
y[1] (analytic) = -11.593969508707088728456288683324
y[1] (numeric) = -11.59396950870708872845628868333
absolute error = 6e-30
relative error = 5.1751041741950337868561178612017e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.478
y[1] (analytic) = -11.592810169724133283174675653539
y[1] (numeric) = -11.592810169724133283174675653545
absolute error = 6e-30
relative error = 5.1756217104888367001357035712477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.477
y[1] (analytic) = -11.59165094666927963174114690207
y[1] (numeric) = -11.591650946669279631741146902076
absolute error = 6e-30
relative error = 5.1761392985388567614338372177680e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.795e+09
Order of pole = 8.002e+15
TOP MAIN SOLVE Loop
x[1] = -1.476
y[1] (analytic) = -11.590491839530935543597505722456
y[1] (numeric) = -11.590491839530935543597505722462
absolute error = 6e-30
relative error = 5.1766569383502698512550326474952e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.475
y[1] (analytic) = -11.589332848297509947350652007104
y[1] (numeric) = -11.58933284829750994735065200711
absolute error = 6e-30
relative error = 5.1771746299282523677177344237379e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.474
y[1] (analytic) = -11.588173972957412930656671533264
y[1] (numeric) = -11.58817397295741293065667153327
absolute error = 6e-30
relative error = 5.1776923732779812266060818076075e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.907e+09
Order of pole = 2.955e+15
TOP MAIN SOLVE Loop
memory used=934.6MB, alloc=4.5MB, time=41.30
x[1] = -1.473
y[1] (analytic) = -11.587015213499055740104936839491
y[1] (numeric) = -11.587015213499055740104936839498
absolute error = 7e-30
relative error = 6.0412451964720728383252909018881e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.205e+09
Order of pole = 3.075e+16
TOP MAIN SOLVE Loop
x[1] = -1.472
y[1] (analytic) = -11.585856569910850781102219691447
y[1] (numeric) = -11.585856569910850781102219691453
absolute error = 6e-30
relative error = 5.1787280153133882234353640561727e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.528e+09
Order of pole = 5.977e+15
TOP MAIN SOLVE Loop
x[1] = -1.471
y[1] (analytic) = -11.584698042181211617756815135864
y[1] (numeric) = -11.58469804218121161775681513587
absolute error = 6e-30
relative error = 5.1792459140094227817389992394590e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.47
y[1] (analytic) = -11.583539630298552972762677141539
y[1] (numeric) = -11.583539630298552972762677141545
absolute error = 6e-30
relative error = 5.1797638644979165232972448712673e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.601e+09
Order of pole = 1.455e+15
TOP MAIN SOLVE Loop
x[1] = -1.469
y[1] (analytic) = -11.582381334251290727283565826173
y[1] (numeric) = -11.582381334251290727283565826178
absolute error = 5e-30
relative error = 4.3169015556533741274994621843765e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.064e+09
Order of pole = 3.973e+15
TOP MAIN SOLVE Loop
x[1] = -1.468
y[1] (analytic) = -11.581223154027841920837206267909
y[1] (numeric) = -11.581223154027841920837206267914
absolute error = 5e-30
relative error = 4.3173332673941667447591412267947e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.467
y[1] (analytic) = -11.580065089616624751179458900419
y[1] (numeric) = -11.580065089616624751179458900424
absolute error = 5e-30
relative error = 4.3177650223082920719382649570818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.778e+09
Order of pole = 2.922e+15
TOP MAIN SOLVE Loop
x[1] = -1.466
y[1] (analytic) = -11.578907141006058574188501490363
y[1] (numeric) = -11.578907141006058574188501490368
absolute error = 5e-30
relative error = 4.3181968204000676581816846046474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.465
y[1] (analytic) = -11.577749308184563903749022696073
y[1] (numeric) = -11.577749308184563903749022696078
absolute error = 5e-30
relative error = 4.3186286616738114844107543493587e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.464
y[1] (analytic) = -11.576591591140562411636427206304
y[1] (numeric) = -11.57659159114056241163642720631
absolute error = 6e-30
relative error = 5.1828726553606103560398133569471e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.463
y[1] (analytic) = -11.575433989862476927401052457895
y[1] (numeric) = -11.575433989862476927401052457901
absolute error = 6e-30
relative error = 5.1833909685413735275834305307969e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.445e+09
Order of pole = 1.633e+15
TOP MAIN SOLVE Loop
x[1] = -1.462
y[1] (analytic) = -11.574276504338731438252396931171
y[1] (numeric) = -11.574276504338731438252396931177
absolute error = 6e-30
relative error = 5.1839093335560464277357077327241e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.461
y[1] (analytic) = -11.573119134557751088943360021945
y[1] (numeric) = -11.573119134557751088943360021951
absolute error = 6e-30
relative error = 5.1844277504098127066476936727084e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.46
y[1] (analytic) = -11.571961880507962181654493488948
y[1] (numeric) = -11.571961880507962181654493488954
absolute error = 6e-30
relative error = 5.1849462191078565328613712803192e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.449e+09
Order of pole = 2.066e+15
TOP MAIN SOLVE Loop
x[1] = -1.459
y[1] (analytic) = -11.570804742177792175878264475539
y[1] (numeric) = -11.570804742177792175878264475546
absolute error = 7e-30
relative error = 6.0497088629312563589217492885422e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.718e+09
Order of pole = 2.328e+15
memory used=938.4MB, alloc=4.5MB, time=41.48
TOP MAIN SOLVE Loop
x[1] = -1.458
y[1] (analytic) = -11.569647719555669688303330104536
y[1] (numeric) = -11.569647719555669688303330104543
absolute error = 7e-30
relative error = 6.0503138640671021092320362138276e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.816e+09
Order of pole = 1.000e+16
TOP MAIN SOLVE Loop
x[1] = -1.457
y[1] (analytic) = -11.568490812630024492698823645002
y[1] (numeric) = -11.568490812630024492698823645009
absolute error = 7e-30
relative error = 6.0509189257060865506326264487987e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.456
y[1] (analytic) = -11.567334021389287519798652249841
y[1] (numeric) = -11.567334021389287519798652249848
absolute error = 7e-30
relative error = 6.0515240478542602995184065877883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.455
y[1] (analytic) = -11.566177345821890857185806263042
y[1] (numeric) = -11.566177345821890857185806263049
absolute error = 7e-30
relative error = 6.0521292305176745773761568042240e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.847e+09
Order of pole = 3.010e+15
TOP MAIN SOLVE Loop
x[1] = -1.454
y[1] (analytic) = -11.565020785916267749176680095411
y[1] (numeric) = -11.565020785916267749176680095418
absolute error = 7e-30
relative error = 6.0527344737023812108450630655471e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.453
y[1] (analytic) = -11.563864341660852596705404667641
y[1] (numeric) = -11.563864341660852596705404667648
absolute error = 7e-30
relative error = 6.0533397774144326317772353996537e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.552e+09
Order of pole = 3.019e+15
TOP MAIN SOLVE Loop
x[1] = -1.452
y[1] (analytic) = -11.562708013044080957208191419555
y[1] (numeric) = -11.562708013044080957208191419561
absolute error = 6e-30
relative error = 5.1890958357084701805413418972576e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.610e+09
Order of pole = 1.274e+16
TOP MAIN SOLVE Loop
x[1] = -1.451
y[1] (analytic) = -11.561551800054389544507687884369
y[1] (numeric) = -11.561551800054389544507687884375
absolute error = 6e-30
relative error = 5.1896147712383850770293634264964e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.45
y[1] (analytic) = -11.560395702680216228697344826829
y[1] (numeric) = -11.560395702680216228697344826835
absolute error = 6e-30
relative error = 5.1901337586644477291480255007642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.449
y[1] (analytic) = -11.559239720910000036025794944043
y[1] (numeric) = -11.559239720910000036025794944049
absolute error = 6e-30
relative error = 5.1906527979918480111622795364663e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.563e+09
Order of pole = 5.788e+15
TOP MAIN SOLVE Loop
x[1] = -1.448
y[1] (analytic) = -11.558083854732181148781243127874
y[1] (numeric) = -11.55808385473218114878124312788
absolute error = 6e-30
relative error = 5.1911718892257763163504536814752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.447
y[1] (analytic) = -11.556928104135200905175868287725
y[1] (numeric) = -11.556928104135200905175868287731
absolute error = 6e-30
relative error = 5.1916910323714235570561567479565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.059e+09
Order of pole = 5.858e+15
TOP MAIN SOLVE Loop
x[1] = -1.446
y[1] (analytic) = -11.555772469107501799230236732564
y[1] (numeric) = -11.55577246910750179923023673257
absolute error = 6e-30
relative error = 5.1922102274339811647401873358492e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.875e+09
Order of pole = 9.168e+15
TOP MAIN SOLVE Loop
x[1] = -1.445
y[1] (analytic) = -11.554616949637527480657727111033
y[1] (numeric) = -11.55461694963752748065772711104
absolute error = 7e-30
relative error = 6.0581843868217479383711895054363e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=942.2MB, alloc=4.5MB, time=41.65
x[1] = -1.444
y[1] (analytic) = -11.553461545713722754748966908489
y[1] (numeric) = -11.553461545713722754748966908496
absolute error = 7e-30
relative error = 6.0587902355523617699145097431029e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.807e+09
Order of pole = 3.529e+15
TOP MAIN SOLVE Loop
x[1] = -1.443
y[1] (analytic) = -11.552306257324533582256280499809
y[1] (numeric) = -11.552306257324533582256280499815
absolute error = 6e-30
relative error = 5.1937681241750382921183139940120e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.710e+09
Order of pole = 2.266e+15
TOP MAIN SOLVE Loop
x[1] = -1.442
y[1] (analytic) = -11.551151084458407079278148756818
y[1] (numeric) = -11.551151084458407079278148756825
absolute error = 7e-30
relative error = 6.0600021147833557442319708750619e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.745e+09
Order of pole = 6.380e+15
TOP MAIN SOLVE Loop
x[1] = -1.441
y[1] (analytic) = -11.549996027103791517143680209183
y[1] (numeric) = -11.54999602710379151714368020919
absolute error = 7e-30
relative error = 6.0606081452958546793261505061234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.475e+09
Order of pole = 1.564e+15
TOP MAIN SOLVE Loop
x[1] = -1.44
y[1] (analytic) = -11.548841085249136322297093757599
y[1] (numeric) = -11.548841085249136322297093757606
absolute error = 7e-30
relative error = 6.0612142364144351178839448247472e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.439
y[1] (analytic) = -11.547686258882892076182212938143
y[1] (numeric) = -11.547686258882892076182212938149
absolute error = 6e-30
relative error = 5.1958460469815639752253219792861e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.438
y[1] (analytic) = -11.546531547993510515126971736609
y[1] (numeric) = -11.546531547993510515126971736616
absolute error = 7e-30
relative error = 6.0624266004940847562752227559310e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 2.468e+15
TOP MAIN SOLVE Loop
x[1] = -1.437
y[1] (analytic) = -11.545376952569444530227931951699
y[1] (numeric) = -11.545376952569444530227931951705
absolute error = 6e-30
relative error = 5.1968853201148093687845478169177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.436
y[1] (analytic) = -11.544222472599148167234812105883
y[1] (numeric) = -11.544222472599148167234812105889
absolute error = 6e-30
relative error = 5.1974050346321136195029474986568e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+09
Order of pole = 2.689e+15
TOP MAIN SOLVE Loop
x[1] = -1.435
y[1] (analytic) = -11.543068108071076626435027902809
y[1] (numeric) = -11.543068108071076626435027902815
absolute error = 6e-30
relative error = 5.1979248011234682598541920117968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.434
y[1] (analytic) = -11.541913858973686262538244230075
y[1] (numeric) = -11.541913858973686262538244230081
absolute error = 6e-30
relative error = 5.1984446195940709547561591472796e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.274e+09
Order of pole = 4.037e+15
TOP MAIN SOLVE Loop
x[1] = -1.433
y[1] (analytic) = -11.540759725295434584560938706232
y[1] (numeric) = -11.540759725295434584560938706238
absolute error = 6e-30
relative error = 5.1989644900491198889192076747146e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.432
y[1] (analytic) = -11.539605707024780255710976770851
y[1] (numeric) = -11.539605707024780255710976770857
absolute error = 6e-30
relative error = 5.1994844124938137668981591895260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.419e+09
Order of pole = 6.210e+15
TOP MAIN SOLVE Loop
x[1] = -1.431
y[1] (analytic) = -11.538451804150183093272198316508
y[1] (numeric) = -11.538451804150183093272198316514
absolute error = 6e-30
relative error = 5.2000043869333518131442851585436e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.596e+09
Order of pole = 2.352e+15
TOP MAIN SOLVE Loop
memory used=946.0MB, alloc=4.5MB, time=41.82
x[1] = -1.43
y[1] (analytic) = -11.537298016660104068489015861522
y[1] (numeric) = -11.537298016660104068489015861529
absolute error = 7e-30
relative error = 6.0672784822684227340668490253202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.869e+09
Order of pole = 2.635e+15
TOP MAIN SOLVE Loop
x[1] = -1.429
y[1] (analytic) = -11.536144344543005306451024262309
y[1] (numeric) = -11.536144344543005306451024262316
absolute error = 7e-30
relative error = 6.0678852404540532260435800754315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.293e+09
Order of pole = 1.058e+16
TOP MAIN SOLVE Loop
x[1] = -1.428
y[1] (analytic) = -11.534990787787350085977621964176
y[1] (numeric) = -11.534990787787350085977621964183
absolute error = 7e-30
relative error = 6.0684920593185361731265537399511e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.427
y[1] (analytic) = -11.533837346381602839502643789423
y[1] (numeric) = -11.533837346381602839502643789429
absolute error = 6e-30
relative error = 5.2020848047439483691134196973546e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.426
y[1] (analytic) = -11.53268402031422915295900526158
y[1] (numeric) = -11.532684020314229152959005261587
absolute error = 7e-30
relative error = 6.0697058791083327940599810342919e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.425
y[1] (analytic) = -11.531530809573695765663358464649
y[1] (numeric) = -11.531530809573695765663358464655
absolute error = 6e-30
relative error = 5.2031253257535297135587280328847e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.424
y[1] (analytic) = -11.530377714148470570200759436164
y[1] (numeric) = -11.53037771414847057020075943617
absolute error = 6e-30
relative error = 5.2036456643025989045321471867439e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.978e+09
Order of pole = 9.168e+16
TOP MAIN SOLVE Loop
x[1] = -1.423
y[1] (analytic) = -11.529224734027022612309347092952
y[1] (numeric) = -11.529224734027022612309347092958
absolute error = 6e-30
relative error = 5.2041660548881247818952692695679e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.422
y[1] (analytic) = -11.528071869197822090765033688418
y[1] (numeric) = -11.528071869197822090765033688424
absolute error = 6e-30
relative error = 5.2046864975153112515076896432014e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.421
y[1] (analytic) = -11.526919119649340357266206800205
y[1] (numeric) = -11.526919119649340357266206800211
absolute error = 6e-30
relative error = 5.2052069921893627396456100256637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.42
y[1] (analytic) = -11.525766485370049916318442847085
y[1] (numeric) = -11.525766485370049916318442847091
absolute error = 6e-30
relative error = 5.2057275389154841930538827539521e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.551e+09
Order of pole = 2.603e+15
TOP MAIN SOLVE Loop
x[1] = -1.419
y[1] (analytic) = -11.524613966348424425119232133916
y[1] (numeric) = -11.524613966348424425119232133922
absolute error = 6e-30
relative error = 5.2062481376988810789980602515353e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.418
y[1] (analytic) = -11.523461562572938693442715423522
y[1] (numeric) = -11.523461562572938693442715423528
absolute error = 6e-30
relative error = 5.2067687885447593853164497010517e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.417
y[1] (analytic) = -11.522309274032068683524432034339
y[1] (numeric) = -11.522309274032068683524432034345
absolute error = 6e-30
relative error = 5.2072894914583256204721729227357e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.416
y[1] (analytic) = -11.521157100714291509946079462675
y[1] (numeric) = -11.52115710071429150994607946268
absolute error = 5e-30
relative error = 4.3398418720373223446710262159097e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.393e+09
Order of pole = 1.371e+15
TOP MAIN SOLVE Loop
memory used=949.8MB, alloc=4.5MB, time=41.99
x[1] = -1.415
y[1] (analytic) = -11.520005042608085439520284528426
y[1] (numeric) = -11.520005042608085439520284528432
absolute error = 6e-30
relative error = 5.2083310535093505145845768663399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.906e+09
Order of pole = 3.437e+15
TOP MAIN SOLVE Loop
x[1] = -1.414
y[1] (analytic) = -11.518853099701929891175386043115
y[1] (numeric) = -11.518853099701929891175386043121
absolute error = 6e-30
relative error = 5.2088519126572247940601862131457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.413
y[1] (analytic) = -11.51770127198430543584022899907
y[1] (numeric) = -11.517701271984305435840228999076
absolute error = 6e-30
relative error = 5.2093728238936182435151427871662e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.583e+09
Order of pole = 7.659e+15
TOP MAIN SOLVE Loop
x[1] = -1.412
y[1] (analytic) = -11.516549559443693796328970278624
y[1] (numeric) = -11.51654955944369379632897027863
absolute error = 6e-30
relative error = 5.2098937872237399753177220099218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.522e+09
Order of pole = 5.997e+15
TOP MAIN SOLVE Loop
x[1] = -1.411
y[1] (analytic) = -11.515397962068577847225895882155
y[1] (numeric) = -11.515397962068577847225895882161
absolute error = 6e-30
relative error = 5.2104148026527996227734825605247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.573e+09
Order of pole = 1.430e+16
TOP MAIN SOLVE Loop
x[1] = -1.41
y[1] (analytic) = -11.514246479847441614770249673838
y[1] (numeric) = -11.514246479847441614770249673843
absolute error = 5e-30
relative error = 4.3424465584883394501478022573128e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+09
Order of pole = 3.409e+15
TOP MAIN SOLVE Loop
x[1] = -1.409
y[1] (analytic) = -11.513095112768770276741073643935
y[1] (numeric) = -11.513095112768770276741073643941
absolute error = 6e-30
relative error = 5.2114569898285738028657818581584e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.408
y[1] (analytic) = -11.511943860821050162342059686497
y[1] (numeric) = -11.511943860821050162342059686503
absolute error = 6e-30
relative error = 5.2119781615857102072687472992468e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.420e+09
Order of pole = 6.299e+15
TOP MAIN SOLVE Loop
x[1] = -1.407
y[1] (analytic) = -11.5107927239927687520864128913
y[1] (numeric) = -11.510792723992768752086412891305
absolute error = 5e-30
relative error = 4.3437494878855235591349718117064e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.972e+09
Order of pole = 3.514e+15
TOP MAIN SOLVE Loop
x[1] = -1.406
y[1] (analytic) = -11.509641702272414677681726348881
y[1] (numeric) = -11.509641702272414677681726348886
absolute error = 5e-30
relative error = 4.3441838845537835272658022098356e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.405
y[1] (analytic) = -11.50849079564847772191486746752
y[1] (numeric) = -11.508490795648477721914867467525
absolute error = 5e-30
relative error = 4.3446183246638823771360002639718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.586e+09
Order of pole = 2.687e+15
TOP MAIN SOLVE Loop
x[1] = -1.404
y[1] (analytic) = -11.507340004109448818536875801013
y[1] (numeric) = -11.507340004109448818536875801018
absolute error = 5e-30
relative error = 4.3450528082201645098501748070687e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.520e+09
Order of pole = 1.095e+15
TOP MAIN SOLVE Loop
x[1] = -1.403
y[1] (analytic) = -11.506189327643820052147872386086
y[1] (numeric) = -11.50618932764382005214787238609
absolute error = 4e-30
relative error = 3.4763898681815798087798142900570e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.402
y[1] (analytic) = -11.505038766240084658081980588297
y[1] (numeric) = -11.505038766240084658081980588301
absolute error = 4e-30
relative error = 3.4767375245509267204652024000939e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.328e+09
Order of pole = 5.872e+15
TOP MAIN SOLVE Loop
memory used=953.7MB, alloc=4.5MB, time=42.16
x[1] = -1.401
y[1] (analytic) = -11.503888319886737022292258455287
y[1] (numeric) = -11.503888319886737022292258455291
absolute error = 4e-30
relative error = 3.4770852156876489066326704290316e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.4
y[1] (analytic) = -11.502737988572272681235642576211
y[1] (numeric) = -11.502737988572272681235642576215
absolute error = 4e-30
relative error = 3.4774329415952232786523376646848e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.399
y[1] (analytic) = -11.501587772285188321757903446213
y[1] (numeric) = -11.501587772285188321757903446217
absolute error = 4e-30
relative error = 3.4777807022771270956028455431477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.398
y[1] (analytic) = -11.500437671013981780978612334786
y[1] (numeric) = -11.50043767101398178097861233479
absolute error = 4e-30
relative error = 3.4781284977368379643061302396090e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.397
y[1] (analytic) = -11.499287684747152046176119656874
y[1] (numeric) = -11.499287684747152046176119656878
absolute error = 4e-30
relative error = 3.4784763279778338393621987366000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.396
y[1] (analytic) = -11.498137813473199254672544845558
y[1] (numeric) = -11.498137813473199254672544845562
absolute error = 4e-30
relative error = 3.4788241930035930231839083700242e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.395
y[1] (analytic) = -11.496988057180624693718777725183
y[1] (numeric) = -11.496988057180624693718777725188
absolute error = 5e-30
relative error = 4.3489651160219927075396873166429e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.394
y[1] (analytic) = -11.495838415857930800379491383771
y[1] (numeric) = -11.495838415857930800379491383776
absolute error = 5e-30
relative error = 4.3494000342791453325607922250826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.576e+09
Order of pole = 1.365e+16
TOP MAIN SOLVE Loop
x[1] = -1.393
y[1] (analytic) = -11.49468888949362116141816654357
y[1] (numeric) = -11.494688889493621161418166543575
absolute error = 5e-30
relative error = 4.3498349960302983366183507568712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.392
y[1] (analytic) = -11.493539478076200513182127428594
y[1] (numeric) = -11.493539478076200513182127428598
absolute error = 4e-30
relative error = 3.4802160010238410697820141070763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.971e+09
Order of pole = 3.374e+15
TOP MAIN SOLVE Loop
x[1] = -1.391
y[1] (analytic) = -11.492390181594174741487589128
y[1] (numeric) = -11.492390181594174741487589128004
absolute error = 4e-30
relative error = 3.4805640400256035095095583246752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.39
y[1] (analytic) = -11.491241000036050881504716454157
y[1] (numeric) = -11.491241000036050881504716454161
absolute error = 4e-30
relative error = 3.4809121138330063784978379805846e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.759e+09
Order of pole = 4.224e+15
TOP MAIN SOLVE Loop
x[1] = -1.389
y[1] (analytic) = -11.490091933390337117642694294248
y[1] (numeric) = -11.490091933390337117642694294252
absolute error = 4e-30
relative error = 3.4812602224495304148237823797500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.971e+09
Order of pole = 2.243e+15
TOP MAIN SOLVE Loop
x[1] = -1.388
y[1] (analytic) = -11.488942981645542783434809454269
y[1] (numeric) = -11.488942981645542783434809454273
absolute error = 4e-30
relative error = 3.4816083658786567046555327905695e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.387
y[1] (analytic) = -11.487794144790178361423543994265
y[1] (numeric) = -11.487794144790178361423543994269
absolute error = 4e-30
relative error = 3.4819565441238666822872533066042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.817e+09
Order of pole = 2.812e+15
TOP MAIN SOLVE Loop
memory used=957.5MB, alloc=4.5MB, time=42.33
x[1] = -1.386
y[1] (analytic) = -11.486645422812755483045680053659
y[1] (numeric) = -11.486645422812755483045680053662
absolute error = 3e-30
relative error = 2.6117285678914815976304588921617e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.385
y[1] (analytic) = -11.485496815701786928517416165523
y[1] (numeric) = -11.485496815701786928517416165526
absolute error = 3e-30
relative error = 2.6119897538073488842246985203587e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.384
y[1] (analytic) = -11.484348323445786626719495058646
y[1] (numeric) = -11.48434832344578662671949505865
absolute error = 4e-30
relative error = 3.4830012877908183075453443730485e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.383
y[1] (analytic) = -11.483199946033269655082342946248
y[1] (numeric) = -11.483199946033269655082342946251
absolute error = 3e-30
relative error = 2.6125122040013882572932134017526e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.382
y[1] (analytic) = -11.482051683452752239471220300181
y[1] (numeric) = -11.482051683452752239471220300184
absolute error = 3e-30
relative error = 2.6127734682847848457122361372531e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.381
y[1] (analytic) = -11.480903535692751754071384109493
y[1] (numeric) = -11.480903535692751754071384109497
absolute error = 4e-30
relative error = 3.4840463449278881850029594304538e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.796e+09
Order of pole = 2.689e+15
TOP MAIN SOLVE Loop
x[1] = -1.38
y[1] (analytic) = -11.479755502741786721273261622184
y[1] (numeric) = -11.479755502741786721273261622188
absolute error = 4e-30
relative error = 3.4843947669831933873688720786764e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.440e+09
Order of pole = 1.729e+16
TOP MAIN SOLVE Loop
x[1] = -1.379
y[1] (analytic) = -11.478607584588376811557635569011
y[1] (numeric) = -11.478607584588376811557635569015
absolute error = 4e-30
relative error = 3.4847432238824462886033416684598e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.953e+09
Order of pole = 3.967e+15
TOP MAIN SOLVE Loop
x[1] = -1.378
y[1] (analytic) = -11.477459781221042843380840868202
y[1] (numeric) = -11.477459781221042843380840868206
absolute error = 4e-30
relative error = 3.4850917156291314577018010196437e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.394e+09
Order of pole = 1.066e+16
TOP MAIN SOLVE Loop
x[1] = -1.377
y[1] (analytic) = -11.476312092628306783059972809926
y[1] (numeric) = -11.476312092628306783059972809929
absolute error = 3e-30
relative error = 2.6140801816700503591005044408267e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 3.939e+15
TOP MAIN SOLVE Loop
x[1] = -1.376
y[1] (analytic) = -11.475164518798691744658106719363
y[1] (numeric) = -11.475164518798691744658106719367
absolute error = 4e-30
relative error = 3.4857888036787386178788843054725e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.390e+09
Order of pole = 3.220e+15
TOP MAIN SOLVE Loop
x[1] = -1.375
y[1] (analytic) = -11.474017059720721989869529097246
y[1] (numeric) = -11.47401705972072198986952909725
absolute error = 4e-30
relative error = 3.4861373999886314894593889089703e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.004e+09
Order of pole = 7.685e+15
TOP MAIN SOLVE Loop
x[1] = -1.374
y[1] (analytic) = -11.472869715382922927904980236703
y[1] (numeric) = -11.472869715382922927904980236707
absolute error = 4e-30
relative error = 3.4864860311598983899773534166510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.373
y[1] (analytic) = -11.47172248577382111537690831527
y[1] (numeric) = -11.471722485773821115376908315274
absolute error = 4e-30
relative error = 3.4868346971960256311483520934556e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=961.3MB, alloc=4.5MB, time=42.50
x[1] = -1.372
y[1] (analytic) = -11.47057537088194425618473496092
y[1] (numeric) = -11.470575370881944256184734960924
absolute error = 4e-30
relative error = 3.4871833981004998733365629013964e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.371
y[1] (analytic) = -11.469428370695821201400132290964
y[1] (numeric) = -11.469428370695821201400132290967
absolute error = 3e-30
relative error = 2.6156491004076060941922255774200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.715e+09
Order of pole = 1.533e+16
TOP MAIN SOLVE Loop
x[1] = -1.37
y[1] (analytic) = -11.468281485203981949152311422666
y[1] (numeric) = -11.46828148520398194915231142267
absolute error = 4e-30
relative error = 3.4878809045284377456735543529479e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.369
y[1] (analytic) = -11.467134714394957644513322454448
y[1] (numeric) = -11.467134714394957644513322454452
absolute error = 4e-30
relative error = 3.4882297100588764401075262734968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.368
y[1] (analytic) = -11.465988058257280579383365916508
y[1] (numeric) = -11.465988058257280579383365916512
absolute error = 4e-30
relative error = 3.4885785504716122641988435219676e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.708e+09
Order of pole = 1.947e+15
TOP MAIN SOLVE Loop
x[1] = -1.367
y[1] (analytic) = -11.464841516779484192376115689728
y[1] (numeric) = -11.464841516779484192376115689733
absolute error = 5e-30
relative error = 4.3611592822126670275972141783931e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.920e+09
Order of pole = 4.738e+15
TOP MAIN SOLVE Loop
x[1] = -1.366
y[1] (analytic) = -11.463695089950103068704053391719
y[1] (numeric) = -11.463695089950103068704053391724
absolute error = 5e-30
relative error = 4.3615954199474115834155382608518e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.128e+09
Order of pole = 3.142e+15
TOP MAIN SOLVE Loop
x[1] = -1.365
y[1] (analytic) = -11.462548777757672940063814228845
y[1] (numeric) = -11.46254877775767294006381422885
absolute error = 5e-30
relative error = 4.3620316012981103750546066891431e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.364
y[1] (analytic) = -11.461402580190730684521544313096
y[1] (numeric) = -11.461402580190730684521544313102
absolute error = 6e-30
relative error = 5.2349613915229502592300506690982e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.957e+09
Order of pole = 1.124e+16
TOP MAIN SOLVE Loop
x[1] = -1.363
y[1] (analytic) = -11.460256497237814326398269442657
y[1] (numeric) = -11.460256497237814326398269442662
absolute error = 5e-30
relative error = 4.3629040948648183560406284839646e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.362
y[1] (analytic) = -11.459110528887463036155275345016
y[1] (numeric) = -11.459110528887463036155275345021
absolute error = 5e-30
relative error = 4.3633404070895524810619324400797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.361
y[1] (analytic) = -11.457964675128217130279499381487
y[1] (numeric) = -11.457964675128217130279499381492
absolute error = 5e-30
relative error = 4.3637767629476907133399312780144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.36
y[1] (analytic) = -11.456818935948618071168933711983
y[1] (numeric) = -11.456818935948618071168933711988
absolute error = 5e-30
relative error = 4.3642131624435966114596436193672e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.359
y[1] (analytic) = -11.455673311337208467018039918898
y[1] (numeric) = -11.455673311337208467018039918903
absolute error = 5e-30
relative error = 4.3646496055816341703837651078026e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.977e+08
Order of pole = 1.376e+15
TOP MAIN SOLVE Loop
x[1] = -1.358
y[1] (analytic) = -11.454527801282532071703175088958
y[1] (numeric) = -11.454527801282532071703175088963
absolute error = 5e-30
relative error = 4.3650860923661678214963083587133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=965.1MB, alloc=4.5MB, time=42.68
TOP MAIN SOLVE Loop
x[1] = -1.357
y[1] (analytic) = -11.453382405773133784668029351889
y[1] (numeric) = -11.453382405773133784668029351894
absolute error = 5e-30
relative error = 4.3655226228015624326462472730971e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.132e+09
Order of pole = 3.823e+15
TOP MAIN SOLVE Loop
x[1] = -1.356
y[1] (analytic) = -11.452237124797559650809074874758
y[1] (numeric) = -11.452237124797559650809074874763
absolute error = 5e-30
relative error = 4.3659591968921833081911657160828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.355
y[1] (analytic) = -11.451091958344356860361026310842
y[1] (numeric) = -11.451091958344356860361026310848
absolute error = 6e-30
relative error = 5.2396749775708754268490926726514e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.104e+09
Order of pole = 3.213e+15
TOP MAIN SOLVE Loop
x[1] = -1.354
y[1] (analytic) = -11.449946906402073748782312701882
y[1] (numeric) = -11.449946906402073748782312701888
absolute error = 6e-30
relative error = 5.2401989712678807032414989154727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.353
y[1] (analytic) = -11.448801968959259796640560832568
y[1] (numeric) = -11.448801968959259796640560832573
absolute error = 5e-30
relative error = 4.3672691811390631133175308048589e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.831e+09
Order of pole = 5.973e+15
TOP MAIN SOLVE Loop
x[1] = -1.352
y[1] (analytic) = -11.447657146004465629498090036121
y[1] (numeric) = -11.447657146004465629498090036127
absolute error = 6e-30
relative error = 5.2412471158731009860620242019478e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.515e+09
Order of pole = 2.141e+15
TOP MAIN SOLVE Loop
x[1] = -1.351
y[1] (analytic) = -11.446512437526243017797418449826
y[1] (numeric) = -11.446512437526243017797418449831
absolute error = 5e-30
relative error = 4.3681427223264978654592338434883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.35
y[1] (analytic) = -11.445367843513144876746780719352
y[1] (numeric) = -11.445367843513144876746780719357
absolute error = 5e-30
relative error = 4.3685795584401721688662822048008e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.412e+09
Order of pole = 4.878e+15
TOP MAIN SOLVE Loop
x[1] = -1.349
y[1] (analytic) = -11.444223363953725266205657150749
y[1] (numeric) = -11.444223363953725266205657150753
absolute error = 4e-30
relative error = 3.4952131505917136744639055364630e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.348
y[1] (analytic) = -11.443078998836539390570314308939
y[1] (numeric) = -11.443078998836539390570314308943
absolute error = 4e-30
relative error = 3.4955626893834211488786983183645e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.347
y[1] (analytic) = -11.44193474815014359865935706159
y[1] (numeric) = -11.441934748150143598659357061594
absolute error = 4e-30
relative error = 3.4959122631307555462573916769580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.346
y[1] (analytic) = -11.440790611883095383599292067202
y[1] (numeric) = -11.440790611883095383599292067206
absolute error = 4e-30
relative error = 3.4962618718372126040762427005927e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.345
y[1] (analytic) = -11.439646590023953382710102706279
y[1] (numeric) = -11.439646590023953382710102706283
absolute error = 4e-30
relative error = 3.4966115155062884094027353733451e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.344
y[1] (analytic) = -11.438502682561277377390835454434
y[1] (numeric) = -11.438502682561277377390835454438
absolute error = 4e-30
relative error = 3.4969611941414793989305414457233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=968.9MB, alloc=4.5MB, time=42.85
x[1] = -1.343
y[1] (analytic) = -11.437358889483628293005197696282
y[1] (numeric) = -11.437358889483628293005197696286
absolute error = 4e-30
relative error = 3.4973109077462823590144848016329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.760e+09
Order of pole = 2.096e+15
TOP MAIN SOLVE Loop
x[1] = -1.342
y[1] (analytic) = -11.436215210779568198767166978982
y[1] (numeric) = -11.436215210779568198767166978986
absolute error = 4e-30
relative error = 3.4976606563241944257055093219547e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.341
y[1] (analytic) = -11.435071646437660307626611704284
y[1] (numeric) = -11.435071646437660307626611704288
absolute error = 4e-30
relative error = 3.4980104398787130847856502450822e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.291e+09
Order of pole = 9.373e+15
TOP MAIN SOLVE Loop
x[1] = -1.34
y[1] (analytic) = -11.43392819644646897615492325793
y[1] (numeric) = -11.433928196446468976154923257934
absolute error = 4e-30
relative error = 3.4983602584133361718030090247722e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.339
y[1] (analytic) = -11.432784860794559704430659575274
y[1] (numeric) = -11.432784860794559704430659575278
absolute error = 4e-30
relative error = 3.4987101119315618721067316856542e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.562e+09
Order of pole = 2.565e+15
TOP MAIN SOLVE Loop
x[1] = -1.338
y[1] (analytic) = -11.43164163947049913592520014197
y[1] (numeric) = -11.431641639470499135925200141974
absolute error = 4e-30
relative error = 3.4990600004368887208819906767520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.311e+09
Order of pole = 2.442e+15
TOP MAIN SOLVE Loop
x[1] = -1.337
y[1] (analytic) = -11.430498532462855057388412428593
y[1] (numeric) = -11.430498532462855057388412428597
absolute error = 4e-30
relative error = 3.4994099239328156031849702233635e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.336
y[1] (analytic) = -11.429355539760196398734329758042
y[1] (numeric) = -11.429355539760196398734329758046
absolute error = 4e-30
relative error = 3.4997598824228417539778551776521e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.335
y[1] (analytic) = -11.428212661351093232926840604585
y[1] (numeric) = -11.428212661351093232926840604588
absolute error = 3e-30
relative error = 2.6250824069328500686228675262231e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.133e+09
Order of pole = 4.729e+15
TOP MAIN SOLVE Loop
x[1] = -1.334
y[1] (analytic) = -11.4270698972241167758653893234
y[1] (numeric) = -11.427069897224116775865389323403
absolute error = 3e-30
relative error = 2.6253449282993929129665310871683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.333
y[1] (analytic) = -11.425927247367839386270688309478
y[1] (numeric) = -11.425927247367839386270688309481
absolute error = 3e-30
relative error = 2.6256074759193850621819981875664e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+09
Order of pole = 4.373e+15
TOP MAIN SOLVE Loop
x[1] = -1.332
y[1] (analytic) = -11.424784711770834565570441584734
y[1] (numeric) = -11.424784711770834565570441584737
absolute error = 3e-30
relative error = 2.6258700497954519924713782164060e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.453e+09
Order of pole = 2.091e+15
TOP MAIN SOLVE Loop
x[1] = -1.331
y[1] (analytic) = -11.423642290421676957785079812187
y[1] (numeric) = -11.42364229042167695778507981219
absolute error = 3e-30
relative error = 2.6261326499302194425975285922156e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.139e+09
Order of pole = 4.663e+15
TOP MAIN SOLVE Loop
x[1] = -1.33
y[1] (analytic) = -11.42249998330894234941350673607
y[1] (numeric) = -11.422499983308942349413506736073
absolute error = 3e-30
relative error = 2.6263952763263134139103121507138e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.329
y[1] (analytic) = -11.421357790421207669318857046726
y[1] (numeric) = -11.421357790421207669318857046728
absolute error = 2e-30
relative error = 1.7511052859909067802485714388865e-29 %
Correct digits = 30
h = 0.001
memory used=972.7MB, alloc=4.5MB, time=43.02
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.328
y[1] (analytic) = -11.420215711747050988614265669139
y[1] (numeric) = -11.420215711747050988614265669141
absolute error = 2e-30
relative error = 1.7512804052753241590585466345714e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.327
y[1] (analytic) = -11.419073747275051520548648473977
y[1] (numeric) = -11.419073747275051520548648473979
absolute error = 2e-30
relative error = 1.7514555420725456052157668030007e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.326
y[1] (analytic) = -11.417931896993789620392494409979
y[1] (numeric) = -11.417931896993789620392494409981
absolute error = 2e-30
relative error = 1.7516306963843224866939058790575e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.325
y[1] (analytic) = -11.416790160891846785323669056571
y[1] (numeric) = -11.416790160891846785323669056573
absolute error = 2e-30
relative error = 1.7518058682124063466121922967883e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.922e+09
Order of pole = 3.419e+15
TOP MAIN SOLVE Loop
x[1] = -1.324
y[1] (analytic) = -11.415648538957805654313229595545
y[1] (numeric) = -11.415648538957805654313229595547
absolute error = 2e-30
relative error = 1.7519810575585489032529244206105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.323
y[1] (analytic) = -11.414507031180250008011251200677
y[1] (numeric) = -11.414507031180250008011251200679
absolute error = 2e-30
relative error = 1.7521562644245020500789877281498e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.983e+09
Order of pole = 3.142e+16
TOP MAIN SOLVE Loop
x[1] = -1.322
y[1] (analytic) = -11.41336563754776476863266484413
y[1] (numeric) = -11.413365637547764768632664844132
absolute error = 2e-30
relative error = 1.7523314888120178557513737448837e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.290e+09
Order of pole = 4.342e+15
TOP MAIN SOLVE Loop
x[1] = -1.321
y[1] (analytic) = -11.412224358048935999843106518512
y[1] (numeric) = -11.412224358048935999843106518514
absolute error = 2e-30
relative error = 1.7525067307228485641467007307656e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.801e+09
Order of pole = 2.771e+16
TOP MAIN SOLVE Loop
x[1] = -1.32
y[1] (analytic) = -11.411083192672350906644777873433
y[1] (numeric) = -11.411083192672350906644777873435
absolute error = 2e-30
relative error = 1.7526819901587465943747361190064e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.319
y[1] (analytic) = -11.409942141406597835262318265436
y[1] (numeric) = -11.409942141406597835262318265438
absolute error = 2e-30
relative error = 1.7528572671214645407959207071859e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.318
y[1] (analytic) = -11.408801204240266273028688220144
y[1] (numeric) = -11.408801204240266273028688220146
absolute error = 2e-30
relative error = 1.7530325616127551730388946008727e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.148e+09
Order of pole = 2.945e+15
TOP MAIN SOLVE Loop
x[1] = -1.317
y[1] (analytic) = -11.4076603811619468482710643055
y[1] (numeric) = -11.407660381161946848271064305501
absolute error = 1e-30
relative error = 8.7660393681718571800901245496203e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.453e+09
Order of pole = 1.292e+15
TOP MAIN SOLVE Loop
x[1] = -1.316
y[1] (analytic) = -11.406519672160231330196745414936
y[1] (numeric) = -11.406519672160231330196745414938
absolute error = 2e-30
relative error = 1.7533832031880664499509351976457e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.776e+09
Order of pole = 3.065e+15
TOP MAIN SOLVE Loop
x[1] = -1.315
y[1] (analytic) = -11.405379077223712628779070459361
y[1] (numeric) = -11.405379077223712628779070459362
absolute error = 1e-30
relative error = 8.7677927513779675518801834149043e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=976.6MB, alloc=4.5MB, time=43.18
x[1] = -1.314
y[1] (analytic) = -11.404238596340984794643347466788
y[1] (numeric) = -11.40423859634098479464334746679
absolute error = 2e-30
relative error = 1.7537339148987060881700611959109e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.313
y[1] (analytic) = -11.403098229500643018952794088503
y[1] (numeric) = -11.403098229500643018952794088504
absolute error = 1e-30
relative error = 8.7695464852957891478279794311765e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.817e+09
Order of pole = 4.661e+15
TOP MAIN SOLVE Loop
x[1] = -1.312
y[1] (analytic) = -11.401957976691283633294489510592
y[1] (numeric) = -11.401957976691283633294489510594
absolute error = 2e-30
relative error = 1.7540846967587025561686196859142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.311
y[1] (analytic) = -11.400817837901504109565337769726
y[1] (numeric) = -11.400817837901504109565337769728
absolute error = 2e-30
relative error = 1.7542601139990942649760415251408e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.31
y[1] (analytic) = -11.399677813119903059858042472028
y[1] (numeric) = -11.39967781311990305985804247203
absolute error = 2e-30
relative error = 1.7544355487820871283932403023266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.258e+09
Order of pole = 4.608e+15
TOP MAIN SOLVE Loop
x[1] = -1.309
y[1] (analytic) = -11.398537902335080236347092913909
y[1] (numeric) = -11.398537902335080236347092913911
absolute error = 2e-30
relative error = 1.7546110011094354942516066081690e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.308
y[1] (analytic) = -11.397398105535636531174761603716
y[1] (numeric) = -11.397398105535636531174761603718
absolute error = 2e-30
relative error = 1.7547864709828938858260862039799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.307
y[1] (analytic) = -11.39625842271017397633711318306
y[1] (numeric) = -11.396258422710173976337113183062
absolute error = 2e-30
relative error = 1.7549619584042170018527252544502e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.306
y[1] (analytic) = -11.395118853847295743570024746683
y[1] (numeric) = -11.395118853847295743570024746685
absolute error = 2e-30
relative error = 1.7551374633751597165462173150245e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.305
y[1] (analytic) = -11.39397939893560614423521755972
y[1] (numeric) = -11.393979398935606144235217559722
absolute error = 2e-30
relative error = 1.7553129858974770796174520740627e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.304
y[1] (analytic) = -11.392840057963710629206300171223
y[1] (numeric) = -11.392840057963710629206300171225
absolute error = 2e-30
relative error = 1.7554885259729243162910658499636e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.303
y[1] (analytic) = -11.391700830920215788754822922799
y[1] (numeric) = -11.391700830920215788754822922802
absolute error = 3e-30
relative error = 2.6334961254048852409844907651389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.302
y[1] (analytic) = -11.390561717793729352436343851236
y[1] (numeric) = -11.390561717793729352436343851239
absolute error = 3e-30
relative error = 2.6337594881853452835270362175332e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.420e+09
Order of pole = 2.213e+15
TOP MAIN SOLVE Loop
x[1] = -1.301
y[1] (analytic) = -11.389422718572860188976505983958
y[1] (numeric) = -11.389422718572860188976505983961
absolute error = 3e-30
relative error = 2.6340228773034002298710302473917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.3
y[1] (analytic) = -11.38828383324621830615712602619
y[1] (numeric) = -11.388283833246218306157126026192
absolute error = 2e-30
relative error = 1.7561908618411226474661448183147e-29 %
Correct digits = 30
h = 0.001
memory used=980.4MB, alloc=4.5MB, time=43.36
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.299
y[1] (analytic) = -11.387145061802414850702294438678
y[1] (numeric) = -11.387145061802414850702294438681
absolute error = 3e-30
relative error = 2.6345497345628306620966296998765e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.298
y[1] (analytic) = -11.386006404230062108164486904841
y[1] (numeric) = -11.386006404230062108164486904844
absolute error = 3e-30
relative error = 2.6348132027094747205769299219220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.297
y[1] (analytic) = -11.384867860517773502810687186193
y[1] (numeric) = -11.384867860517773502810687186197
absolute error = 4e-30
relative error = 3.5134355962723344374783387284022e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.296
y[1] (analytic) = -11.383729430654163597508521364926
y[1] (numeric) = -11.383729430654163597508521364929
absolute error = 3e-30
relative error = 2.6353402180497939296420589357902e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.620e+09
Order of pole = 2.363e+15
TOP MAIN SOLVE Loop
x[1] = -1.295
y[1] (analytic) = -11.382591114627848093612403472482
y[1] (numeric) = -11.382591114627848093612403472486
absolute error = 4e-30
relative error = 3.5141383536649856448459621503579e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.294
y[1] (analytic) = -11.381452912427443830849692503014
y[1] (numeric) = -11.381452912427443830849692503017
absolute error = 3e-30
relative error = 2.6358673388037222120776413438183e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.376e+09
Order of pole = 4.994e+15
TOP MAIN SOLVE Loop
x[1] = -1.293
y[1] (analytic) = -11.380314824041568787206860810552
y[1] (numeric) = -11.380314824041568787206860810556
absolute error = 4e-30
relative error = 3.5148412516231714673647924795526e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.292
y[1] (analytic) = -11.379176849458842078815673888785
y[1] (numeric) = -11.379176849458842078815673888788
absolute error = 3e-30
relative error = 2.6363945649923443981110912107136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.650e+09
Order of pole = 2.854e+15
TOP MAIN SOLVE Loop
x[1] = -1.291
y[1] (analytic) = -11.378038988667883959839381532273
y[1] (numeric) = -11.378038988667883959839381532276
absolute error = 3e-30
relative error = 2.6366582176312558675919867584668e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.245e+09
Order of pole = 1.450e+15
TOP MAIN SOLVE Loop
x[1] = -1.29
y[1] (analytic) = -11.376901241657315822358920377993
y[1] (numeric) = -11.376901241657315822358920377996
absolute error = 3e-30
relative error = 2.6369218966367495353575928030577e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.289
y[1] (analytic) = -11.375763608415760196259127826049
y[1] (numeric) = -11.375763608415760196259127826052
absolute error = 3e-30
relative error = 2.6371856020114621914650433471888e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.168e+09
Order of pole = 1.368e+16
TOP MAIN SOLVE Loop
x[1] = -1.288
y[1] (analytic) = -11.374626088931840749114967338427
y[1] (numeric) = -11.37462608893184074911496733843
absolute error = 3e-30
relative error = 2.6374493337580308896636624967247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.866e+09
Order of pole = 8.559e+15
TOP MAIN SOLVE Loop
x[1] = -1.287
y[1] (analytic) = -11.37348868319418228607776511465
y[1] (numeric) = -11.373488683194182286077765114653
absolute error = 3e-30
relative error = 2.6377130918790929474213349982070e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.286
y[1] (analytic) = -11.372351391191410749761458143195
y[1] (numeric) = -11.372351391191410749761458143198
absolute error = 3e-30
relative error = 2.6379768763772859459508794135555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.614e+09
Order of pole = 2.203e+15
TOP MAIN SOLVE Loop
memory used=984.2MB, alloc=4.5MB, time=43.53
x[1] = -1.285
y[1] (analytic) = -11.371214212912153220128853627539
y[1] (numeric) = -11.371214212912153220128853627542
absolute error = 3e-30
relative error = 2.6382406872552477302364239322179e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.863e+09
Order of pole = 2.194e+15
TOP MAIN SOLVE Loop
x[1] = -1.284
y[1] (analytic) = -11.370077148345037914377899785693
y[1] (numeric) = -11.370077148345037914377899785696
absolute error = 3e-30
relative error = 2.6385045245156164090597848210334e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.350e+09
Order of pole = 5.295e+15
TOP MAIN SOLVE Loop
x[1] = -1.283
y[1] (analytic) = -11.368940197478694186827968022085
y[1] (numeric) = -11.368940197478694186827968022088
absolute error = 3e-30
relative error = 2.6387683881610303550268475120727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.282
y[1] (analytic) = -11.36780336030175252880614647066
y[1] (numeric) = -11.367803360301752528806146470663
absolute error = 3e-30
relative error = 2.6390322781941282045939503287189e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.281
y[1] (analytic) = -11.366666636802844568533544908054
y[1] (numeric) = -11.366666636802844568533544908058
absolute error = 4e-30
relative error = 3.5190615928233984774590278003375e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.28
y[1] (analytic) = -11.365530026970603071011611035715
y[1] (numeric) = -11.365530026970603071011611035719
absolute error = 4e-30
relative error = 3.5194135165785753063522865536102e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.279
y[1] (analytic) = -11.364393530793661937908458129819
y[1] (numeric) = -11.364393530793661937908458129822
absolute error = 3e-30
relative error = 2.6398241066459154977698082637523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.675e+09
Order of pole = 8.238e+15
TOP MAIN SOLVE Loop
x[1] = -1.278
y[1] (analytic) = -11.363257148260656207445204057854
y[1] (numeric) = -11.363257148260656207445204057858
absolute error = 4e-30
relative error = 3.5201174696748541389774544258368e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.746e+09
Order of pole = 2.788e+15
TOP MAIN SOLVE Loop
x[1] = -1.277
y[1] (analytic) = -11.362120879360222054282321660746
y[1] (numeric) = -11.362120879360222054282321660749
absolute error = 3e-30
relative error = 2.6403521242672467552585136101348e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.276
y[1] (analytic) = -11.360984724080996789406000499357
y[1] (numeric) = -11.36098472408099678940600049936
absolute error = 3e-30
relative error = 2.6406161726818741709593383297054e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.275
y[1] (analytic) = -11.359848682411618860014519964262
y[1] (numeric) = -11.359848682411618860014519964265
absolute error = 3e-30
relative error = 2.6408802475026633354840395385533e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.274
y[1] (analytic) = -11.35871275434072784940463374763
y[1] (numeric) = -11.358712754340727849404633747633
absolute error = 3e-30
relative error = 2.6411443487322549970427095054330e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.273
y[1] (analytic) = -11.357576939856964476857965676103
y[1] (numeric) = -11.357576939856964476857965676106
absolute error = 3e-30
relative error = 2.6414084763732901679334656895116e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.272
y[1] (analytic) = -11.356441238948970597527416903512
y[1] (numeric) = -11.356441238948970597527416903515
absolute error = 3e-30
relative error = 2.6416726304284101245688608633731e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=988.0MB, alloc=4.5MB, time=43.70
x[1] = -1.271
y[1] (analytic) = -11.355305651605389202323584462316
y[1] (numeric) = -11.355305651605389202323584462319
absolute error = 3e-30
relative error = 2.6419368109002564075022958771644e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.27
y[1] (analytic) = -11.35417017781486441780119117261
y[1] (numeric) = -11.354170177814864417801191172613
absolute error = 3e-30
relative error = 2.6422010177914708214544350641528e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.533e+09
Order of pole = 2.279e+15
TOP MAIN SOLVE Loop
x[1] = -1.269
y[1] (analytic) = -11.353034817566041506045526907579
y[1] (numeric) = -11.353034817566041506045526907582
absolute error = 3e-30
relative error = 2.6424652511046954353396242879541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.268
y[1] (analytic) = -11.351899570847566864558901214256
y[1] (numeric) = -11.351899570847566864558901214259
absolute error = 3e-30
relative error = 2.6427295108425725822923116316976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.267
y[1] (analytic) = -11.350764437648088026147107288452
y[1] (numeric) = -11.350764437648088026147107288455
absolute error = 3e-30
relative error = 2.6429937970077448596934707293932e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 1.597e+15
TOP MAIN SOLVE Loop
x[1] = -1.266
y[1] (analytic) = -11.349629417956253658805897302717
y[1] (numeric) = -11.349629417956253658805897302719
absolute error = 2e-30
relative error = 1.7621720730685700861313511598419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.265
y[1] (analytic) = -11.348494511760713565607469086202
y[1] (numeric) = -11.348494511760713565607469086204
absolute error = 2e-30
relative error = 1.7623482990870310111708566418683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.264
y[1] (analytic) = -11.347359719050118684586964155292
y[1] (numeric) = -11.347359719050118684586964155294
absolute error = 2e-30
relative error = 1.7625245427289749417669080662239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.297e+09
Order of pole = 2.012e+15
TOP MAIN SOLVE Loop
x[1] = -1.263
y[1] (analytic) = -11.346225039813121088628977093856
y[1] (numeric) = -11.346225039813121088628977093858
absolute error = 2e-30
relative error = 1.7627008039961643143404134358860e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.262
y[1] (analytic) = -11.345090474038373985354076282003
y[1] (numeric) = -11.345090474038373985354076282005
absolute error = 2e-30
relative error = 1.7628770828903617415647353204833e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.538e+09
Order of pole = 1.604e+15
TOP MAIN SOLVE Loop
x[1] = -1.261
y[1] (analytic) = -11.343956021714531717005335972192
y[1] (numeric) = -11.343956021714531717005335972194
absolute error = 2e-30
relative error = 1.7630533794133300123833169830444e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.728e+09
Order of pole = 3.740e+15
TOP MAIN SOLVE Loop
x[1] = -1.26
y[1] (analytic) = -11.342821682830249760334879711565
y[1] (numeric) = -11.342821682830249760334879711568
absolute error = 3e-30
relative error = 2.6448445403502481380409654041711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.259
y[1] (analytic) = -11.341687457374184726490435109381
y[1] (numeric) = -11.341687457374184726490435109384
absolute error = 3e-30
relative error = 2.6451090380289466830498078911172e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.933e+09
Order of pole = 3.285e+15
TOP MAIN SOLVE Loop
x[1] = -1.258
y[1] (analytic) = -11.340553345334994360901899948391
y[1] (numeric) = -11.340553345334994360901899948394
absolute error = 3e-30
relative error = 2.6453735621587356303906925328168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.271e+09
Order of pole = 2.868e+15
TOP MAIN SOLVE Loop
x[1] = -1.257
y[1] (analytic) = -11.339419346701337543167919639047
y[1] (numeric) = -11.339419346701337543167919639049
absolute error = 2e-30
relative error = 1.7637587418281734809091421136184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.006e+09
Order of pole = 3.640e+15
TOP MAIN SOLVE Loop
memory used=991.8MB, alloc=4.5MB, time=43.87
x[1] = -1.256
y[1] (analytic) = -11.338285461461874286942476015391
y[1] (numeric) = -11.338285461461874286942476015393
absolute error = 2e-30
relative error = 1.7639351265214439745375468679179e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.677e+08
Order of pole = 2.869e+15
TOP MAIN SOLVE Loop
x[1] = -1.255
y[1] (analytic) = -11.337151689605265739821487471504
y[1] (numeric) = -11.337151689605265739821487471506
absolute error = 2e-30
relative error = 1.7641115288540657480798507601713e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.637e+09
Order of pole = 1.772e+15
TOP MAIN SOLVE Loop
x[1] = -1.254
y[1] (analytic) = -11.336018031120174183229420437368
y[1] (numeric) = -11.33601803112017418322942043737
absolute error = 2e-30
relative error = 1.7642879488278028248637415452408e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.253
y[1] (analytic) = -11.334884485995263032305912193017
y[1] (numeric) = -11.334884485995263032305912193019
absolute error = 2e-30
relative error = 1.7644643864444194046280601574135e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.897e+09
Order of pole = 3.547e+15
TOP MAIN SOLVE Loop
x[1] = -1.252
y[1] (analytic) = -11.333751054219196835792405019837
y[1] (numeric) = -11.33375105421919683579240501984
absolute error = 3e-30
relative error = 2.6469612625585197953106640617075e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.251
y[1] (analytic) = -11.332617735780641275918791687891
y[1] (numeric) = -11.332617735780641275918791687894
absolute error = 3e-30
relative error = 2.6472259719200231313224463690750e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.25
y[1] (analytic) = -11.331484530668263168290072278118
y[1] (numeric) = -11.331484530668263168290072278121
absolute error = 3e-30
relative error = 2.6474907077537862085946764296871e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.249
y[1] (analytic) = -11.330351438870730461773022338291
y[1] (numeric) = -11.330351438870730461773022338294
absolute error = 3e-30
relative error = 2.6477554700624563854671911482151e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.248
y[1] (analytic) = -11.32921846037671223838287237159
y[1] (numeric) = -11.329218460376712238382872371593
absolute error = 3e-30
relative error = 2.6480202588486812850288986459569e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.754e+09
Order of pole = 5.790e+15
TOP MAIN SOLVE Loop
x[1] = -1.247
y[1] (analytic) = -11.32808559517487871316999865666
y[1] (numeric) = -11.328085595174878713169998656663
absolute error = 3e-30
relative error = 2.6482850741151087951442544917492e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.246
y[1] (analytic) = -11.326952843253901234106625398021
y[1] (numeric) = -11.326952843253901234106625398024
absolute error = 3e-30
relative error = 2.6485499158643870684797405806329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.824e+09
Order of pole = 2.383e+15
TOP MAIN SOLVE Loop
x[1] = -1.245
y[1] (analytic) = -11.325820204602452281973538205694
y[1] (numeric) = -11.325820204602452281973538205698
absolute error = 4e-30
relative error = 3.5317530454655526967071288807214e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.208e+08
Order of pole = 1.384e+15
TOP MAIN SOLVE Loop
x[1] = -1.244
y[1] (analytic) = -11.324687679209205470246808902918
y[1] (numeric) = -11.324687679209205470246808902921
absolute error = 3e-30
relative error = 2.6490796788220898396460545072699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.243
y[1] (analytic) = -11.32355526706283554498453166081
y[1] (numeric) = -11.323555267062835544984531660813
absolute error = 3e-30
relative error = 2.6493446000358119670583247480022e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.952e+09
Order of pole = 9.404e+15
TOP MAIN SOLVE Loop
memory used=995.6MB, alloc=4.5MB, time=44.04
x[1] = -1.242
y[1] (analytic) = -11.322422968152018384713570458859
y[1] (numeric) = -11.322422968152018384713570458862
absolute error = 3e-30
relative error = 2.6496095477429801169065863336420e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.215e+09
Order of pole = 9.267e+15
TOP MAIN SOLVE Loop
x[1] = -1.241
y[1] (analytic) = -11.321290782465431000316317870095
y[1] (numeric) = -11.321290782465431000316317870098
absolute error = 3e-30
relative error = 2.6498745219462437662647286602326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.051e+09
Order of pole = 8.727e+15
TOP MAIN SOLVE Loop
x[1] = -1.24
y[1] (analytic) = -11.320158709991751534917465169821
y[1] (numeric) = -11.320158709991751534917465169824
absolute error = 3e-30
relative error = 2.6501395226482526571675963397165e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.262e+08
Order of pole = 1.458e+15
TOP MAIN SOLVE Loop
x[1] = -1.239
y[1] (analytic) = -11.319026750719659263770783766764
y[1] (numeric) = -11.319026750719659263770783766767
absolute error = 3e-30
relative error = 2.6504045498516567966374866203068e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.584e+09
Order of pole = 1.413e+16
TOP MAIN SOLVE Loop
x[1] = -1.238
y[1] (analytic) = -11.31789490463783459414591795552
y[1] (numeric) = -11.317894904637834594145917955524
absolute error = 4e-30
relative error = 3.5342261380788086089475326089752e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.077e+09
Order of pole = 3.656e+15
TOP MAIN SOLVE Loop
x[1] = -1.237
y[1] (analytic) = -11.316763171734959065215188989157
y[1] (numeric) = -11.31676317173495906521518898916
absolute error = 3e-30
relative error = 2.6509346837732521744637902306177e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.888e+09
Order of pole = 3.085e+15
TOP MAIN SOLVE Loop
x[1] = -1.236
y[1] (analytic) = -11.315631551999715347940410470839
y[1] (numeric) = -11.315631551999715347940410470842
absolute error = 3e-30
relative error = 2.6511997904967447520405751212829e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.025e+09
Order of pole = 3.702e+15
TOP MAIN SOLVE Loop
x[1] = -1.235
y[1] (analytic) = -11.314500045420787244959715063354
y[1] (numeric) = -11.314500045420787244959715063358
absolute error = 4e-30
relative error = 3.5352865649763136755708521695884e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.234
y[1] (analytic) = -11.313368651986859690474392515403
y[1] (numeric) = -11.313368651986859690474392515407
absolute error = 4e-30
relative error = 3.5356401113098333609781289844640e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.201e+09
Order of pole = 3.445e+15
TOP MAIN SOLVE Loop
x[1] = -1.233
y[1] (analytic) = -11.312237371686618750135739003512
y[1] (numeric) = -11.312237371686618750135739003516
absolute error = 4e-30
relative error = 3.5359936929997541889474070131909e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.448e+09
Order of pole = 1.442e+15
TOP MAIN SOLVE Loop
x[1] = -1.232
y[1] (analytic) = -11.311106204508751620931917788456
y[1] (numeric) = -11.31110620450875162093191778846
absolute error = 4e-30
relative error = 3.5363473100496119763808410495454e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.238e+10
Order of pole = 1.480e+17
TOP MAIN SOLVE Loop
x[1] = -1.231
y[1] (analytic) = -11.309975150441946631074831185046
y[1] (numeric) = -11.30997515044194663107483118505
absolute error = 4e-30
relative error = 3.5367009624629428937799557766114e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.770e+09
Order of pole = 9.225e+15
TOP MAIN SOLVE Loop
x[1] = -1.23
y[1] (analytic) = -11.30884420947489323988700384415
y[1] (numeric) = -11.308844209474893239887003844154
absolute error = 4e-30
relative error = 3.5370546502432834652810074718258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.769e+08
Order of pole = 3.551e+15
TOP MAIN SOLVE Loop
x[1] = -1.229
y[1] (analytic) = -11.307713381596282037688477345828
y[1] (numeric) = -11.307713381596282037688477345832
absolute error = 4e-30
relative error = 3.5374083733941705686903492483696e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.228
y[1] (analytic) = -11.306582666794804745683716102438
y[1] (numeric) = -11.306582666794804745683716102441
absolute error = 3e-30
relative error = 2.6533215989393560766398498749455e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=999.4MB, alloc=4.5MB, time=44.21
TOP MAIN SOLVE Loop
x[1] = -1.227
y[1] (analytic) = -11.305452065059154215848524570581
y[1] (numeric) = -11.305452065059154215848524570585
absolute error = 4e-30
relative error = 3.5381159258217336510220158825034e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.091e+09
Order of pole = 4.240e+15
TOP MAIN SOLVE Loop
x[1] = -1.226
y[1] (analytic) = -11.304321576378024430816975770774
y[1] (numeric) = -11.304321576378024430816975770777
absolute error = 3e-30
relative error = 2.6538523163291138656694008752314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.225
y[1] (analytic) = -11.303191200740110503768351113687
y[1] (numeric) = -11.30319120074011050376835111369
absolute error = 3e-30
relative error = 2.6541177148304506784788644720606e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.224
y[1] (analytic) = -11.302060938134108678314091531849
y[1] (numeric) = -11.302060938134108678314091531852
absolute error = 3e-30
relative error = 2.6543831398729646617104824846380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.223
y[1] (analytic) = -11.300930788548716328384759915664
y[1] (numeric) = -11.300930788548716328384759915667
absolute error = 3e-30
relative error = 2.6546485914593100657916066206349e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.222
y[1] (analytic) = -11.299800751972631958117014852625
y[1] (numeric) = -11.299800751972631958117014852627
absolute error = 2e-30
relative error = 1.7699427130614276043919353449440e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.221
y[1] (analytic) = -11.298670828394555201740595668582
y[1] (numeric) = -11.298670828394555201740595668584
absolute error = 2e-30
relative error = 1.7701197161827423102865982671459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.22
y[1] (analytic) = -11.297541017803186823465318769952
y[1] (numeric) = -11.297541017803186823465318769954
absolute error = 2e-30
relative error = 1.7702967370052541927596819319870e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.219
y[1] (analytic) = -11.296411320187228717368085285717
y[1] (numeric) = -11.296411320187228717368085285719
absolute error = 2e-30
relative error = 1.7704737755307334600377803377195e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.218
y[1] (analytic) = -11.295281735535383907279900008102
y[1] (numeric) = -11.295281735535383907279900008104
absolute error = 2e-30
relative error = 1.7706508317609504973771614781705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.217
y[1] (analytic) = -11.29415226383635654667290163079
y[1] (numeric) = -11.294152263836356546672901630792
absolute error = 2e-30
relative error = 1.7708279056976758670814711953196e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.229e+09
Order of pole = 9.524e+16
TOP MAIN SOLVE Loop
x[1] = -1.216
y[1] (analytic) = -11.293022905078851918547404283549
y[1] (numeric) = -11.293022905078851918547404283551
absolute error = 2e-30
relative error = 1.7710049973426803085194388023496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.215
y[1] (analytic) = -11.291893659251576435318950362142
y[1] (numeric) = -11.291893659251576435318950362144
absolute error = 2e-30
relative error = 1.7711821066977347381425844773492e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.952e+09
Order of pole = 3.377e+16
TOP MAIN SOLVE Loop
x[1] = -1.214
y[1] (analytic) = -11.290764526343237638705374652388
y[1] (numeric) = -11.29076452634323763870537465239
absolute error = 2e-30
relative error = 1.7713592337646102495029284278423e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1003.3MB, alloc=4.5MB, time=44.39
x[1] = -1.213
y[1] (analytic) = -11.289635506342544199613879747244
y[1] (numeric) = -11.289635506342544199613879747246
absolute error = 2e-30
relative error = 1.7715363785450781132707018263236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.212
y[1] (analytic) = -11.288506599238205918028122755787
y[1] (numeric) = -11.288506599238205918028122755789
absolute error = 2e-30
relative error = 1.7717135410409097772520595169752e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+09
Order of pole = 1.628e+15
TOP MAIN SOLVE Loop
x[1] = -1.211
y[1] (analytic) = -11.287377805018933722895313302953
y[1] (numeric) = -11.287377805018933722895313302955
absolute error = 2e-30
relative error = 1.7718907212538768664067944937431e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.927e+09
Order of pole = 8.503e+15
TOP MAIN SOLVE Loop
x[1] = -1.21
y[1] (analytic) = -11.286249123673439672013322818917
y[1] (numeric) = -11.286249123673439672013322818919
absolute error = 2e-30
relative error = 1.7720679191857511828660541499498e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.536e+09
Order of pole = 1.232e+15
TOP MAIN SOLVE Loop
x[1] = -1.209
y[1] (analytic) = -11.285120555190436951917805116978
y[1] (numeric) = -11.285120555190436951917805116979
absolute error = 1e-30
relative error = 8.8612256741915235297502914981026e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.208
y[1] (analytic) = -11.283992099558639877769328258817
y[1] (numeric) = -11.283992099558639877769328258818
absolute error = 1e-30
relative error = 8.8621118410665479609290948535042e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.207
y[1] (analytic) = -11.282863756766763893240517706016
y[1] (numeric) = -11.282863756766763893240517706017
absolute error = 1e-30
relative error = 8.8629980965626908766243098517013e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.971e+09
Order of pole = 3.395e+15
TOP MAIN SOLVE Loop
x[1] = -1.206
y[1] (analytic) = -11.281735526803525570403210756685
y[1] (numeric) = -11.281735526803525570403210756686
absolute error = 1e-30
relative error = 8.8638844406888148318047511121164e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.205
y[1] (analytic) = -11.280607409657642609615622266086
y[1] (numeric) = -11.280607409657642609615622266088
absolute error = 2e-30
relative error = 1.7729541746907566535478088775217e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.901e+09
Order of pole = 1.348e+15
TOP MAIN SOLVE Loop
x[1] = -1.204
y[1] (analytic) = -11.279479405317833839409521650126
y[1] (numeric) = -11.279479405317833839409521650128
absolute error = 2e-30
relative error = 1.7731314789732921024168521954459e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.752e+09
Order of pole = 3.222e+15
TOP MAIN SOLVE Loop
x[1] = -1.203
y[1] (analytic) = -11.278351513772819216377421170575
y[1] (numeric) = -11.278351513772819216377421170577
absolute error = 2e-30
relative error = 1.7733088009871423557949122005748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.761e+09
Order of pole = 7.883e+15
TOP MAIN SOLVE Loop
x[1] = -1.202
y[1] (analytic) = -11.277223735011319825059775500901
y[1] (numeric) = -11.277223735011319825059775500902
absolute error = 1e-30
relative error = 8.8674307036704031691098455506904e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 3.482e+15
TOP MAIN SOLVE Loop
x[1] = -1.201
y[1] (analytic) = -11.276096069022057877832192571577
y[1] (numeric) = -11.276096069022057877832192571578
absolute error = 1e-30
relative error = 8.8683174910794016698444176781579e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.498e+09
Order of pole = 2.368e+15
TOP MAIN SOLVE Loop
x[1] = -1.2
y[1] (analytic) = -11.274968515793756714792655693748
y[1] (numeric) = -11.274968515793756714792655693749
absolute error = 1e-30
relative error = 8.8692043671715751552756522876988e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.199
y[1] (analytic) = -11.273841075315140803648756960114
y[1] (numeric) = -11.273841075315140803648756960114
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
memory used=1007.1MB, alloc=4.5MB, time=44.56
TOP MAIN SOLVE Loop
x[1] = -1.198
y[1] (analytic) = -11.272713747574935739604941921909
y[1] (numeric) = -11.272713747574935739604941921909
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.358e+09
Order of pole = 2.184e+15
TOP MAIN SOLVE Loop
x[1] = -1.197
y[1] (analytic) = -11.271586532561868245249765540858
y[1] (numeric) = -11.271586532561868245249765540858
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.559e+09
Order of pole = 2.448e+15
TOP MAIN SOLVE Loop
x[1] = -1.196
y[1] (analytic) = -11.270459430264666170443159414963
y[1] (numeric) = -11.270459430264666170443159414963
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.195
y[1] (analytic) = -11.269332440672058492203710277012
y[1] (numeric) = -11.269332440672058492203710277012
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.194
y[1] (analytic) = -11.26820556377277531459594976467
y[1] (numeric) = -11.268205563772775314595949764669
absolute error = 1e-30
relative error = 8.8745274865680034479219242644199e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.680e+09
Order of pole = 2.456e+15
TOP MAIN SOLVE Loop
x[1] = -1.193
y[1] (analytic) = -11.267078799555547868617655461027
y[1] (numeric) = -11.267078799555547868617655461026
absolute error = 1e-30
relative error = 8.8754149836907768059990991140139e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.192
y[1] (analytic) = -11.265952148009108512087163204488
y[1] (numeric) = -11.265952148009108512087163204487
absolute error = 1e-30
relative error = 8.8763025695677000749458335790089e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.536e+09
Order of pole = 2.034e+15
TOP MAIN SOLVE Loop
x[1] = -1.191
y[1] (analytic) = -11.264825609122190729530690666857
y[1] (numeric) = -11.264825609122190729530690666856
absolute error = 1e-30
relative error = 8.8771902442076491135387568978499e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.949e+09
Order of pole = 6.121e+15
TOP MAIN SOLVE Loop
x[1] = -1.19
y[1] (analytic) = -11.263699182883529132069672198509
y[1] (numeric) = -11.263699182883529132069672198508
absolute error = 1e-30
relative error = 8.8780780076195006681847567451345e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.189
y[1] (analytic) = -11.262572869281859457308104939509
y[1] (numeric) = -11.262572869281859457308104939508
absolute error = 1e-30
relative error = 8.8789658598121323730097466957567e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.188
y[1] (analytic) = -11.261446668305918569219906195557
y[1] (numeric) = -11.261446668305918569219906195556
absolute error = 1e-30
relative error = 8.8798538007944227499474425662413e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.458e+09
Order of pole = 6.096e+15
TOP MAIN SOLVE Loop
x[1] = -1.187
y[1] (analytic) = -11.260320579944444458036282077635
y[1] (numeric) = -11.260320579944444458036282077634
absolute error = 1e-30
relative error = 8.8807418305752512088281476341537e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.487e+09
Order of pole = 4.137e+15
TOP MAIN SOLVE Loop
x[1] = -1.186
y[1] (analytic) = -11.259194604186176240133107404225
y[1] (numeric) = -11.259194604186176240133107404224
absolute error = 1e-30
relative error = 8.8816299491634980474675467364766e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.185
y[1] (analytic) = -11.258068741019854157918316864973
y[1] (numeric) = -11.258068741019854157918316864972
absolute error = 1e-30
relative error = 8.8825181565680444517555092478420e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1010.9MB, alloc=4.5MB, time=44.73
x[1] = -1.184
y[1] (analytic) = -11.256942990434219579719307444675
y[1] (numeric) = -11.256942990434219579719307444674
absolute error = 1e-30
relative error = 8.8834064527977724957449009395035e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.183
y[1] (analytic) = -11.255817352418014999670352106459
y[1] (numeric) = -11.255817352418014999670352106457
absolute error = 2e-30
relative error = 1.7768589675723130283480809439875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.182
y[1] (analytic) = -11.254691826959984037600024733028
y[1] (numeric) = -11.254691826959984037600024733027
absolute error = 1e-30
relative error = 8.8851833117683062403873502579681e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.181
y[1] (analytic) = -11.253566414048871438918636324861
y[1] (numeric) = -11.25356641404887143891863632486
absolute error = 1e-30
relative error = 8.8860718745268805307605524892885e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.18
y[1] (analytic) = -11.252441113673423074505682454214
y[1] (numeric) = -11.252441113673423074505682454213
absolute error = 1e-30
relative error = 8.8869605261461736404531590072889e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.907e+09
Order of pole = 7.951e+15
TOP MAIN SOLVE Loop
x[1] = -1.179
y[1] (analytic) = -11.251315925822385940597301973826
y[1] (numeric) = -11.251315925822385940597301973825
absolute error = 1e-30
relative error = 8.8878492666350720856655063390581e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.342e+09
Order of pole = 8.952e+15
TOP MAIN SOLVE Loop
x[1] = -1.178
y[1] (analytic) = -11.250190850484508158673746979185
y[1] (numeric) = -11.250190850484508158673746979183
absolute error = 2e-30
relative error = 1.7777476192004926542587970214926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.208e+09
Order of pole = 5.988e+15
TOP MAIN SOLVE Loop
x[1] = -1.177
y[1] (analytic) = -11.249065887648538975346864023235
y[1] (numeric) = -11.249065887648538975346864023234
absolute error = 1e-30
relative error = 8.8896270142572354910199140801865e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.176
y[1] (analytic) = -11.247941037303228762247586582406
y[1] (numeric) = -11.247941037303228762247586582405
absolute error = 1e-30
relative error = 8.8905160214082779273984231066126e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.175
y[1] (analytic) = -11.246816299437329015913438772825
y[1] (numeric) = -11.246816299437329015913438772823
absolute error = 2e-30
relative error = 1.7782810234928961303894689886907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.174
y[1] (analytic) = -11.245691674039592357676050315596
y[1] (numeric) = -11.245691674039592357676050315595
absolute error = 1e-30
relative error = 8.8922943024347346252361159700050e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.173
y[1] (analytic) = -11.244567161098772533548682750029
y[1] (numeric) = -11.244567161098772533548682750028
absolute error = 1e-30
relative error = 8.8931835763279316969746857939076e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.666e+09
Order of pole = 2.535e+15
TOP MAIN SOLVE Loop
x[1] = -1.172
y[1] (analytic) = -11.243442760603624414113766893674
y[1] (numeric) = -11.243442760603624414113766893673
absolute error = 1e-30
relative error = 8.8940729391529646061024357483260e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.484e+09
Order of pole = 1.006e+16
TOP MAIN SOLVE Loop
x[1] = -1.171
y[1] (analytic) = -11.242318472542903994410451548052
y[1] (numeric) = -11.242318472542903994410451548051
absolute error = 1e-30
relative error = 8.8949623909187269808771062814159e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.708e+09
Order of pole = 1.873e+15
TOP MAIN SOLVE Loop
x[1] = -1.17
y[1] (analytic) = -11.241194296905368393822163448954
y[1] (numeric) = -11.241194296905368393822163448953
absolute error = 1e-30
relative error = 8.8958519316341133389637332389745e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=1014.7MB, alloc=4.5MB, time=44.89
TOP MAIN SOLVE Loop
x[1] = -1.169
y[1] (analytic) = -11.240070233679775855964178460181
y[1] (numeric) = -11.24007023367977585596417846018
absolute error = 1e-30
relative error = 8.8967415613080190875235930411657e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.168
y[1] (analytic) = -11.238946282854885748571204009604
y[1] (numeric) = -11.238946282854885748571204009603
absolute error = 1e-30
relative error = 8.8976312799493405233031567542058e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.167
y[1] (analytic) = -11.237822444419458563384972766415
y[1] (numeric) = -11.237822444419458563384972766415
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.166
y[1] (analytic) = -11.236698718362255916041847558455
y[1] (numeric) = -11.236698718362255916041847558455
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.165
y[1] (analytic) = -11.235575104672040545960437528478
y[1] (numeric) = -11.235575104672040545960437528478
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.164
y[1] (analytic) = -11.234451603337576316229225528249
y[1] (numeric) = -11.234451603337576316229225528249
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.254e+09
Order of pole = 9.693e+14
TOP MAIN SOLVE Loop
x[1] = -1.163
y[1] (analytic) = -11.233328214347628213494206749333
y[1] (numeric) = -11.233328214347628213494206749332
absolute error = 1e-30
relative error = 8.9020812079786156787967277916903e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.162
y[1] (analytic) = -11.232204937690962347846538589459
y[1] (numeric) = -11.232204937690962347846538589458
absolute error = 1e-30
relative error = 8.9029714606113032975517625134420e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.161
y[1] (analytic) = -11.231081773356345952710201753342
y[1] (numeric) = -11.231081773356345952710201753341
absolute error = 1e-30
relative error = 8.9038618022737055966112590738696e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.238e+09
Order of pole = 1.679e+16
TOP MAIN SOLVE Loop
x[1] = -1.16
y[1] (analytic) = -11.229958721332547384729672586828
y[1] (numeric) = -11.229958721332547384729672586827
absolute error = 1e-30
relative error = 8.9047522329747259926066599774232e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.311e+09
Order of pole = 1.602e+14
TOP MAIN SOLVE Loop
x[1] = -1.159
y[1] (analytic) = -11.228835781608336123657606643243
y[1] (numeric) = -11.228835781608336123657606643242
absolute error = 1e-30
relative error = 8.9056427527232687925555894399014e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.495e+09
Order of pole = 5.457e+15
TOP MAIN SOLVE Loop
x[1] = -1.158
y[1] (analytic) = -11.227712954172482772242533480827
y[1] (numeric) = -11.227712954172482772242533480827
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.157
y[1] (analytic) = -11.22659023901375905611656269013
y[1] (numeric) = -11.226590239013759056116562690129
absolute error = 1e-30
relative error = 8.9074240593985432848497067878183e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.156
y[1] (analytic) = -11.22546763612093782368310115023
y[1] (numeric) = -11.22546763612093782368310115023
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.258e+09
Order of pole = 1.767e+15
TOP MAIN SOLVE Loop
memory used=1018.5MB, alloc=4.5MB, time=45.07
x[1] = -1.155
y[1] (analytic) = -11.224345145482793046004581512685
y[1] (numeric) = -11.224345145482793046004581512685
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.869e+09
Order of pole = 4.306e+15
TOP MAIN SOLVE Loop
x[1] = -1.154
y[1] (analytic) = -11.223222767088099816690201912054
y[1] (numeric) = -11.223222767088099816690201912054
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.774e+09
Order of pole = 7.242e+16
TOP MAIN SOLVE Loop
x[1] = -1.153
y[1] (analytic) = -11.222100500925634351783676901902
y[1] (numeric) = -11.222100500925634351783676901902
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.152
y[1] (analytic) = -11.22097834698417398965099961514
y[1] (numeric) = -11.220978346984173989650999615139
absolute error = 1e-30
relative error = 8.9118788850418445146175015823165e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.025e+09
Order of pole = 2.178e+15
TOP MAIN SOLVE Loop
x[1] = -1.151
y[1] (analytic) = -11.219856305252497190868215147591
y[1] (numeric) = -11.21985630525249719086821514759
absolute error = 1e-30
relative error = 8.9127701174912284745592642362743e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.609e+09
Order of pole = 5.397e+15
TOP MAIN SOLVE Loop
x[1] = -1.15
y[1] (analytic) = -11.218734375719383538109205163662
y[1] (numeric) = -11.218734375719383538109205163661
absolute error = 1e-30
relative error = 8.9136614390683136836863959730087e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.149
y[1] (analytic) = -11.217612558373613736033483722983
y[1] (numeric) = -11.217612558373613736033483722982
absolute error = 1e-30
relative error = 8.9145528497820133577771765636033e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.148
y[1] (analytic) = -11.216490853203969611174004326911
y[1] (numeric) = -11.216490853203969611174004326911
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.381e+09
Order of pole = 1.748e+15
TOP MAIN SOLVE Loop
x[1] = -1.147
y[1] (analytic) = -11.215369260199234111824978183771
y[1] (numeric) = -11.21536926019923411182497818377
absolute error = 1e-30
relative error = 8.9163359386549134208826714244311e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.048e+09
Order of pole = 1.577e+16
TOP MAIN SOLVE Loop
x[1] = -1.146
y[1] (analytic) = -11.214247779348191307929703691694
y[1] (numeric) = -11.214247779348191307929703691693
absolute error = 1e-30
relative error = 8.9172276168319446986412453996647e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.906e+09
Order of pole = 3.888e+15
TOP MAIN SOLVE Loop
x[1] = -1.145
y[1] (analytic) = -11.213126410639626390968407137966
y[1] (numeric) = -11.213126410639626390968407137965
absolute error = 1e-30
relative error = 8.9181193841812522190294965263473e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.144
y[1] (analytic) = -11.212005154062325673846094613734
y[1] (numeric) = -11.212005154062325673846094613733
absolute error = 1e-30
relative error = 8.9190112407117536555479314029406e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.604e+09
Order of pole = 2.531e+15
TOP MAIN SOLVE Loop
x[1] = -1.143
y[1] (analytic) = -11.210884009605076590780415142959
y[1] (numeric) = -11.210884009605076590780415142959
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.142
y[1] (analytic) = -11.209762977256667697189535024506
y[1] (numeric) = -11.209762977256667697189535024506
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.141
y[1] (analytic) = -11.208642057005888669580023386225
y[1] (numeric) = -11.208642057005888669580023386225
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
memory used=1022.3MB, alloc=4.5MB, time=45.24
TOP MAIN SOLVE Loop
x[1] = -1.14
y[1] (analytic) = -11.207521248841530305434748949929
y[1] (numeric) = -11.207521248841530305434748949929
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.411e+09
Order of pole = 3.385e+16
TOP MAIN SOLVE Loop
x[1] = -1.139
y[1] (analytic) = -11.206400552752384523100788006125
y[1] (numeric) = -11.206400552752384523100788006125
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.869e+09
Order of pole = 3.883e+15
TOP MAIN SOLVE Loop
x[1] = -1.138
y[1] (analytic) = -11.205279968727244361677343597394
y[1] (numeric) = -11.205279968727244361677343597394
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.137
y[1] (analytic) = -11.20415949675490398090367590929
y[1] (numeric) = -11.204159496754903980903675909289
absolute error = 1e-30
relative error = 8.9252567342479652398487124534387e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.136
y[1] (analytic) = -11.203039136824158661047043867635
y[1] (numeric) = -11.203039136824158661047043867635
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.135
y[1] (analytic) = -11.201918888923804802790657941106
y[1] (numeric) = -11.201918888923804802790657941105
absolute error = 1e-30
relative error = 8.9270419641118504552092347077581e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.134
y[1] (analytic) = -11.200798753042639927121644147964
y[1] (numeric) = -11.200798753042639927121644147963
absolute error = 1e-30
relative error = 8.9279347129449593383381119987132e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.133
y[1] (analytic) = -11.199678729169462675219019265841
y[1] (numeric) = -11.19967872916946267521901926584
absolute error = 1e-30
relative error = 8.9288275510574154253160386390568e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.132
y[1] (analytic) = -11.198558817293072808341677243431
y[1] (numeric) = -11.19855881729307280834167724343
absolute error = 1e-30
relative error = 8.9297204784581470972750158161745e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.250e+09
Order of pole = 3.553e+15
TOP MAIN SOLVE Loop
x[1] = -1.131
y[1] (analytic) = -11.197439017402271207716386812987
y[1] (numeric) = -11.197439017402271207716386812986
absolute error = 1e-30
relative error = 8.9306134951560836282298013113319e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.014e+09
Order of pole = 3.856e+15
TOP MAIN SOLVE Loop
x[1] = -1.13
y[1] (analytic) = -11.196319329485859874425800302496
y[1] (numeric) = -11.196319329485859874425800302495
absolute error = 1e-30
relative error = 8.9315066011601551851672022398956e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.129
y[1] (analytic) = -11.195199753532641929296473646413
y[1] (numeric) = -11.195199753532641929296473646412
absolute error = 1e-30
relative error = 8.9323997964792928281353767212755e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.597e+09
Order of pole = 2.361e+16
TOP MAIN SOLVE Loop
x[1] = -1.128
y[1] (analytic) = -11.194080289531421612786897593831
y[1] (numeric) = -11.19408028953142161278689759383
absolute error = 1e-30
relative error = 8.9332930811224285103331444794823e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.163e+09
Order of pole = 2.454e+16
TOP MAIN SOLVE Loop
x[1] = -1.127
y[1] (analytic) = -11.192960937471004284875540112974
y[1] (numeric) = -11.192960937471004284875540112974
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1026.1MB, alloc=4.5MB, time=45.41
x[1] = -1.126
y[1] (analytic) = -11.19184169734019642494889999089
y[1] (numeric) = -11.19184169734019642494889999089
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.125
y[1] (analytic) = -11.190722569127805631689571627218
y[1] (numeric) = -11.190722569127805631689571627218
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.124
y[1] (analytic) = -11.189603552822640622964321020925
y[1] (numeric) = -11.189603552822640622964321020925
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.123
y[1] (analytic) = -11.18848464841351123571217294888
y[1] (numeric) = -11.18848464841351123571217294888
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.122
y[1] (analytic) = -11.187365855889228425832509335148
y[1] (numeric) = -11.187365855889228425832509335148
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.121
y[1] (analytic) = -11.186247175238604268073178809895
y[1] (numeric) = -11.186247175238604268073178809894
absolute error = 1e-30
relative error = 8.9395485754467950557556751973904e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.12
y[1] (analytic) = -11.185128606450451955918617456767
y[1] (numeric) = -11.185128606450451955918617456767
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.259e+09
Order of pole = 5.367e+15
TOP MAIN SOLVE Loop
x[1] = -1.119
y[1] (analytic) = -11.18401014951358580147798074765
y[1] (numeric) = -11.184010149513585801477980747649
absolute error = 1e-30
relative error = 8.9413366639647759177970677949213e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.977e+09
Order of pole = 2.488e+16
TOP MAIN SOLVE Loop
x[1] = -1.118
y[1] (analytic) = -11.182891804416821235373286663658
y[1] (numeric) = -11.182891804416821235373286663658
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.256e+09
Order of pole = 2.643e+15
TOP MAIN SOLVE Loop
x[1] = -1.117
y[1] (analytic) = -11.181773571148974806627570001271
y[1] (numeric) = -11.18177357114897480662757000127
absolute error = 1e-30
relative error = 8.9431251101362245306077205558758e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.116
y[1] (analytic) = -11.18065544969886418255304786246
y[1] (numeric) = -11.18065544969886418255304786246
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.115
y[1] (analytic) = -11.179537440055308148639296327729
y[1] (numeric) = -11.179537440055308148639296327728
absolute error = 1e-30
relative error = 8.9449139140326787412840374825246e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.605e+09
Order of pole = 2.537e+15
TOP MAIN SOLVE Loop
x[1] = -1.114
y[1] (analytic) = -11.178419542207126608441438310905
y[1] (numeric) = -11.178419542207126608441438310904
absolute error = 1e-30
relative error = 8.9458084501501424355784517695362e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.113
y[1] (analytic) = -11.177301756143140583468342594606
y[1] (numeric) = -11.177301756143140583468342594605
absolute error = 1e-30
relative error = 8.9467030757256907059226941884329e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.600e+09
Order of pole = 5.836e+15
TOP MAIN SOLVE Loop
x[1] = -1.112
y[1] (analytic) = -11.176184081852172213070834045232
y[1] (numeric) = -11.176184081852172213070834045231
absolute error = 1e-30
relative error = 8.9475977907682698080797026557887e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1030.0MB, alloc=4.5MB, time=45.58
x[1] = -1.111
y[1] (analytic) = -11.175066519323044754329915006378
y[1] (numeric) = -11.175066519323044754329915006378
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.11
y[1] (analytic) = -11.173949068544582581944997869559
y[1] (numeric) = -11.173949068544582581944997869558
absolute error = 1e-30
relative error = 8.9493874892903100043247862250161e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.305e+09
Order of pole = 2.398e+14
TOP MAIN SOLVE Loop
x[1] = -1.109
y[1] (analytic) = -11.172831729505611188122148821099
y[1] (numeric) = -11.172831729505611188122148821098
absolute error = 1e-30
relative error = 8.9502824727876680836481774436937e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.915e+09
Order of pole = 2.801e+15
TOP MAIN SOLVE Loop
x[1] = -1.108
y[1] (analytic) = -11.17171450219495718246234276411
y[1] (numeric) = -11.171714502194957182462342764109
absolute error = 1e-30
relative error = 8.9511775457878509654339367969452e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.107
y[1] (analytic) = -11.170597386601448291849729414401
y[1] (numeric) = -11.1705973866014482918497294144
absolute error = 1e-30
relative error = 8.9520727082998093796913520442997e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.563e+09
Order of pole = 5.621e+15
TOP MAIN SOLVE Loop
x[1] = -1.106
y[1] (analytic) = -11.169480382713913360339910569231
y[1] (numeric) = -11.16948038271391336033991056923
absolute error = 1e-30
relative error = 8.9529679603324949515474670159329e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.221e+09
Order of pole = 3.481e+15
TOP MAIN SOLVE Loop
x[1] = -1.105
y[1] (analytic) = -11.168363490521182349048228547769
y[1] (numeric) = -11.168363490521182349048228547768
absolute error = 1e-30
relative error = 8.9538633018948602013365978640142e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.104
y[1] (analytic) = -11.167246710012086336038065802157
y[1] (numeric) = -11.167246710012086336038065802155
absolute error = 2e-30
relative error = 1.7909517465991717089379716532246e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.569e+09
Order of pole = 7.188e+15
TOP MAIN SOLVE Loop
x[1] = -1.103
y[1] (analytic) = -11.166130041175457516209155698045
y[1] (numeric) = -11.166130041175457516209155698043
absolute error = 2e-30
relative error = 1.7911308507288888585249387163275e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.804e+09
Order of pole = 6.509e+15
TOP MAIN SOLVE Loop
x[1] = -1.102
y[1] (analytic) = -11.165013484000129201185904463504
y[1] (numeric) = -11.165013484000129201185904463502
absolute error = 2e-30
relative error = 1.7913099727699145303268847923960e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.185e+09
Order of pole = 6.870e+14
TOP MAIN SOLVE Loop
x[1] = -1.101
y[1] (analytic) = -11.163897038474935819205724305171
y[1] (numeric) = -11.163897038474935819205724305169
absolute error = 2e-30
relative error = 1.7914891127240399447555592831250e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 3.322e+15
TOP MAIN SOLVE Loop
x[1] = -1.1
y[1] (analytic) = -11.16278070458871291500737769053
y[1] (numeric) = -11.162780704588712915007377690528
absolute error = 2e-30
relative error = 1.7916682705930565013537091657530e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.099
y[1] (analytic) = -11.16166448233029714971933279521
y[1] (numeric) = -11.161664482330297149719332795208
absolute error = 2e-30
relative error = 1.7918474463787557788129929885037e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.198e+09
Order of pole = 9.440e+15
TOP MAIN SOLVE Loop
x[1] = -1.098
y[1] (analytic) = -11.160548371688526300748130114173
y[1] (numeric) = -11.160548371688526300748130114172
absolute error = 1e-30
relative error = 8.9601332004146476749594832875910e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1033.8MB, alloc=4.5MB, time=45.75
x[1] = -1.097
y[1] (analytic) = -11.159432372652239261666760235691
y[1] (numeric) = -11.15943237265223926166676023569
absolute error = 1e-30
relative error = 8.9610292585368485346682550772685e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.120e+09
Order of pole = 8.256e+15
TOP MAIN SOLVE Loop
x[1] = -1.096
y[1] (analytic) = -11.158316485210276042103052776976
y[1] (numeric) = -11.158316485210276042103052776976
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.095
y[1] (analytic) = -11.157200709351477767628076480374
y[1] (numeric) = -11.157200709351477767628076480373
absolute error = 1e-30
relative error = 8.9628216436210897115493893300663e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.269e+09
Order of pole = 1.360e+15
TOP MAIN SOLVE Loop
x[1] = -1.094
y[1] (analytic) = -11.156085045064686679644550468973
y[1] (numeric) = -11.156085045064686679644550468972
absolute error = 1e-30
relative error = 8.9637179706010538795791001043715e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 2.310e+15
TOP MAIN SOLVE Loop
x[1] = -1.093
y[1] (analytic) = -11.154969492338746135275266660545
y[1] (numeric) = -11.154969492338746135275266660545
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.575e+09
Order of pole = 4.994e+15
TOP MAIN SOLVE Loop
x[1] = -1.092
y[1] (analytic) = -11.15385405116250060725152333868
y[1] (numeric) = -11.153854051162500607251523338679
absolute error = 1e-30
relative error = 8.9655108934814857239419970059367e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.091
y[1] (analytic) = -11.152738721524795683801569879999
y[1] (numeric) = -11.152738721524795683801569879999
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.534e+09
Order of pole = 1.092e+16
TOP MAIN SOLVE Loop
x[1] = -1.09
y[1] (analytic) = -11.151623503414478068539062636355
y[1] (numeric) = -11.151623503414478068539062636354
absolute error = 1e-30
relative error = 8.9673041749823545029657769232488e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.834e+09
Order of pole = 2.979e+15
TOP MAIN SOLVE Loop
x[1] = -1.089
y[1] (analytic) = -11.150508396820395580351531970865
y[1] (numeric) = -11.150508396820395580351531970864
absolute error = 1e-30
relative error = 8.9682009502378682013881910917498e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.315e+09
Order of pole = 5.744e+15
TOP MAIN SOLVE Loop
x[1] = -1.088
y[1] (analytic) = -11.149393401731397153288860446701
y[1] (numeric) = -11.1493934017313971532888604467
absolute error = 1e-30
relative error = 8.9690978151753914769242952176929e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.228e+09
Order of pole = 3.560e+15
TOP MAIN SOLVE Loop
x[1] = -1.087
y[1] (analytic) = -11.14827851813633283645177216749
y[1] (numeric) = -11.14827851813633283645177216749
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.938e+09
Order of pole = 4.856e+15
TOP MAIN SOLVE Loop
x[1] = -1.086
y[1] (analytic) = -11.147163746024053793880333268235
y[1] (numeric) = -11.147163746024053793880333268234
absolute error = 1e-30
relative error = 8.9708918141323422537781828736675e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.085
y[1] (analytic) = -11.146049085383412304442463555614
y[1] (numeric) = -11.146049085383412304442463555613
absolute error = 1e-30
relative error = 8.9717889481697097446804241635506e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.084
y[1] (analytic) = -11.144934536203261761722459296574
y[1] (numeric) = -11.144934536203261761722459296573
absolute error = 1e-30
relative error = 8.9726861719249667920446708265738e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.083
y[1] (analytic) = -11.143820098472456673909527154078
y[1] (numeric) = -11.143820098472456673909527154076
absolute error = 2e-30
relative error = 1.7947166970814171266861940402017e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1037.6MB, alloc=4.5MB, time=45.91
x[1] = -1.082
y[1] (analytic) = -11.142705772179852663686329268902
y[1] (numeric) = -11.1427057721798526636863292689
absolute error = 2e-30
relative error = 1.7948961777250078807335976626146e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.624e+09
Order of pole = 5.491e+15
TOP MAIN SOLVE Loop
x[1] = -1.081
y[1] (analytic) = -11.141591557314306468117539486374
y[1] (numeric) = -11.141591557314306468117539486372
absolute error = 2e-30
relative error = 1.7950756763175604269885482450575e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.443e+09
Order of pole = 5.281e+15
TOP MAIN SOLVE Loop
x[1] = -1.08
y[1] (analytic) = -11.140477453864675938538410726922
y[1] (numeric) = -11.14047745386467593853841072692
absolute error = 2e-30
relative error = 1.7952551928608697513780670716854e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.079
y[1] (analytic) = -11.139363461819820040443353499339
y[1] (numeric) = -11.139363461819820040443353499337
absolute error = 2e-30
relative error = 1.7954347273567310193367433575880e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.078
y[1] (analytic) = -11.138249581168598853374525555631
y[1] (numeric) = -11.138249581168598853374525555629
absolute error = 2e-30
relative error = 1.7956142798069395758246859031513e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.077
y[1] (analytic) = -11.137135811899873570810432686346
y[1] (numeric) = -11.137135811899873570810432686344
absolute error = 2e-30
relative error = 1.7957938502132909453454765436739e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.076
y[1] (analytic) = -11.136022154002506500054540655268
y[1] (numeric) = -11.136022154002506500054540655266
absolute error = 2e-30
relative error = 1.7959734385775808319641253944169e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.075
y[1] (analytic) = -11.134908607465361062123898272356
y[1] (numeric) = -11.134908607465361062123898272354
absolute error = 2e-30
relative error = 1.7961530449016051193250278912699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.074
y[1] (analytic) = -11.133795172277301791637771603824
y[1] (numeric) = -11.133795172277301791637771603823
absolute error = 1e-30
relative error = 8.9816633459357993533496181360462e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.301e+09
Order of pole = 3.996e+15
TOP MAIN SOLVE Loop
x[1] = -1.073
y[1] (analytic) = -11.132681848427194336706289318242
y[1] (numeric) = -11.132681848427194336706289318241
absolute error = 1e-30
relative error = 8.9825615571802066442792849236525e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.072
y[1] (analytic) = -11.13156863590390545881909916754
y[1] (numeric) = -11.131568635903905458819099167539
absolute error = 1e-30
relative error = 8.9834598582502295818656978221719e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.011e+09
Order of pole = 2.809e+15
TOP MAIN SOLVE Loop
x[1] = -1.071
y[1] (analytic) = -11.130455534696303032734035601816
y[1] (numeric) = -11.130455534696303032734035601815
absolute error = 1e-30
relative error = 8.9843582491548511768165720497208e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.07
y[1] (analytic) = -11.129342544793256046365798516819
y[1] (numeric) = -11.129342544793256046365798516818
absolute error = 1e-30
relative error = 8.9852567299030553381856101466828e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.605e+09
Order of pole = 5.603e+15
TOP MAIN SOLVE Loop
x[1] = -1.069
y[1] (analytic) = -11.128229666183634600674643133006
y[1] (numeric) = -11.128229666183634600674643133005
absolute error = 1e-30
relative error = 8.9861553005038268734623410663182e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.183e+09
Order of pole = 2.966e+13
TOP MAIN SOLVE Loop
memory used=1041.4MB, alloc=4.5MB, time=46.08
x[1] = -1.068
y[1] (analytic) = -11.127116898856309909555081005047
y[1] (numeric) = -11.127116898856309909555081005047
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.067
y[1] (analytic) = -11.126004242800154299724592160685
y[1] (numeric) = -11.126004242800154299724592160684
absolute error = 1e-30
relative error = 8.9879527112990157884152266861248e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.060e+09
Order of pole = 6.321e+15
TOP MAIN SOLVE Loop
x[1] = -1.066
y[1] (analytic) = -11.124891698004041210612348367808
y[1] (numeric) = -11.124891698004041210612348367807
absolute error = 1e-30
relative error = 8.9888515515114072760582489591231e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.065
y[1] (analytic) = -11.123779264456845194247947528657
y[1] (numeric) = -11.123779264456845194247947528657
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.454e+09
Order of pole = 1.826e+15
TOP MAIN SOLVE Loop
x[1] = -1.064
y[1] (analytic) = -11.122666942147441915150159200026
y[1] (numeric) = -11.122666942147441915150159200026
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.746e+09
Order of pole = 1.592e+15
TOP MAIN SOLVE Loop
x[1] = -1.063
y[1] (analytic) = -11.121554731064708150215681238355
y[1] (numeric) = -11.121554731064708150215681238355
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.839e+09
Order of pole = 3.830e+15
TOP MAIN SOLVE Loop
x[1] = -1.062
y[1] (analytic) = -11.120442631197521788607907568606
y[1] (numeric) = -11.120442631197521788607907568606
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.061
y[1] (analytic) = -11.119330642534761831645707075806
y[1] (numeric) = -11.119330642534761831645707075806
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.873e+09
Order of pole = 2.841e+16
TOP MAIN SOLVE Loop
x[1] = -1.06
y[1] (analytic) = -11.11821876506530839269221361814
y[1] (numeric) = -11.11821876506530839269221361814
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.667e+09
Order of pole = 1.479e+16
TOP MAIN SOLVE Loop
x[1] = -1.059
y[1] (analytic) = -11.11710699877804269704362716049
y[1] (numeric) = -11.117106998778042697043627160491
absolute error = 1e-30
relative error = 8.9951459503800480003678423355583e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.897e+09
Order of pole = 3.208e+15
TOP MAIN SOLVE Loop
x[1] = -1.058
y[1] (analytic) = -11.115995343661847081818026027308
y[1] (numeric) = -11.115995343661847081818026027309
absolute error = 1e-30
relative error = 8.9960455099523149855403735308707e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.957e+09
Order of pole = 3.105e+15
TOP MAIN SOLVE Loop
x[1] = -1.057
y[1] (analytic) = -11.1148837997056049958441902737
y[1] (numeric) = -11.1148837997056049958441902737
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.056
y[1] (analytic) = -11.113772366898200999550436173621
y[1] (numeric) = -11.113772366898200999550436173621
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.055
y[1] (analytic) = -11.11266104522852076485346182407
y[1] (numeric) = -11.11266104522852076485346182407
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.054
y[1] (analytic) = -11.11154983468545107504720386416
y[1] (numeric) = -11.11154983468545107504720386416
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 2.370e+15
TOP MAIN SOLVE Loop
memory used=1045.2MB, alloc=4.5MB, time=46.25
x[1] = -1.053
y[1] (analytic) = -11.110438735257879824691705307966
y[1] (numeric) = -11.110438735257879824691705307966
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.549e+09
Order of pole = 1.752e+15
TOP MAIN SOLVE Loop
x[1] = -1.052
y[1] (analytic) = -11.109327746934696019501994490034
y[1] (numeric) = -11.109327746934696019501994490034
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.051
y[1] (analytic) = -11.108216869704789776236975122437
y[1] (numeric) = -11.108216869704789776236975122437
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.445e+09
Order of pole = 5.191e+15
TOP MAIN SOLVE Loop
x[1] = -1.05
y[1] (analytic) = -11.107106103557052322588327462272
y[1] (numeric) = -11.107106103557052322588327462272
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.049
y[1] (analytic) = -11.105995448480375997069420588486
y[1] (numeric) = -11.105995448480375997069420588486
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.698e+09
Order of pole = 7.530e+15
TOP MAIN SOLVE Loop
x[1] = -1.048
y[1] (analytic) = -11.104884904463654248904235786913
y[1] (numeric) = -11.104884904463654248904235786914
absolute error = 1e-30
relative error = 9.0050460549847381052179160610444e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.047
y[1] (analytic) = -11.103774471495781637916301042428
y[1] (numeric) = -11.103774471495781637916301042428
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.045e+09
Order of pole = 3.680e+15
TOP MAIN SOLVE Loop
x[1] = -1.046
y[1] (analytic) = -11.10266414956565383441763663708
y[1] (numeric) = -11.10266414956565383441763663708
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.045
y[1] (analytic) = -11.10155393866216761909771185313
y[1] (numeric) = -11.10155393866216761909771185313
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.622e+09
Order of pole = 4.174e+15
TOP MAIN SOLVE Loop
x[1] = -1.044
y[1] (analytic) = -11.100443838774220882912412779846
y[1] (numeric) = -11.100443838774220882912412779846
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.756e+09
Order of pole = 5.156e+15
TOP MAIN SOLVE Loop
x[1] = -1.043
y[1] (analytic) = -11.099333849890712626973021222973
y[1] (numeric) = -11.099333849890712626973021222973
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.833e+09
Order of pole = 1.161e+16
TOP MAIN SOLVE Loop
x[1] = -1.042
y[1] (analytic) = -11.09822397200054296243520471575
y[1] (numeric) = -11.098223972000542962435204715751
absolute error = 1e-30
relative error = 9.0104507038502491363979066599143e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.781e+09
Order of pole = 4.053e+15
TOP MAIN SOLVE Loop
x[1] = -1.041
y[1] (analytic) = -11.09711420509261311038801763038
y[1] (numeric) = -11.09711420509261311038801763038
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.04
y[1] (analytic) = -11.09600454915582540174291338882
y[1] (numeric) = -11.09600454915582540174291338882
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.719e+09
Order of pole = 2.819e+15
TOP MAIN SOLVE Loop
x[1] = -1.039
y[1] (analytic) = -11.094895004179083277122767771809
y[1] (numeric) = -11.09489500417908327712276777181
absolute error = 1e-30
relative error = 9.0131542445722359537769465906163e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=1049.0MB, alloc=4.5MB, time=46.43
TOP MAIN SOLVE Loop
x[1] = -1.038
y[1] (analytic) = -11.093785570151291286750913325005
y[1] (numeric) = -11.093785570151291286750913325006
absolute error = 1e-30
relative error = 9.0140556050639666301631598879086e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.037
y[1] (analytic) = -11.09267624706135509034018486112
y[1] (numeric) = -11.092676247061355090340184861121
absolute error = 1e-30
relative error = 9.0149570556962534323061695540715e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.036
y[1] (analytic) = -11.091567034898181456981976056961
y[1] (numeric) = -11.091567034898181456981976056962
absolute error = 1e-30
relative error = 9.0158585964781108665363556991398e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.346e+09
Order of pole = 2.458e+15
TOP MAIN SOLVE Loop
x[1] = -1.035
y[1] (analytic) = -11.09045793365067826503530714425
y[1] (numeric) = -11.090457933650678265035307144251
absolute error = 1e-30
relative error = 9.0167602274185543406798055052666e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.034
y[1] (analytic) = -11.089348943307754502015903693121
y[1] (numeric) = -11.089348943307754502015903693122
absolute error = 1e-30
relative error = 9.0176619485266001641484673050595e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.033
y[1] (analytic) = -11.088240063858320264485286487186
y[1] (numeric) = -11.088240063858320264485286487187
absolute error = 1e-30
relative error = 9.0185637598112655480303136757744e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.032
y[1] (analytic) = -11.087131295291286757939872489058
y[1] (numeric) = -11.087131295291286757939872489058
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.031
y[1] (analytic) = -11.08602263759556629670008689522
y[1] (numeric) = -11.08602263759556629670008689522
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.150e+09
Order of pole = 3.479e+15
TOP MAIN SOLVE Loop
x[1] = -1.03
y[1] (analytic) = -11.08491409076007230379948627914
y[1] (numeric) = -11.08491409076007230379948627914
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.029
y[1] (analytic) = -11.083805654773719310873892821514
y[1] (numeric) = -11.083805654773719310873892821514
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.028
y[1] (analytic) = -11.082697329625422958050539626529
y[1] (numeric) = -11.082697329625422958050539626529
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.027
y[1] (analytic) = -11.081589115304099993837227123047
y[1] (numeric) = -11.081589115304099993837227123047
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.630e+09
Order of pole = 5.774e+15
TOP MAIN SOLVE Loop
x[1] = -1.026
y[1] (analytic) = -11.080481011798668275011490549587
y[1] (numeric) = -11.080481011798668275011490549587
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.025
y[1] (analytic) = -11.07937301909804676650977852201
y[1] (numeric) = -11.07937301909804676650977852201
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.345e+08
Order of pole = 1.955e+15
TOP MAIN SOLVE Loop
memory used=1052.8MB, alloc=4.5MB, time=46.60
x[1] = -1.024
y[1] (analytic) = -11.07826513719115554131664268279
y[1] (numeric) = -11.07826513719115554131664268279
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.100e+09
Order of pole = 3.559e+15
TOP MAIN SOLVE Loop
x[1] = -1.023
y[1] (analytic) = -11.077157366066915780353938430769
y[1] (numeric) = -11.077157366066915780353938430769
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.022
y[1] (analytic) = -11.076049705714249772370036730282
y[1] (numeric) = -11.076049705714249772370036730282
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.021
y[1] (analytic) = -11.074942156122080913829046998548
y[1] (numeric) = -11.074942156122080913829046998548
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.271e+09
Order of pole = 2.034e+16
TOP MAIN SOLVE Loop
x[1] = -1.02
y[1] (analytic) = -11.073834717279333708800051070218
y[1] (numeric) = -11.073834717279333708800051070218
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.019
y[1] (analytic) = -11.072727389174933768846348237977
y[1] (numeric) = -11.072727389174933768846348237977
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.018
y[1] (analytic) = -11.071620171797807812914711368082
y[1] (numeric) = -11.071620171797807812914711368082
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 3.136e+15
TOP MAIN SOLVE Loop
x[1] = -1.017
y[1] (analytic) = -11.070513065136883667224654089737
y[1] (numeric) = -11.070513065136883667224654089737
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.016
y[1] (analytic) = -11.069406069181090265157709057197
y[1] (numeric) = -11.069406069181090265157709057197
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.776e+09
Order of pole = 2.280e+15
TOP MAIN SOLVE Loop
x[1] = -1.015
y[1] (analytic) = -11.068299183919357647146717283492
y[1] (numeric) = -11.068299183919357647146717283492
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.014
y[1] (analytic) = -11.06719240934061696056512854466
y[1] (numeric) = -11.06719240934061696056512854466
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.013
y[1] (analytic) = -11.066085745433800459616312853394
y[1] (numeric) = -11.066085745433800459616312853394
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.593e+09
Order of pole = 2.116e+16
TOP MAIN SOLVE Loop
x[1] = -1.012
y[1] (analytic) = -11.064979192187841505222883000979
y[1] (numeric) = -11.064979192187841505222883000978
absolute error = 1e-30
relative error = 9.0375226435674239036694978682024e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.011
y[1] (analytic) = -11.063872749591674564916028166426
y[1] (numeric) = -11.063872749591674564916028166426
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.01
y[1] (analytic) = -11.062766417634235212724858591698
y[1] (numeric) = -11.062766417634235212724858591698
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1056.7MB, alloc=4.5MB, time=46.76
x[1] = -1.009
y[1] (analytic) = -11.061660196304460129065761321901
y[1] (numeric) = -11.0616601963044601290657613219
absolute error = 1e-30
relative error = 9.0402343070896849936176389786784e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.516e+09
Order of pole = 5.970e+15
TOP MAIN SOLVE Loop
x[1] = -1.008
y[1] (analytic) = -11.060554085591287100631767009358
y[1] (numeric) = -11.060554085591287100631767009357
absolute error = 1e-30
relative error = 9.0411383757230722409516703031189e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.464e+09
Order of pole = 4.734e+15
TOP MAIN SOLVE Loop
x[1] = -1.007
y[1] (analytic) = -11.05944808548365502028192778045
y[1] (numeric) = -11.05944808548365502028192778045
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -1.006
y[1] (analytic) = -11.058342195970503886930706164114
y[1] (numeric) = -11.058342195970503886930706164113
absolute error = 1e-30
relative error = 9.0429467842330398237956051067538e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.272e+09
Order of pole = 6.880e+15
TOP MAIN SOLVE Loop
x[1] = -1.005
y[1] (analytic) = -11.057236417040774805437375080889
y[1] (numeric) = -11.057236417040774805437375080888
absolute error = 1e-30
relative error = 9.0438511241277042444202544853096e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.456e+09
Order of pole = 3.907e+15
TOP MAIN SOLVE Loop
x[1] = -1.004
y[1] (analytic) = -11.056130748683409986495428891425
y[1] (numeric) = -11.056130748683409986495428891425
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.359e+09
Order of pole = 1.771e+15
TOP MAIN SOLVE Loop
x[1] = -1.003
y[1] (analytic) = -11.055025190887352746522005503323
y[1] (numeric) = -11.055025190887352746522005503323
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.329e+09
Order of pole = 5.776e+15
TOP MAIN SOLVE Loop
x[1] = -1.002
y[1] (analytic) = -11.05391974364154750754731953521
y[1] (numeric) = -11.05391974364154750754731953521
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.278e+09
Order of pole = 4.692e+15
TOP MAIN SOLVE Loop
x[1] = -1.001
y[1] (analytic) = -11.052814406934939797104106536956
y[1] (numeric) = -11.052814406934939797104106536955
absolute error = 1e-30
relative error = 9.0474693881819226492047168038790e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.273e+10
Order of pole = 1.365e+17
TOP MAIN SOLVE Loop
x[1] = -1
y[1] (analytic) = -11.051709180756476248117078264902
y[1] (numeric) = -11.051709180756476248117078264902
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.420e+09
Order of pole = 1.242e+15
TOP MAIN SOLVE Loop
x[1] = -0.999
y[1] (analytic) = -11.050604065095104598792389011023
y[1] (numeric) = -11.050604065095104598792389011023
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.998
y[1] (analytic) = -11.049499059939773692507112984889
y[1] (numeric) = -11.049499059939773692507112984889
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.756e+09
Order of pole = 3.453e+15
TOP MAIN SOLVE Loop
x[1] = -0.997
y[1] (analytic) = -11.048394165279433477698732747351
y[1] (numeric) = -11.048394165279433477698732747351
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.586e+09
Order of pole = 2.797e+15
TOP MAIN SOLVE Loop
x[1] = -0.996
y[1] (analytic) = -11.047289381103035007754638694819
y[1] (numeric) = -11.047289381103035007754638694819
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.140e+09
Order of pole = 4.932e+15
TOP MAIN SOLVE Loop
x[1] = -0.995
y[1] (analytic) = -11.046184707399530440901639593046
y[1] (numeric) = -11.046184707399530440901639593046
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
memory used=1060.5MB, alloc=4.5MB, time=46.93
TOP MAIN SOLVE Loop
x[1] = -0.994
y[1] (analytic) = -11.045080144157873040095484159302
y[1] (numeric) = -11.045080144157873040095484159302
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.765e+09
Order of pole = 3.116e+15
TOP MAIN SOLVE Loop
x[1] = -0.993
y[1] (analytic) = -11.043975691367017172910393691843
y[1] (numeric) = -11.043975691367017172910393691843
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.992
y[1] (analytic) = -11.042871349015918311428605745557
y[1] (numeric) = -11.042871349015918311428605745557
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.703e+09
Order of pole = 2.020e+15
TOP MAIN SOLVE Loop
x[1] = -0.991
y[1] (analytic) = -11.041767117093533032129928852698
y[1] (numeric) = -11.041767117093533032129928852698
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.99
y[1] (analytic) = -11.040662995588819015781308287589
y[1] (numeric) = -11.040662995588819015781308287589
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.989
y[1] (analytic) = -11.039558984490735047326402874202
y[1] (numeric) = -11.039558984490735047326402874202
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.017e+09
Order of pole = 3.988e+15
TOP MAIN SOLVE Loop
x[1] = -0.988
y[1] (analytic) = -11.038455083788241015775172835501
y[1] (numeric) = -11.038455083788241015775172835501
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.987
y[1] (analytic) = -11.037351293470297914093478683449
y[1] (numeric) = -11.037351293470297914093478683449
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.154e+09
Order of pole = 3.471e+15
TOP MAIN SOLVE Loop
x[1] = -0.986
y[1] (analytic) = -11.036247613525867839092691148577
y[1] (numeric) = -11.036247613525867839092691148577
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.985
y[1] (analytic) = -11.035144043943913991319312148003
y[1] (numeric) = -11.035144043943913991319312148004
absolute error = 1e-30
relative error = 9.0619569261427077204017020178095e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.984
y[1] (analytic) = -11.034040584713400674944606790809
y[1] (numeric) = -11.03404058471340067494460679081
absolute error = 1e-30
relative error = 9.0628631671466169858005469425642e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.983
y[1] (analytic) = -11.032937235823293297654246419656
y[1] (numeric) = -11.032937235823293297654246419657
absolute error = 1e-30
relative error = 9.0637694987791579981894214767209e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.766e+08
Order of pole = 1.373e+15
TOP MAIN SOLVE Loop
x[1] = -0.982
y[1] (analytic) = -11.031833997262558370537962687553
y[1] (numeric) = -11.031833997262558370537962687554
absolute error = 1e-30
relative error = 9.0646759210493940739012885077756e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.043e+09
Order of pole = 7.638e+15
TOP MAIN SOLVE Loop
x[1] = -0.981
y[1] (analytic) = -11.030730869020163507979212668661
y[1] (numeric) = -11.030730869020163507979212668663
absolute error = 2e-30
relative error = 1.8131164867932778871292124623536e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1064.3MB, alloc=4.5MB, time=47.10
x[1] = -0.98
y[1] (analytic) = -11.029627851085077427544855002038
y[1] (numeric) = -11.029627851085077427544855002039
absolute error = 1e-30
relative error = 9.0664890375392092126012507804558e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.759e+09
Order of pole = 2.948e+15
TOP MAIN SOLVE Loop
x[1] = -0.979
y[1] (analytic) = -11.028524943446269949874837067209
y[1] (numeric) = -11.028524943446269949874837067211
absolute error = 2e-30
relative error = 1.8134791463553838881005213426337e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.093e+09
Order of pole = 9.816e+15
TOP MAIN SOLVE Loop
x[1] = -0.978
y[1] (analytic) = -11.027422146092711998571893190483
y[1] (numeric) = -11.027422146092711998571893190485
absolute error = 2e-30
relative error = 1.8136605033377174123469576348470e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.767e+09
Order of pole = 2.586e+15
TOP MAIN SOLVE Loop
x[1] = -0.977
y[1] (analytic) = -11.02631945901337560009125388088
y[1] (numeric) = -11.026319459013375600091253880882
absolute error = 2e-30
relative error = 1.8138418784566559850844055833821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.976
y[1] (analytic) = -11.025216882197233883630366094597
y[1] (numeric) = -11.025216882197233883630366094598
absolute error = 1e-30
relative error = 9.0701163585700667875188118746920e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.242e+09
Order of pole = 4.901e+15
TOP MAIN SOLVE Loop
x[1] = -0.975
y[1] (analytic) = -11.024114415633261081018624526886
y[1] (numeric) = -11.024114415633261081018624526887
absolute error = 1e-30
relative error = 9.0710234155580173109005667209411e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.974
y[1] (analytic) = -11.023012059310432526607113930261
y[1] (numeric) = -11.023012059310432526607113930262
absolute error = 1e-30
relative error = 9.0719305632562020654543564977099e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.973
y[1] (analytic) = -11.021909813217724657158362457914
y[1] (numeric) = -11.021909813217724657158362457915
absolute error = 1e-30
relative error = 9.0728378016736925281695883146901e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.972
y[1] (analytic) = -11.020807677344115011736106031248
y[1] (numeric) = -11.020807677344115011736106031249
absolute error = 1e-30
relative error = 9.0737451308195610832287271191826e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.351e+09
Order of pole = 3.213e+14
TOP MAIN SOLVE Loop
x[1] = -0.971
y[1] (analytic) = -11.019705651678582231595063730424
y[1] (numeric) = -11.019705651678582231595063730425
absolute error = 1e-30
relative error = 9.0746525507028810220980195379970e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.97
y[1] (analytic) = -11.018603736210106060070724206816
y[1] (numeric) = -11.018603736210106060070724206817
absolute error = 1e-30
relative error = 9.0755600613327265436182267921895e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.151e+09
Order of pole = 4.795e+15
TOP MAIN SOLVE Loop
x[1] = -0.969
y[1] (analytic) = -11.017501930927667342469143116273
y[1] (numeric) = -11.017501930927667342469143116274
absolute error = 1e-30
relative error = 9.0764676627181727540953666855471e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.968
y[1] (analytic) = -11.016400235820248025956751572089
y[1] (numeric) = -11.016400235820248025956751572091
absolute error = 2e-30
relative error = 1.8154750709736591334782929335445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.967
y[1] (analytic) = -11.015298650876831159450175616577
y[1] (numeric) = -11.015298650876831159450175616578
absolute error = 1e-30
relative error = 9.0782831377921722050153139729292e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.966
y[1] (analytic) = -11.014197176086400893506066710137
y[1] (numeric) = -11.014197176086400893506066710139
absolute error = 2e-30
relative error = 1.8158382022997760392426489670218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1068.1MB, alloc=4.5MB, time=47.27
TOP MAIN SOLVE Loop
x[1] = -0.965
y[1] (analytic) = -11.01309581143794248021094323674
y[1] (numeric) = -11.013095811437942480210943236742
absolute error = 2e-30
relative error = 1.8160197951994996756119805560929e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.877e+09
Order of pole = 2.728e+15
TOP MAIN SOLVE Loop
x[1] = -0.964
y[1] (analytic) = -11.011994556920442273071043024694
y[1] (numeric) = -11.011994556920442273071043024696
absolute error = 2e-30
relative error = 1.8162014062594212791098071996574e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.567e+09
Order of pole = 5.812e+15
TOP MAIN SOLVE Loop
x[1] = -0.963
y[1] (analytic) = -11.010893412522887726902186881618
y[1] (numeric) = -11.01089341252288772690218688162
absolute error = 2e-30
relative error = 1.8163830354813569603368583581935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.962
y[1] (analytic) = -11.009792378234267397719653142506
y[1] (numeric) = -11.009792378234267397719653142509
absolute error = 3e-30
relative error = 2.7248470243006845172710066312328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.161e+09
Order of pole = 2.485e+16
TOP MAIN SOLVE Loop
x[1] = -0.961
y[1] (analytic) = -11.008691454043570942628063229793
y[1] (numeric) = -11.008691454043570942628063229796
absolute error = 3e-30
relative error = 2.7251195226278038597506294412933e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.674e+09
Order of pole = 1.268e+15
TOP MAIN SOLVE Loop
x[1] = -0.96
y[1] (analytic) = -11.007590639939789119711278224304
y[1] (numeric) = -11.007590639939789119711278224306
absolute error = 2e-30
relative error = 1.8169280321374123008117468077742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.959
y[1] (analytic) = -11.006489935911913787922306446001
y[1] (numeric) = -11.006489935911913787922306446004
absolute error = 3e-30
relative error = 2.7256646010383535474573959034942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.377e+09
Order of pole = 1.458e+16
TOP MAIN SOLVE Loop
x[1] = -0.958
y[1] (analytic) = -11.005389341948937906973222043429
y[1] (numeric) = -11.005389341948937906973222043431
absolute error = 2e-30
relative error = 1.8172914540848231178630525018610e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.944e+09
Order of pole = 3.402e+15
TOP MAIN SOLVE Loop
x[1] = -0.957
y[1] (analytic) = -11.004288858039855537225094590733
y[1] (numeric) = -11.004288858039855537225094590735
absolute error = 2e-30
relative error = 1.8174731923169917600801677024448e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.334e+09
Order of pole = 5.196e+15
TOP MAIN SOLVE Loop
x[1] = -0.956
y[1] (analytic) = -11.003188484173661839577929691188
y[1] (numeric) = -11.00318848417366183957792969119
absolute error = 2e-30
relative error = 1.8176549487238923406128104448537e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+09
Order of pole = 4.636e+15
TOP MAIN SOLVE Loop
x[1] = -0.955
y[1] (analytic) = -11.0020882203393530753606205861
y[1] (numeric) = -11.002088220339353075360620586102
absolute error = 2e-30
relative error = 1.8178367233073424235315011711389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.954
y[1] (analytic) = -11.000988066525926606220910768008
y[1] (numeric) = -11.00098806652592660622091076801
absolute error = 2e-30
relative error = 1.8180185160691597546722554986831e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.953
y[1] (analytic) = -10.999888022722380894015367597066
y[1] (numeric) = -10.999888022722380894015367597068
absolute error = 2e-30
relative error = 1.8182003270111622616547616785763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.952
y[1] (analytic) = -10.99878808891771550069936691952
y[1] (numeric) = -10.998788088917715500699366919522
absolute error = 2e-30
relative error = 1.8183821561351680539005598718272e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1071.9MB, alloc=4.5MB, time=47.45
x[1] = -0.951
y[1] (analytic) = -10.997688265100931088217088687167
y[1] (numeric) = -10.997688265100931088217088687169
absolute error = 2e-30
relative error = 1.8185640034429954226512232435947e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.95
y[1] (analytic) = -10.996588551261029418391523576709
y[1] (numeric) = -10.99658855126102941839152357671
absolute error = 1e-30
relative error = 9.0937293446823142049327043780871e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.949
y[1] (analytic) = -10.995488947387013352814490607887
y[1] (numeric) = -10.995488947387013352814490607888
absolute error = 1e-30
relative error = 9.0946387630869448192135124851413e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.948
y[1] (analytic) = -10.994389453467886852736665759311
y[1] (numeric) = -10.994389453467886852736665759312
absolute error = 1e-30
relative error = 9.0955482724379631401524251686518e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.947
y[1] (analytic) = -10.993290069492654978957621580874
y[1] (numeric) = -10.993290069492654978957621580875
absolute error = 1e-30
relative error = 9.0964578727444642612672048826016e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.449e+08
Order of pole = 1.196e+15
TOP MAIN SOLVE Loop
x[1] = -0.946
y[1] (analytic) = -10.992190795450323891715877801657
y[1] (numeric) = -10.992190795450323891715877801657
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.515e+09
Order of pole = 2.385e+15
TOP MAIN SOLVE Loop
x[1] = -0.945
y[1] (analytic) = -10.991091631329900850578962932217
y[1] (numeric) = -10.991091631329900850578962932218
absolute error = 1e-30
relative error = 9.0982773462602998259605190471591e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.944
y[1] (analytic) = -10.989992577120394214333486860181
y[1] (numeric) = -10.989992577120394214333486860182
absolute error = 1e-30
relative error = 9.0991872194878290047125714240039e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.939e+09
Order of pole = 3.546e+15
TOP MAIN SOLVE Loop
x[1] = -0.943
y[1] (analytic) = -10.988893632810813440875224438011
y[1] (numeric) = -10.988893632810813440875224438012
absolute error = 1e-30
relative error = 9.1000971837072304541694740356484e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.437e+09
Order of pole = 6.378e+16
TOP MAIN SOLVE Loop
x[1] = -0.942
y[1] (analytic) = -10.987794798390169087099210061874
y[1] (numeric) = -10.987794798390169087099210061875
absolute error = 1e-30
relative error = 9.1010072389276038165328244118266e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.941
y[1] (analytic) = -10.986696073847472808789843240502
y[1] (numeric) = -10.986696073847472808789843240503
absolute error = 1e-30
relative error = 9.1019173851580496440139399696771e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.94
y[1] (analytic) = -10.985597459171737360511005152943
y[1] (numeric) = -10.985597459171737360511005152944
absolute error = 1e-30
relative error = 9.1028276224076693989248635359336e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.939
y[1] (analytic) = -10.984498954351976595496186194108
y[1] (numeric) = -10.984498954351976595496186194109
absolute error = 1e-30
relative error = 9.1037379506855654537693779701211e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.938
y[1] (analytic) = -10.983400559377205465538624507013
y[1] (numeric) = -10.983400559377205465538624507014
absolute error = 1e-30
relative error = 9.1046483700008410913340298896709e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.937
y[1] (analytic) = -10.982302274236440020881455500624
y[1] (numeric) = -10.982302274236440020881455500625
absolute error = 1e-30
relative error = 9.1055588803626005047791624978585e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.839e+09
Order of pole = 2.492e+15
memory used=1075.7MB, alloc=4.5MB, time=47.62
TOP MAIN SOLVE Loop
x[1] = -0.936
y[1] (analytic) = -10.981204098918697410107872352193
y[1] (numeric) = -10.981204098918697410107872352194
absolute error = 1e-30
relative error = 9.1064694817799487977299575154859e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 3.610e+15
TOP MAIN SOLVE Loop
x[1] = -0.935
y[1] (analytic) = -10.980106033412995880031297493
y[1] (numeric) = -10.980106033412995880031297493001
absolute error = 1e-30
relative error = 9.1073801742619919843674862172081e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.874e+09
Order of pole = 5.657e+15
TOP MAIN SOLVE Loop
x[1] = -0.934
y[1] (analytic) = -10.979008077708354775585565076395
y[1] (numeric) = -10.979008077708354775585565076396
absolute error = 1e-30
relative error = 9.1082909578178369895197695734202e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.933
y[1] (analytic) = -10.977910231793794539715114427046
y[1] (numeric) = -10.977910231793794539715114427047
absolute error = 1e-30
relative error = 9.1092018324565916487528474986127e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.932
y[1] (analytic) = -10.976812495658336713265194470291
y[1] (numeric) = -10.976812495658336713265194470292
absolute error = 1e-30
relative error = 9.1101127981873647084618572071083e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.931
y[1] (analytic) = -10.975714869291003934872079140498
y[1] (numeric) = -10.975714869291003934872079140499
absolute error = 1e-30
relative error = 9.1110238550192658259621206770902e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.93
y[1] (analytic) = -10.974617352680819940853293767339
y[1] (numeric) = -10.97461735268081994085329376734
absolute error = 1e-30
relative error = 9.1119350029614055695802412238288e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.782e+09
Order of pole = 2.605e+15
TOP MAIN SOLVE Loop
x[1] = -0.929
y[1] (analytic) = -10.973519945816809565097852438872
y[1] (numeric) = -10.973519945816809565097852438873
absolute error = 1e-30
relative error = 9.1128462420228954187452091830254e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.493e+09
Order of pole = 2.251e+15
TOP MAIN SOLVE Loop
x[1] = -0.928
y[1] (analytic) = -10.972422648687998738956506340338
y[1] (numeric) = -10.97242264868799873895650634034
absolute error = 2e-30
relative error = 1.8227515144425695528159033410358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.557e+10
Order of pole = 1.617e+17
TOP MAIN SOLVE Loop
x[1] = -0.927
y[1] (analytic) = -10.971325461283414491132003067582
y[1] (numeric) = -10.971325461283414491132003067584
absolute error = 2e-30
relative error = 1.8229337987080751814980563323768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.105e+09
Order of pole = 1.575e+15
TOP MAIN SOLVE Loop
x[1] = -0.926
y[1] (analytic) = -10.970228383592084947569356913984
y[1] (numeric) = -10.970228383592084947569356913986
absolute error = 2e-30
relative error = 1.8231161012029188124520761329959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.925
y[1] (analytic) = -10.969131415603039331346130129819
y[1] (numeric) = -10.969131415603039331346130129821
absolute error = 2e-30
relative error = 1.8232984219289234706279182398911e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.924
y[1] (analytic) = -10.968034557305307962562725152944
y[1] (numeric) = -10.968034557305307962562725152946
absolute error = 2e-30
relative error = 1.8234807608879123632871485742046e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.963e+09
Order of pole = 3.186e+15
TOP MAIN SOLVE Loop
x[1] = -0.923
y[1] (analytic) = -10.966937808687922258232687809708
y[1] (numeric) = -10.966937808687922258232687809709
absolute error = 1e-30
relative error = 9.1183155904085444001058777692694e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1079.6MB, alloc=4.5MB, time=47.79
x[1] = -0.922
y[1] (analytic) = -10.965841169739914732173021484994
y[1] (numeric) = -10.965841169739914732173021484996
absolute error = 2e-30
relative error = 1.8238454935121365927694839894618e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.921
y[1] (analytic) = -10.964744640450318994894512260305
y[1] (numeric) = -10.964744640450318994894512260306
absolute error = 1e-30
relative error = 9.1201394359050962791893540188250e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.721e+09
Order of pole = 1.394e+16
TOP MAIN SOLVE Loop
x[1] = -0.92
y[1] (analytic) = -10.96364822080816975349206501877
y[1] (numeric) = -10.963648220808169753492065018772
absolute error = 2e-30
relative error = 1.8242102990901808059166825746891e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.217e+09
Order of pole = 5.351e+15
TOP MAIN SOLVE Loop
x[1] = -0.919
y[1] (analytic) = -10.962551910802502811535050516013
y[1] (numeric) = -10.962551910802502811535050516014
absolute error = 1e-30
relative error = 9.1219636462072268104952745113257e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.918
y[1] (analytic) = -10.961455710422355068957663415744
y[1] (numeric) = -10.961455710422355068957663415746
absolute error = 2e-30
relative error = 1.8245751776366372258991535995785e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.884e+09
Order of pole = 3.102e+15
TOP MAIN SOLVE Loop
x[1] = -0.917
y[1] (analytic) = -10.960359619656764521949291289021
y[1] (numeric) = -10.960359619656764521949291289023
absolute error = 2e-30
relative error = 1.8247576442775808812704177079234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.327e+09
Order of pole = 5.101e+15
TOP MAIN SOLVE Loop
x[1] = -0.916
y[1] (analytic) = -10.959263638494770262844894576042
y[1] (numeric) = -10.959263638494770262844894576044
absolute error = 2e-30
relative error = 1.8249401291661009946238043363546e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.379e+09
Order of pole = 6.008e+15
TOP MAIN SOLVE Loop
x[1] = -0.915
y[1] (analytic) = -10.958167766925412480015397509411
y[1] (numeric) = -10.958167766925412480015397509413
absolute error = 2e-30
relative error = 1.8251226323040224148460353258106e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.914
y[1] (analytic) = -10.957072004937732457758089997752
y[1] (numeric) = -10.957072004937732457758089997754
absolute error = 2e-30
relative error = 1.8253051536931701733178457379968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.913
y[1] (analytic) = -10.955976352520772576187040468591
y[1] (numeric) = -10.955976352520772576187040468593
absolute error = 2e-30
relative error = 1.8254876933353694839322341692083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.481e+09
Order of pole = 9.394e+16
TOP MAIN SOLVE Loop
x[1] = -0.912
y[1] (analytic) = -10.954880809663576311123519669407
y[1] (numeric) = -10.954880809663576311123519669409
absolute error = 2e-30
relative error = 1.8256702512324457431127148892743e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.604e+09
Order of pole = 4.604e+16
TOP MAIN SOLVE Loop
x[1] = -0.911
y[1] (analytic) = -10.953785376355188233986435425752
y[1] (numeric) = -10.953785376355188233986435425753
absolute error = 1e-30
relative error = 9.1292641369311226491578590290450e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.91
y[1] (analytic) = -10.952690052584654011682778355348
y[1] (numeric) = -10.952690052584654011682778355349
absolute error = 1e-30
relative error = 9.1301771089926580281405712697495e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.875e+09
Order of pole = 3.936e+15
TOP MAIN SOLVE Loop
x[1] = -0.909
y[1] (analytic) = -10.951594838341020406498078537068
y[1] (numeric) = -10.951594838341020406498078537069
absolute error = 1e-30
relative error = 9.1310901723559645731346730588268e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.609e+09
Order of pole = 8.512e+15
TOP MAIN SOLVE Loop
x[1] = -0.908
y[1] (analytic) = -10.950499733613335275986873133698
y[1] (numeric) = -10.950499733613335275986873133699
memory used=1083.4MB, alloc=4.5MB, time=47.96
absolute error = 1e-30
relative error = 9.1320033270301729177808387075816e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.111e+09
Order of pole = 6.802e+14
TOP MAIN SOLVE Loop
x[1] = -0.907
y[1] (analytic) = -10.949404738390647572863184967393
y[1] (numeric) = -10.949404738390647572863184967394
absolute error = 1e-30
relative error = 9.1329165730244146088287612847626e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.196e+09
Order of pole = 7.435e+15
TOP MAIN SOLVE Loop
x[1] = -0.906
y[1] (analytic) = -10.948309852662007344891012046723
y[1] (numeric) = -10.948309852662007344891012046724
absolute error = 1e-30
relative error = 9.1338299103478221062284680841377e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.905
y[1] (analytic) = -10.947215076416465734774828044226
y[1] (numeric) = -10.947215076416465734774828044227
absolute error = 1e-30
relative error = 9.1347433390095287832216452240671e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.904
y[1] (analytic) = -10.946120409643074980050093723356
y[1] (numeric) = -10.946120409643074980050093723357
absolute error = 1e-30
relative error = 9.1356568590186689264329713800005e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.903
y[1] (analytic) = -10.945025852330888412973779313752
y[1] (numeric) = -10.945025852330888412973779313753
absolute error = 1e-30
relative error = 9.1365704703843777359614606507959e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.902
y[1] (analytic) = -10.943931404468960460414897833713
y[1] (numeric) = -10.943931404468960460414897833714
absolute error = 1e-30
relative error = 9.1374841731157913254718145597882e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.901
y[1] (analytic) = -10.942837066046346643745049358798
y[1] (numeric) = -10.942837066046346643745049358798
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.9
y[1] (analytic) = -10.941742837052103578728976235449
y[1] (numeric) = -10.941742837052103578728976235449
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.469e+09
Order of pole = 2.718e+15
TOP MAIN SOLVE Loop
x[1] = -0.899
y[1] (analytic) = -10.940648717475288975415129238551
y[1] (numeric) = -10.940648717475288975415129238551
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.898
y[1] (analytic) = -10.939554707304961638026244671823
y[1] (numeric) = -10.939554707304961638026244671823
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.897
y[1] (analytic) = -10.938460806530181464849932409952
y[1] (numeric) = -10.938460806530181464849932409953
absolute error = 1e-30
relative error = 9.1420540575782589121264974397101e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.062e+09
Order of pole = 1.962e+16
TOP MAIN SOLVE Loop
x[1] = -0.896
y[1] (analytic) = -10.937367015140009448129274881384
y[1] (numeric) = -10.937367015140009448129274881385
absolute error = 1e-30
relative error = 9.1429683086958107396779214503502e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.895
y[1] (analytic) = -10.936273333123507673953436990657
y[1] (numeric) = -10.936273333123507673953436990658
absolute error = 1e-30
relative error = 9.1438826512430457303788554556317e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.894
y[1] (analytic) = -10.935179760469739322148286979205
y[1] (numeric) = -10.935179760469739322148286979206
absolute error = 1e-30
relative error = 9.1447970852291073097092688837939e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1087.2MB, alloc=4.5MB, time=48.12
x[1] = -0.893
y[1] (analytic) = -10.934086297167768666167028223527
y[1] (numeric) = -10.934086297167768666167028223527
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.892
y[1] (analytic) = -10.932992943206661072980841969622
y[1] (numeric) = -10.932992943206661072980841969622
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.891
y[1] (analytic) = -10.931899698575483002969541002618
y[1] (numeric) = -10.931899698575483002969541002617
absolute error = 1e-30
relative error = 9.1475409359116995506497492495725e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.709e+09
Order of pole = 2.985e+15
TOP MAIN SOLVE Loop
x[1] = -0.89
y[1] (analytic) = -10.93080656326330200981223425047
y[1] (numeric) = -10.93080656326330200981223425047
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.425e+09
Order of pole = 1.907e+15
TOP MAIN SOLVE Loop
x[1] = -0.889
y[1] (analytic) = -10.92971353725918674037800232067
y[1] (numeric) = -10.929713537259186740378002320669
absolute error = 1e-30
relative error = 9.1493706270618979399022091282322e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 4.731e+15
TOP MAIN SOLVE Loop
x[1] = -0.888
y[1] (analytic) = -10.928620620552206934616583968836
y[1] (numeric) = -10.928620620552206934616583968835
absolute error = 1e-30
relative error = 9.1502856098729821982333394379975e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.887
y[1] (analytic) = -10.927527813131433425449073498127
y[1] (numeric) = -10.927527813131433425449073498126
absolute error = 1e-30
relative error = 9.1512006841869226315466718377883e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.023e+09
Order of pole = 3.477e+15
TOP MAIN SOLVE Loop
x[1] = -0.886
y[1] (analytic) = -10.926435114985938138658629088359
y[1] (numeric) = -10.926435114985938138658629088357
absolute error = 2e-30
relative error = 1.8304231700025739965978472560046e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.885
y[1] (analytic) = -10.925342526104794092781192053744
y[1] (numeric) = -10.925342526104794092781192053742
absolute error = 2e-30
relative error = 1.8306062214719951821656265322027e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.884
y[1] (analytic) = -10.924250046477075398996217028162
y[1] (numeric) = -10.92425004647707539899621702816
absolute error = 2e-30
relative error = 1.8307892912474785977084094807422e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 1.445e+15
TOP MAIN SOLVE Loop
x[1] = -0.883
y[1] (analytic) = -10.923157676091857261017413076864
y[1] (numeric) = -10.923157676091857261017413076861
absolute error = 3e-30
relative error = 2.7464585689962824114738337577700e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.882
y[1] (analytic) = -10.922065414938215974983495733514
y[1] (numeric) = -10.922065414938215974983495733511
absolute error = 3e-30
relative error = 2.7467332285859326392350321584300e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.881
y[1] (analytic) = -10.920973263005228929348949961489
y[1] (numeric) = -10.920973263005228929348949961487
absolute error = 2e-30
relative error = 1.8313386104286101171633336870799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.88
y[1] (analytic) = -10.919881220281974604774804038334
y[1] (numeric) = -10.919881220281974604774804038332
absolute error = 2e-30
relative error = 1.8315217534466512610505688654983e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.879
y[1] (analytic) = -10.918789286757532574019414362276
y[1] (numeric) = -10.918789286757532574019414362274
absolute error = 2e-30
relative error = 1.8317049147799099546669979382323e-29 %
Correct digits = 30
h = 0.001
memory used=1091.0MB, alloc=4.5MB, time=48.29
Complex estimate of poles used for equation 1
Radius of convergence = 3.337e+09
Order of pole = 1.242e+16
TOP MAIN SOLVE Loop
x[1] = -0.878
y[1] (analytic) = -10.917697462420983501829261179722
y[1] (numeric) = -10.91769746242098350182926117972
absolute error = 2e-30
relative error = 1.8318880944302178113467341858901e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.877
y[1] (analytic) = -10.916605747261409144829755232629
y[1] (numeric) = -10.916605747261409144829755232627
absolute error = 2e-30
relative error = 1.8320712923994066275943826723556e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.876
y[1] (analytic) = -10.915514141267892351416055324669
y[1] (numeric) = -10.915514141267892351416055324667
absolute error = 2e-30
relative error = 1.8322545086893083831033582098492e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.468e+09
Order of pole = 2.498e+15
TOP MAIN SOLVE Loop
x[1] = -0.875
y[1] (analytic) = -10.914422644429517061643896805089
y[1] (numeric) = -10.914422644429517061643896805088
absolute error = 1e-30
relative error = 9.1621887165087762038710257793847e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.306e+09
Order of pole = 8.293e+14
TOP MAIN SOLVE Loop
x[1] = -0.874
y[1] (analytic) = -10.913331256735368307120430969179
y[1] (numeric) = -10.913331256735368307120430969178
absolute error = 1e-30
relative error = 9.1631049811928977336645952112568e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.873
y[1] (analytic) = -10.91223997817453221089507537425
y[1] (numeric) = -10.912239978174532210895075374249
absolute error = 1e-30
relative error = 9.1640213375080691517463501818350e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.872
y[1] (analytic) = -10.911148808736095987350375070037
y[1] (numeric) = -10.911148808736095987350375070037
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.871
y[1] (analytic) = -10.910057748409147942092874742438
y[1] (numeric) = -10.910057748409147942092874742438
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.931e+09
Order of pole = 3.331e+15
TOP MAIN SOLVE Loop
x[1] = -0.87
y[1] (analytic) = -10.908966797182777471844001769483
y[1] (numeric) = -10.908966797182777471844001769483
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.869
y[1] (analytic) = -10.90787595504607506433096018846
y[1] (numeric) = -10.90787595504607506433096018846
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.287e+09
Order of pole = 2.175e+15
TOP MAIN SOLVE Loop
x[1] = -0.868
y[1] (analytic) = -10.906785221988132298177635573098
y[1] (numeric) = -10.906785221988132298177635573097
absolute error = 1e-30
relative error = 9.1686044938704313530545146359839e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.867
y[1] (analytic) = -10.905694597998041842795510819709
y[1] (numeric) = -10.905694597998041842795510819708
absolute error = 1e-30
relative error = 9.1695214001643690044942380455148e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.067e+09
Order of pole = 5.124e+15
TOP MAIN SOLVE Loop
x[1] = -0.866
y[1] (analytic) = -10.904604083064897458274592841219
y[1] (numeric) = -10.904604083064897458274592841218
absolute error = 1e-30
relative error = 9.1704383981535207339903298601621e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.865
y[1] (analytic) = -10.903513677177793995274350167974
y[1] (numeric) = -10.903513677177793995274350167972
absolute error = 2e-30
relative error = 1.8342710975694113042883898049596e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 3.671e+15
TOP MAIN SOLVE Loop
memory used=1094.8MB, alloc=4.5MB, time=48.46
x[1] = -0.864
y[1] (analytic) = -10.902423380325827394914661454241
y[1] (numeric) = -10.902423380325827394914661454239
absolute error = 2e-30
relative error = 1.8344545338508294527584191656111e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.863
y[1] (analytic) = -10.901333192498094688666774889321
y[1] (numeric) = -10.901333192498094688666774889319
absolute error = 2e-30
relative error = 1.8346379884767929550238641743660e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.862
y[1] (analytic) = -10.900243113683693998244278512167
y[1] (numeric) = -10.900243113683693998244278512166
absolute error = 1e-30
relative error = 9.1741073072456817867294432121462e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.861
y[1] (analytic) = -10.899153143871724535494081428433
y[1] (numeric) = -10.899153143871724535494081428431
absolute error = 2e-30
relative error = 1.8350049527696943894494555344573e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.666e+09
Order of pole = 2.242e+15
TOP MAIN SOLVE Loop
x[1] = -0.86
y[1] (analytic) = -10.898063283051286602287405928845
y[1] (numeric) = -10.898063283051286602287405928844
absolute error = 1e-30
relative error = 9.1759423122015098227083713291241e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.859
y[1] (analytic) = -10.896973531211481590410790507832
y[1] (numeric) = -10.896973531211481590410790507831
absolute error = 1e-30
relative error = 9.1768599523139708966507491735458e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.858
y[1] (analytic) = -10.895883888341411981457103781291
y[1] (numeric) = -10.89588388834141198145710378129
absolute error = 1e-30
relative error = 9.1777776841950315702066689459168e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.370e+09
Order of pole = 5.588e+15
TOP MAIN SOLVE Loop
x[1] = -0.857
y[1] (analytic) = -10.894794354430181346716569302433
y[1] (numeric) = -10.894794354430181346716569302432
absolute error = 1e-30
relative error = 9.1786955078538691621943851474731e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.756e+09
Order of pole = 2.719e+15
TOP MAIN SOLVE Loop
x[1] = -0.856
y[1] (analytic) = -10.893704929466894347067801274589
y[1] (numeric) = -10.893704929466894347067801274588
absolute error = 1e-30
relative error = 9.1796134232996619092099222285851e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.855
y[1] (analytic) = -10.892615613440656732868851159907
y[1] (numeric) = -10.892615613440656732868851159906
absolute error = 1e-30
relative error = 9.1805314305415889657188569547929e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.854
y[1] (analytic) = -10.891526406340575343848265182843
y[1] (numeric) = -10.891526406340575343848265182842
absolute error = 1e-30
relative error = 9.1814495295888304041481099515371e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.853
y[1] (analytic) = -10.890437308155758108996152727355
y[1] (numeric) = -10.890437308155758108996152727353
absolute error = 2e-30
relative error = 1.8364735440901134429955492857012e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.443e+09
Order of pole = 7.799e+15
TOP MAIN SOLVE Loop
x[1] = -0.852
y[1] (analytic) = -10.88934831887531404645526562671
y[1] (numeric) = -10.889348318875314046455265626708
absolute error = 2e-30
relative error = 1.8366572006271962613665572169029e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.527e+09
Order of pole = 2.934e+15
TOP MAIN SOLVE Loop
x[1] = -0.851
y[1] (analytic) = -10.888259438488353263412088344827
y[1] (numeric) = -10.888259438488353263412088344825
absolute error = 2e-30
relative error = 1.8368408755308511013150044387652e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.85
y[1] (analytic) = -10.887170666983986955987939048046
y[1] (numeric) = -10.887170666983986955987939048044
absolute error = 2e-30
relative error = 1.8370245688029147118789699749705e-29 %
Correct digits = 30
h = 0.001
memory used=1098.6MB, alloc=4.5MB, time=48.63
Complex estimate of poles used for equation 1
Radius of convergence = 2.967e+09
Order of pole = 1.026e+16
TOP MAIN SOLVE Loop
x[1] = -0.849
y[1] (analytic) = -10.886082004351327409130081566254
y[1] (numeric) = -10.886082004351327409130081566251
absolute error = 3e-30
relative error = 2.7558124206678360386709310626386e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.867e+09
Order of pole = 4.537e+15
TOP MAIN SOLVE Loop
x[1] = -0.848
y[1] (analytic) = -10.884993450579487996502848242262
y[1] (numeric) = -10.884993450579487996502848242259
absolute error = 3e-30
relative error = 2.7560880156894242391668710627513e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.847
y[1] (analytic) = -10.883905005657583180378773668364
y[1] (numeric) = -10.883905005657583180378773668361
absolute error = 3e-30
relative error = 2.7563636382718926195244535929337e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.846
y[1] (analytic) = -10.882816669574728511529739308967
y[1] (numeric) = -10.882816669574728511529739308964
absolute error = 3e-30
relative error = 2.7566392884179974055706593116162e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.820e+09
Order of pole = 2.937e+15
TOP MAIN SOLVE Loop
x[1] = -0.845
y[1] (analytic) = -10.88172844232004062911812900822
y[1] (numeric) = -10.881728442320040629118129008217
absolute error = 3e-30
relative error = 2.7569149661304950987688331638126e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 3.231e+15
TOP MAIN SOLVE Loop
x[1] = -0.844
y[1] (analytic) = -10.880640323882637260587995381548
y[1] (numeric) = -10.880640323882637260587995381545
absolute error = 3e-30
relative error = 2.7571906714121424762462493957764e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.843
y[1] (analytic) = -10.879552314251637221556237090002
y[1] (numeric) = -10.879552314251637221556237089999
absolute error = 3e-30
relative error = 2.7574664042656965908216793262960e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.798e+09
Order of pole = 6.365e+15
TOP MAIN SOLVE Loop
x[1] = -0.842
y[1] (analytic) = -10.878464413416160415703786996337
y[1] (numeric) = -10.878464413416160415703786996334
absolute error = 3e-30
relative error = 2.7577421646939147710329618749060e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.841
y[1] (analytic) = -10.877376621365327834666811201728
y[1] (numeric) = -10.877376621365327834666811201726
absolute error = 2e-30
relative error = 1.8386786351330364141097178981926e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.84
y[1] (analytic) = -10.876288938088261557927918962048
y[1] (numeric) = -10.876288938088261557927918962045
absolute error = 3e-30
relative error = 2.7582937682853740212752209781413e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.249e+09
Order of pole = 1.703e+16
TOP MAIN SOLVE Loop
x[1] = -0.839
y[1] (analytic) = -10.875201363574084752707383482593
y[1] (numeric) = -10.875201363574084752707383482591
absolute error = 2e-30
relative error = 1.8390464076360874181502578211909e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.475e+09
Order of pole = 1.659e+15
TOP MAIN SOLVE Loop
x[1] = -0.838
y[1] (analytic) = -10.874113897811921673854373590206
y[1] (numeric) = -10.874113897811921673854373590203
absolute error = 3e-30
relative error = 2.7588454822085843707049438607988e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.736e+09
Order of pole = 1.212e+15
TOP MAIN SOLVE Loop
x[1] = -0.837
y[1] (analytic) = -10.873026540790897663738196281667
y[1] (numeric) = -10.873026540790897663738196281664
absolute error = 3e-30
relative error = 2.7591213805514924592607237229293e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.836
y[1] (analytic) = -10.871939292500139152139550147304
y[1] (numeric) = -10.871939292500139152139550147301
absolute error = 3e-30
relative error = 2.7593973064856143763241063565935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1102.4MB, alloc=4.5MB, time=48.80
x[1] = -0.835
y[1] (analytic) = -10.870852152928773656141789668705
y[1] (numeric) = -10.870852152928773656141789668701
absolute error = 4e-30
relative error = 3.6795643466849458416514804202805e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.834
y[1] (analytic) = -10.869765122065929780022200389459
y[1] (numeric) = -10.869765122065929780022200389456
absolute error = 3e-30
relative error = 2.7599492411385370092874852606604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.141e+09
Order of pole = 3.131e+15
TOP MAIN SOLVE Loop
x[1] = -0.833
y[1] (analytic) = -10.868678199900737215143284957846
y[1] (numeric) = -10.868678199900737215143284957843
absolute error = 3e-30
relative error = 2.7602252498628570717213073161393e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.132e+09
Order of pole = 3.694e+15
TOP MAIN SOLVE Loop
x[1] = -0.832
y[1] (analytic) = -10.867591386422326739844060040362
y[1] (numeric) = -10.867591386422326739844060040359
absolute error = 3e-30
relative error = 2.7605012861894296557855771786893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.831
y[1] (analytic) = -10.866504681619830219331364105026
y[1] (numeric) = -10.866504681619830219331364105023
absolute error = 3e-30
relative error = 2.7607773501210151247483209916749e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.83
y[1] (analytic) = -10.865418085482380605571176073354
y[1] (numeric) = -10.865418085482380605571176073351
absolute error = 3e-30
relative error = 2.7610534416603741179276939774876e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.107e+08
Order of pole = 1.451e+15
TOP MAIN SOLVE Loop
x[1] = -0.829
y[1] (analytic) = -10.864331597999111937179944839929
y[1] (numeric) = -10.864331597999111937179944839925
absolute error = 4e-30
relative error = 3.6817727477470234009594491076665e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.375e+09
Order of pole = 4.579e+15
TOP MAIN SOLVE Loop
x[1] = -0.828
y[1] (analytic) = -10.863245219159159339315929658474
y[1] (numeric) = -10.86324521915915933931592965847
absolute error = 4e-30
relative error = 3.6821409434312754861669798297300e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.027e+09
Order of pole = 1.427e+15
TOP MAIN SOLVE Loop
x[1] = -0.827
y[1] (analytic) = -10.862158948951659023570551393347
y[1] (numeric) = -10.862158948951659023570551393343
absolute error = 4e-30
relative error = 3.6825091759369370363717732856187e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.826
y[1] (analytic) = -10.861072787365748287859754635362
y[1] (numeric) = -10.861072787365748287859754635358
absolute error = 4e-30
relative error = 3.6828774452676903766335135815954e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.825
y[1] (analytic) = -10.859986734390565516315380680859
y[1] (numeric) = -10.859986734390565516315380680855
absolute error = 4e-30
relative error = 3.6832457514272182002628030313682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.432e+09
Order of pole = 1.602e+15
TOP MAIN SOLVE Loop
x[1] = -0.824
y[1] (analytic) = -10.858900790015250179176551372931
y[1] (numeric) = -10.858900790015250179176551372927
absolute error = 4e-30
relative error = 3.6836140944192035688579890892271e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.359e+09
Order of pole = 1.755e+15
TOP MAIN SOLVE Loop
x[1] = -0.823
y[1] (analytic) = -10.857814954228942832681063803726
y[1] (numeric) = -10.857814954228942832681063803722
absolute error = 4e-30
relative error = 3.6839824742473299123419949660582e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.415e+09
Order of pole = 1.294e+16
TOP MAIN SOLVE Loop
x[1] = -0.822
y[1] (analytic) = -10.856729227020785118956795876733
y[1] (numeric) = -10.856729227020785118956795876729
absolute error = 4e-30
relative error = 3.6843508909152810289991539286037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1106.3MB, alloc=4.5MB, time=48.98
x[1] = -0.821
y[1] (analytic) = -10.855643608379919765913122727972
y[1] (numeric) = -10.855643608379919765913122727968
absolute error = 4e-30
relative error = 3.6847193444267410855120472823358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.826e+09
Order of pole = 5.011e+15
TOP MAIN SOLVE Loop
x[1] = -0.82
y[1] (analytic) = -10.854558098295490587132344004997
y[1] (numeric) = -10.854558098295490587132344004993
absolute error = 4e-30
relative error = 3.6850878347853946169983460383129e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+09
Order of pole = 2.073e+15
TOP MAIN SOLVE Loop
x[1] = -0.819
y[1] (analytic) = -10.853472696756642481761122002626
y[1] (numeric) = -10.853472696756642481761122002622
absolute error = 4e-30
relative error = 3.6854563619949265270476562643881e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.818
y[1] (analytic) = -10.852387403752521434401930654319
y[1] (numeric) = -10.852387403752521434401930654316
absolute error = 3e-30
relative error = 2.7643686945442665658187760908515e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.817
y[1] (analytic) = -10.851302219272274515004515378115
y[1] (numeric) = -10.851302219272274515004515378112
absolute error = 3e-30
relative error = 2.7646451452360252048308814371473e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.171e+09
Order of pole = 1.796e+16
TOP MAIN SOLVE Loop
x[1] = -0.816
y[1] (analytic) = -10.850217143305049878757363776035
y[1] (numeric) = -10.850217143305049878757363776032
absolute error = 3e-30
relative error = 2.7649216235742353192419483830648e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.815
y[1] (analytic) = -10.849132175839996765979187185876
y[1] (numeric) = -10.849132175839996765979187185873
absolute error = 3e-30
relative error = 2.7651981295616616924363820588677e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.814
y[1] (analytic) = -10.848047316866265502010413084313
y[1] (numeric) = -10.848047316866265502010413084309
absolute error = 4e-30
relative error = 3.6872995509347591790543338840832e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.813
y[1] (analytic) = -10.846962566373007497104688340206
y[1] (numeric) = -10.846962566373007497104688340202
absolute error = 4e-30
relative error = 3.6876682993269649749352464149184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.812
y[1] (analytic) = -10.845877924349375246320393317051
y[1] (numeric) = -10.845877924349375246320393317047
absolute error = 4e-30
relative error = 3.6880370845958537948163778664079e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.811
y[1] (analytic) = -10.844793390784522329412166823472
y[1] (numeric) = -10.844793390784522329412166823468
absolute error = 4e-30
relative error = 3.6884059067451134913896896479378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.81
y[1] (analytic) = -10.843708965667603410722441910677
y[1] (numeric) = -10.843708965667603410722441910673
absolute error = 4e-30
relative error = 3.6887747657784322861508522431527e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.809
y[1] (analytic) = -10.842624648987774239072992515792
y[1] (numeric) = -10.842624648987774239072992515787
absolute error = 5e-30
relative error = 4.6114295771243734617951592811785e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.808
y[1] (analytic) = -10.841540440734191647656490949986
y[1] (numeric) = -10.841540440734191647656490949981
absolute error = 5e-30
relative error = 4.6118907431400023755740676985473e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.157e+10
Order of pole = 5.901e+16
TOP MAIN SOLVE Loop
x[1] = -0.807
y[1] (analytic) = -10.840456340896013553928076230312
y[1] (numeric) = -10.840456340896013553928076230307
absolute error = 5e-30
relative error = 4.6123519552745387591854227439675e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.774e+09
Order of pole = 2.705e+15
TOP MAIN SOLVE Loop
memory used=1110.1MB, alloc=4.5MB, time=49.15
x[1] = -0.806
y[1] (analytic) = -10.839372349462398959496933254165
y[1] (numeric) = -10.83937234946239895949693325416
absolute error = 5e-30
relative error = 4.6128132135325947339784316880084e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.019e+09
Order of pole = 1.823e+15
TOP MAIN SOLVE Loop
x[1] = -0.805
y[1] (analytic) = -10.838288466422507950017882815283
y[1] (numeric) = -10.838288466422507950017882815278
absolute error = 5e-30
relative error = 4.6132745179187828825374980974187e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.804
y[1] (analytic) = -10.837204691765501695082982460207
y[1] (numeric) = -10.837204691765501695082982460202
absolute error = 5e-30
relative error = 4.6137358684377162487283476610086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.059e+09
Order of pole = 3.606e+16
TOP MAIN SOLVE Loop
x[1] = -0.803
y[1] (analytic) = -10.83612102548054244811313818411
y[1] (numeric) = -10.836121025480542448113138184105
absolute error = 5e-30
relative error = 4.6141972650940083377441586283455e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.802
y[1] (analytic) = -10.835037467556793546249726964916
y[1] (numeric) = -10.835037467556793546249726964911
absolute error = 5e-30
relative error = 4.6146587078922731161516968617246e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.801
y[1] (analytic) = -10.833954017983419410246230134623
y[1] (numeric) = -10.833954017983419410246230134618
absolute error = 5e-30
relative error = 4.6151201968371250119374555018748e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.8
y[1] (analytic) = -10.832870676749585544359877586749
y[1] (numeric) = -10.832870676749585544359877586744
absolute error = 5e-30
relative error = 4.6155817319331789145537992478619e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.799
y[1] (analytic) = -10.831787443844458536243302818811
y[1] (numeric) = -10.831787443844458536243302818806
absolute error = 5e-30
relative error = 4.6160433131850501749651132516514e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.791e+09
Order of pole = 2.702e+15
TOP MAIN SOLVE Loop
x[1] = -0.798
y[1] (analytic) = -10.830704319257206056836208808765
y[1] (numeric) = -10.83070431925720605683620880876
absolute error = 5e-30
relative error = 4.6165049405973546056939566277898e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.797
y[1] (analytic) = -10.82962130297699686025704472431
y[1] (numeric) = -10.829621302976996860257044724305
absolute error = 5e-30
relative error = 4.6169666141747084808672205786692e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.796
y[1] (analytic) = -10.828538394993000783694693463983
y[1] (numeric) = -10.828538394993000783694693463978
absolute error = 5e-30
relative error = 4.6174283339217285362622911358348e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.789e+09
Order of pole = 9.138e+15
TOP MAIN SOLVE Loop
x[1] = -0.795
y[1] (analytic) = -10.827455595294388747300170028957
y[1] (numeric) = -10.827455595294388747300170028952
absolute error = 5e-30
relative error = 4.6178900998430319693532165177973e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.360e+09
Order of pole = 2.366e+15
TOP MAIN SOLVE Loop
x[1] = -0.794
y[1] (analytic) = -10.826372903870332754078330724461
y[1] (numeric) = -10.826372903870332754078330724457
absolute error = 4e-30
relative error = 3.6946815295545891514855032838496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.823e+09
Order of pole = 3.573e+15
TOP MAIN SOLVE Loop
x[1] = -0.793
y[1] (analytic) = -10.825290320710005889779593189743
y[1] (numeric) = -10.825290320710005889779593189738
absolute error = 5e-30
relative error = 4.6188137702269600672791720310836e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.688e+09
Order of pole = 3.127e+15
TOP MAIN SOLVE Loop
memory used=1113.9MB, alloc=4.5MB, time=49.31
x[1] = -0.792
y[1] (analytic) = -10.824207845802582322791667255473
y[1] (numeric) = -10.824207845802582322791667255469
absolute error = 4e-30
relative error = 3.6954205397590571487689443158952e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.791
y[1] (analytic) = -10.823125479137237304031296627543
y[1] (numeric) = -10.823125479137237304031296627538
absolute error = 5e-30
relative error = 4.6197376253634395901253670869205e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.221e+09
Order of pole = 6.368e+15
TOP MAIN SOLVE Loop
x[1] = -0.79
y[1] (analytic) = -10.822043220703147166836011396133
y[1] (numeric) = -10.822043220703147166836011396128
absolute error = 5e-30
relative error = 4.6201996222254340364217632377539e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.789
y[1] (analytic) = -10.820961070489489326855891369004
y[1] (numeric) = -10.820961070489489326855891368999
absolute error = 5e-30
relative error = 4.6206616652894247434741632841842e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.938e+09
Order of pole = 3.969e+15
TOP MAIN SOLVE Loop
x[1] = -0.788
y[1] (analytic) = -10.819879028485442281945340227904
y[1] (numeric) = -10.8198790284854422819453402279
absolute error = 4e-30
relative error = 3.6968990036480257135410597244826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.925e+09
Order of pole = 3.772e+15
TOP MAIN SOLVE Loop
x[1] = -0.787
y[1] (analytic) = -10.818797094680185612054870507026
y[1] (numeric) = -10.818797094680185612054870507021
absolute error = 5e-30
relative error = 4.6215858900418771244881720804552e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.786
y[1] (analytic) = -10.817715269062899979122899392416
y[1] (numeric) = -10.817715269062899979122899392411
absolute error = 5e-30
relative error = 4.6220480717395810459820065133760e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.578e+09
Order of pole = 1.035e+16
TOP MAIN SOLVE Loop
x[1] = -0.785
y[1] (analytic) = -10.816633551622767126967555341275
y[1] (numeric) = -10.81663355162276712696755534127
absolute error = 5e-30
relative error = 4.6225102996577657233887186834524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.784
y[1] (analytic) = -10.815551942348969881178495520047
y[1] (numeric) = -10.815551942348969881178495520041
absolute error = 6e-30
relative error = 5.5475670885612641230728087168844e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.783
y[1] (analytic) = -10.81447044123069214900873406022
y[1] (numeric) = -10.814470441230692149008734060215
absolute error = 5e-30
relative error = 4.6234348941740669249346016648129e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.180e+09
Order of pole = 4.152e+15
TOP MAIN SOLVE Loop
x[1] = -0.782
y[1] (analytic) = -10.813389048257118919266481130777
y[1] (numeric) = -10.813389048257118919266481130772
absolute error = 5e-30
relative error = 4.6238972607814293942444894458612e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.091e+09
Order of pole = 3.491e+15
TOP MAIN SOLVE Loop
x[1] = -0.781
y[1] (analytic) = -10.812307763417436262206992826179
y[1] (numeric) = -10.812307763417436262206992826174
absolute error = 5e-30
relative error = 4.6243596736277645099011483553771e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.78
y[1] (analytic) = -10.81122658670083132942443186883
y[1] (numeric) = -10.811226586700831329424431868825
absolute error = 5e-30
relative error = 4.6248221327176964003717829903147e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.779
y[1] (analytic) = -10.810145518096492353743739124931
y[1] (numeric) = -10.810145518096492353743739124925
absolute error = 6e-30
relative error = 5.5503415656670195878714792973568e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.529e+09
Order of pole = 1.226e+15
TOP MAIN SOLVE Loop
x[1] = -0.778
y[1] (analytic) = -10.809064557593608649112515932634
y[1] (numeric) = -10.809064557593608649112515932628
absolute error = 6e-30
relative error = 5.5508966275762191982198612810274e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1117.7MB, alloc=4.5MB, time=49.48
TOP MAIN SOLVE Loop
x[1] = -0.777
y[1] (analytic) = -10.807983705181370610492917241435
y[1] (numeric) = -10.807983705181370610492917241428
absolute error = 7e-30
relative error = 6.4766937024934493190192250185811e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.776
y[1] (analytic) = -10.806902960848969713753555561698
y[1] (numeric) = -10.806902960848969713753555561691
absolute error = 7e-30
relative error = 6.4773414042482466523555526049258e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.775
y[1] (analytic) = -10.805822324585598515561415723257
y[1] (numeric) = -10.80582232458559851556141572325
absolute error = 7e-30
relative error = 6.4779891707764580821521917682208e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.774
y[1] (analytic) = -10.804741796380450653273780441993
y[1] (numeric) = -10.804741796380450653273780441986
absolute error = 7e-30
relative error = 6.4786370020845612736966548608359e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.457e+08
Order of pole = 1.071e+15
TOP MAIN SOLVE Loop
x[1] = -0.773
y[1] (analytic) = -10.803661376222720844830166693318
y[1] (numeric) = -10.80366137622272084483016669331
absolute error = 8e-30
relative error = 7.4048970264903251886575684485158e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.772
y[1] (analytic) = -10.802581064101604888644272891477
y[1] (numeric) = -10.802581064101604888644272891469
absolute error = 8e-30
relative error = 7.4056375532186935339868298982598e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.771
y[1] (analytic) = -10.801500860006299663495936873599
y[1] (numeric) = -10.801500860006299663495936873591
absolute error = 8e-30
relative error = 7.4063781540034374732166729852659e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.551e+09
Order of pole = 2.241e+15
TOP MAIN SOLVE Loop
x[1] = -0.77
y[1] (analytic) = -10.800420763926003128423104687404
y[1] (numeric) = -10.800420763926003128423104687396
absolute error = 8e-30
relative error = 7.4071188288519630142007087750405e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.445e+09
Order of pole = 3.960e+15
TOP MAIN SOLVE Loop
x[1] = -0.769
y[1] (analytic) = -10.799340775849914322613810181491
y[1] (numeric) = -10.799340775849914322613810181483
absolute error = 8e-30
relative error = 7.4078595777716769054303649678308e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.768
y[1] (analytic) = -10.79826089576723336529816539713
y[1] (numeric) = -10.798260895767233365298165397122
absolute error = 8e-30
relative error = 7.4086004007699866361089533835995e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.767
y[1] (analytic) = -10.797181123667161455640361760473
y[1] (numeric) = -10.797181123667161455640361760465
absolute error = 8e-30
relative error = 7.4093412978543004362257448541202e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.766
y[1] (analytic) = -10.796101459538900872630682074105
y[1] (numeric) = -10.796101459538900872630682074097
absolute error = 8e-30
relative error = 7.4100822690320272766300515229323e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.765
y[1] (analytic) = -10.795021903371654974977523306857
y[1] (numeric) = -10.795021903371654974977523306849
absolute error = 8e-30
relative error = 7.4108233143105768691053165538954e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.859e+09
Order of pole = 3.530e+15
TOP MAIN SOLVE Loop
x[1] = -0.764
y[1] (analytic) = -10.793942455154628200999430180801
y[1] (numeric) = -10.793942455154628200999430180793
absolute error = 8e-30
relative error = 7.4115644336973596664432112490854e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1121.5MB, alloc=4.5MB, time=49.65
x[1] = -0.763
y[1] (analytic) = -10.792863114877026068517139554344
y[1] (numeric) = -10.792863114877026068517139554336
absolute error = 8e-30
relative error = 7.4123056271997868625177395767735e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.762
y[1] (analytic) = -10.791783882528055174745635600348
y[1] (numeric) = -10.791783882528055174745635600339
absolute error = 9e-30
relative error = 8.3396777566784291914042688740045e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.761
y[1] (analytic) = -10.790704758096923196186215778185
y[1] (numeric) = -10.790704758096923196186215778176
absolute error = 9e-30
relative error = 8.3405117661538757987576873003351e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.76
y[1] (analytic) = -10.789625741572838888518567598667
y[1] (numeric) = -10.789625741572838888518567598657
absolute error = 1.0e-29
relative error = 9.2681620655938223746156982837320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.747e+09
Order of pole = 2.708e+15
TOP MAIN SOLVE Loop
x[1] = -0.759
y[1] (analytic) = -10.788546832945012086492856180745
y[1] (numeric) = -10.788546832945012086492856180736
absolute error = 9e-30
relative error = 8.3421800353284631354061864970488e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.758
y[1] (analytic) = -10.787468032202653703821822598929
y[1] (numeric) = -10.78746803220265370382182259892
absolute error = 9e-30
relative error = 8.3430142950442865564610428770432e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.757
y[1] (analytic) = -10.786389339334975733072893020318
y[1] (numeric) = -10.786389339334975733072893020309
absolute error = 9e-30
relative error = 8.3438486381902529974838839701926e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.756
y[1] (analytic) = -10.78531075433119124556029863019
y[1] (numeric) = -10.785310754331191245560298630181
absolute error = 9e-30
relative error = 8.3446830647747058899413270462766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.755
y[1] (analytic) = -10.784232277180514391237206345051
y[1] (numeric) = -10.784232277180514391237206345042
absolute error = 9e-30
relative error = 8.3455175748059894996848545847427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.754
y[1] (analytic) = -10.783153907872160398587860312078
y[1] (numeric) = -10.783153907872160398587860312069
absolute error = 9e-30
relative error = 8.3463521682924489270342569332891e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.753
y[1] (analytic) = -10.782075646395345574519734193871
y[1] (numeric) = -10.782075646395345574519734193862
absolute error = 9e-30
relative error = 8.3471868452424301068610833111331e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.752
y[1] (analytic) = -10.780997492739287304255694237439
y[1] (numeric) = -10.78099749273928730425569423743
absolute error = 9e-30
relative error = 8.3480216056642798086721011577952e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.443e+09
Order of pole = 1.122e+15
TOP MAIN SOLVE Loop
x[1] = -0.751
y[1] (analytic) = -10.779919446893204051226173126339
y[1] (numeric) = -10.77991944689320405122617312633
absolute error = 9e-30
relative error = 8.3488564495663456366927638282359e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.75
y[1] (analytic) = -10.778841508846315356961354614889
y[1] (numeric) = -10.778841508846315356961354614879
absolute error = 1.0e-29
relative error = 9.2774348632855289221674295946458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.749
y[1] (analytic) = -10.777763678587841840983368943379
y[1] (numeric) = -10.777763678587841840983368943369
absolute error = 1.0e-29
relative error = 9.2783626531605780692879235994100e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1125.3MB, alloc=4.5MB, time=49.82
TOP MAIN SOLVE Loop
x[1] = -0.748
y[1] (analytic) = -10.776685956107005200698499033206
y[1] (numeric) = -10.776685956107005200698499033196
absolute error = 1.0e-29
relative error = 9.2792905358192538253338870991651e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.376e+09
Order of pole = 4.270e+15
TOP MAIN SOLVE Loop
x[1] = -0.747
y[1] (analytic) = -10.775608341393028211289397460845
y[1] (numeric) = -10.775608341393028211289397460835
absolute error = 1.0e-29
relative error = 9.2802185112708350168998100098619e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.378e+09
Order of pole = 1.737e+15
TOP MAIN SOLVE Loop
x[1] = -0.746
y[1] (analytic) = -10.774530834435134725607314209586
y[1] (numeric) = -10.774530834435134725607314209576
absolute error = 1.0e-29
relative error = 9.2811465795246013985092373759250e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.163e+09
Order of pole = 6.282e+14
TOP MAIN SOLVE Loop
x[1] = -0.745
y[1] (analytic) = -10.773453435222549674064335197955
y[1] (numeric) = -10.773453435222549674064335197945
absolute error = 1.0e-29
relative error = 9.2820747405898336527075669155669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.222e+09
Order of pole = 4.139e+15
TOP MAIN SOLVE Loop
x[1] = -0.744
y[1] (analytic) = -10.772376143744499064525631583749
y[1] (numeric) = -10.772376143744499064525631583738
absolute error = 1.1e-29
relative error = 1.0211303293923394729170341430948e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.402e+09
Order of pole = 7.715e+14
TOP MAIN SOLVE Loop
x[1] = -0.743
y[1] (analytic) = -10.771298959990209982201719842593
y[1] (numeric) = -10.771298959990209982201719842582
absolute error = 1.1e-29
relative error = 1.0212324475311005464690500690868e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.742
y[1] (analytic) = -10.770221883948910589540732619959
y[1] (numeric) = -10.770221883948910589540732619948
absolute error = 1.1e-29
relative error = 1.0213345758821861038423418586987e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.741
y[1] (analytic) = -10.769144915609830126120700355558
y[1] (numeric) = -10.769144915609830126120700355547
absolute error = 1.1e-29
relative error = 1.0214367144466174285486161552559e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.74
y[1] (analytic) = -10.768068054962198908541843679026
y[1] (numeric) = -10.768068054962198908541843679016
absolute error = 1.0e-29
relative error = 9.2867169384128718748457941865917e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.525e+09
Order of pole = 8.180e+14
TOP MAIN SOLVE Loop
x[1] = -0.739
y[1] (analytic) = -10.766991301995248330318876575843
y[1] (numeric) = -10.766991301995248330318876575833
absolute error = 1.0e-29
relative error = 9.2876456565418456789494681015817e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.738
y[1] (analytic) = -10.765914656698210861773320322384
y[1] (numeric) = -10.765914656698210861773320322374
absolute error = 1.0e-29
relative error = 9.2885744675472761258686459697142e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.813e+09
Order of pole = 7.015e+15
TOP MAIN SOLVE Loop
x[1] = -0.737
y[1] (analytic) = -10.764838119060320049925828189048
y[1] (numeric) = -10.764838119060320049925828189038
absolute error = 1.0e-29
relative error = 9.2895033714384513256653723518959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.736
y[1] (analytic) = -10.763761689070810518388520910376
y[1] (numeric) = -10.763761689070810518388520910366
absolute error = 1.0e-29
relative error = 9.2904323682246603172591401118553e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.735
y[1] (analytic) = -10.762685366718917967257332921078
y[1] (numeric) = -10.762685366718917967257332921068
absolute error = 1.0e-29
relative error = 9.2913614579151930685197808054190e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.488e+09
Order of pole = 8.159e+15
TOP MAIN SOLVE Loop
memory used=1129.1MB, alloc=4.5MB, time=49.99
x[1] = -0.734
y[1] (analytic) = -10.761609151993879173004369356907
y[1] (numeric) = -10.761609151993879173004369356898
absolute error = 9e-30
relative error = 8.3630615764674064287243279233550e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.733
y[1] (analytic) = -10.76053304488493198837027381929
y[1] (numeric) = -10.76053304488493198837027381928
absolute error = 1.0e-29
relative error = 9.2932199160463943668301080402233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.732
y[1] (analytic) = -10.75945704538131534225660690264
y[1] (numeric) = -10.75945704538131534225660690263
absolute error = 1.0e-29
relative error = 9.2941492845056474952072947156659e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.731
y[1] (analytic) = -10.758381153472269239618235483287
y[1] (numeric) = -10.758381153472269239618235483278
absolute error = 9e-30
relative error = 8.3655708713157541914829803658916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.73
y[1] (analytic) = -10.757305369147034761355732768937
y[1] (numeric) = -10.757305369147034761355732768928
absolute error = 9e-30
relative error = 8.3664074702321344201500280200489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.729
y[1] (analytic) = -10.756229692394854064207789107584
y[1] (numeric) = -10.756229692394854064207789107575
absolute error = 9e-30
relative error = 8.3672441528125894208584821508812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.728
y[1] (analytic) = -10.755154123204970380643633554812
y[1] (numeric) = -10.755154123204970380643633554802
absolute error = 1.0e-29
relative error = 9.2978676878505400215776279114572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.727
y[1] (analytic) = -10.754078661566628018755466198392
y[1] (numeric) = -10.754078661566628018755466198383
absolute error = 9e-30
relative error = 8.3689177689991918783701159660651e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.726
y[1] (analytic) = -10.753003307469072362150901239122
y[1] (numeric) = -10.753003307469072362150901239113
absolute error = 9e-30
relative error = 8.3697547026220754970532670270927e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.725
y[1] (analytic) = -10.751928060901549869845420826805
y[1] (numeric) = -10.751928060901549869845420826797
absolute error = 8e-30
relative error = 7.4405259732822277437378923885219e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.852e+09
Order of pole = 3.507e+15
TOP MAIN SOLVE Loop
x[1] = -0.724
y[1] (analytic) = -10.750852921853308076154839650322
y[1] (numeric) = -10.750852921853308076154839650314
absolute error = 8e-30
relative error = 7.4412700630834259515884302105822e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.811e+09
Order of pole = 7.680e+15
TOP MAIN SOLVE Loop
x[1] = -0.723
y[1] (analytic) = -10.749777890313595590587780280696
y[1] (numeric) = -10.749777890313595590587780280687
absolute error = 9e-30
relative error = 8.3722660057094904588192878567531e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.722
y[1] (analytic) = -10.748702966271662097738159266087
y[1] (numeric) = -10.748702966271662097738159266079
absolute error = 8e-30
relative error = 7.4427584659313660879692264168567e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.721
y[1] (analytic) = -10.747628149716758357177683977648
y[1] (numeric) = -10.74762814971675835717768397764
absolute error = 8e-30
relative error = 7.4435027789929920449912895219494e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.72
y[1] (analytic) = -10.746553440638136203348360205147
y[1] (numeric) = -10.746553440638136203348360205139
absolute error = 8e-30
relative error = 7.4442471664896458539724629225729e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1133.0MB, alloc=4.5MB, time=50.16
TOP MAIN SOLVE Loop
x[1] = -0.719
y[1] (analytic) = -10.745478839025048545455010501299
y[1] (numeric) = -10.745478839025048545455010501291
absolute error = 8e-30
relative error = 7.4449916284287713898854879376798e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.718
y[1] (analytic) = -10.744404344866749367357803273725
y[1] (numeric) = -10.744404344866749367357803273717
absolute error = 8e-30
relative error = 7.4457361648178132721278237758952e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.276e+09
Order of pole = 5.491e+15
TOP MAIN SOLVE Loop
x[1] = -0.717
y[1] (analytic) = -10.743329958152493727464792623464
y[1] (numeric) = -10.743329958152493727464792623456
absolute error = 8e-30
relative error = 7.4464807756642168645960937295533e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.962e+09
Order of pole = 4.224e+15
TOP MAIN SOLVE Loop
x[1] = -0.716
y[1] (analytic) = -10.742255678871537758624468928964
y[1] (numeric) = -10.742255678871537758624468928956
absolute error = 8e-30
relative error = 7.4472254609754282757605388137258e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.715
y[1] (analytic) = -10.741181507013138668018320174478
y[1] (numeric) = -10.74118150701313866801832017447
absolute error = 8e-30
relative error = 7.4479702207588943587394788509854e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.045e+09
Order of pole = 1.077e+14
TOP MAIN SOLVE Loop
x[1] = -0.714
y[1] (analytic) = -10.740107442566554737053404021788
y[1] (numeric) = -10.74010744256655473705340402178
absolute error = 8e-30
relative error = 7.4487150550220627113737810026528e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.713
y[1] (analytic) = -10.739033485521045321254930624188
y[1] (numeric) = -10.739033485521045321254930624179
absolute error = 9e-30
relative error = 8.3806424592439293858390027156734e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.712
y[1] (analytic) = -10.737959635865870850158856181642
y[1] (numeric) = -10.737959635865870850158856181633
absolute error = 9e-30
relative error = 8.3814805653944628836604828453992e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.876e+09
Order of pole = 7.356e+15
TOP MAIN SOLVE Loop
x[1] = -0.711
y[1] (analytic) = -10.736885893590292827204487236062
y[1] (numeric) = -10.736885893590292827204487236053
absolute error = 9e-30
relative error = 8.3823187553598021052722632132982e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.71
y[1] (analytic) = -10.735812258683573829627095705603
y[1] (numeric) = -10.735812258683573829627095705595
absolute error = 8e-30
relative error = 7.4516951370207368447419741794399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.342e+09
Order of pole = 9.191e+15
TOP MAIN SOLVE Loop
x[1] = -0.709
y[1] (analytic) = -10.734738731134977508350544656934
y[1] (numeric) = -10.734738731134977508350544656926
absolute error = 8e-30
relative error = 7.4524403437941565837689867792391e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.469e+09
Order of pole = 5.968e+15
TOP MAIN SOLVE Loop
x[1] = -0.708
y[1] (analytic) = -10.73366531093376858787992481438
y[1] (numeric) = -10.733665310933768587879924814372
absolute error = 8e-30
relative error = 7.4531856250919798228412347690478e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.801e+09
Order of pole = 9.606e+15
TOP MAIN SOLVE Loop
x[1] = -0.707
y[1] (analytic) = -10.732591998069212866194201804889
y[1] (numeric) = -10.732591998069212866194201804881
absolute error = 8e-30
relative error = 7.4539309809216593749431612170720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.151e+09
Order of pole = 3.837e+15
TOP MAIN SOLVE Loop
x[1] = -0.706
y[1] (analytic) = -10.73151879253057721463887413773
y[1] (numeric) = -10.731518792530577214638874137722
absolute error = 8e-30
relative error = 7.4546764112906487983777729429134e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1136.8MB, alloc=4.5MB, time=50.33
x[1] = -0.705
y[1] (analytic) = -10.730445694307129577818641917857
y[1] (numeric) = -10.73044569430712957781864191785
absolute error = 7e-30
relative error = 6.5234941766806020972360290880797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.704
y[1] (analytic) = -10.729372703388138973490086291871
y[1] (numeric) = -10.729372703388138973490086291863
absolute error = 8e-30
relative error = 7.4561674956763752194971192159189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.549e+09
Order of pole = 2.137e+15
TOP MAIN SOLVE Loop
x[1] = -0.703
y[1] (analytic) = -10.72829981976287549245435962549
y[1] (numeric) = -10.728299819762875492454359625482
absolute error = 8e-30
relative error = 7.4569131497080230610515436774950e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.702
y[1] (analytic) = -10.727227043420610298449886411478
y[1] (numeric) = -10.72722704342061029844988641147
absolute error = 8e-30
relative error = 7.4576588783088024618271416845333e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.701
y[1] (analytic) = -10.726154374350615628045074906934
y[1] (numeric) = -10.726154374350615628045074906926
absolute error = 8e-30
relative error = 7.4584046814861707078379216497991e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.710e+09
Order of pole = 2.409e+15
TOP MAIN SOLVE Loop
x[1] = -0.7
y[1] (analytic) = -10.725081812542164790531039498891
y[1] (numeric) = -10.725081812542164790531039498883
absolute error = 8e-30
relative error = 7.4591505592475858308637810598798e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.798e+09
Order of pole = 6.056e+15
TOP MAIN SOLVE Loop
x[1] = -0.699
y[1] (analytic) = -10.724009357984532167814333797135
y[1] (numeric) = -10.724009357984532167814333797127
absolute error = 8e-30
relative error = 7.4598965116005066085250867930481e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.698
y[1] (analytic) = -10.722937010666993214309694453182
y[1] (numeric) = -10.722937010666993214309694453174
absolute error = 8e-30
relative error = 7.4606425385523925643572628955270e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.697
y[1] (analytic) = -10.721864770578824456832795704338
y[1] (numeric) = -10.721864770578824456832795704329
absolute error = 9e-30
relative error = 8.3940622201245419638710590440181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.681e+09
Order of pole = 3.009e+15
TOP MAIN SOLVE Loop
x[1] = -0.696
y[1] (analytic) = -10.72079263770930349449301464176
y[1] (numeric) = -10.720792637709303494493014641752
absolute error = 8e-30
relative error = 7.4621348162829018346987871054533e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.695
y[1] (analytic) = -10.719720612047708998586207201471
y[1] (numeric) = -10.719720612047708998586207201463
absolute error = 8e-30
relative error = 7.4628810670764479265256635640743e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.694
y[1] (analytic) = -10.718648693583320712487494877218
y[1] (numeric) = -10.71864869358332071248749487721
absolute error = 8e-30
relative error = 7.4636273924988047513076948676530e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.693
y[1] (analytic) = -10.717576882305419451544062154142
y[1] (numeric) = -10.717576882305419451544062154134
absolute error = 8e-30
relative error = 7.4643737925574355632746686425307e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.334e+09
Order of pole = 5.058e+15
TOP MAIN SOLVE Loop
x[1] = -0.692
y[1] (analytic) = -10.716505178203287102967964662156
y[1] (numeric) = -10.716505178203287102967964662148
absolute error = 8e-30
relative error = 7.4651202672598043630191130088682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.003e+09
Order of pole = 3.203e+15
TOP MAIN SOLVE Loop
memory used=1140.6MB, alloc=4.5MB, time=50.50
x[1] = -0.691
y[1] (analytic) = -10.715433581266206625728948047978
y[1] (numeric) = -10.71543358126620662572894804797
absolute error = 8e-30
relative error = 7.4658668166133758975709365866319e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.69
y[1] (analytic) = -10.71436209148346205044727756474
y[1] (numeric) = -10.714362091483462050447277564732
absolute error = 8e-30
relative error = 7.4666134406256156604720759659548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.048e+09
Order of pole = 3.951e+15
TOP MAIN SOLVE Loop
x[1] = -0.689
y[1] (analytic) = -10.7132907088443384792865783781
y[1] (numeric) = -10.713290708844338479286578378091
absolute error = 9e-30
relative error = 8.4007801567169886283325444729458e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+09
Order of pole = 3.444e+15
TOP MAIN SOLVE Loop
x[1] = -0.688
y[1] (analytic) = -10.712219433338122085846686587786
y[1] (numeric) = -10.712219433338122085846686587778
absolute error = 8e-30
relative error = 7.4681069126559655784981254194041e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.687
y[1] (analytic) = -10.711148264954100115056510963514
y[1] (numeric) = -10.711148264954100115056510963506
absolute error = 8e-30
relative error = 7.4688537606890104539389802740479e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.686
y[1] (analytic) = -10.710077203681560883066905394178
y[1] (numeric) = -10.710077203681560883066905394169
absolute error = 9e-30
relative error = 8.4033007688369171233241861563912e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.677e+09
Order of pole = 2.827e+15
TOP MAIN SOLVE Loop
x[1] = -0.685
y[1] (analytic) = -10.709006249509793777143552049273
y[1] (numeric) = -10.709006249509793777143552049265
absolute error = 8e-30
relative error = 7.4703476808281824394343974827006e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.189e+09
Order of pole = 3.063e+15
TOP MAIN SOLVE Loop
x[1] = -0.684
y[1] (analytic) = -10.707935402428089255559855251467
y[1] (numeric) = -10.707935402428089255559855251458
absolute error = 9e-30
relative error = 8.4049815970679048447547701544302e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.683
y[1] (analytic) = -10.706864662425738847489846059237
y[1] (numeric) = -10.706864662425738847489846059228
absolute error = 9e-30
relative error = 8.4058221372539204858664049206170e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.682
y[1] (analytic) = -10.705794029492035152901097558528
y[1] (numeric) = -10.705794029492035152901097558519
absolute error = 9e-30
relative error = 8.4066627614981575695657623792665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.681
y[1] (analytic) = -10.704723503616271842447650862336
y[1] (numeric) = -10.704723503616271842447650862326
absolute error = 1.0e-29
relative error = 9.3416705220100248203357984104552e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.001e+09
Order of pole = 1.793e+15
TOP MAIN SOLVE Loop
x[1] = -0.68
y[1] (analytic) = -10.703653084787743657362951817157
y[1] (numeric) = -10.703653084787743657362951817148
absolute error = 9e-30
relative error = 8.4083442621949218751914270810052e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.679
y[1] (analytic) = -10.702582772995746409352798415239
y[1] (numeric) = -10.702582772995746409352798415229
absolute error = 1.0e-29
relative error = 9.3435390429602934489993220957350e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.678
y[1] (analytic) = -10.701512568229576980488298911542
y[1] (numeric) = -10.701512568229576980488298911532
absolute error = 1.0e-29
relative error = 9.3444734435838419885850406420817e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.677
y[1] (analytic) = -10.700442470478533323098840644368
y[1] (numeric) = -10.700442470478533323098840644358
absolute error = 1.0e-29
relative error = 9.3454079376521250418797911301007e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.707e+09
Order of pole = 6.638e+15
TOP MAIN SOLVE Loop
memory used=1144.4MB, alloc=4.5MB, time=50.68
x[1] = -0.676
y[1] (analytic) = -10.69937247973191445966506955856
y[1] (numeric) = -10.69937247973191445966506955855
absolute error = 1.0e-29
relative error = 9.3463425251744875495741915433116e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.480e+09
Order of pole = 1.650e+15
TOP MAIN SOLVE Loop
x[1] = -0.675
y[1] (analytic) = -10.698302595979020482711880430222
y[1] (numeric) = -10.698302595979020482711880430213
absolute error = 9e-30
relative error = 8.4125494855442478482096896692129e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.337e+09
Order of pole = 5.008e+15
TOP MAIN SOLVE Loop
x[1] = -0.674
y[1] (analytic) = -10.69723281920915255470141779188
y[1] (numeric) = -10.69723281920915255470141779187
absolute error = 1.0e-29
relative error = 9.3482119806188353637218494456795e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+09
Order of pole = 2.550e+15
TOP MAIN SOLVE Loop
x[1] = -0.673
y[1] (analytic) = -10.696163149411612907926087557009
y[1] (numeric) = -10.696163149411612907926087556999
absolute error = 1.0e-29
relative error = 9.3491468485595152246341638716880e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.672
y[1] (analytic) = -10.695093586575704844401579342874
y[1] (numeric) = -10.695093586575704844401579342864
absolute error = 1.0e-29
relative error = 9.3500818099916636490511876413372e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.305e+09
Order of pole = 2.415e+16
TOP MAIN SOLVE Loop
x[1] = -0.671
y[1] (analytic) = -10.694024130690732735759899490594
y[1] (numeric) = -10.694024130690732735759899490584
absolute error = 1.0e-29
relative error = 9.3510168649246302513021963440681e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.67
y[1] (analytic) = -10.692954781746002023142414781375
y[1] (numeric) = -10.692954781746002023142414781365
absolute error = 1.0e-29
relative error = 9.3519520133677655807246481268344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.737e+09
Order of pole = 1.317e+16
TOP MAIN SOLVE Loop
x[1] = -0.669
y[1] (analytic) = -10.691885539730819217092906847832
y[1] (numeric) = -10.691885539730819217092906847823
absolute error = 9e-30
relative error = 8.4175985297973790095819202688012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.668
y[1] (analytic) = -10.690816404634491897450637279342
y[1] (numeric) = -10.690816404634491897450637279333
absolute error = 9e-30
relative error = 8.4184403317397543646321017576304e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.667
y[1] (analytic) = -10.689747376446328713243423420343
y[1] (numeric) = -10.689747376446328713243423420333
absolute error = 1.0e-29
relative error = 9.3547580198517034524816626081438e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.666
y[1] (analytic) = -10.688678455155639382580724860524
y[1] (numeric) = -10.688678455155639382580724860514
absolute error = 1.0e-29
relative error = 9.3556935424290378874010079795985e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.665
y[1] (analytic) = -10.687609640751734692546740615834
y[1] (numeric) = -10.687609640751734692546740615824
absolute error = 1.0e-29
relative error = 9.3566291585633078245748451046261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.664
y[1] (analytic) = -10.686540933223926499093516999229
y[1] (numeric) = -10.68654093322392649909351699922
absolute error = 9e-30
relative error = 8.4218083814374824828183031404793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.888e+09
Order of pole = 4.659e+15
TOP MAIN SOLVE Loop
x[1] = -0.663
y[1] (analytic) = -10.685472332561527726934066180111
y[1] (numeric) = -10.685472332561527726934066180102
absolute error = 9e-30
relative error = 8.4226506043860718080758070503504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.842e+09
Order of pole = 3.458e+15
TOP MAIN SOLVE Loop
memory used=1148.2MB, alloc=4.5MB, time=50.85
x[1] = -0.662
y[1] (analytic) = -10.684403838753852369435495431362
y[1] (numeric) = -10.684403838753852369435495431353
absolute error = 9e-30
relative error = 8.4234929115611672473827841009261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.661
y[1] (analytic) = -10.683335451790215488512147062928
y[1] (numeric) = -10.683335451790215488512147062919
absolute error = 9e-30
relative error = 8.4243353029711918724972079117387e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.505e+09
Order of pole = 2.081e+15
TOP MAIN SOLVE Loop
x[1] = -0.66
y[1] (analytic) = -10.682267171659933214518749040878
y[1] (numeric) = -10.682267171659933214518749040868
absolute error = 1.0e-29
relative error = 9.3613086429161884416959385137219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.659
y[1] (analytic) = -10.681198998352322746143576290853
y[1] (numeric) = -10.681198998352322746143576290844
absolute error = 9e-30
relative error = 8.4260203385297251790109922335001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.658
y[1] (analytic) = -10.68013093185670235030162268487
y[1] (numeric) = -10.680130931856702350301622684861
absolute error = 9e-30
relative error = 8.4268629826950842160097277725803e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.657
y[1] (analytic) = -10.679062972162391362027783710377
y[1] (numeric) = -10.679062972162391362027783710367
absolute error = 1.0e-29
relative error = 9.3641174568100812779812929825452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.656
y[1] (analytic) = -10.677995119258710184370049820512
y[1] (numeric) = -10.677995119258710184370049820502
absolute error = 1.0e-29
relative error = 9.3650539153779102954202356081322e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.177e+09
Order of pole = 2.742e+16
TOP MAIN SOLVE Loop
x[1] = -0.655
y[1] (analytic) = -10.676927373134980288282710464498
y[1] (numeric) = -10.676927373134980288282710464488
absolute error = 1.0e-29
relative error = 9.3659904675962785446803971754180e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.654
y[1] (analytic) = -10.675859733780524212519568797094
y[1] (numeric) = -10.675859733780524212519568797084
absolute error = 1.0e-29
relative error = 9.3669271134745515479532647788269e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.564e+09
Order of pole = 6.792e+15
TOP MAIN SOLVE Loop
x[1] = -0.653
y[1] (analytic) = -10.674792201184665563527167066045
y[1] (numeric) = -10.674792201184665563527167066035
absolute error = 1.0e-29
relative error = 9.3678638530220957640293738334091e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.652
y[1] (analytic) = -10.673724775336729015338022676459
y[1] (numeric) = -10.673724775336729015338022676449
absolute error = 1.0e-29
relative error = 9.3688006862482785883919726628241e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.651
y[1] (analytic) = -10.672657456226040309463874931041
y[1] (numeric) = -10.672657456226040309463874931032
absolute error = 9e-30
relative error = 8.4327638518462215179796268088278e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.514e+10
Order of pole = 5.201e+17
TOP MAIN SOLVE Loop
x[1] = -0.65
y[1] (analytic) = -10.671590243841926254788942445126
y[1] (numeric) = -10.671590243841926254788942445117
absolute error = 9e-30
relative error = 8.4336071703966308951417255230522e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.802e+09
Order of pole = 7.278e+15
TOP MAIN SOLVE Loop
x[1] = -0.649
y[1] (analytic) = -10.670523138173714727463191235426
y[1] (numeric) = -10.670523138173714727463191235417
absolute error = 9e-30
relative error = 8.4344505732831120465501929654262e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.640e+09
Order of pole = 2.816e+15
TOP MAIN SOLVE Loop
x[1] = -0.648
y[1] (analytic) = -10.669456139210734670795613481446
y[1] (numeric) = -10.669456139210734670795613481437
absolute error = 9e-30
relative error = 8.4352940605140990010768690074236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.738e+09
Order of pole = 3.502e+16
memory used=1152.0MB, alloc=4.5MB, time=51.02
TOP MAIN SOLVE Loop
x[1] = -0.647
y[1] (analytic) = -10.668389246942316095147516958483
y[1] (numeric) = -10.668389246942316095147516958473
absolute error = 1.0e-29
relative error = 9.3734862578866962567096136161904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.646
y[1] (analytic) = -10.667322461357790077825825141148
y[1] (numeric) = -10.667322461357790077825825141138
absolute error = 1.0e-29
relative error = 9.3744236533814785025353875218781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.645
y[1] (analytic) = -10.666255782446488762976387976351
y[1] (numeric) = -10.666255782446488762976387976341
absolute error = 1.0e-29
relative error = 9.3753611426204973602961435904720e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.644
y[1] (analytic) = -10.665189210197745361477303324668
y[1] (numeric) = -10.665189210197745361477303324657
absolute error = 1.1e-29
relative error = 1.0313928598174440494628871090897e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.267e+09
Order of pole = 1.479e+15
TOP MAIN SOLVE Loop
x[1] = -0.643
y[1] (analytic) = -10.66412274460089415083224906903
y[1] (numeric) = -10.66412274460089415083224906902
absolute error = 1.0e-29
relative error = 9.3772364023687454187507219927295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.434e+09
Order of pole = 2.336e+15
TOP MAIN SOLVE Loop
x[1] = -0.642
y[1] (analytic) = -10.663056385645270475063825889679
y[1] (numeric) = -10.663056385645270475063825889669
absolute error = 1.0e-29
relative error = 9.3781741728967272169426520755126e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.641
y[1] (analytic) = -10.661990133320210744606910704296
y[1] (numeric) = -10.661990133320210744606910704286
absolute error = 1.0e-29
relative error = 9.3791120372064508222533057945792e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.64
y[1] (analytic) = -10.660923987615052436202020772267
y[1] (numeric) = -10.660923987615052436202020772257
absolute error = 1.0e-29
relative error = 9.3800499953072948777877347389524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.639
y[1] (analytic) = -10.659857948519134092788688461998
y[1] (numeric) = -10.659857948519134092788688461988
absolute error = 1.0e-29
relative error = 9.3809880472086389645621957814856e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.380e+09
Order of pole = 6.431e+15
TOP MAIN SOLVE Loop
x[1] = -0.638
y[1] (analytic) = -10.658792016021795323398846680219
y[1] (numeric) = -10.658792016021795323398846680209
absolute error = 1.0e-29
relative error = 9.3819261929198636015979468891047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.637
y[1] (analytic) = -10.657726190112376803050224962218
y[1] (numeric) = -10.657726190112376803050224962208
absolute error = 1.0e-29
relative error = 9.3828644324503502460150523130963e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.571e+08
Order of pole = 1.990e+15
TOP MAIN SOLVE Loop
x[1] = -0.636
y[1] (analytic) = -10.656660470780220272639756221927
y[1] (numeric) = -10.656660470780220272639756221917
absolute error = 1.0e-29
relative error = 9.3838027658094812931261971603883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.635
y[1] (analytic) = -10.655594858014668538836994160803
y[1] (numeric) = -10.655594858014668538836994160794
absolute error = 9e-30
relative error = 8.4462670737059760688774602120793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.634
y[1] (analytic) = -10.654529351805065473977541334438
y[1] (numeric) = -10.654529351805065473977541334429
absolute error = 9e-30
relative error = 8.4471117426460897813866626395945e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1155.8MB, alloc=4.5MB, time=51.20
x[1] = -0.633
y[1] (analytic) = -10.65346395214075601595648787582
y[1] (numeric) = -10.65346395214075601595648787581
absolute error = 1.0e-29
relative error = 9.3866183289525788786104008442493e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.632
y[1] (analytic) = -10.652398659011086168121860874199
y[1] (numeric) = -10.652398659011086168121860874189
absolute error = 1.0e-29
relative error = 9.3875570377201302567610069757325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.631
y[1] (analytic) = -10.651333472405402999168084408479
y[1] (numeric) = -10.651333472405402999168084408469
absolute error = 1.0e-29
relative error = 9.3884958403632520903425576819033e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.427e+09
Order of pole = 1.441e+15
TOP MAIN SOLVE Loop
x[1] = -0.63
y[1] (analytic) = -10.650268392313054643029450234071
y[1] (numeric) = -10.650268392313054643029450234062
absolute error = 9e-30
relative error = 8.4504912632021991652146851885461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.629
y[1] (analytic) = -10.649203418723390298773599122151
y[1] (numeric) = -10.649203418723390298773599122142
absolute error = 9e-30
relative error = 8.4513363545823841515638206656841e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.628
y[1] (analytic) = -10.648138551625760230495012850244
y[1] (numeric) = -10.648138551625760230495012850234
absolute error = 1.0e-29
relative error = 9.3913128116399252824051118186541e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 3.780e+15
TOP MAIN SOLVE Loop
x[1] = -0.627
y[1] (analytic) = -10.647073791009515767208516843079
y[1] (numeric) = -10.647073791009515767208516843069
absolute error = 1.0e-29
relative error = 9.3922519898792185910661714003531e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.312e+09
Order of pole = 4.897e+15
TOP MAIN SOLVE Loop
x[1] = -0.626
y[1] (analytic) = -10.646009136864009302742793462654
y[1] (numeric) = -10.646009136864009302742793462644
absolute error = 1.0e-29
relative error = 9.3931912620410318767881835011299e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 1.567e+15
TOP MAIN SOLVE Loop
x[1] = -0.625
y[1] (analytic) = -10.644944589178594295633905946429
y[1] (numeric) = -10.644944589178594295633905946419
absolute error = 1.0e-29
relative error = 9.3941306281347578611971082462230e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.635e+09
Order of pole = 2.355e+15
TOP MAIN SOLVE Loop
x[1] = -0.624
y[1] (analytic) = -10.643880147942625269018832992601
y[1] (numeric) = -10.643880147942625269018832992591
absolute error = 1.0e-29
relative error = 9.3950700881697902052380335305045e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.623
y[1] (analytic) = -10.642815813145457810529013991382
y[1] (numeric) = -10.642815813145457810529013991373
absolute error = 9e-30
relative error = 8.4564086779399711583422004652116e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.678e+09
Order of pole = 2.817e+15
TOP MAIN SOLVE Loop
x[1] = -0.622
y[1] (analytic) = -10.64175158477644857218390490123
y[1] (numeric) = -10.64175158477644857218390490122
absolute error = 1.0e-29
relative error = 9.3969492901013533131555051956072e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.621
y[1] (analytic) = -10.640687462824955270284544768947
y[1] (numeric) = -10.640687462824955270284544768937
absolute error = 1.0e-29
relative error = 9.3978890320166760963633426717047e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.768e+09
Order of pole = 2.733e+15
TOP MAIN SOLVE Loop
x[1] = -0.62
y[1] (analytic) = -10.639623447280336685307132892608
y[1] (numeric) = -10.639623447280336685307132892598
absolute error = 1.0e-29
relative error = 9.3988288679108892780536830710132e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.175e+09
Order of pole = 2.254e+16
TOP MAIN SOLVE Loop
x[1] = -0.619
y[1] (analytic) = -10.638559538131952661796616626231
y[1] (numeric) = -10.638559538131952661796616626221
absolute error = 1.0e-29
relative error = 9.3997687977933912171764901762239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.639e+09
Order of pole = 2.157e+15
memory used=1159.7MB, alloc=4.5MB, time=51.37
TOP MAIN SOLVE Loop
x[1] = -0.618
y[1] (analytic) = -10.637495735369164108260289825139
y[1] (numeric) = -10.637495735369164108260289825128
absolute error = 1.1e-29
relative error = 1.0340779703840939333821077740346e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.617
y[1] (analytic) = -10.636432038981332997061401930941
y[1] (numeric) = -10.63643203898133299706140193093
absolute error = 1.1e-29
relative error = 1.0341813833516945453330573852456e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.616
y[1] (analytic) = -10.63536844895782236431277769508
y[1] (numeric) = -10.635368448957822364312777695069
absolute error = 1.1e-29
relative error = 1.0342848066611089994191306472574e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.615
y[1] (analytic) = -10.634304965287996309770447539872
y[1] (numeric) = -10.634304965287996309770447539861
absolute error = 1.1e-29
relative error = 1.0343882403133715287353339618427e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.349e+09
Order of pole = 1.461e+15
TOP MAIN SOLVE Loop
x[1] = -0.614
y[1] (analytic) = -10.633241587961219996727288555974
y[1] (numeric) = -10.633241587961219996727288555963
absolute error = 1.1e-29
relative error = 1.0344916843095164698051545692661e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.836e+09
Order of pole = 3.530e+15
TOP MAIN SOLVE Loop
x[1] = -0.613
y[1] (analytic) = -10.63217831696685965190667613523
y[1] (numeric) = -10.632178316966859651906676135219
absolute error = 1.1e-29
relative error = 1.0345951386505782625909039135272e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.612
y[1] (analytic) = -10.63111515229428256535614623781
y[1] (numeric) = -10.631115152294282565356146237799
absolute error = 1.1e-29
relative error = 1.0346986033375914505040620419928e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.742e+09
Order of pole = 5.264e+15
TOP MAIN SOLVE Loop
x[1] = -0.611
y[1] (analytic) = -10.630052093932857090341068292601
y[1] (numeric) = -10.63005209393285709034106829259
absolute error = 1.1e-29
relative error = 1.0348020783715906804156230395198e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.441e+09
Order of pole = 1.143e+16
TOP MAIN SOLVE Loop
x[1] = -0.61
y[1] (analytic) = -10.628989141871952643238328729772
y[1] (numeric) = -10.628989141871952643238328729761
absolute error = 1.1e-29
relative error = 1.0349055637536107026664414971739e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.746e+09
Order of pole = 3.385e+15
TOP MAIN SOLVE Loop
x[1] = -0.609
y[1] (analytic) = -10.62792629610093970343002514445
y[1] (numeric) = -10.627926296100939703430025144439
absolute error = 1.1e-29
relative error = 1.0350090594846863710775800156474e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.298e+09
Order of pole = 5.268e+15
TOP MAIN SOLVE Loop
x[1] = -0.608
y[1] (analytic) = -10.626863556609189813197171090459
y[1] (numeric) = -10.626863556609189813197171090447
absolute error = 1.2e-29
relative error = 1.1292137078900210650479902656117e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.607
y[1] (analytic) = -10.625800923386075577613411503035
y[1] (numeric) = -10.625800923386075577613411503023
absolute error = 1.2e-29
relative error = 1.1293266349070668135943999456415e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.477e+09
Order of pole = 1.699e+15
TOP MAIN SOLVE Loop
x[1] = -0.606
y[1] (analytic) = -10.624738396420970664438748749478
y[1] (numeric) = -10.624738396420970664438748749466
absolute error = 1.2e-29
relative error = 1.1294395732173789206225330556445e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.605
y[1] (analytic) = -10.623675975703249804013279306663
y[1] (numeric) = -10.623675975703249804013279306651
absolute error = 1.2e-29
relative error = 1.1295525228220867692364518184885e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.953e+09
Order of pole = 2.677e+15
TOP MAIN SOLVE Loop
memory used=1163.5MB, alloc=4.5MB, time=51.54
x[1] = -0.604
y[1] (analytic) = -10.622613661222288789150941064352
y[1] (numeric) = -10.62261366122228878915094106434
absolute error = 1.2e-29
relative error = 1.1296654837223198554841759670185e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.869e+09
Order of pole = 4.685e+16
TOP MAIN SOLVE Loop
x[1] = -0.603
y[1] (analytic) = -10.621551452967464475033271253243
y[1] (numeric) = -10.621551452967464475033271253231
absolute error = 1.2e-29
relative error = 1.1297784559192077883689777045477e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.602
y[1] (analytic) = -10.620489350928154779103174996701
y[1] (numeric) = -10.620489350928154779103174996688
absolute error = 1.3e-29
relative error = 1.2240490593650369806824009444731e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.601
y[1] (analytic) = -10.619427355093738680958704485092
y[1] (numeric) = -10.61942735509373868095870448508
absolute error = 1.2e-29
relative error = 1.1300044342074671949069427821099e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.173e+08
Order of pole = 9.898e+14
TOP MAIN SOLVE Loop
x[1] = -0.6
y[1] (analytic) = -10.618365465453596222246848771684
y[1] (numeric) = -10.618365465453596222246848771672
absolute error = 1.2e-29
relative error = 1.1301174403010984514445833399254e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.599
y[1] (analytic) = -10.617303681997108506557334189019
y[1] (numeric) = -10.617303681997108506557334189007
absolute error = 1.2e-29
relative error = 1.1302304576959041204108537511684e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.598
y[1] (analytic) = -10.61624200471365769931643538473
y[1] (numeric) = -10.616242004713657699316435384718
absolute error = 1.2e-29
relative error = 1.1303434863930143757547525171254e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.597
y[1] (analytic) = -10.615180433592627027680796975708
y[1] (numeric) = -10.615180433592627027680796975696
absolute error = 1.2e-29
relative error = 1.1304565263935595044483240970449e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.439e+09
Order of pole = 7.999e+14
TOP MAIN SOLVE Loop
x[1] = -0.596
y[1] (analytic) = -10.614118968623400780431265819586
y[1] (numeric) = -10.614118968623400780431265819574
absolute error = 1.2e-29
relative error = 1.1305695776986699064979617778674e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.595
y[1] (analytic) = -10.613057609795364307866733902455
y[1] (numeric) = -10.613057609795364307866733902443
absolute error = 1.2e-29
relative error = 1.1306826403094760949557116742990e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.491e+09
Order of pole = 2.531e+15
TOP MAIN SOLVE Loop
x[1] = -0.594
y[1] (analytic) = -10.611996357097904021697991841767
y[1] (numeric) = -10.611996357097904021697991841755
absolute error = 1.2e-29
relative error = 1.1307957142271086959305778593407e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 2.167e+15
TOP MAIN SOLVE Loop
x[1] = -0.593
y[1] (analytic) = -10.610935210520407394941593003353
y[1] (numeric) = -10.610935210520407394941593003341
absolute error = 1.2e-29
relative error = 1.1309087994526984485998286253886e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.592
y[1] (analytic) = -10.6098741700522629618137282315
y[1] (numeric) = -10.609874170052262961813728231487
absolute error = 1.3e-29
relative error = 1.2252737206529908889886625323498e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.591
y[1] (analytic) = -10.608813235682860317624111191024
y[1] (numeric) = -10.608813235682860317624111191012
absolute error = 1.2e-29
relative error = 1.1311350038322729311397236485482e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.178e+09
Order of pole = 5.164e+15
TOP MAIN SOLVE Loop
memory used=1167.3MB, alloc=4.5MB, time=51.71
x[1] = -0.59
y[1] (analytic) = -10.607752407401590118669874320282
y[1] (numeric) = -10.60775240740159011866987432027
absolute error = 1.2e-29
relative error = 1.1312481229885197048079977675561e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.589
y[1] (analytic) = -10.606691685197844082129475394052
y[1] (numeric) = -10.60669168519784408212947539404
absolute error = 1.2e-29
relative error = 1.1313612534572477177885366293572e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.606e+09
Order of pole = 1.514e+15
TOP MAIN SOLVE Loop
x[1] = -0.588
y[1] (analytic) = -10.605631069061014985956614695228
y[1] (numeric) = -10.605631069061014985956614695216
absolute error = 1.2e-29
relative error = 1.1314743952395882747695631176635e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.516e+09
Order of pole = 1.548e+15
TOP MAIN SOLVE Loop
x[1] = -0.587
y[1] (analytic) = -10.604570558980496668774162794272
y[1] (numeric) = -10.60457055898049666877416279426
absolute error = 1.2e-29
relative error = 1.1315875483366727935754256504716e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.586
y[1] (analytic) = -10.603510154945684029768098935353
y[1] (numeric) = -10.60351015494568402976809893534
absolute error = 1.3e-29
relative error = 1.2260091054787688722760717215092e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.585
y[1] (analytic) = -10.602449856945973028581460028116
y[1] (numeric) = -10.602449856945973028581460028103
absolute error = 1.3e-29
relative error = 1.2261317125195666165165302601635e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.436e+09
Order of pole = 6.242e+15
TOP MAIN SOLVE Loop
x[1] = -0.584
y[1] (analytic) = -10.601389664970760685208300244028
y[1] (numeric) = -10.601389664970760685208300244015
absolute error = 1.3e-29
relative error = 1.2262543318216814961704192383855e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.698e+09
Order of pole = 2.861e+15
TOP MAIN SOLVE Loop
x[1] = -0.583
y[1] (analytic) = -10.600329579009445079887661216228
y[1] (numeric) = -10.600329579009445079887661216215
absolute error = 1.3e-29
relative error = 1.2263769633863397042599092802319e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.768e+09
Order of pole = 7.944e+15
TOP MAIN SOLVE Loop
x[1] = -0.582
y[1] (analytic) = -10.599269599051425352997552841828
y[1] (numeric) = -10.599269599051425352997552841815
absolute error = 1.3e-29
relative error = 1.2264996072147675564326043963036e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.581
y[1] (analytic) = -10.598209725086101704948944685608
y[1] (numeric) = -10.598209725086101704948944685595
absolute error = 1.3e-29
relative error = 1.2266222633081914909738051402313e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.58
y[1] (analytic) = -10.597149957102875396079767984034
y[1] (numeric) = -10.597149957102875396079767984022
absolute error = 1.2e-29
relative error = 1.1323799369241582173711750691132e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.579
y[1] (analytic) = -10.596090295091148746548928248552
y[1] (numeric) = -10.59609029509114874654892824854
absolute error = 1.2e-29
relative error = 1.1324931805799390525215347369304e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.874e+09
Order of pole = 3.907e+15
TOP MAIN SOLVE Loop
x[1] = -0.578
y[1] (analytic) = -10.595030739040325136230328467086
y[1] (numeric) = -10.595030739040325136230328467074
absolute error = 1.2e-29
relative error = 1.1326064355606517029087281046082e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.577
y[1] (analytic) = -10.59397128893980900460690290269
y[1] (numeric) = -10.593971288939809004606902902678
absolute error = 1.2e-29
relative error = 1.1327197018674287183408254675249e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.576
y[1] (analytic) = -10.592911944779005850664661488289
y[1] (numeric) = -10.592911944779005850664661488277
absolute error = 1.2e-29
relative error = 1.1328329795014027618865408658915e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.068e+09
Order of pole = 4.533e+15
TOP MAIN SOLVE Loop
memory used=1171.1MB, alloc=4.5MB, time=51.88
x[1] = -0.575
y[1] (analytic) = -10.591852706547322232786744816451
y[1] (numeric) = -10.591852706547322232786744816439
absolute error = 1.2e-29
relative error = 1.1329462684637066098865587154486e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.019e+09
Order of pole = 8.582e+15
TOP MAIN SOLVE Loop
x[1] = -0.574
y[1] (analytic) = -10.59079357423416576864748972313
y[1] (numeric) = -10.590793574234165768647489723118
absolute error = 1.2e-29
relative error = 1.1330595687554731519648615708826e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.489e+09
Order of pole = 4.837e+15
TOP MAIN SOLVE Loop
x[1] = -0.573
y[1] (analytic) = -10.589734547828945135106505464321
y[1] (numeric) = -10.589734547828945135106505464309
absolute error = 1.2e-29
relative error = 1.1331728803778353910400590220749e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.572
y[1] (analytic) = -10.588675627321070068102760484567
y[1] (numeric) = -10.588675627321070068102760484555
absolute error = 1.2e-29
relative error = 1.1332862033319264433367177232975e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.571
y[1] (analytic) = -10.587616812699951362548679776263
y[1] (numeric) = -10.587616812699951362548679776251
absolute error = 1.2e-29
relative error = 1.1333995376188795383966925554680e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.57
y[1] (analytic) = -10.586558103955000872224252828688
y[1] (numeric) = -10.586558103955000872224252828677
absolute error = 1.1e-29
relative error = 1.0390534763031756841662540114463e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.523e+09
Order of pole = 2.303e+15
TOP MAIN SOLVE Loop
x[1] = -0.569
y[1] (analytic) = -10.585499501075631509671152165722
y[1] (numeric) = -10.585499501075631509671152165711
absolute error = 1.1e-29
relative error = 1.0391573868462465631594089941221e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.568
y[1] (analytic) = -10.584441004051257246086862471168
y[1] (numeric) = -10.584441004051257246086862471157
absolute error = 1.1e-29
relative error = 1.0392613077808913192746745016640e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 3.212e+15
TOP MAIN SOLVE Loop
x[1] = -0.567
y[1] (analytic) = -10.583382612871293111218820300644
y[1] (numeric) = -10.583382612871293111218820300633
absolute error = 1.1e-29
relative error = 1.0393652391081491618593641030136e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.566
y[1] (analytic) = -10.582324327525155193258564378968
y[1] (numeric) = -10.582324327525155193258564378957
absolute error = 1.1e-29
relative error = 1.0394691808290594041869223184118e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.565
y[1] (analytic) = -10.581266148002260638735896481983
y[1] (numeric) = -10.581266148002260638735896481971
absolute error = 1.2e-29
relative error = 1.1340797813941761419643466387005e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.564
y[1] (analytic) = -10.580208074292027652413052901767
y[1] (numeric) = -10.580208074292027652413052901756
absolute error = 1.1e-29
relative error = 1.0396770954559948608574372646389e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.857e+09
Order of pole = 3.569e+15
TOP MAIN SOLVE Loop
x[1] = -0.563
y[1] (analytic) = -10.579150106383875497178886494172
y[1] (numeric) = -10.579150106383875497178886494161
absolute error = 1.1e-29
relative error = 1.0397810683640992214714811840646e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.562
y[1] (analytic) = -10.578092244267224493943059307618
y[1] (numeric) = -10.578092244267224493943059307607
absolute error = 1.1e-29
relative error = 1.0398850516700142743913595574609e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1174.9MB, alloc=4.5MB, time=52.05
x[1] = -0.561
y[1] (analytic) = -10.577034487931496021530245792105
y[1] (numeric) = -10.577034487931496021530245792094
absolute error = 1.1e-29
relative error = 1.0399890453747798526770894415762e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.56
y[1] (analytic) = -10.57597683736611251657434658737
y[1] (numeric) = -10.57597683736611251657434658736
absolute error = 1.0e-29
relative error = 9.4553913589039626670653930315862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.559
y[1] (analytic) = -10.574919292560497473412712889142
y[1] (numeric) = -10.574919292560497473412712889131
absolute error = 1.1e-29
relative error = 1.0401970639850224375390980410290e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.558
y[1] (analytic) = -10.573861853504075443980381392419
y[1] (numeric) = -10.573861853504075443980381392408
absolute error = 1.1e-29
relative error = 1.0403010888925796302195360934059e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.557
y[1] (analytic) = -10.572804520186272037704319810739
y[1] (numeric) = -10.572804520186272037704319810728
absolute error = 1.1e-29
relative error = 1.0404051242031477204949461916393e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.556
y[1] (analytic) = -10.571747292596513921397682970357
y[1] (numeric) = -10.571747292596513921397682970346
absolute error = 1.1e-29
relative error = 1.0405091699177670614718761994051e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.214e+09
Order of pole = 2.215e+15
TOP MAIN SOLVE Loop
x[1] = -0.555
y[1] (analytic) = -10.570690170724228819154079478289
y[1] (numeric) = -10.570690170724228819154079478278
absolute error = 1.1e-29
relative error = 1.0406132260374781102973865740947e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.554
y[1] (analytic) = -10.56963315455884551224184896316
y[1] (numeric) = -10.569633154558845512241848963149
absolute error = 1.1e-29
relative error = 1.0407172925633214281694549382943e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.553
y[1] (analytic) = -10.568576244089793838998349887799
y[1] (numeric) = -10.568576244089793838998349887789
absolute error = 1.0e-29
relative error = 9.4620124499667061849761971979445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.552
y[1] (analytic) = -10.567519439306504694724257932528
y[1] (numeric) = -10.567519439306504694724257932518
absolute error = 1.0e-29
relative error = 9.4629586985233421469290605826164e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.496e+09
Order of pole = 5.531e+15
TOP MAIN SOLVE Loop
x[1] = -0.551
y[1] (analytic) = -10.566462740198410031577874948074
y[1] (numeric) = -10.566462740198410031577874948064
absolute error = 1.0e-29
relative error = 9.4639050417095651729733346172268e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.55
y[1] (analytic) = -10.565406146754942858469448477071
y[1] (numeric) = -10.56540614675494285846944847706
absolute error = 1.1e-29
relative error = 1.0411336627488322564477049330982e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.549
y[1] (analytic) = -10.564349658965537240955501843068
y[1] (numeric) = -10.564349658965537240955501843057
absolute error = 1.1e-29
relative error = 1.0412377813209489800327794819108e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.649e+09
Order of pole = 6.738e+15
TOP MAIN SOLVE Loop
x[1] = -0.548
y[1] (analytic) = -10.563293276819628301133174806011
y[1] (numeric) = -10.563293276819628301133174806001
absolute error = 1.0e-29
relative error = 9.4667446391403956864029576813780e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.547
y[1] (analytic) = -10.562237000306652217534574783126
y[1] (numeric) = -10.562237000306652217534574783116
absolute error = 1.0e-29
relative error = 9.4676913609396107518923247133952e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1178.7MB, alloc=4.5MB, time=52.21
TOP MAIN SOLVE Loop
x[1] = -0.546
y[1] (analytic) = -10.561180829416046225021138634149
y[1] (numeric) = -10.561180829416046225021138634138
absolute error = 1.1e-29
relative error = 1.0415501995157313456242750028311e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.545
y[1] (analytic) = -10.560124764137248614678005009852
y[1] (numeric) = -10.560124764137248614678005009842
absolute error = 1.0e-29
relative error = 9.4695850885782501125208431117202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.751e+09
Order of pole = 5.382e+16
TOP MAIN SOLVE Loop
x[1] = -0.544
y[1] (analytic) = -10.559068804459698733708397262814
y[1] (numeric) = -10.559068804459698733708397262803
absolute error = 1.1e-29
relative error = 1.0417585303880272852468386062770e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.543
y[1] (analytic) = -10.558012950372836985328016919354
y[1] (numeric) = -10.558012950372836985328016919343
absolute error = 1.1e-29
relative error = 1.0418627114500323706779784121940e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.654e+09
Order of pole = 2.874e+16
TOP MAIN SOLVE Loop
x[1] = -0.542
y[1] (analytic) = -10.556957201866104828659447711609
y[1] (numeric) = -10.556957201866104828659447711598
absolute error = 1.1e-29
relative error = 1.0419669029306645792916311898684e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.541
y[1] (analytic) = -10.555901558928944778626570168668
y[1] (numeric) = -10.555901558928944778626570168657
absolute error = 1.1e-29
relative error = 1.0420711048309658258949872877756e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.54
y[1] (analytic) = -10.554846021550800405848986765723
y[1] (numeric) = -10.554846021550800405848986765711
absolute error = 1.2e-29
relative error = 1.1369185278021579594457391139476e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.899e+09
Order of pole = 7.268e+15
TOP MAIN SOLVE Loop
x[1] = -0.539
y[1] (analytic) = -10.553790589721116336536457630176
y[1] (numeric) = -10.553790589721116336536457630164
absolute error = 1.2e-29
relative error = 1.1370322253397203054110291220464e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.538
y[1] (analytic) = -10.552735263429338252383346803652
y[1] (numeric) = -10.552735263429338252383346803641
absolute error = 1.1e-29
relative error = 1.0423837730603045047280581709189e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.931e+09
Order of pole = 3.829e+15
TOP MAIN SOLVE Loop
x[1] = -0.537
y[1] (analytic) = -10.551680042664912890463079058853
y[1] (numeric) = -10.551680042664912890463079058842
absolute error = 1.1e-29
relative error = 1.0424880166497031354522494723072e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.536
y[1] (analytic) = -10.550624927417288043122607270203
y[1] (numeric) = -10.550624927417288043122607270192
absolute error = 1.1e-29
relative error = 1.0425922706639819413608722698613e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.535
y[1] (analytic) = -10.54956991767591255787689033723
y[1] (numeric) = -10.549569917675912557876890337219
absolute error = 1.1e-29
relative error = 1.0426965351041834625975834061201e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.534
y[1] (analytic) = -10.548515013430236337303381659629
y[1] (numeric) = -10.548515013430236337303381659619
absolute error = 1.0e-29
relative error = 9.4800073633759122142296996707815e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.995e+08
Order of pole = 1.297e+15
TOP MAIN SOLVE Loop
x[1] = -0.533
y[1] (analytic) = -10.54746021466971033893652816295
y[1] (numeric) = -10.547460214669710338936528162939
absolute error = 1.1e-29
relative error = 1.0429050952665253329364607097623e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1182.6MB, alloc=4.5MB, time=52.38
x[1] = -0.532
y[1] (analytic) = -10.546405521383786575162279873848
y[1] (numeric) = -10.546405521383786575162279873837
absolute error = 1.1e-29
relative error = 1.0430093909907512836637835818881e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.333e+09
Order of pole = 5.321e+15
TOP MAIN SOLVE Loop
x[1] = -0.531
y[1] (analytic) = -10.545350933561918113112610043862
y[1] (numeric) = -10.545350933561918113112610043852
absolute error = 1.0e-29
relative error = 9.4828517922279195726396747133808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.465e+09
Order of pole = 3.204e+15
TOP MAIN SOLVE Loop
x[1] = -0.53
y[1] (analytic) = -10.544296451193559074560045820645
y[1] (numeric) = -10.544296451193559074560045820635
absolute error = 1.0e-29
relative error = 9.4838001248229818405479139157489e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.192e+09
Order of pole = 1.136e+16
TOP MAIN SOLVE Loop
x[1] = -0.529
y[1] (analytic) = -10.543242074268164635812209465598
y[1] (numeric) = -10.543242074268164635812209465588
absolute error = 1.0e-29
relative error = 9.4847485522560454357176392567981e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.393e+09
Order of pole = 6.905e+15
TOP MAIN SOLVE Loop
x[1] = -0.528
y[1] (analytic) = -10.542187802775191027606370116861
y[1] (numeric) = -10.542187802775191027606370116851
absolute error = 1.0e-29
relative error = 9.4856970745365946324873902501708e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.799e+09
Order of pole = 1.796e+16
TOP MAIN SOLVE Loop
x[1] = -0.527
y[1] (analytic) = -10.541133636704095535004006096598
y[1] (numeric) = -10.541133636704095535004006096588
absolute error = 1.0e-29
relative error = 9.4866456916741146536705632159050e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.837e+09
Order of pole = 7.982e+15
TOP MAIN SOLVE Loop
x[1] = -0.526
y[1] (analytic) = -10.540079576044336497285377761523
y[1] (numeric) = -10.540079576044336497285377761513
absolute error = 1.0e-29
relative error = 9.4875944036780916706502635086480e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.525
y[1] (analytic) = -10.539025620785373307844110895616
y[1] (numeric) = -10.539025620785373307844110895606
absolute error = 1.0e-29
relative error = 9.4885432105580128034741672315654e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.524
y[1] (analytic) = -10.537971770916666414081790643971
y[1] (numeric) = -10.53797177091666641408179064396
absolute error = 1.1e-29
relative error = 1.0438441323555702733044331680587e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.523
y[1] (analytic) = -10.536918026427677317302565986721
y[1] (numeric) = -10.53691802642767731730256598671
absolute error = 1.1e-29
relative error = 1.0439485219882004704811117795523e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.522
y[1] (analytic) = -10.535864387307868572607764751996
y[1] (numeric) = -10.535864387307868572607764751985
absolute error = 1.1e-29
relative error = 1.0440529220603158962393661153252e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 1.973e+15
TOP MAIN SOLVE Loop
x[1] = -0.521
y[1] (analytic) = -10.534810853546703788790519166848
y[1] (numeric) = -10.534810853546703788790519166837
absolute error = 1.1e-29
relative error = 1.0441573325729605513012204335611e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.52
y[1] (analytic) = -10.533757425133647628230401945091
y[1] (numeric) = -10.53375742513364762823040194508
absolute error = 1.1e-29
relative error = 1.0442617535271785407939913724844e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.464e+10
Order of pole = 2.088e+17
TOP MAIN SOLVE Loop
x[1] = -0.519
y[1] (analytic) = -10.532704102058165806788072911012
y[1] (numeric) = -10.532704102058165806788072911001
absolute error = 1.1e-29
relative error = 1.0443661849240140742607290016415e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.518
y[1] (analytic) = -10.531650884309725093699936157889
y[1] (numeric) = -10.531650884309725093699936157878
absolute error = 1.1e-29
relative error = 1.0444706267645114656706589173404e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.072e+09
Order of pole = 2.003e+15
memory used=1186.4MB, alloc=4.5MB, time=52.56
TOP MAIN SOLVE Loop
x[1] = -0.517
y[1] (analytic) = -10.530597771877793311472807740268
y[1] (numeric) = -10.530597771877793311472807740257
absolute error = 1.1e-29
relative error = 1.0445750790497151334296253823514e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.516
y[1] (analytic) = -10.529544764751839335778593898941
y[1] (numeric) = -10.529544764751839335778593898931
absolute error = 1.0e-29
relative error = 9.4970867434606327308230500906779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.515
y[1] (analytic) = -10.528491862921333095348979817581
y[1] (numeric) = -10.528491862921333095348979817571
absolute error = 1.0e-29
relative error = 9.4980364996219953987618590234294e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.514
y[1] (analytic) = -10.527439066375745571870128909968
y[1] (numeric) = -10.527439066375745571870128909958
absolute error = 1.0e-29
relative error = 9.4989863507637231420709261336992e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.355e+09
Order of pole = 1.845e+16
TOP MAIN SOLVE Loop
x[1] = -0.513
y[1] (analytic) = -10.526386375104548799877392636764
y[1] (numeric) = -10.526386375104548799877392636754
absolute error = 1.0e-29
relative error = 9.4999362968953144721754442807619e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.512
y[1] (analytic) = -10.525333789097215866650030850778
y[1] (numeric) = -10.525333789097215866650030850768
absolute error = 1.0e-29
relative error = 9.5008863380262688503992429834291e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.466e+09
Order of pole = 5.446e+15
TOP MAIN SOLVE Loop
x[1] = -0.511
y[1] (analytic) = -10.524281308343220912105942669673
y[1] (numeric) = -10.524281308343220912105942669663
absolute error = 1.0e-29
relative error = 9.5018364741660866880597830333655e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.51
y[1] (analytic) = -10.523228932832039128696407875055
y[1] (numeric) = -10.523228932832039128696407875045
absolute error = 1.0e-29
relative error = 9.5027867053242693465631606083444e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.509
y[1] (analytic) = -10.522176662553146761300838836899
y[1] (numeric) = -10.522176662553146761300838836889
absolute error = 1.0e-29
relative error = 9.5037370315103191374991208863874e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.535e+09
Order of pole = 1.839e+15
TOP MAIN SOLVE Loop
x[1] = -0.508
y[1] (analytic) = -10.521124497496021107121542962256
y[1] (numeric) = -10.521124497496021107121542962246
absolute error = 1.0e-29
relative error = 9.5046874527337393227360811617401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.959e+09
Order of pole = 7.517e+15
TOP MAIN SOLVE Loop
x[1] = -0.507
y[1] (analytic) = -10.520072437650140515578495667188
y[1] (numeric) = -10.520072437650140515578495667177
absolute error = 1.1e-29
relative error = 1.0456201765904437525967779810000e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.416e+09
Order of pole = 1.106e+15
TOP MAIN SOLVE Loop
x[1] = -0.506
y[1] (analytic) = -10.519020483004984388204123870878
y[1] (numeric) = -10.519020483004984388204123870867
absolute error = 1.1e-29
relative error = 1.0457247438363779543105260346679e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.505
y[1] (analytic) = -10.51796863355003317853810001087
y[1] (numeric) = -10.517968633550033178538100010859
absolute error = 1.1e-29
relative error = 1.0458293215395596031024264996490e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.260e+08
Order of pole = 1.161e+15
TOP MAIN SOLVE Loop
x[1] = -0.504
y[1] (analytic) = -10.516916889274768392022146578377
y[1] (numeric) = -10.516916889274768392022146578366
absolute error = 1.1e-29
relative error = 1.0459339097010344760051673447225e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+09
Order of pole = 2.512e+15
TOP MAIN SOLVE Loop
memory used=1190.2MB, alloc=4.5MB, time=52.73
x[1] = -0.503
y[1] (analytic) = -10.515865250168672585894851172608
y[1] (numeric) = -10.515865250168672585894851172598
absolute error = 1.0e-29
relative error = 9.5094409847440768603124442448031e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.620e+09
Order of pole = 2.955e+15
TOP MAIN SOLVE Loop
x[1] = -0.502
y[1] (analytic) = -10.514813716221229369086492073071
y[1] (numeric) = -10.514813716221229369086492073061
absolute error = 1.0e-29
relative error = 9.5103919763913411381731137066568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.501
y[1] (analytic) = -10.513762287421923402113874328784
y[1] (numeric) = -10.513762287421923402113874328774
absolute error = 1.0e-29
relative error = 9.5113430631425252592004610465869e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.326e+09
Order of pole = 5.567e+15
TOP MAIN SOLVE Loop
x[1] = -0.5
y[1] (analytic) = -10.512710963760240396975176363356
y[1] (numeric) = -10.512710963760240396975176363346
absolute error = 1.0e-29
relative error = 9.5122942450071400909142531977969e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.493e+09
Order of pole = 2.376e+15
TOP MAIN SOLVE Loop
x[1] = -0.499
y[1] (analytic) = -10.511659745225667117044807094885
y[1] (numeric) = -10.511659745225667117044807094874
absolute error = 1.1e-29
relative error = 1.0464570074194167197165421492261e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.245e+09
Order of pole = 4.965e+14
TOP MAIN SOLVE Loop
x[1] = -0.498
y[1] (analytic) = -10.510608631807691376968273569607
y[1] (numeric) = -10.510608631807691376968273569597
absolute error = 1.0e-29
relative error = 9.5141968941147101122468973508666e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.497
y[1] (analytic) = -10.509557623495802042557059108273
y[1] (numeric) = -10.509557623495802042557059108263
absolute error = 1.0e-29
relative error = 9.5151483613766917929573049752880e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.496
y[1] (analytic) = -10.508506720279489030683511964167
y[1] (numeric) = -10.508506720279489030683511964157
absolute error = 1.0e-29
relative error = 9.5160999237901571667275335671865e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.679e+09
Order of pole = 2.490e+15
TOP MAIN SOLVE Loop
x[1] = -0.495
y[1] (analytic) = -10.507455922148243309175744491749
y[1] (numeric) = -10.507455922148243309175744491739
absolute error = 1.0e-29
relative error = 9.5170515813646218577001665510451e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.472e+09
Order of pole = 2.608e+15
TOP MAIN SOLVE Loop
x[1] = -0.494
y[1] (analytic) = -10.506405229091556896712542824845
y[1] (numeric) = -10.506405229091556896712542824835
absolute error = 1.0e-29
relative error = 9.5180033341096024416277813163797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.493
y[1] (analytic) = -10.505354641098922862718287063347
y[1] (numeric) = -10.505354641098922862718287063337
absolute error = 1.0e-29
relative error = 9.5189551820346164459681149753445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.492
y[1] (analytic) = -10.504304158159835327257881967371
y[1] (numeric) = -10.504304158159835327257881967361
absolute error = 1.0e-29
relative error = 9.5199071251491823499792396373873e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.491
y[1] (analytic) = -10.503253780263789460931698157817
y[1] (numeric) = -10.503253780263789460931698157808
absolute error = 9e-30
relative error = 8.5687732471165376263332724817194e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.49
y[1] (analytic) = -10.502203507400281484770523822288
y[1] (numeric) = -10.502203507400281484770523822279
absolute error = 9e-30
relative error = 8.5696301672865436802570493028958e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1194.0MB, alloc=4.5MB, time=52.90
x[1] = -0.489
y[1] (analytic) = -10.501153339558808670130526925306
y[1] (numeric) = -10.501153339558808670130526925297
absolute error = 9e-30
relative error = 8.5704871731528514784598476778350e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.488
y[1] (analytic) = -10.500103276728869338588227921789
y[1] (numeric) = -10.50010327672886933858822792178
absolute error = 9e-30
relative error = 8.5713442647240310796118873041202e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.487
y[1] (analytic) = -10.499053318899962861835482972729
y[1] (numeric) = -10.49905331889996286183548297272
absolute error = 9e-30
relative error = 8.5722014420086533994321066230334e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.486
y[1] (analytic) = -10.498003466061589661574477662021
y[1] (numeric) = -10.498003466061589661574477662012
absolute error = 9e-30
relative error = 8.5730587050152902107738719768180e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.485
y[1] (analytic) = -10.496953718203251209412731213398
y[1] (numeric) = -10.496953718203251209412731213389
absolute error = 9e-30
relative error = 8.5739160537525141437106953372835e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.484
y[1] (analytic) = -10.495904075314450026758111206422
y[1] (numeric) = -10.495904075314450026758111206412
absolute error = 1.0e-29
relative error = 9.5275260980321096506910673406768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.551e+09
Order of pole = 3.052e+15
TOP MAIN SOLVE Loop
x[1] = -0.483
y[1] (analytic) = -10.494854537384689684713858790468
y[1] (numeric) = -10.494854537384689684713858790459
absolute error = 9e-30
relative error = 8.5756310084530181812786584912152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.482
y[1] (analytic) = -10.493805104403474803973624395679
y[1] (numeric) = -10.493805104403474803973624395669
absolute error = 1.0e-29
relative error = 9.5294317938149420365879221661514e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.538e+09
Order of pole = 1.648e+15
TOP MAIN SOLVE Loop
x[1] = -0.481
y[1] (analytic) = -10.492755776360311054716513939804
y[1] (numeric) = -10.492755776360311054716513939794
absolute error = 1.0e-29
relative error = 9.5303847846430707782053535717608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.48
y[1] (analytic) = -10.491706553244705156502145529909
y[1] (numeric) = -10.4917065532447051565021455299
absolute error = 9e-30
relative error = 8.5782040836975427011060293921312e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.479
y[1] (analytic) = -10.490657435046164878165716657886
y[1] (numeric) = -10.490657435046164878165716657877
absolute error = 9e-30
relative error = 8.5790619469983626102877016353783e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.238e+09
Order of pole = 8.953e+15
TOP MAIN SOLVE Loop
x[1] = -0.478
y[1] (analytic) = -10.489608421754199037713081888712
y[1] (numeric) = -10.489608421754199037713081888703
absolute error = 9e-30
relative error = 8.5799198960898020609451828969863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.287e+09
Order of pole = 5.309e+15
TOP MAIN SOLVE Loop
x[1] = -0.477
y[1] (analytic) = -10.488559513358317502215841040425
y[1] (numeric) = -10.488559513358317502215841040416
absolute error = 9e-30
relative error = 8.5807779309804405440000172592943e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.051e+09
Order of pole = 2.972e+15
TOP MAIN SOLVE Loop
x[1] = -0.476
y[1] (analytic) = -10.487510709848031187706437854751
y[1] (numeric) = -10.487510709848031187706437854742
absolute error = 9e-30
relative error = 8.5816360516788584083657398436080e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.252e+09
Order of pole = 2.214e+15
TOP MAIN SOLVE Loop
x[1] = -0.475
y[1] (analytic) = -10.486462011212852059073269157339
y[1] (numeric) = -10.486462011212852059073269157331
absolute error = 8e-30
relative error = 7.6288837850610105431410491550298e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1197.8MB, alloc=4.5MB, time=53.07
x[1] = -0.474
y[1] (analytic) = -10.485413417442293129955804506564
y[1] (numeric) = -10.485413417442293129955804506555
absolute error = 9e-30
relative error = 8.5833525505333579671587748743318e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.772e+09
Order of pole = 2.952e+15
TOP MAIN SOLVE Loop
x[1] = -0.473
y[1] (analytic) = -10.484364928525868462639716329825
y[1] (numeric) = -10.484364928525868462639716329816
absolute error = 9e-30
relative error = 8.5842109287066046501453870657973e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.472
y[1] (analytic) = -10.483316544453093167952020546322
y[1] (numeric) = -10.483316544453093167952020546313
absolute error = 9e-30
relative error = 8.5850693927219606917331368551168e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.471
y[1] (analytic) = -10.482268265213483405156227675235
y[1] (numeric) = -10.482268265213483405156227675226
absolute error = 9e-30
relative error = 8.5859279425880107320827385249649e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.358e+09
Order of pole = 2.953e+15
TOP MAIN SOLVE Loop
x[1] = -0.47
y[1] (analytic) = -10.481220090796556381847504428274
y[1] (numeric) = -10.481220090796556381847504428265
absolute error = 9e-30
relative error = 8.5867865783133402698618470610565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.469
y[1] (analytic) = -10.48017202119183035384784578554
y[1] (numeric) = -10.480172021191830353847845785531
absolute error = 9e-30
relative error = 8.5876452999065356623309131388970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.084e+09
Order of pole = 3.036e+15
TOP MAIN SOLVE Loop
x[1] = -0.468
y[1] (analytic) = -10.479124056388824625101257553661
y[1] (numeric) = -10.479124056388824625101257553652
absolute error = 9e-30
relative error = 8.5885041073761841254290466964559e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.622e+09
Order of pole = 1.105e+16
TOP MAIN SOLVE Loop
x[1] = -0.467
y[1] (analytic) = -10.478076196377059547568949405144
y[1] (numeric) = -10.478076196377059547568949405135
absolute error = 9e-30
relative error = 8.5893630007308737338598890936300e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.466
y[1] (analytic) = -10.477028441146056521124538397898
y[1] (numeric) = -10.477028441146056521124538397889
absolute error = 9e-30
relative error = 8.5902219799791934211774938593528e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.340e+09
Order of pole = 4.707e+15
TOP MAIN SOLVE Loop
x[1] = -0.465
y[1] (analytic) = -10.475980790685337993449262973884
y[1] (numeric) = -10.475980790685337993449262973875
absolute error = 9e-30
relative error = 8.5910810451297329798722160272055e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.659e+09
Order of pole = 7.200e+15
TOP MAIN SOLVE Loop
x[1] = -0.464
y[1] (analytic) = -10.47493324498442745992720743584
y[1] (numeric) = -10.474933244984427459927207435831
absolute error = 9e-30
relative error = 8.5919401961910830614566100603926e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.463
y[1] (analytic) = -10.473885804032849463540536901035
y[1] (numeric) = -10.473885804032849463540536901026
absolute error = 9e-30
relative error = 8.5927994331718351765513363669383e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.462
y[1] (analytic) = -10.472838467820129594764742731004
y[1] (numeric) = -10.472838467820129594764742730995
absolute error = 9e-30
relative error = 8.5936587560805816949710764059642e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.141e+09
Order of pole = 1.630e+14
TOP MAIN SOLVE Loop
x[1] = -0.461
y[1] (analytic) = -10.471791236335794491463898436213
y[1] (numeric) = -10.471791236335794491463898436203
absolute error = 1.0e-29
relative error = 9.5494646276954620509005070954557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1201.6MB, alloc=4.5MB, time=53.24
x[1] = -0.46
y[1] (analytic) = -10.470744109569371838785926054613
y[1] (numeric) = -10.470744109569371838785926054604
absolute error = 9e-30
relative error = 8.5953776597164317175299795555513e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.459
y[1] (analytic) = -10.469697087510390369057873003037
y[1] (numeric) = -10.469697087510390369057873003027
absolute error = 1.0e-29
relative error = 9.5513747116230269533799634318565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.458
y[1] (analytic) = -10.468650170148379861681199400375
y[1] (numeric) = -10.468650170148379861681199400365
absolute error = 1.0e-29
relative error = 9.5523298968526547497738972925129e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.670e+09
Order of pole = 3.450e+15
TOP MAIN SOLVE Loop
x[1] = -0.457
y[1] (analytic) = -10.467603357472871143027075861507
y[1] (numeric) = -10.467603357472871143027075861498
absolute error = 9e-30
relative error = 8.5979566598450234348674150360938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.424e+08
Order of pole = 2.308e+15
TOP MAIN SOLVE Loop
x[1] = -0.456
y[1] (analytic) = -10.466556649473396086331691760928
y[1] (numeric) = -10.466556649473396086331691760919
absolute error = 9e-30
relative error = 8.5988164985022242650381957135244e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.455
y[1] (analytic) = -10.465510046139487611591573965018
y[1] (numeric) = -10.465510046139487611591573965009
absolute error = 9e-30
relative error = 8.5996764231475901518880232194077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.454
y[1] (analytic) = -10.464463547460679685458916031923
y[1] (numeric) = -10.464463547460679685458916031914
absolute error = 9e-30
relative error = 8.6005364337897203418777224609564e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.453
y[1] (analytic) = -10.463417153426507321136917877991
y[1] (numeric) = -10.463417153426507321136917877982
absolute error = 9e-30
relative error = 8.6013965304372149414357620934202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.260e+09
Order of pole = 1.032e+16
TOP MAIN SOLVE Loop
x[1] = -0.452
y[1] (analytic) = -10.462370864026506578275135909714
y[1] (numeric) = -10.462370864026506578275135909705
absolute error = 9e-30
relative error = 8.6022567130986749170442555844446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.451
y[1] (analytic) = -10.461324679250214562864843620139
y[1] (numeric) = -10.461324679250214562864843620129
absolute error = 1.0e-29
relative error = 9.5590188686474467725833009766240e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.209e+09
Order of pole = 8.678e+15
TOP MAIN SOLVE Loop
x[1] = -0.45
y[1] (analytic) = -10.460278599087169427134402648689
y[1] (numeric) = -10.460278599087169427134402648679
absolute error = 1.0e-29
relative error = 9.5599748183309990701392762949807e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.449
y[1] (analytic) = -10.459232623526910369444644303366
y[1] (numeric) = -10.459232623526910369444644303356
absolute error = 1.0e-29
relative error = 9.5609308636142996306716991607104e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.448
y[1] (analytic) = -10.458186752558977634184261544267
y[1] (numeric) = -10.458186752558977634184261544257
absolute error = 1.0e-29
relative error = 9.5618870045069089070215422231678e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.447
y[1] (analytic) = -10.457140986172912511665211427387
y[1] (numeric) = -10.457140986172912511665211427376
absolute error = 1.1e-29
relative error = 1.0519127565120227138935152695287e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.950e+09
Order of pole = 3.304e+15
TOP MAIN SOLVE Loop
x[1] = -0.446
y[1] (analytic) = -10.456095324358257338018128007647
y[1] (numeric) = -10.456095324358257338018128007636
absolute error = 1.1e-29
relative error = 1.0520179530474130219008276739664e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.283e+09
Order of pole = 1.260e+16
memory used=1205.4MB, alloc=4.5MB, time=53.41
TOP MAIN SOLVE Loop
x[1] = -0.445
y[1] (analytic) = -10.455049767104555495087745700118
y[1] (numeric) = -10.455049767104555495087745700107
absolute error = 1.1e-29
relative error = 1.0521231601029828691490865757297e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.812e+09
Order of pole = 2.115e+16
TOP MAIN SOLVE Loop
x[1] = -0.444
y[1] (analytic) = -10.45400431440135141032833309838
y[1] (numeric) = -10.454004314401351410328333098369
absolute error = 1.1e-29
relative error = 1.0522283776797843261948671727647e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.443
y[1] (analytic) = -10.452958966238190556699137248976
y[1] (numeric) = -10.452958966238190556699137248964
absolute error = 1.2e-29
relative error = 1.1480002972133122568804300167301e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.730e+09
Order of pole = 2.010e+16
TOP MAIN SOLVE Loop
x[1] = -0.442
y[1] (analytic) = -10.451913722604619452559838380917
y[1] (numeric) = -10.451913722604619452559838380905
absolute error = 1.2e-29
relative error = 1.1481151029832264123389784695181e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.558e+09
Order of pole = 1.133e+15
TOP MAIN SOLVE Loop
x[1] = -0.441
y[1] (analytic) = -10.450868583490185661566015089194
y[1] (numeric) = -10.450868583490185661566015089183
absolute error = 1.1e-29
relative error = 1.0525440935481006399309654981555e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.44
y[1] (analytic) = -10.449823548884437792564619971247
y[1] (numeric) = -10.449823548884437792564619971236
absolute error = 1.1e-29
relative error = 1.0526493532203513461367412477203e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.558e+09
Order of pole = 1.638e+15
TOP MAIN SOLVE Loop
x[1] = -0.439
y[1] (analytic) = -10.448778618776925499489465715344
y[1] (numeric) = -10.448778618776925499489465715333
absolute error = 1.1e-29
relative error = 1.0527546234190955933181084050793e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.438
y[1] (analytic) = -10.447733793157199481256721639834
y[1] (numeric) = -10.447733793157199481256721639823
absolute error = 1.1e-29
relative error = 1.0528599041453860834633866937030e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.817e+09
Order of pole = 1.951e+16
TOP MAIN SOLVE Loop
x[1] = -0.437
y[1] (analytic) = -10.446689072014811481660420682223
y[1] (numeric) = -10.446689072014811481660420682212
absolute error = 1.1e-29
relative error = 1.0529651954002756238363583544300e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.436
y[1] (analytic) = -10.445644455339314289267976837025
y[1] (numeric) = -10.445644455339314289267976837014
absolute error = 1.1e-29
relative error = 1.0530704971848171269867962181144e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.907e+09
Order of pole = 8.783e+15
TOP MAIN SOLVE Loop
x[1] = -0.435
y[1] (analytic) = -10.44459994312026173731571304135
y[1] (numeric) = -10.444599943120261737315713041339
absolute error = 1.1e-29
relative error = 1.0531758095000636107609928311321e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.022e+09
Order of pole = 4.417e+14
TOP MAIN SOLVE Loop
x[1] = -0.434
y[1] (analytic) = -10.44355553534720870360439950718
y[1] (numeric) = -10.443555535347208703604399507169
absolute error = 1.1e-29
relative error = 1.0532811323470681983122906338525e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.786e+09
Order of pole = 4.533e+15
TOP MAIN SOLVE Loop
x[1] = -0.433
y[1] (analytic) = -10.442511232009711110394802499291
y[1] (numeric) = -10.44251123200971111039480249928
absolute error = 1.1e-29
relative error = 1.0533864657268841181116131921804e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.432
y[1] (analytic) = -10.441467033097325924303243557771
y[1] (numeric) = -10.44146703309732592430324355776
absolute error = 1.1e-29
relative error = 1.0534918096405647039579974822746e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.655e+09
Order of pole = 3.119e+15
TOP MAIN SOLVE Loop
memory used=1209.3MB, alloc=4.5MB, time=53.58
x[1] = -0.431
y[1] (analytic) = -10.440422938599611156197169164098
y[1] (numeric) = -10.440422938599611156197169164088
absolute error = 1.0e-29
relative error = 9.5781560371742126817193384413326e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.43
y[1] (analytic) = -10.439378948506125861090730849729
y[1] (numeric) = -10.439378948506125861090730849719
absolute error = 1.0e-29
relative error = 9.5791139006703066881078845004189e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.429
y[1] (analytic) = -10.438335062806430138040375746149
y[1] (numeric) = -10.43833506280643013804037574614
absolute error = 9e-30
relative error = 8.6220646739617858029229019755015e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.428
y[1] (analytic) = -10.437291281490085130040447575356
y[1] (numeric) = -10.437291281490085130040447575347
absolute error = 9e-30
relative error = 8.6229269235409423980171049034859e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.108e+09
Order of pole = 5.403e+15
TOP MAIN SOLVE Loop
x[1] = -0.427
y[1] (analytic) = -10.43624760454665302391879807971
y[1] (numeric) = -10.436247604546653023918798079701
absolute error = 9e-30
relative error = 8.6237892593493683003784561984357e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.426
y[1] (analytic) = -10.435204031965697050232408890131
y[1] (numeric) = -10.435204031965697050232408890122
absolute error = 9e-30
relative error = 8.6246516813956868680984010157026e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.425
y[1] (analytic) = -10.434160563736781483163023831577
y[1] (numeric) = -10.434160563736781483163023831568
absolute error = 9e-30
relative error = 8.6255141896885223216473118828748e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.424
y[1] (analytic) = -10.433117199849471640412791664776
y[1] (numeric) = -10.433117199849471640412791664767
absolute error = 9e-30
relative error = 8.6263767842364997439607309045516e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.590e+09
Order of pole = 1.017e+16
TOP MAIN SOLVE Loop
x[1] = -0.423
y[1] (analytic) = -10.432073940293333883099919263163
y[1] (numeric) = -10.432073940293333883099919263154
absolute error = 9e-30
relative error = 8.6272394650482450805256205917685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.619e+09
Order of pole = 3.746e+15
TOP MAIN SOLVE Loop
x[1] = -0.422
y[1] (analytic) = -10.431030785057935615654335223972
y[1] (numeric) = -10.431030785057935615654335223963
absolute error = 9e-30
relative error = 8.6281022321323851394666233169412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.421
y[1] (analytic) = -10.429987734132845285713363912448
y[1] (numeric) = -10.42998773413284528571336391244
absolute error = 8e-30
relative error = 7.6701911871089311925620705734972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+09
Order of pole = 2.791e+15
TOP MAIN SOLVE Loop
x[1] = -0.42
y[1] (analytic) = -10.428944787507632384017409938138
y[1] (numeric) = -10.42894478750763238401740993813
absolute error = 8e-30
relative error = 7.6709582445798764183836033714360e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.419
y[1] (analytic) = -10.427901945171867444305653062201
y[1] (numeric) = -10.427901945171867444305653062193
absolute error = 8e-30
relative error = 7.6717253787604041539285524126852e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.761e+08
Order of pole = 1.437e+15
TOP MAIN SOLVE Loop
x[1] = -0.418
y[1] (analytic) = -10.42685920711512204321175353472
y[1] (numeric) = -10.426859207115122043211753534711
absolute error = 9e-30
relative error = 8.6315541633654589586346613172246e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.417
y[1] (analytic) = -10.425816573326968800159567860945
y[1] (numeric) = -10.425816573326968800159567860936
absolute error = 9e-30
relative error = 8.6324173619410049496839088085478e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1213.1MB, alloc=4.5MB, time=53.75
TOP MAIN SOLVE Loop
x[1] = -0.416
y[1] (analytic) = -10.424774043796981377258874995451
y[1] (numeric) = -10.424774043796981377258874995442
absolute error = 9e-30
relative error = 8.6332806468407246320800171701975e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.415
y[1] (analytic) = -10.423731618514734479201112963146
y[1] (numeric) = -10.423731618514734479201112963136
absolute error = 1.0e-29
relative error = 9.5934933534147231720304191855191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.712e+09
Order of pole = 4.554e+16
TOP MAIN SOLVE Loop
x[1] = -0.414
y[1] (analytic) = -10.422689297469803853155125906095
y[1] (numeric) = -10.422689297469803853155125906086
absolute error = 9e-30
relative error = 8.6350074756472173302584460866059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.214e+09
Order of pole = 5.267e+15
TOP MAIN SOLVE Loop
x[1] = -0.413
y[1] (analytic) = -10.42164708065176628866292155513
y[1] (numeric) = -10.421647080651766288662921555121
absolute error = 9e-30
relative error = 8.6358710195712586341200838632079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.822e+09
Order of pole = 3.020e+15
TOP MAIN SOLVE Loop
x[1] = -0.412
y[1] (analytic) = -10.420604968050199617535439125174
y[1] (numeric) = -10.420604968050199617535439125165
absolute error = 9e-30
relative error = 8.6367346498540102056598998347601e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.411
y[1] (analytic) = -10.419562959654682713748327633271
y[1] (numeric) = -10.419562959654682713748327633261
absolute error = 1.0e-29
relative error = 9.5973315183378981641251184840946e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.294e+09
Order of pole = 2.221e+15
TOP MAIN SOLVE Loop
x[1] = -0.41
y[1] (analytic) = -10.41852105545479549333773463825
y[1] (numeric) = -10.41852105545479549333773463824
absolute error = 1.0e-29
relative error = 9.5982912994779891408737592502932e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.409
y[1] (analytic) = -10.417479255440118914296105401002
y[1] (numeric) = -10.417479255440118914296105400993
absolute error = 9e-30
relative error = 8.6393260589408938731492470527882e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.408
y[1] (analytic) = -10.416437559600234976467992464322
y[1] (numeric) = -10.416437559600234976467992464312
absolute error = 1.0e-29
relative error = 9.6002111497165090899060370670100e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.407
y[1] (analytic) = -10.415395967924726721445875651257
y[1] (numeric) = -10.415395967924726721445875651248
absolute error = 9e-30
relative error = 8.6410540969507229081317851238597e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.406
y[1] (analytic) = -10.414354480403178232465992480956
y[1] (numeric) = -10.414354480403178232465992480947
absolute error = 9e-30
relative error = 8.6419182455671286768641501339865e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.309e+09
Order of pole = 1.398e+15
TOP MAIN SOLVE Loop
x[1] = -0.405
y[1] (analytic) = -10.413313097025174634304179000936
y[1] (numeric) = -10.413313097025174634304179000928
absolute error = 8e-30
relative error = 7.6824733160913039762522553924328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.452e+09
Order of pole = 2.052e+15
TOP MAIN SOLVE Loop
x[1] = -0.404
y[1] (analytic) = -10.412271817780302093171721034761
y[1] (numeric) = -10.412271817780302093171721034753
absolute error = 8e-30
relative error = 7.6832416018365601313366947503894e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.403
y[1] (analytic) = -10.411230642658147816611215844061
y[1] (numeric) = -10.411230642658147816611215844054
absolute error = 7e-30
relative error = 6.7235087188624533227120301927323e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.991e+09
Order of pole = 4.195e+15
TOP MAIN SOLVE Loop
memory used=1216.9MB, alloc=4.5MB, time=53.92
x[1] = -0.402
y[1] (analytic) = -10.410189571648300053392444203879
y[1] (numeric) = -10.410189571648300053392444203871
absolute error = 8e-30
relative error = 7.6847784038320043144665429125985e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.401
y[1] (analytic) = -10.409148604740348093408252890274
y[1] (numeric) = -10.409148604740348093408252890266
absolute error = 8e-30
relative error = 7.6855469200975603624792002314486e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.305e+09
Order of pole = 2.162e+15
TOP MAIN SOLVE Loop
x[1] = -0.4
y[1] (analytic) = -10.408107741923882267570447579169
y[1] (numeric) = -10.408107741923882267570447579161
absolute error = 8e-30
relative error = 7.6863155132185856755136855305856e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.399
y[1] (analytic) = -10.407066983188493947705696155378
y[1] (numeric) = -10.407066983188493947705696155371
absolute error = 7e-30
relative error = 6.7261986603024204116883247726535e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.398
y[1] (analytic) = -10.406026328523775546451442430791
y[1] (numeric) = -10.406026328523775546451442430784
absolute error = 7e-30
relative error = 6.7268713138005650163780343441312e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.397
y[1] (analytic) = -10.404985777919320517151830270655
y[1] (numeric) = -10.404985777919320517151830270648
absolute error = 7e-30
relative error = 6.7275440345674228151306550464134e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.396
y[1] (analytic) = -10.403945331364723353753638126934
y[1] (numeric) = -10.403945331364723353753638126927
absolute error = 7e-30
relative error = 6.7282168226097210156203708734185e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.450e+09
Order of pole = 4.580e+15
TOP MAIN SOLVE Loop
x[1] = -0.395
y[1] (analytic) = -10.402904988849579590702223977689
y[1] (numeric) = -10.402904988849579590702223977682
absolute error = 7e-30
relative error = 6.7288896779341874982757703970642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.394
y[1] (analytic) = -10.401864750363485802837480671443
y[1] (numeric) = -10.401864750363485802837480671436
absolute error = 7e-30
relative error = 6.7295626005475508163471255716106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.974e+09
Order of pole = 1.066e+15
TOP MAIN SOLVE Loop
x[1] = -0.393
y[1] (analytic) = -10.400824615896039605289801675495
y[1] (numeric) = -10.400824615896039605289801675488
absolute error = 7e-30
relative error = 6.7302355904565401959736772662177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.392
y[1] (analytic) = -10.399784585436839653376057227136
y[1] (numeric) = -10.399784585436839653376057227129
absolute error = 7e-30
relative error = 6.7309086476678855362509275263948e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.066e+09
Order of pole = 3.106e+15
TOP MAIN SOLVE Loop
x[1] = -0.391
y[1] (analytic) = -10.398744658975485642495580886734
y[1] (numeric) = -10.398744658975485642495580886726
absolute error = 8e-30
relative error = 7.6932363110723627534833583600112e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.39
y[1] (analytic) = -10.397704836501578308026166491635
y[1] (numeric) = -10.397704836501578308026166491627
absolute error = 8e-30
relative error = 7.6940056731709337832281582669021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.812e+09
Order of pole = 3.061e+15
TOP MAIN SOLVE Loop
x[1] = -0.389
y[1] (analytic) = -10.39666511800471942522007550986
y[1] (numeric) = -10.396665118004719425220075509852
absolute error = 8e-30
relative error = 7.6947751122095616087990099705380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.753e+08
Order of pole = 1.991e+15
TOP MAIN SOLVE Loop
memory used=1220.7MB, alloc=4.5MB, time=54.09
x[1] = -0.388
y[1] (analytic) = -10.395625503474511809100054792538
y[1] (numeric) = -10.39562550347451180910005479253
absolute error = 8e-30
relative error = 7.6955446281959406205886037186181e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.387
y[1] (analytic) = -10.394585992900559314355364724047
y[1] (numeric) = -10.39458599290055931435536472404
absolute error = 7e-30
relative error = 6.7342749434955452311587494794780e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 3.693e+15
TOP MAIN SOLVE Loop
x[1] = -0.386
y[1] (analytic) = -10.393546586272466835237817768822
y[1] (numeric) = -10.393546586272466835237817768815
absolute error = 7e-30
relative error = 6.7349484046623919103768808979216e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.385
y[1] (analytic) = -10.392507283579840305457827413783
y[1] (numeric) = -10.392507283579840305457827413776
absolute error = 7e-30
relative error = 6.7356219331787226923435014776957e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.456e+09
Order of pole = 2.070e+15
TOP MAIN SOLVE Loop
x[1] = -0.384
y[1] (analytic) = -10.391468084812286698080467505356
y[1] (numeric) = -10.391468084812286698080467505349
absolute error = 7e-30
relative error = 6.7362955290512728622275317761040e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.385e+09
Order of pole = 6.290e+15
TOP MAIN SOLVE Loop
x[1] = -0.383
y[1] (analytic) = -10.390428989959414025421541980035
y[1] (numeric) = -10.390428989959414025421541980028
absolute error = 7e-30
relative error = 6.7369691922867783787600867909266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.790e+09
Order of pole = 1.352e+16
TOP MAIN SOLVE Loop
x[1] = -0.382
y[1] (analytic) = -10.389389999010831338943664987453
y[1] (numeric) = -10.389389999010831338943664987446
absolute error = 7e-30
relative error = 6.7376429228919758743018355477873e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.529e+09
Order of pole = 8.888e+14
TOP MAIN SOLVE Loop
x[1] = -0.381
y[1] (analytic) = -10.388351111956148729152351404924
y[1] (numeric) = -10.388351111956148729152351404917
absolute error = 7e-30
relative error = 6.7383167208736026549103674238152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.38
y[1] (analytic) = -10.38731232878497732549211774241
y[1] (numeric) = -10.387312328784977325492117742403
absolute error = 7e-30
relative error = 6.7389905862383967004075652082774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.048e+09
Order of pole = 3.755e+15
TOP MAIN SOLVE Loop
x[1] = -0.379
y[1] (analytic) = -10.386273649486929296242593436879
y[1] (numeric) = -10.386273649486929296242593436872
absolute error = 7e-30
relative error = 6.7396645189930966644469849008546e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.539e+09
Order of pole = 5.317e+15
TOP MAIN SOLVE Loop
x[1] = -0.378
y[1] (analytic) = -10.385235074051617848414642535015
y[1] (numeric) = -10.385235074051617848414642535008
absolute error = 7e-30
relative error = 6.7403385191444418745812422482326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.133e+09
Order of pole = 2.764e+15
TOP MAIN SOLVE Loop
x[1] = -0.377
y[1] (analytic) = -10.384196602468657227646495763243
y[1] (numeric) = -10.384196602468657227646495763236
absolute error = 7e-30
relative error = 6.7410125866991723323294060196826e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.376
y[1] (analytic) = -10.383158234727662718099892984019
y[1] (numeric) = -10.383158234727662718099892984012
absolute error = 7e-30
relative error = 6.7416867216640287132443980223120e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.918e+09
Order of pole = 5.713e+15
TOP MAIN SOLVE Loop
x[1] = -0.375
y[1] (analytic) = -10.382119970818250642356236037367
y[1] (numeric) = -10.38211997081825064235623603736
absolute error = 7e-30
relative error = 6.7423609240457523669803998566456e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.486e+09
Order of pole = 6.180e+15
TOP MAIN SOLVE Loop
x[1] = -0.374
y[1] (analytic) = -10.381081810730038361312751966602
y[1] (numeric) = -10.381081810730038361312751966595
absolute error = 7e-30
relative error = 6.7430351938510853173602664132265e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1224.5MB, alloc=4.5MB, time=54.26
x[1] = -0.373
y[1] (analytic) = -10.380043754452644274078666627218
y[1] (numeric) = -10.380043754452644274078666627211
absolute error = 7e-30
relative error = 6.7437095310867702624429461108997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.372
y[1] (analytic) = -10.379005801975687817871388677893
y[1] (numeric) = -10.379005801975687817871388677886
absolute error = 7e-30
relative error = 6.7443839357595505745909078774579e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.371
y[1] (analytic) = -10.377967953288789467912703952576
y[1] (numeric) = -10.377967953288789467912703952569
absolute error = 7e-30
relative error = 6.7450584078761703005375748733228e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.37
y[1] (analytic) = -10.37693020838157073732498021262
y[1] (numeric) = -10.376930208381570737324980212613
absolute error = 7e-30
relative error = 6.7457329474433741614547649589347e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.621e+09
Order of pole = 6.638e+15
TOP MAIN SOLVE Loop
x[1] = -0.369
y[1] (analytic) = -10.375892567243654177027382277919
y[1] (numeric) = -10.375892567243654177027382277912
absolute error = 7e-30
relative error = 6.7464075544679075530201379065267e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.368
y[1] (analytic) = -10.374855029864663375632097536011
y[1] (numeric) = -10.374855029864663375632097536004
absolute error = 7e-30
relative error = 6.7470822289565165454846493569593e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.848e+09
Order of pole = 8.752e+15
TOP MAIN SOLVE Loop
x[1] = -0.367
y[1] (analytic) = -10.373817596234222959340571828115
y[1] (numeric) = -10.373817596234222959340571828108
absolute error = 7e-30
relative error = 6.7477569709159478837400115222847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.958e+09
Order of pole = 1.588e+16
TOP MAIN SOLVE Loop
x[1] = -0.366
y[1] (analytic) = -10.372780266341958591839755711059
y[1] (numeric) = -10.372780266341958591839755711052
absolute error = 7e-30
relative error = 6.7484317803529489873861606347205e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.616e+09
Order of pole = 1.595e+16
TOP MAIN SOLVE Loop
x[1] = -0.365
y[1] (analytic) = -10.371743040177496974198361094063
y[1] (numeric) = -10.371743040177496974198361094057
absolute error = 6e-30
relative error = 5.7849485633779439578274838366044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.946e+08
Order of pole = 1.161e+15
TOP MAIN SOLVE Loop
x[1] = -0.364
y[1] (analytic) = -10.370705917730465844763128249341
y[1] (numeric) = -10.370705917730465844763128249335
absolute error = 6e-30
relative error = 5.7855270871599887513113171326082e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.845e+09
Order of pole = 3.346e+15
TOP MAIN SOLVE Loop
x[1] = -0.363
y[1] (analytic) = -10.369668898990493979055103195479
y[1] (numeric) = -10.369668898990493979055103195472
absolute error = 7e-30
relative error = 6.7504566135968552087090576314838e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.223e+09
Order of pole = 3.961e+15
TOP MAIN SOLVE Loop
x[1] = -0.362
y[1] (analytic) = -10.368631983947211189665925452559
y[1] (numeric) = -10.368631983947211189665925452552
absolute error = 7e-30
relative error = 6.7511316930116230664439358274078e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.884e+09
Order of pole = 8.214e+15
TOP MAIN SOLVE Loop
x[1] = -0.361
y[1] (analytic) = -10.367595172590248326154126167994
y[1] (numeric) = -10.367595172590248326154126167987
absolute error = 7e-30
relative error = 6.7518068399377079105544754816207e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.866e+09
Order of pole = 3.593e+15
TOP MAIN SOLVE Loop
x[1] = -0.36
y[1] (analytic) = -10.366558464909237274941436612021
y[1] (numeric) = -10.366558464909237274941436612014
absolute error = 7e-30
relative error = 6.7524820543818612103071512596144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.170e+09
Order of pole = 2.233e+14
TOP MAIN SOLVE Loop
memory used=1228.3MB, alloc=4.5MB, time=54.43
x[1] = -0.359
y[1] (analytic) = -10.365521860893810959209107041835
y[1] (numeric) = -10.365521860893810959209107041828
absolute error = 7e-30
relative error = 6.7531573363508351101491229459523e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.358
y[1] (analytic) = -10.364485360533603338794235933316
y[1] (numeric) = -10.364485360533603338794235933308
absolute error = 8e-30
relative error = 7.7186659266872942054580078729102e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 4.728e+15
TOP MAIN SOLVE Loop
x[1] = -0.357
y[1] (analytic) = -10.363448963818249410086109579309
y[1] (numeric) = -10.363448963818249410086109579301
absolute error = 8e-30
relative error = 7.7194378318745790447978905107665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.356
y[1] (analytic) = -10.362412670737385205922552053435
y[1] (numeric) = -10.362412670737385205922552053428
absolute error = 7e-30
relative error = 6.7551835874742119838106856898751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.997e+08
Order of pole = 1.357e+15
TOP MAIN SOLVE Loop
x[1] = -0.355
y[1] (analytic) = -10.361376481280647795486285538384
y[1] (numeric) = -10.361376481280647795486285538376
absolute error = 8e-30
relative error = 7.7209818738400036965240384022685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.364e+09
Order of pole = 6.319e+15
TOP MAIN SOLVE Loop
x[1] = -0.354
y[1] (analytic) = -10.360340395437675284201301017649
y[1] (numeric) = -10.360340395437675284201301017641
absolute error = 8e-30
relative error = 7.7217540106335839285774171895581e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.724e+09
Order of pole = 2.458e+15
TOP MAIN SOLVE Loop
x[1] = -0.353
y[1] (analytic) = -10.359304413198106813629239329686
y[1] (numeric) = -10.359304413198106813629239329678
absolute error = 8e-30
relative error = 7.7225262246447043313145853726847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.080e+09
Order of pole = 3.557e+15
TOP MAIN SOLVE Loop
x[1] = -0.352
y[1] (analytic) = -10.358268534551582561365782583442
y[1] (numeric) = -10.358268534551582561365782583434
absolute error = 8e-30
relative error = 7.7232985158810870448531820957813e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.244e+08
Order of pole = 1.591e+15
TOP MAIN SOLVE Loop
x[1] = -0.351
y[1] (analytic) = -10.357232759487743740937055934226
y[1] (numeric) = -10.357232759487743740937055934218
absolute error = 8e-30
relative error = 7.7240708843504549815634702545385e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.890e+09
Order of pole = 3.857e+15
TOP MAIN SOLVE Loop
x[1] = -0.35
y[1] (analytic) = -10.356197087996232601696039718881
y[1] (numeric) = -10.356197087996232601696039718874
absolute error = 7e-30
relative error = 6.7592379138029653478773699174771e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.349
y[1] (analytic) = -10.355161520066692428718991949233
y[1] (numeric) = -10.355161520066692428718991949226
absolute error = 7e-30
relative error = 6.7599138713916617812433394748067e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.814e+09
Order of pole = 3.372e+15
TOP MAIN SOLVE Loop
x[1] = -0.348
y[1] (analytic) = -10.354126055688767542701881162761
y[1] (numeric) = -10.354126055688767542701881162754
absolute error = 7e-30
relative error = 6.7605898965794969848585424582781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.347
y[1] (analytic) = -10.353090694852103299856829629477
y[1] (numeric) = -10.353090694852103299856829629469
absolute error = 8e-30
relative error = 7.7271611307122642406936736540297e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.346
y[1] (analytic) = -10.352055437546346091808566913953
y[1] (numeric) = -10.352055437546346091808566913945
absolute error = 8e-30
relative error = 7.7279338854624290130646649210314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.345
y[1] (analytic) = -10.35102028376114334549089379149
y[1] (numeric) = -10.351020283761143345490893791482
absolute error = 8e-30
relative error = 7.7287067174919327044593953856664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1232.1MB, alloc=4.5MB, time=54.61
TOP MAIN SOLVE Loop
x[1] = -0.344
y[1] (analytic) = -10.349985233486143523043156517365
y[1] (numeric) = -10.349985233486143523043156517357
absolute error = 8e-30
relative error = 7.7294796268085036351793422287967e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.343
y[1] (analytic) = -10.348950286710996121706731448139
y[1] (numeric) = -10.348950286710996121706731448131
absolute error = 8e-30
relative error = 7.7302526134198708983966556685957e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 5.265e+15
TOP MAIN SOLVE Loop
x[1] = -0.342
y[1] (analytic) = -10.347915443425351673721520013987
y[1] (numeric) = -10.347915443425351673721520013978
absolute error = 9e-30
relative error = 8.6974038870004849052603811288736e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.341
y[1] (analytic) = -10.346880703618861746222454041004
y[1] (numeric) = -10.346880703618861746222454040996
absolute error = 8e-30
relative error = 7.7317988185579146598291017176407e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.679e+09
Order of pole = 2.543e+15
TOP MAIN SOLVE Loop
x[1] = -0.34
y[1] (analytic) = -10.345846067281178941136011422479
y[1] (numeric) = -10.34584606728117894113601142247
absolute error = 9e-30
relative error = 8.6991435417375598606172516070364e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.339
y[1] (analytic) = -10.344811534401956895076742138061
y[1] (numeric) = -10.344811534401956895076742138053
absolute error = 8e-30
relative error = 7.7333453329679121944846446754470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.338
y[1] (analytic) = -10.34377710497085027924380461983
y[1] (numeric) = -10.343777104970850279243804619822
absolute error = 8e-30
relative error = 7.7341187061692245736553987745882e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.086e+09
Order of pole = 4.090e+15
TOP MAIN SOLVE Loop
x[1] = -0.337
y[1] (analytic) = -10.342742778977514799317512464193
y[1] (numeric) = -10.342742778977514799317512464185
absolute error = 8e-30
relative error = 7.7348921567117240789693878498443e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.336
y[1] (analytic) = -10.341708556411607195355891488607
y[1] (numeric) = -10.341708556411607195355891488599
absolute error = 8e-30
relative error = 7.7356656846031452158580523755444e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.302e+09
Order of pole = 7.776e+15
TOP MAIN SOLVE Loop
x[1] = -0.335
y[1] (analytic) = -10.34067443726278524169124713207
y[1] (numeric) = -10.340674437262785241691247132062
absolute error = 8e-30
relative error = 7.7364392898512232632420497863394e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.717e+09
Order of pole = 3.146e+16
TOP MAIN SOLVE Loop
x[1] = -0.334
y[1] (analytic) = -10.33964042152070774682674219836
y[1] (numeric) = -10.339640421520707746826742198352
absolute error = 8e-30
relative error = 7.7372129724636942736086072664714e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.935e+09
Order of pole = 1.431e+16
TOP MAIN SOLVE Loop
x[1] = -0.333
y[1] (analytic) = -10.338606509175034553332984940978
y[1] (numeric) = -10.33860650917503455333298494097
absolute error = 8e-30
relative error = 7.7379867324482950730888822747125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.351e+09
Order of pole = 5.258e+15
TOP MAIN SOLVE Loop
x[1] = -0.332
y[1] (analytic) = -10.337572700215426537744627488769
y[1] (numeric) = -10.337572700215426537744627488761
absolute error = 8e-30
relative error = 7.7387605698127632615353308057396e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.331
y[1] (analytic) = -10.336538994631545610456974611184
y[1] (numeric) = -10.336538994631545610456974611176
absolute error = 8e-30
relative error = 7.7395344845648372125990833887226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.870e+09
Order of pole = 2.785e+15
TOP MAIN SOLVE Loop
memory used=1236.0MB, alloc=4.5MB, time=54.77
x[1] = -0.33
y[1] (analytic) = -10.335505392413054715622602822143
y[1] (numeric) = -10.335505392413054715622602822136
absolute error = 7e-30
relative error = 6.7727699171232240645814127209153e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.329
y[1] (analytic) = -10.334471893549617831047989821481
y[1] (numeric) = -10.334471893549617831047989821474
absolute error = 7e-30
relative error = 6.7734472279799147958106174506851e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.328
y[1] (analytic) = -10.33343849803089996809015427292
y[1] (numeric) = -10.333438498030899968090154272912
absolute error = 8e-30
relative error = 7.7418566932240889866107013987142e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.965e+09
Order of pole = 1.780e+16
TOP MAIN SOLVE Loop
x[1] = -0.327
y[1] (analytic) = -10.332405205846567171553305917554
y[1] (numeric) = -10.332405205846567171553305917547
absolute error = 7e-30
relative error = 6.7748020529034870529199270368187e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.134e+09
Order of pole = 3.766e+15
TOP MAIN SOLVE Loop
x[1] = -0.326
y[1] (analytic) = -10.331372016986286519585506021811
y[1] (numeric) = -10.331372016986286519585506021804
absolute error = 7e-30
relative error = 6.7754795669839168280470446719759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.835e+09
Order of pole = 1.629e+16
TOP MAIN SOLVE Loop
x[1] = -0.325
y[1] (analytic) = -10.33033893143972612357533815884
y[1] (numeric) = -10.330338931439726123575338158833
absolute error = 7e-30
relative error = 6.7761571488191423294756603312905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.324
y[1] (analytic) = -10.329305949196555128048589322316
y[1] (numeric) = -10.329305949196555128048589322309
absolute error = 7e-30
relative error = 6.7768347984159393755636755443435e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.903e+09
Order of pole = 2.788e+15
TOP MAIN SOLVE Loop
x[1] = -0.323
y[1] (analytic) = -10.328273070246443710564941371607
y[1] (numeric) = -10.328273070246443710564941371601
absolute error = 6e-30
relative error = 5.8092964420980723962440353017071e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.322
y[1] (analytic) = -10.327240294579063081614672807292
y[1] (numeric) = -10.327240294579063081614672807286
absolute error = 6e-30
relative error = 5.8098774007897326542535906567040e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.321
y[1] (analytic) = -10.326207622184085484515370875969
y[1] (numeric) = -10.326207622184085484515370875963
absolute error = 6e-30
relative error = 5.8104584175801669685761175769568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.32
y[1] (analytic) = -10.325175053051184195308654003351
y[1] (numeric) = -10.325175053051184195308654003345
absolute error = 6e-30
relative error = 5.8110394924751855071208010122789e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.319
y[1] (analytic) = -10.324142587170033522656904554594
y[1] (numeric) = -10.324142587170033522656904554588
absolute error = 6e-30
relative error = 5.8116206254805990188426686389106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.783e+09
Order of pole = 1.281e+16
TOP MAIN SOLVE Loop
x[1] = -0.318
y[1] (analytic) = -10.323110224530308807740011920835
y[1] (numeric) = -10.323110224530308807740011920828
absolute error = 7e-30
relative error = 6.7809021193692553061008147406365e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.317
y[1] (analytic) = -10.322077965121686424152125930903
y[1] (numeric) = -10.322077965121686424152125930896
absolute error = 7e-30
relative error = 6.7815802434868330070852534771325e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.442e+09
Order of pole = 5.913e+15
TOP MAIN SOLVE Loop
memory used=1239.8MB, alloc=4.5MB, time=54.94
x[1] = -0.316
y[1] (analytic) = -10.321045808933843777798420587179
y[1] (numeric) = -10.321045808933843777798420587172
absolute error = 7e-30
relative error = 6.7822584354202131994511909990421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.315
y[1] (analytic) = -10.320013755956459306791868124558
y[1] (numeric) = -10.320013755956459306791868124551
absolute error = 7e-30
relative error = 6.7829366951761778025380808294714e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.265e+09
Order of pole = 3.596e+15
TOP MAIN SOLVE Loop
x[1] = -0.314
y[1] (analytic) = -10.318981806179212481350023391492
y[1] (numeric) = -10.318981806179212481350023391485
absolute error = 7e-30
relative error = 6.7836150227615094139112211639251e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.597e+09
Order of pole = 1.101e+16
TOP MAIN SOLVE Loop
x[1] = -0.313
y[1] (analytic) = -10.317949959591783803691818552084
y[1] (numeric) = -10.317949959591783803691818552077
absolute error = 7e-30
relative error = 6.7842934181829913094295808460132e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.760e+09
Order of pole = 2.705e+15
TOP MAIN SOLVE Loop
x[1] = -0.312
y[1] (analytic) = -10.316918216183854807934368108187
y[1] (numeric) = -10.31691821618385480793436810818
absolute error = 7e-30
relative error = 6.7849718814474074433136321261005e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.331e+09
Order of pole = 4.998e+15
TOP MAIN SOLVE Loop
x[1] = -0.311
y[1] (analytic) = -10.31588657594510805998978424049
y[1] (numeric) = -10.315886575945108059989784240483
absolute error = 7e-30
relative error = 6.7856504125615424482131902035667e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.31
y[1] (analytic) = -10.314855038865227157462002467556
y[1] (numeric) = -10.314855038865227157462002467549
absolute error = 7e-30
relative error = 6.7863290115321816352752595533596e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.533e+08
Order of pole = 1.211e+15
TOP MAIN SOLVE Loop
x[1] = -0.309
y[1] (analytic) = -10.313823604933896729543617621771
y[1] (numeric) = -10.313823604933896729543617621764
absolute error = 7e-30
relative error = 6.7870076783661109942118870375243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.308
y[1] (analytic) = -10.312792274140802436912730141187
y[1] (numeric) = -10.31279227414080243691273014118
absolute error = 7e-30
relative error = 6.7876864130701171933680218023786e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.073e+09
Order of pole = 3.479e+15
TOP MAIN SOLVE Loop
x[1] = -0.307
y[1] (analytic) = -10.311761046475630971629802676217
y[1] (numeric) = -10.31176104647563097162980267621
absolute error = 7e-30
relative error = 6.7883652156509875797893819620188e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.306
y[1] (analytic) = -10.310729921928070057034527010153
y[1] (numeric) = -10.310729921928070057034527010146
absolute error = 7e-30
relative error = 6.7890440861155101792903280688339e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.096e+09
Order of pole = 7.477e+16
TOP MAIN SOLVE Loop
x[1] = -0.305
y[1] (analytic) = -10.309698900487808447642701292476
y[1] (numeric) = -10.309698900487808447642701292468
absolute error = 8e-30
relative error = 7.7596834565376842245962781390931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.304
y[1] (analytic) = -10.308667982144535929043117583928
y[1] (numeric) = -10.308667982144535929043117583921
absolute error = 7e-30
relative error = 6.7904020307226675150389208625781e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.896e+09
Order of pole = 2.994e+15
TOP MAIN SOLVE Loop
x[1] = -0.303
y[1] (analytic) = -10.307637166887943317794459712318
y[1] (numeric) = -10.307637166887943317794459712311
absolute error = 7e-30
relative error = 6.7910811048788816973694571120565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.422e+09
Order of pole = 1.229e+16
TOP MAIN SOLVE Loop
x[1] = -0.302
y[1] (analytic) = -10.306606454707722461322211438018
y[1] (numeric) = -10.306606454707722461322211438011
absolute error = 7e-30
relative error = 6.7917602469459069850811528947508e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1243.6MB, alloc=4.5MB, time=55.11
x[1] = -0.301
y[1] (analytic) = -10.305575845593566237815574928134
y[1] (numeric) = -10.305575845593566237815574928127
absolute error = 7e-30
relative error = 6.7924394569305347988499206050051e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.028e+09
Order of pole = 3.244e+15
TOP MAIN SOLVE Loop
x[1] = -0.3
y[1] (analytic) = -10.304545339535168556124399538312
y[1] (numeric) = -10.304545339535168556124399538305
absolute error = 7e-30
relative error = 6.7931187348395572385276984637143e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.299
y[1] (analytic) = -10.303514936522224355656120901151
y[1] (numeric) = -10.303514936522224355656120901144
absolute error = 7e-30
relative error = 6.7937980806797670832103715168999e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.961e+09
Order of pole = 3.502e+15
TOP MAIN SOLVE Loop
x[1] = -0.298
y[1] (analytic) = -10.30248463654442960627271032019
y[1] (numeric) = -10.302484636544429606272710320183
absolute error = 7e-30
relative error = 6.7944774944579577913056994267259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.297
y[1] (analytic) = -10.301454439591481308187634468445
y[1] (numeric) = -10.301454439591481308187634468438
absolute error = 7e-30
relative error = 6.7951569761809235006012510556317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.296
y[1] (analytic) = -10.300424345653077491862825390453
y[1] (numeric) = -10.300424345653077491862825390447
absolute error = 6e-30
relative error = 5.8250027364475363099991535808003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.295
y[1] (analytic) = -10.299394354718917217905660806811
y[1] (numeric) = -10.299394354718917217905660806805
absolute error = 6e-30
relative error = 5.8255852658471656039285731290557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.294
y[1] (analytic) = -10.29836446677870057696595472016
y[1] (numeric) = -10.298364466778700576965954720153
absolute error = 7e-30
relative error = 6.7971958290864222056888913839780e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.451e+09
Order of pole = 1.650e+15
TOP MAIN SOLVE Loop
x[1] = -0.293
y[1] (analytic) = -10.297334681822128689632958321597
y[1] (numeric) = -10.29733468182212868963295832159
absolute error = 7e-30
relative error = 6.7978755826564428876353014355484e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.292
y[1] (analytic) = -10.296304999838903706332371196485
y[1] (numeric) = -10.296304999838903706332371196478
absolute error = 7e-30
relative error = 6.7985554042052194527951035711585e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.134e+09
Order of pole = 2.818e+15
TOP MAIN SOLVE Loop
x[1] = -0.291
y[1] (analytic) = -10.295275420818728807223362828622
y[1] (numeric) = -10.295275420818728807223362828615
absolute error = 7e-30
relative error = 6.7992352937395501166617286219811e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.29
y[1] (analytic) = -10.294245944751308202095604401746
y[1] (numeric) = -10.29424594475130820209560440174
absolute error = 6e-30
relative error = 5.8284987867996289496435562624039e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.289
y[1] (analytic) = -10.293216571626347130266310897349
y[1] (numeric) = -10.293216571626347130266310897343
absolute error = 6e-30
relative error = 5.8290816658217742872870292990656e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.491e+09
Order of pole = 1.961e+15
TOP MAIN SOLVE Loop
x[1] = -0.288
y[1] (analytic) = -10.292187301433551860477293487761
y[1] (numeric) = -10.292187301433551860477293487755
absolute error = 6e-30
relative error = 5.8296646031347363317239257733038e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.068e+09
Order of pole = 3.227e+15
TOP MAIN SOLVE Loop
memory used=1247.4MB, alloc=4.5MB, time=55.28
x[1] = -0.287
y[1] (analytic) = -10.291158134162629690792022223481
y[1] (numeric) = -10.291158134162629690792022223475
absolute error = 6e-30
relative error = 5.8302475987443444560887239404314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.286
y[1] (analytic) = -10.29012906980328894849269901373
y[1] (numeric) = -10.290129069803288948492699013724
absolute error = 6e-30
relative error = 5.8308306526564286164823633408440e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.705e+09
Order of pole = 2.391e+15
TOP MAIN SOLVE Loop
x[1] = -0.285
y[1] (analytic) = -10.289100108345238989977340899183
y[1] (numeric) = -10.289100108345238989977340899178
absolute error = 5e-30
relative error = 4.8595114707306827933587869675674e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.284
y[1] (analytic) = -10.288071249778190200656873615868
y[1] (numeric) = -10.288071249778190200656873615863
absolute error = 5e-30
relative error = 4.8599974461761231541183613542734e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.622e+09
Order of pole = 2.545e+15
TOP MAIN SOLVE Loop
x[1] = -0.283
y[1] (analytic) = -10.287042494091853994852235449185
y[1] (numeric) = -10.287042494091853994852235449179
absolute error = 6e-30
relative error = 5.8325801642658456205669752165566e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.282
y[1] (analytic) = -10.286013841275942815691491377031
y[1] (numeric) = -10.286013841275942815691491377025
absolute error = 6e-30
relative error = 5.8331634514461451474552077320722e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.980e+09
Order of pole = 6.902e+15
TOP MAIN SOLVE Loop
x[1] = -0.281
y[1] (analytic) = -10.284985291320170135006957500997
y[1] (numeric) = -10.284985291320170135006957500991
absolute error = 6e-30
relative error = 5.8337467969580792374145871670610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.28
y[1] (analytic) = -10.283956844214250453232335764603
y[1] (numeric) = -10.283956844214250453232335764597
absolute error = 6e-30
relative error = 5.8343302008074813455693156337181e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.279
y[1] (analytic) = -10.282928499947899299299858957552
y[1] (numeric) = -10.282928499947899299299858957545
absolute error = 7e-30
relative error = 6.8073992735002164288213218977261e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.444e+09
Order of pole = 3.766e+15
TOP MAIN SOLVE Loop
x[1] = -0.278
y[1] (analytic) = -10.281900258510833230537446004962
y[1] (numeric) = -10.281900258510833230537446004955
absolute error = 7e-30
relative error = 6.8080800474656974128756004757390e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.277
y[1] (analytic) = -10.280872119892769832565867540564
y[1] (numeric) = -10.280872119892769832565867540557
absolute error = 7e-30
relative error = 6.8087608895119789283208535969670e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.276
y[1] (analytic) = -10.279844084083427719195921762822
y[1] (numeric) = -10.279844084083427719195921762816
absolute error = 6e-30
relative error = 5.8366643996964594819647743710716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.620e+09
Order of pole = 1.661e+15
TOP MAIN SOLVE Loop
x[1] = -0.275
y[1] (analytic) = -10.278816151072526532325620572957
y[1] (numeric) = -10.278816151072526532325620572951
absolute error = 6e-30
relative error = 5.8372480953207239281151390637879e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.274
y[1] (analytic) = -10.277788320849786941837385993838
y[1] (numeric) = -10.277788320849786941837385993832
absolute error = 6e-30
relative error = 5.8378318493174693761164771815430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.003e+09
Order of pole = 9.855e+15
TOP MAIN SOLVE Loop
x[1] = -0.273
y[1] (analytic) = -10.276760593404930645495256868724
y[1] (numeric) = -10.276760593404930645495256868718
absolute error = 6e-30
relative error = 5.8384156616925333659411078209912e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.673e+09
Order of pole = 6.482e+16
memory used=1251.2MB, alloc=4.5MB, time=55.45
TOP MAIN SOLVE Loop
x[1] = -0.272
y[1] (analytic) = -10.275732968727680368842105838816
y[1] (numeric) = -10.275732968727680368842105838811
absolute error = 5e-30
relative error = 4.8658329437097950177871133195888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.271
y[1] (analytic) = -10.274705446807759865096866598604
y[1] (numeric) = -10.274705446807759865096866598599
absolute error = 5e-30
relative error = 4.8663195513341417082698615106537e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.27
y[1] (analytic) = -10.273678027634893915051771427967
y[1] (numeric) = -10.273678027634893915051771427961
absolute error = 6e-30
relative error = 5.8401674491460207431760276708626e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.222e+09
Order of pole = 1.008e+15
TOP MAIN SOLVE Loop
x[1] = -0.269
y[1] (analytic) = -10.272650711198808326969599000009
y[1] (numeric) = -10.272650711198808326969599000003
absolute error = 6e-30
relative error = 5.8407514950927459765564910531411e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.920e+09
Order of pole = 2.634e+15
TOP MAIN SOLVE Loop
x[1] = -0.268
y[1] (analytic) = -10.271623497489229936480932463605
y[1] (numeric) = -10.2716234974892299364809324636
absolute error = 5e-30
relative error = 4.8677796662058218412811194524849e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.950e+09
Order of pole = 2.534e+15
TOP MAIN SOLVE Loop
x[1] = -0.267
y[1] (analytic) = -10.270596386495886606481427799621
y[1] (numeric) = -10.270596386495886606481427799615
absolute error = 6e-30
relative error = 5.8419197622145824856658544064795e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.266
y[1] (analytic) = -10.269569378208507227029092449779
y[1] (numeric) = -10.269569378208507227029092449773
absolute error = 6e-30
relative error = 5.8425039834013764326228550279852e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.265
y[1] (analytic) = -10.268542472616821715241574217158
y[1] (numeric) = -10.268542472616821715241574217153
absolute error = 5e-30
relative error = 4.8692402191776752185676276558004e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.264
y[1] (analytic) = -10.267515669710561015193460437284
y[1] (numeric) = -10.267515669710561015193460437279
absolute error = 5e-30
relative error = 4.8697271675466056423032968139620e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.263
y[1] (analytic) = -10.266488969479457097813587418787
y[1] (numeric) = -10.266488969479457097813587418782
absolute error = 5e-30
relative error = 4.8702141646128077820860821382386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.262
y[1] (analytic) = -10.265462371913242960782360152606
y[1] (numeric) = -10.265462371913242960782360152601
absolute error = 5e-30
relative error = 4.8707012103811516085820633353445e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.079e+09
Order of pole = 8.394e+15
TOP MAIN SOLVE Loop
x[1] = -0.261
y[1] (analytic) = -10.264435877001652628429082288707
y[1] (numeric) = -10.264435877001652628429082288702
absolute error = 5e-30
relative error = 4.8711883048565075794787373849772e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.442e+09
Order of pole = 2.687e+15
TOP MAIN SOLVE Loop
x[1] = -0.26
y[1] (analytic) = -10.263409484734421151629296379292
y[1] (numeric) = -10.263409484734421151629296379287
absolute error = 5e-30
relative error = 4.8716754480437466395337231167324e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.259
y[1] (analytic) = -10.262383195101284607702134387466
y[1] (numeric) = -10.262383195101284607702134387461
absolute error = 5e-30
relative error = 4.8721626399477402206234706577220e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.816e+09
Order of pole = 3.911e+15
TOP MAIN SOLVE Loop
memory used=1255.0MB, alloc=4.5MB, time=55.62
x[1] = -0.258
y[1] (analytic) = -10.261357008091980100307678460346
y[1] (numeric) = -10.261357008091980100307678460341
absolute error = 5e-30
relative error = 4.8726498805733602417919757513775e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.257
y[1] (analytic) = -10.260330923696245759344331965572
y[1] (numeric) = -10.260330923696245759344331965568
absolute error = 4e-30
relative error = 3.8985097359403832874395991583465e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.487e+09
Order of pole = 1.805e+15
TOP MAIN SOLVE Loop
x[1] = -0.256
y[1] (analytic) = -10.259304941903820740846200790212
y[1] (numeric) = -10.259304941903820740846200790208
absolute error = 4e-30
relative error = 3.8988996064071757733370317336524e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.983e+09
Order of pole = 2.738e+15
TOP MAIN SOLVE Loop
x[1] = -0.255
y[1] (analytic) = -10.25827906270444522688048490101
y[1] (numeric) = -10.258279062704445226880484901006
absolute error = 4e-30
relative error = 3.8992895158629643557970521065521e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.833e+09
Order of pole = 4.217e+16
TOP MAIN SOLVE Loop
x[1] = -0.254
y[1] (analytic) = -10.257253286087860425444880164978
y[1] (numeric) = -10.257253286087860425444880164975
absolute error = 3e-30
relative error = 2.9247595982337360970355965103340e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.749e+09
Order of pole = 1.539e+15
TOP MAIN SOLVE Loop
x[1] = -0.253
y[1] (analytic) = -10.256227612043808570364990429287
y[1] (numeric) = -10.256227612043808570364990429284
absolute error = 3e-30
relative error = 2.9250520888178449339337615711817e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.363e+09
Order of pole = 6.506e+15
TOP MAIN SOLVE Loop
x[1] = -0.252
y[1] (analytic) = -10.255202040562032921191749859433
y[1] (numeric) = -10.25520204056203292119174985943
absolute error = 3e-30
relative error = 2.9253446086524746833858100529744e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.356e+09
Order of pole = 1.961e+15
TOP MAIN SOLVE Loop
x[1] = -0.251
y[1] (analytic) = -10.254176571632277763098855534668
y[1] (numeric) = -10.254176571632277763098855534664
absolute error = 4e-30
relative error = 3.9008495436540673916539694873620e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.25
y[1] (analytic) = -10.253151205244288406780210299643
y[1] (numeric) = -10.25315120524428840678021029964
absolute error = 3e-30
relative error = 2.9259297360849980058809592714384e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.931e+09
Order of pole = 4.715e+15
TOP MAIN SOLVE Loop
x[1] = -0.249
y[1] (analytic) = -10.252125941387811188347375871271
y[1] (numeric) = -10.252125941387811188347375871268
absolute error = 3e-30
relative error = 2.9262223436887428532541692950006e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.879e+09
Order of pole = 3.598e+15
TOP MAIN SOLVE Loop
x[1] = -0.248
y[1] (analytic) = -10.251100780052593469227036199749
y[1] (numeric) = -10.251100780052593469227036199746
absolute error = 3e-30
relative error = 2.9265149805547111618999940566392e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.247
y[1] (analytic) = -10.250075721228383636058471082744
y[1] (numeric) = -10.250075721228383636058471082741
absolute error = 3e-30
relative error = 2.9268076466858293004805552833628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.036e+09
Order of pole = 8.816e+15
TOP MAIN SOLVE Loop
x[1] = -0.246
y[1] (analytic) = -10.2490507649049311005910400317
y[1] (numeric) = -10.249050764904931100591040031697
absolute error = 3e-30
relative error = 2.9271003420850239303094732454038e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.245
y[1] (analytic) = -10.248025911071986299581676389243
y[1] (numeric) = -10.24802591107198629958167638924
absolute error = 3e-30
relative error = 2.9273930667552220053811333693791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.244
y[1] (analytic) = -10.24700115971930069469239169667
y[1] (numeric) = -10.247001159719300694692391696667
absolute error = 3e-30
relative error = 2.9276858206993507723999557782574e-29 %
Correct digits = 30
h = 0.001
memory used=1258.8MB, alloc=4.5MB, time=55.79
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.243
y[1] (analytic) = -10.245976510836626772387790310478
y[1] (numeric) = -10.245976510836626772387790310476
absolute error = 2e-30
relative error = 1.9519857359468918472064451722862e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.183e+09
Order of pole = 6.422e+15
TOP MAIN SOLVE Loop
x[1] = -0.242
y[1] (analytic) = -10.244951964413718043832594266931
y[1] (numeric) = -10.244951964413718043832594266929
absolute error = 2e-30
relative error = 1.9521809442807405552150527694446e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.420e+09
Order of pole = 5.733e+15
TOP MAIN SOLVE Loop
x[1] = -0.241
y[1] (analytic) = -10.243927520440329044789178393616
y[1] (numeric) = -10.243927520440329044789178393614
absolute error = 2e-30
relative error = 1.9523761721363987222992404598492e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+09
Order of pole = 4.637e+15
TOP MAIN SOLVE Loop
x[1] = -0.24
y[1] (analytic) = -10.242903178906215335515115666984
y[1] (numeric) = -10.242903178906215335515115666982
absolute error = 2e-30
relative error = 1.9525714195158186270172168131394e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.239
y[1] (analytic) = -10.24187893980113350066073281484
y[1] (numeric) = -10.241878939801133500660732814839
absolute error = 1e-30
relative error = 9.7638334321047637158240396899545e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.906e+09
Order of pole = 2.727e+15
TOP MAIN SOLVE Loop
x[1] = -0.238
y[1] (analytic) = -10.240854803114841149166676162763
y[1] (numeric) = -10.240854803114841149166676162762
absolute error = 1e-30
relative error = 9.7648098642687686989749111004467e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.237
y[1] (analytic) = -10.239830768837096914161487723424
y[1] (numeric) = -10.239830768837096914161487723422
absolute error = 2e-30
relative error = 1.9531572788161744812373770126770e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.236
y[1] (analytic) = -10.238806836957660452859191527785
y[1] (numeric) = -10.238806836957660452859191527784
absolute error = 1e-30
relative error = 9.7667630215508401355891363993276e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.235
y[1] (analytic) = -10.237783007466292446456890197161
y[1] (numeric) = -10.237783007466292446456890197159
absolute error = 2e-30
relative error = 1.9535479493376876323778961929094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.234
y[1] (analytic) = -10.236759280352754600032371755096
y[1] (numeric) = -10.236759280352754600032371755094
absolute error = 2e-30
relative error = 1.9537433139006867472944076796397e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.233
y[1] (analytic) = -10.235735655606809642441726678063
y[1] (numeric) = -10.235735655606809642441726678061
absolute error = 2e-30
relative error = 1.9539386980011190174989809272468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.232
y[1] (analytic) = -10.234712133218221326216975183936
y[1] (numeric) = -10.234712133218221326216975183935
absolute error = 1e-30
relative error = 9.7706705082046914199878341930708e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.231
y[1] (analytic) = -10.233688713176754427463704757228
y[1] (numeric) = -10.233688713176754427463704757227
absolute error = 1e-30
relative error = 9.7716476241104929159499322119647e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.23
y[1] (analytic) = -10.232665395472174745758717910056
y[1] (numeric) = -10.232665395472174745758717910056
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1262.7MB, alloc=4.6MB, time=55.96
x[1] = -0.229
y[1] (analytic) = -10.231642180094249104047690177831
y[1] (numeric) = -10.231642180094249104047690177831
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.415e+09
Order of pole = 4.352e+16
TOP MAIN SOLVE Loop
x[1] = -0.228
y[1] (analytic) = -10.230619067032745348542838348622
y[1] (numeric) = -10.230619067032745348542838348622
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.227
y[1] (analytic) = -10.2295960562774323486205989252
y[1] (numeric) = -10.2295960562774323486205989252
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.836e+09
Order of pole = 6.331e+15
TOP MAIN SOLVE Loop
x[1] = -0.226
y[1] (analytic) = -10.228573147818079996719316818711
y[1] (numeric) = -10.228573147818079996719316818711
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.225
y[1] (analytic) = -10.227550341644459208236944272979
y[1] (numeric) = -10.227550341644459208236944272979
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.009e+09
Order of pole = 3.301e+16
TOP MAIN SOLVE Loop
x[1] = -0.224
y[1] (analytic) = -10.226527637746341921428750018397
y[1] (numeric) = -10.226527637746341921428750018397
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.930e+09
Order of pole = 3.752e+15
TOP MAIN SOLVE Loop
x[1] = -0.223
y[1] (analytic) = -10.225505036113501097305038654395
y[1] (numeric) = -10.225505036113501097305038654395
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.222
y[1] (analytic) = -10.22448253673571071952888025946
y[1] (numeric) = -10.22448253673571071952888025946
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.848e+09
Order of pole = 1.620e+16
TOP MAIN SOLVE Loop
x[1] = -0.221
y[1] (analytic) = -10.22346013960274579431385022768
y[1] (numeric) = -10.22346013960274579431385022768
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.22
y[1] (analytic) = -10.222437844704382350321779330793
y[1] (numeric) = -10.222437844704382350321779330793
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.873e+09
Order of pole = 2.740e+15
TOP MAIN SOLVE Loop
x[1] = -0.219
y[1] (analytic) = -10.221415652030397438560514004722
y[1] (numeric) = -10.221415652030397438560514004723
absolute error = 1e-30
relative error = 9.7833806396607938557679337797154e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.218
y[1] (analytic) = -10.22039356157056913228168685957
y[1] (numeric) = -10.220393561570569132281686859571
absolute error = 1e-30
relative error = 9.7843590266432937376623246114701e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.217
y[1] (analytic) = -10.219371573314676526878497412046
y[1] (numeric) = -10.219371573314676526878497412047
absolute error = 1e-30
relative error = 9.7853375114693839675259780690544e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+09
Order of pole = 2.334e+15
TOP MAIN SOLVE Loop
x[1] = -0.216
y[1] (analytic) = -10.218349687252499739783503039316
y[1] (numeric) = -10.218349687252499739783503039317
absolute error = 1e-30
relative error = 9.7863160941488493936279504913254e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 3.394e+15
TOP MAIN SOLVE Loop
x[1] = -0.215
y[1] (analytic) = -10.217327903373819910366420153243
y[1] (numeric) = -10.217327903373819910366420153244
absolute error = 1e-30
relative error = 9.7872947746914758427710509949669e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=1266.5MB, alloc=4.6MB, time=56.13
TOP MAIN SOLVE Loop
x[1] = -0.214
y[1] (analytic) = -10.216306221668419199831935593998
y[1] (numeric) = -10.216306221668419199831935593999
absolute error = 1e-30
relative error = 9.7882735531070501203896997426011e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.213
y[1] (analytic) = -10.21528464212608079111752824202
y[1] (numeric) = -10.215284642126080791117528242022
absolute error = 2e-30
relative error = 1.9578504858810720021295591994430e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.212
y[1] (analytic) = -10.214263164736588888791300847311
y[1] (numeric) = -10.214263164736588888791300847313
absolute error = 2e-30
relative error = 1.9580462807192388553073191927754e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.839e+09
Order of pole = 2.722e+15
TOP MAIN SOLVE Loop
x[1] = -0.211
y[1] (analytic) = -10.213241789489728718949822075027
y[1] (numeric) = -10.213241789489728718949822075028
absolute error = 1e-30
relative error = 9.7912104756893426599726004197337e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.21
y[1] (analytic) = -10.212220516375286529115978766358
y[1] (numeric) = -10.212220516375286529115978766359
absolute error = 1e-30
relative error = 9.7921896456945958818954521332601e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.209
y[1] (analytic) = -10.211199345383049588136838413677
y[1] (numeric) = -10.211199345383049588136838413678
absolute error = 1e-30
relative error = 9.7931689136217456423658430737296e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.208
y[1] (analytic) = -10.210178276502806186081521848921
y[1] (numeric) = -10.210178276502806186081521848922
absolute error = 1e-30
relative error = 9.7941482794805846206634314119085e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.616e+09
Order of pole = 5.641e+15
TOP MAIN SOLVE Loop
x[1] = -0.207
y[1] (analytic) = -10.209157309724345634139086144199
y[1] (numeric) = -10.2091573097243456341390861442
absolute error = 1e-30
relative error = 9.7951277432809064753847683129322e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.206
y[1] (analytic) = -10.208136445037458264516417723596
y[1] (numeric) = -10.208136445037458264516417723597
absolute error = 1e-30
relative error = 9.7961073050325058445412345223533e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.098e+09
Order of pole = 1.622e+15
TOP MAIN SOLVE Loop
x[1] = -0.205
y[1] (analytic) = -10.207115682431935430336135685158
y[1] (numeric) = -10.207115682431935430336135685159
absolute error = 1e-30
relative error = 9.7970869647451783456569867463362e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.204
y[1] (analytic) = -10.206095021897569505534505332034
y[1] (numeric) = -10.206095021897569505534505332035
absolute error = 1e-30
relative error = 9.7980667224287205758669138269796e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.203
y[1] (analytic) = -10.205074463424153884759361911752
y[1] (numeric) = -10.205074463424153884759361911753
absolute error = 1e-30
relative error = 9.7990465780929301120146027137481e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.202
y[1] (analytic) = -10.204054007001482983268044562613
y[1] (numeric) = -10.204054007001482983268044562613
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.201
y[1] (analytic) = -10.203033652619352236825340466177
y[1] (numeric) = -10.203033652619352236825340466177
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.605e+09
Order of pole = 2.017e+15
TOP MAIN SOLVE Loop
memory used=1270.3MB, alloc=4.6MB, time=56.30
x[1] = -0.2
y[1] (analytic) = -10.202013400267558101601439204831
y[1] (numeric) = -10.202013400267558101601439204831
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.199
y[1] (analytic) = -10.200993249935898054069897323402
y[1] (numeric) = -10.200993249935898054069897323402
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.840e+09
Order of pole = 1.384e+15
TOP MAIN SOLVE Loop
x[1] = -0.198
y[1] (analytic) = -10.199973201614170590905613093807
y[1] (numeric) = -10.199973201614170590905613093807
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.441e+09
Order of pole = 2.250e+15
TOP MAIN SOLVE Loop
x[1] = -0.197
y[1] (analytic) = -10.198953255292175228882811481719
y[1] (numeric) = -10.198953255292175228882811481719
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.196
y[1] (analytic) = -10.197933410959712504773039314225
y[1] (numeric) = -10.197933410959712504773039314225
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.347e+09
Order of pole = 4.214e+16
TOP MAIN SOLVE Loop
x[1] = -0.195
y[1] (analytic) = -10.196913668606583975243170647452
y[1] (numeric) = -10.196913668606583975243170647453
absolute error = 1e-30
relative error = 9.8068889518866620176622110504981e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.194
y[1] (analytic) = -10.195894028222592216753422333158
y[1] (numeric) = -10.195894028222592216753422333159
absolute error = 1e-30
relative error = 9.8078696898179299656521230241449e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.703e+09
Order of pole = 1.852e+15
TOP MAIN SOLVE Loop
x[1] = -0.193
y[1] (analytic) = -10.194874489797540825455379783242
y[1] (numeric) = -10.194874489797540825455379783243
absolute error = 1e-30
relative error = 9.8088505258278948935535820967062e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.192
y[1] (analytic) = -10.193855053321234417090032931178
y[1] (numeric) = -10.193855053321234417090032931179
absolute error = 1e-30
relative error = 9.8098314599263651614744111806163e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.400e+09
Order of pole = 9.102e+15
TOP MAIN SOLVE Loop
x[1] = -0.191
y[1] (analytic) = -10.19283571878347862688582238934
y[1] (numeric) = -10.192835718783478626885822389342
absolute error = 2e-30
relative error = 1.9621624984246300220814974811815e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.227e+09
Order of pole = 3.211e+15
TOP MAIN SOLVE Loop
x[1] = -0.19
y[1] (analytic) = -10.191816486174080109456695801204
y[1] (numeric) = -10.191816486174080109456695801205
absolute error = 1e-30
relative error = 9.8117936224280600623288355302170e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.589e+10
Order of pole = 4.093e+17
TOP MAIN SOLVE Loop
x[1] = -0.189
y[1] (analytic) = -10.190797355482846538700174387396
y[1] (numeric) = -10.190797355482846538700174387397
absolute error = 1e-30
relative error = 9.8127748508509063202957311586374e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.188
y[1] (analytic) = -10.189778326699586607695429684587
y[1] (numeric) = -10.189778326699586607695429684589
absolute error = 2e-30
relative error = 1.9627512354803002337089627548729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.514e+09
Order of pole = 1.050e+15
TOP MAIN SOLVE Loop
x[1] = -0.187
y[1] (analytic) = -10.188759399814110028601370476201
y[1] (numeric) = -10.188759399814110028601370476203
absolute error = 2e-30
relative error = 1.9629475204179315745180419162292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.186
y[1] (analytic) = -10.187740574816227532554739913915
y[1] (numeric) = -10.187740574816227532554739913917
absolute error = 2e-30
relative error = 1.9631438249850381358643328317012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1274.1MB, alloc=4.6MB, time=56.47
TOP MAIN SOLVE Loop
x[1] = -0.185
y[1] (analytic) = -10.186721851695750869568222828945
y[1] (numeric) = -10.186721851695750869568222828946
absolute error = 1e-30
relative error = 9.8167007459179148171026849307246e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.355e+09
Order of pole = 6.871e+16
TOP MAIN SOLVE Loop
x[1] = -0.184
y[1] (analytic) = -10.185703230442492808428563232084
y[1] (numeric) = -10.185703230442492808428563232085
absolute error = 1e-30
relative error = 9.8176824650776464958686934505556e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.183
y[1] (analytic) = -10.18468471104626713659469200149
y[1] (numeric) = -10.184684711046267136594692001491
absolute error = 1e-30
relative error = 9.8186642824142029072251874986582e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.182
y[1] (analytic) = -10.183666293496888660095864757186
y[1] (numeric) = -10.183666293496888660095864757187
absolute error = 1e-30
relative error = 9.8196461979374022245459129997384e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.921e+09
Order of pole = 4.593e+15
TOP MAIN SOLVE Loop
x[1] = -0.181
y[1] (analytic) = -10.182647977784173203429809921269
y[1] (numeric) = -10.18264797778417320342980992127
absolute error = 1e-30
relative error = 9.8206282116570636030710457563666e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.368e+09
Order of pole = 4.520e+15
TOP MAIN SOLVE Loop
x[1] = -0.18
y[1] (analytic) = -10.181629763897937609460886962804
y[1] (numeric) = -10.181629763897937609460886962805
absolute error = 1e-30
relative error = 9.8216103235830071800053830014596e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.598e+09
Order of pole = 5.980e+15
TOP MAIN SOLVE Loop
x[1] = -0.179
y[1] (analytic) = -10.180611651827999739318254826379
y[1] (numeric) = -10.18061165182799973931825482638
absolute error = 1e-30
relative error = 9.8225925337250540746165447704144e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.227e+09
Order of pole = 4.348e+15
TOP MAIN SOLVE Loop
x[1] = -0.178
y[1] (analytic) = -10.179593641564178472294050543316
y[1] (numeric) = -10.179593641564178472294050543317
absolute error = 1e-30
relative error = 9.8235748420930263883331850938618e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.177
y[1] (analytic) = -10.178575733096293705741578024506
y[1] (numeric) = -10.178575733096293705741578024506
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.019e+09
Order of pole = 2.883e+15
TOP MAIN SOLVE Loop
x[1] = -0.176
y[1] (analytic) = -10.177557926414166354973507033854
y[1] (numeric) = -10.177557926414166354973507033854
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.175
y[1] (analytic) = -10.176540221507618353160082341326
y[1] (numeric) = -10.176540221507618353160082341326
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.174
y[1] (analytic) = -10.175522618366472651227343054564
y[1] (numeric) = -10.175522618366472651227343054564
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.173
y[1] (analytic) = -10.174505116980553217755352128061
y[1] (numeric) = -10.174505116980553217755352128061
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.172
y[1] (analytic) = -10.173487717339685038876436048879
y[1] (numeric) = -10.173487717339685038876436048879
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1277.9MB, alloc=4.6MB, time=56.64
x[1] = -0.171
y[1] (analytic) = -10.172470419433694118173434697885
y[1] (numeric) = -10.172470419433694118173434697885
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.17
y[1] (analytic) = -10.171453223252407476577961385496
y[1] (numeric) = -10.171453223252407476577961385496
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.169
y[1] (analytic) = -10.170436128785653152268673060911
y[1] (numeric) = -10.170436128785653152268673060911
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.168
y[1] (analytic) = -10.169419136023260200569550693811
y[1] (numeric) = -10.169419136023260200569550693811
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.332e+09
Order of pole = 4.101e+15
TOP MAIN SOLVE Loop
x[1] = -0.167
y[1] (analytic) = -10.168402244955058693848189827516
y[1] (numeric) = -10.168402244955058693848189827516
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.166
y[1] (analytic) = -10.167385455570879721414101302574
y[1] (numeric) = -10.167385455570879721414101302573
absolute error = 1e-30
relative error = 9.8353702077074628421097281935171e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.789e+09
Order of pole = 2.841e+15
TOP MAIN SOLVE Loop
x[1] = -0.165
y[1] (analytic) = -10.166368767860555389417022149772
y[1] (numeric) = -10.166368767860555389417022149772
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.164
y[1] (analytic) = -10.165352181813918820745236651552
y[1] (numeric) = -10.165352181813918820745236651552
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.163
y[1] (analytic) = -10.164335697420804154923907570804
y[1] (numeric) = -10.164335697420804154923907570804
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.162
y[1] (analytic) = -10.163319314671046548013417546036
y[1] (numeric) = -10.163319314671046548013417546036
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.161
y[1] (analytic) = -10.162303033554482172507720651893
y[1] (numeric) = -10.162303033554482172507720651892
absolute error = 1e-30
relative error = 9.8402891224375216984623008167562e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.16
y[1] (analytic) = -10.161286854060948217232704124009
y[1] (numeric) = -10.161286854060948217232704124008
absolute error = 1e-30
relative error = 9.8412732005528511520088531740166e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.159
y[1] (analytic) = -10.160270776180282887244560247186
y[1] (numeric) = -10.160270776180282887244560247185
absolute error = 1e-30
relative error = 9.8422573770809126930945270833092e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.158
y[1] (analytic) = -10.159254799902325403728168405867
y[1] (numeric) = -10.159254799902325403728168405866
absolute error = 1e-30
relative error = 9.8432416520315480870081394265612e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.157
y[1] (analytic) = -10.158238925216916003895487295903
y[1] (numeric) = -10.158238925216916003895487295902
absolute error = 1e-30
relative error = 9.8442260254146000832642464341661e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1281.7MB, alloc=4.6MB, time=56.81
x[1] = -0.156
y[1] (analytic) = -10.157223152113895940883957296586
y[1] (numeric) = -10.157223152113895940883957296584
absolute error = 2e-30
relative error = 1.9690420994479824831403142360426e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.332e+09
Order of pole = 2.813e+15
TOP MAIN SOLVE Loop
x[1] = -0.155
y[1] (analytic) = -10.156207480583107483654913001938
y[1] (numeric) = -10.156207480583107483654913001936
absolute error = 2e-30
relative error = 1.9692390135034659605162881841914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.154
y[1] (analytic) = -10.155191910614393916892005910244
y[1] (numeric) = -10.155191910614393916892005910242
absolute error = 2e-30
relative error = 1.9694359472513395893372468555019e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.845e+09
Order of pole = 2.668e+15
TOP MAIN SOLVE Loop
x[1] = -0.153
y[1] (analytic) = -10.154176442197599540899637270798
y[1] (numeric) = -10.154176442197599540899637270797
absolute error = 1e-30
relative error = 9.8481645034678635354178382637512e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.152
y[1] (analytic) = -10.153161075322569671501401086868
y[1] (numeric) = -10.153161075322569671501401086867
absolute error = 1e-30
relative error = 9.8491493691606742408961151604259e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.151
y[1] (analytic) = -10.152145809979150639938537273844
y[1] (numeric) = -10.152145809979150639938537273843
absolute error = 1e-30
relative error = 9.8501343333449787200573792364254e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 2.348e+15
TOP MAIN SOLVE Loop
x[1] = -0.15
y[1] (analytic) = -10.151130646157189792768394971565
y[1] (numeric) = -10.151130646157189792768394971564
absolute error = 1e-30
relative error = 9.8511193960306266147528833182353e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.872e+09
Order of pole = 3.270e+15
TOP MAIN SOLVE Loop
x[1] = -0.149
y[1] (analytic) = -10.150115583846535491762906009811
y[1] (numeric) = -10.15011558384653549176290600981
absolute error = 1e-30
relative error = 9.8521045572274685518473152085267e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.148
y[1] (analytic) = -10.149100623037037113807068525935
y[1] (numeric) = -10.149100623037037113807068525934
absolute error = 1e-30
relative error = 9.8530898169453561433173039548873e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.759e+09
Order of pole = 2.359e+15
TOP MAIN SOLVE Loop
x[1] = -0.147
y[1] (analytic) = -10.14808576371854505079744073363
y[1] (numeric) = -10.148085763718545050797440733629
absolute error = 1e-30
relative error = 9.8540751751941419863499359696690e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.146
y[1] (analytic) = -10.14707100588091070954064484181
y[1] (numeric) = -10.147071005880910709540644841809
absolute error = 1e-30
relative error = 9.8550606319836796634412810019400e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.145
y[1] (analytic) = -10.14605634951398651165188112259
y[1] (numeric) = -10.146056349513986511651881122589
absolute error = 1e-30
relative error = 9.8560461873238237424949279625299e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.144
y[1] (analytic) = -10.145041794607625893453452127356
y[1] (numeric) = -10.145041794607625893453452127355
absolute error = 1e-30
relative error = 9.8570318412244297769205306031452e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.143
y[1] (analytic) = -10.144027341151683305873297049901
y[1] (numeric) = -10.1440273411516833058732970499
absolute error = 1e-30
relative error = 9.8580175936953543057323630505497e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1285.6MB, alloc=4.6MB, time=56.98
x[1] = -0.142
y[1] (analytic) = -10.14301298913601421434353623562
y[1] (numeric) = -10.143012989136014214343536235619
absolute error = 1e-30
relative error = 9.8590034447464548536478851967900e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.141
y[1] (analytic) = -10.14199873855047509869902583575
y[1] (numeric) = -10.141998738550475098699025835749
absolute error = 1e-30
relative error = 9.8599893943875899311863179464486e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.14
y[1] (analytic) = -10.14098458938492345307592260563
y[1] (numeric) = -10.140984589384923453075922605629
absolute error = 1e-30
relative error = 9.8609754426286190347672283219223e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.479e+08
Order of pole = 1.304e+15
TOP MAIN SOLVE Loop
x[1] = -0.139
y[1] (analytic) = -10.13997054162921778581025884598
y[1] (numeric) = -10.139970541629217785810258845978
absolute error = 2e-30
relative error = 1.9723923178958805293618248855396e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.217e+09
Order of pole = 2.168e+15
TOP MAIN SOLVE Loop
x[1] = -0.138
y[1] (analytic) = -10.138956595273217619336527486175
y[1] (numeric) = -10.138956595273217619336527486173
absolute error = 2e-30
relative error = 1.9725895669899604471656120549244e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.137
y[1] (analytic) = -10.13794275030678349008627730851
y[1] (numeric) = -10.137942750306783490086277308508
absolute error = 2e-30
relative error = 1.9727868358099360513072500930276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.136
y[1] (analytic) = -10.136929006719776948386718312424
y[1] (numeric) = -10.136929006719776948386718312423
absolute error = 1e-30
relative error = 9.8649206217889001499406947404978e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.135
y[1] (analytic) = -10.135915364502060558359337217696
y[1] (numeric) = -10.135915364502060558359337217695
absolute error = 1e-30
relative error = 9.8659071631773263434418123909070e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.134
y[1] (analytic) = -10.134901823643497897818523105567
y[1] (numeric) = -10.134901823643497897818523105566
absolute error = 1e-30
relative error = 9.8668938032248242509320865296176e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.133
y[1] (analytic) = -10.133888384133953558170203196805
y[1] (numeric) = -10.133888384133953558170203196804
absolute error = 1e-30
relative error = 9.8678805419412602728947182319305e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.132
y[1] (analytic) = -10.132875045963293144310488765677
y[1] (numeric) = -10.132875045963293144310488765676
absolute error = 1e-30
relative error = 9.8688673793365017965022905401125e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.131
y[1] (analytic) = -10.131861809121383274524331188829
y[1] (numeric) = -10.131861809121383274524331188828
absolute error = 1e-30
relative error = 9.8698543154204171957154423352010e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.13
y[1] (analytic) = -10.130848673598091580384188128046
y[1] (numeric) = -10.130848673598091580384188128045
absolute error = 1e-30
relative error = 9.8708413502028758313815520766975e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.863e+09
Order of pole = 4.226e+16
TOP MAIN SOLVE Loop
x[1] = -0.129
y[1] (analytic) = -10.129835639383286706648699845897
y[1] (numeric) = -10.129835639383286706648699845896
absolute error = 1e-30
relative error = 9.8718284836937480513334314111191e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.128
y[1] (analytic) = -10.128822706466838311161375653234
y[1] (numeric) = -10.128822706466838311161375653233
absolute error = 1e-30
relative error = 9.8728157159029051904880286504115e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.635e+09
Order of pole = 2.291e+15
TOP MAIN SOLVE Loop
memory used=1289.4MB, alloc=4.6MB, time=57.15
x[1] = -0.127
y[1] (analytic) = -10.127809874838617064749290487545
y[1] (numeric) = -10.127809874838617064749290487543
absolute error = 2e-30
relative error = 1.9747606093680439141890284242397e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.126
y[1] (analytic) = -10.126797144488494651121791621136
y[1] (numeric) = -10.126797144488494651121791621134
absolute error = 2e-30
relative error = 1.9749580953031129004172286771734e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.099e+09
Order of pole = 9.802e+15
TOP MAIN SOLVE Loop
x[1] = -0.125
y[1] (analytic) = -10.125784515406343766769215498145
y[1] (numeric) = -10.125784515406343766769215498144
absolute error = 1e-30
relative error = 9.8757780049388142806727103364572e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.124
y[1] (analytic) = -10.124771987582038120861614699361
y[1] (numeric) = -10.124771987582038120861614699359
absolute error = 2e-30
relative error = 1.9753531264239688381891140324725e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.123
y[1] (analytic) = -10.123759561005452435147495033834
y[1] (numeric) = -10.123759561005452435147495033832
absolute error = 2e-30
relative error = 1.9755506716137061009446504385650e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.122
y[1] (analytic) = -10.122747235666462443852562756282
y[1] (numeric) = -10.12274723566646244385256275628
absolute error = 2e-30
relative error = 1.9757482365589500963001701230392e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.675e+09
Order of pole = 2.951e+15
TOP MAIN SOLVE Loop
x[1] = -0.121
y[1] (analytic) = -10.121735011554944893578481909261
y[1] (numeric) = -10.12173501155494489357848190926
absolute error = 1e-30
relative error = 9.8797291063083823685487970699734e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.12
y[1] (analytic) = -10.1207228886607775432016417891
y[1] (numeric) = -10.120722888660777543201641789098
absolute error = 2e-30
relative error = 1.9761434257238610802023286247169e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.597e+08
Order of pole = 8.871e+14
TOP MAIN SOLVE Loop
x[1] = -0.119
y[1] (analytic) = -10.119710866973839163771934534574
y[1] (numeric) = -10.119710866973839163771934534572
absolute error = 2e-30
relative error = 1.9763410499474799604013705239840e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.118
y[1] (analytic) = -10.118698946484009538411542837327
y[1] (numeric) = -10.118698946484009538411542837325
absolute error = 2e-30
relative error = 1.9765386939345093565447207823168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.636e+09
Order of pole = 3.213e+15
TOP MAIN SOLVE Loop
x[1] = -0.117
y[1] (analytic) = -10.117687127181169462213737773002
y[1] (numeric) = -10.117687127181169462213737773001
absolute error = 1e-30
relative error = 9.8836817884346285425216019718754e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.116
y[1] (analytic) = -10.116675409055200742141686752096
y[1] (numeric) = -10.116675409055200742141686752095
absolute error = 1e-30
relative error = 9.8846702060335282690299003884586e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.455e+09
Order of pole = 1.617e+14
TOP MAIN SOLVE Loop
x[1] = -0.115
y[1] (analytic) = -10.115663792095986196927271589503
y[1] (numeric) = -10.115663792095986196927271589501
absolute error = 2e-30
relative error = 1.9771317444958260276491466479487e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.074e+09
Order of pole = 3.159e+15
TOP MAIN SOLVE Loop
x[1] = -0.114
y[1] (analytic) = -10.114652276293409656969916691747
y[1] (numeric) = -10.114652276293409656969916691746
absolute error = 1e-30
relative error = 9.8866473377813193146333568549398e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.467e+09
Order of pole = 2.247e+15
TOP MAIN SOLVE Loop
memory used=1293.2MB, alloc=4.6MB, time=57.32
x[1] = -0.113
y[1] (analytic) = -10.113640861637355964235427360899
y[1] (numeric) = -10.113640861637355964235427360898
absolute error = 1e-30
relative error = 9.8876360519499819512229014587762e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.112
y[1] (analytic) = -10.112629548117710972154838214143
y[1] (numeric) = -10.112629548117710972154838214142
absolute error = 1e-30
relative error = 9.8886248649950051897092327018908e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.781e+09
Order of pole = 2.565e+15
TOP MAIN SOLVE Loop
x[1] = -0.111
y[1] (analytic) = -10.111618335724361545523271718007
y[1] (numeric) = -10.111618335724361545523271718006
absolute error = 1e-30
relative error = 9.8896137769262771605508230778577e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.11
y[1] (analytic) = -10.110607224447195560398806836228
y[1] (numeric) = -10.110607224447195560398806836227
absolute error = 1e-30
relative error = 9.8906027877536869830686332278563e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.109
y[1] (analytic) = -10.109596214276101904001357790248
y[1] (numeric) = -10.109596214276101904001357790248
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.108
y[1] (analytic) = -10.108585305200970474611562931332
y[1] (numeric) = -10.108585305200970474611562931332
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.107
y[1] (analytic) = -10.107574497211692181469683723286
y[1] (numeric) = -10.107574497211692181469683723286
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.449e+09
Order of pole = 3.099e+15
TOP MAIN SOLVE Loop
x[1] = -0.106
y[1] (analytic) = -10.106563790298158944674513834777
y[1] (numeric) = -10.106563790298158944674513834777
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.452e+09
Order of pole = 5.988e+15
TOP MAIN SOLVE Loop
x[1] = -0.105
y[1] (analytic) = -10.105553184450263695082298340239
y[1] (numeric) = -10.105553184450263695082298340238
absolute error = 1e-30
relative error = 9.8955493256789922798698944798837e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.104
y[1] (analytic) = -10.104542679657900374205663028346
y[1] (numeric) = -10.104542679657900374205663028346
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.103
y[1] (analytic) = -10.103532275910963934112553817061
y[1] (numeric) = -10.103532275910963934112553817061
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.815e+09
Order of pole = 6.399e+15
TOP MAIN SOLVE Loop
x[1] = -0.102
y[1] (analytic) = -10.102521973199350337325186274225
y[1] (numeric) = -10.102521973199350337325186274225
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.101
y[1] (analytic) = -10.101511771512956556719005242698
y[1] (numeric) = -10.101511771512956556719005242698
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.680e+09
Order of pole = 2.558e+15
TOP MAIN SOLVE Loop
x[1] = -0.1
y[1] (analytic) = -10.100501670841680575421654569029
y[1] (numeric) = -10.100501670841680575421654569029
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.891e+09
Order of pole = 2.795e+15
TOP MAIN SOLVE Loop
x[1] = -0.099
y[1] (analytic) = -10.099491671175421386711956934647
y[1] (numeric) = -10.099491671175421386711956934647
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 2.564e+15
TOP MAIN SOLVE Loop
memory used=1297.0MB, alloc=4.6MB, time=57.49
x[1] = -0.098
y[1] (analytic) = -10.098481772504078993918903788567
y[1] (numeric) = -10.098481772504078993918903788567
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.097
y[1] (analytic) = -10.097471974817554410320655380595
y[1] (numeric) = -10.097471974817554410320655380595
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.096
y[1] (analytic) = -10.096462278105749659043550894025
y[1] (numeric) = -10.096462278105749659043550894024
absolute error = 1e-30
relative error = 9.9044593289721600842641683558603e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.095
y[1] (analytic) = -10.095452682358567772961128676817
y[1] (numeric) = -10.095452682358567772961128676816
absolute error = 1e-30
relative error = 9.9054498244290047296242964767819e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.094
y[1] (analytic) = -10.094443187565912794593156570251
y[1] (numeric) = -10.09444318756591279459315657025
absolute error = 1e-30
relative error = 9.9064404189403477018198871250368e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.784e+08
Order of pole = 2.300e+15
TOP MAIN SOLVE Loop
x[1] = -0.093
y[1] (analytic) = -10.093433793717689776004672334039
y[1] (numeric) = -10.093433793717689776004672334039
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.092
y[1] (analytic) = -10.092424500803804778705034166893
y[1] (numeric) = -10.092424500803804778705034166892
absolute error = 1e-30
relative error = 9.9084219051661533978482382535332e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.650e+09
Order of pole = 2.578e+15
TOP MAIN SOLVE Loop
x[1] = -0.091
y[1] (analytic) = -10.091415308814164873546981321529
y[1] (numeric) = -10.091415308814164873546981321529
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.09
y[1] (analytic) = -10.090406217738678140625704813119
y[1] (numeric) = -10.090406217738678140625704813118
absolute error = 1e-30
relative error = 9.9104037877288366216456477462769e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.089
y[1] (analytic) = -10.08939722756725366917792822015
y[1] (numeric) = -10.089397227567253669177928220149
absolute error = 1e-30
relative error = 9.9113948776612802192107918883338e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.593e+09
Order of pole = 1.035e+16
TOP MAIN SOLVE Loop
x[1] = -0.088
y[1] (analytic) = -10.088388338289801557480998576713
y[1] (numeric) = -10.088388338289801557480998576713
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.087
y[1] (analytic) = -10.087379549896232912751987355192
y[1] (numeric) = -10.087379549896232912751987355192
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.481e+09
Order of pole = 2.285e+15
TOP MAIN SOLVE Loop
x[1] = -0.086
y[1] (analytic) = -10.086370862376459851046801538346
y[1] (numeric) = -10.086370862376459851046801538346
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.162e+09
Order of pole = 3.346e+16
TOP MAIN SOLVE Loop
x[1] = -0.085
y[1] (analytic) = -10.08536227572039549715930477979
y[1] (numeric) = -10.08536227572039549715930477979
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.015e+10
Order of pole = 1.064e+17
TOP MAIN SOLVE Loop
memory used=1300.8MB, alloc=4.6MB, time=57.66
x[1] = -0.084
y[1] (analytic) = -10.084353789917953984520448651845
y[1] (numeric) = -10.084353789917953984520448651845
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.375e+09
Order of pole = 1.818e+15
TOP MAIN SOLVE Loop
x[1] = -0.083
y[1] (analytic) = -10.083345404959050455097413979766
y[1] (numeric) = -10.083345404959050455097413979766
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.082
y[1] (analytic) = -10.082337120833601059292762261329
y[1] (numeric) = -10.082337120833601059292762261329
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.081
y[1] (analytic) = -10.081328937531522955843597170773
y[1] (numeric) = -10.081328937531522955843597170773
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.593e+09
Order of pole = 2.345e+15
TOP MAIN SOLVE Loop
x[1] = -0.08
y[1] (analytic) = -10.080320855042734311720736146086
y[1] (numeric) = -10.080320855042734311720736146086
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.079
y[1] (analytic) = -10.07931287335715430202789205863
y[1] (numeric) = -10.07931287335715430202789205863
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.078
y[1] (analytic) = -10.078304992464703109900864964095
y[1] (numeric) = -10.078304992464703109900864964094
absolute error = 1e-30
relative error = 9.9223034106198911456503952427348e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.077
y[1] (analytic) = -10.077297212355301926406743933769
y[1] (numeric) = -10.077297212355301926406743933768
absolute error = 1e-30
relative error = 9.9232956905741239464432770756835e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.076
y[1] (analytic) = -10.07628953301887295044311896513
y[1] (numeric) = -10.076289533018872950443118965129
absolute error = 1e-30
relative error = 9.9242880697613137356715291554145e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.842e+09
Order of pole = 7.164e+15
TOP MAIN SOLVE Loop
x[1] = -0.075
y[1] (analytic) = -10.075281954445339388637302970736
y[1] (numeric) = -10.075281954445339388637302970735
absolute error = 1e-30
relative error = 9.9252805481913843052153192007724e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.482e+09
Order of pole = 4.145e+15
TOP MAIN SOLVE Loop
x[1] = -0.074
y[1] (analytic) = -10.074274476624625455245563844413
y[1] (numeric) = -10.074274476624625455245563844412
absolute error = 1e-30
relative error = 9.9262731258742604393836235607820e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.073
y[1] (analytic) = -10.073267099546656372052366603736
y[1] (numeric) = -10.073267099546656372052366603734
absolute error = 2e-30
relative error = 1.9854531605639735830026950115637e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.877e+09
Order of pole = 3.541e+15
TOP MAIN SOLVE Loop
x[1] = -0.072
y[1] (analytic) = -10.072259823201358368269625607785
y[1] (numeric) = -10.072259823201358368269625607783
absolute error = 2e-30
relative error = 1.9856517158076267003138441512131e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.394e+09
Order of pole = 1.904e+13
TOP MAIN SOLVE Loop
x[1] = -0.071
y[1] (analytic) = -10.071252647578658680435966849187
y[1] (numeric) = -10.071252647578658680435966849185
absolute error = 2e-30
relative error = 1.9858502909077969922483579312469e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.07
y[1] (analytic) = -10.070245572668485552316000319413
y[1] (numeric) = -10.070245572668485552316000319411
absolute error = 2e-30
relative error = 1.9860488858664702098095940635121e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 3.125e+15
TOP MAIN SOLVE Loop
memory used=1304.6MB, alloc=4.6MB, time=57.83
x[1] = -0.069
y[1] (analytic) = -10.069238598460768234799602446343
y[1] (numeric) = -10.069238598460768234799602446341
absolute error = 2e-30
relative error = 1.9862475006856323025859396816106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.236e+09
Order of pole = 4.646e+15
TOP MAIN SOLVE Loop
x[1] = -0.068
y[1] (analytic) = -10.068231724945436985801208603079
y[1] (numeric) = -10.068231724945436985801208603077
absolute error = 2e-30
relative error = 1.9864461353672694187706708367994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.458e+09
Order of pole = 7.116e+15
TOP MAIN SOLVE Loop
x[1] = -0.067
y[1] (analytic) = -10.067224952112423070159115687006
y[1] (numeric) = -10.067224952112423070159115687004
absolute error = 2e-30
relative error = 1.9866447899133679051818139799402e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.066
y[1] (analytic) = -10.066218279951658759534794768093
y[1] (numeric) = -10.06621827995165875953479476809
absolute error = 3e-30
relative error = 2.9802651964888714609230141445431e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.065
y[1] (analytic) = -10.065211708453077332312213805419
y[1] (numeric) = -10.065211708453077332312213805416
absolute error = 3e-30
relative error = 2.9805632379103430537975652407589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.064
y[1] (analytic) = -10.064205237606613073497170430936
y[1] (numeric) = -10.064205237606613073497170430933
absolute error = 3e-30
relative error = 2.9808613091374470506135738658156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.063
y[1] (analytic) = -10.063198867402201274616634799435
y[1] (numeric) = -10.063198867402201274616634799432
absolute error = 3e-30
relative error = 2.9811594101731641636445639147673e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.272e+09
Order of pole = 4.294e+15
TOP MAIN SOLVE Loop
x[1] = -0.062
y[1] (analytic) = -10.062192597829778233618102503739
y[1] (numeric) = -10.062192597829778233618102503736
absolute error = 3e-30
relative error = 2.9814575410204754032501906932218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.061
y[1] (analytic) = -10.06118642887928125476895755409
y[1] (numeric) = -10.061186428879281254768957554087
absolute error = 3e-30
relative error = 2.9817557016823620779060510209639e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.06
y[1] (analytic) = -10.060180360540648648555845420738
y[1] (numeric) = -10.060180360540648648555845420736
absolute error = 2e-30
relative error = 1.9880359281078705294889975444905e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.003e+09
Order of pole = 3.216e+15
TOP MAIN SOLVE Loop
x[1] = -0.059
y[1] (analytic) = -10.059174392803819731584056138729
y[1] (numeric) = -10.059174392803819731584056138727
absolute error = 2e-30
relative error = 1.9882347416411923046862991096494e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.058
y[1] (analytic) = -10.058168525658734826476917473867
y[1] (numeric) = -10.058168525658734826476917473866
absolute error = 1e-30
relative error = 9.9421678752843075643207328710218e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.968e+09
Order of pole = 1.165e+16
TOP MAIN SOLVE Loop
x[1] = -0.057
y[1] (analytic) = -10.057162759095335261775198148871
y[1] (numeric) = -10.057162759095335261775198148869
absolute error = 2e-30
relative error = 1.9886324283568664881808889650644e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.056
y[1] (analytic) = -10.05615709310356337183652112869
y[1] (numeric) = -10.056157093103563371836521128689
absolute error = 1e-30
relative error = 9.9441565077159788181911657311576e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.570e+09
Order of pole = 2.383e+15
TOP MAIN SOLVE Loop
memory used=1308.4MB, alloc=4.6MB, time=58.00
x[1] = -0.055
y[1] (analytic) = -10.055151527673362496734786964005
y[1] (numeric) = -10.055151527673362496734786964004
absolute error = 1e-30
relative error = 9.9451509730891903555056457441599e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.054
y[1] (analytic) = -10.054146062794676982159607191877
y[1] (numeric) = -10.054146062794676982159607191876
absolute error = 1e-30
relative error = 9.9461455379139117065882874489204e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.576e+09
Order of pole = 6.031e+15
TOP MAIN SOLVE Loop
x[1] = -0.053
y[1] (analytic) = -10.053140698457452179315747792562
y[1] (numeric) = -10.053140698457452179315747792561
absolute error = 1e-30
relative error = 9.9471402022000885196945923964749e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.052
y[1] (analytic) = -10.052135434651634444822582701475
y[1] (numeric) = -10.052135434651634444822582701474
absolute error = 1e-30
relative error = 9.9481349659576674376946175869406e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.156e+09
Order of pole = 2.340e+15
TOP MAIN SOLVE Loop
x[1] = -0.051
y[1] (analytic) = -10.0511302713671711406135573753
y[1] (numeric) = -10.051130271367171140613557375299
absolute error = 1e-30
relative error = 9.9491298291965960981724418983002e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.05
y[1] (analytic) = -10.050125208594010633835662411241
y[1] (numeric) = -10.050125208594010633835662411239
absolute error = 2e-30
relative error = 1.9900249583853646267051284924649e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+09
Order of pole = 6.341e+15
TOP MAIN SOLVE Loop
x[1] = -0.049
y[1] (analytic) = -10.049120246322102296748917218405
y[1] (numeric) = -10.049120246322102296748917218403
absolute error = 2e-30
relative error = 1.9902239708316596342129561977272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.074e+09
Order of pole = 4.780e+15
TOP MAIN SOLVE Loop
x[1] = -0.048
y[1] (analytic) = -10.048115384541396506625863740323
y[1] (numeric) = -10.048115384541396506625863740321
absolute error = 2e-30
relative error = 1.9904230031801943666225800075779e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.362e+09
Order of pole = 7.165e+14
TOP MAIN SOLVE Loop
x[1] = -0.047
y[1] (analytic) = -10.04711062324184464565107022759
y[1] (numeric) = -10.047110623241844645651070227588
absolute error = 2e-30
relative error = 1.9906220554329591474210058490182e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.046
y[1] (analytic) = -10.046105962413399100820645059625
y[1] (numeric) = -10.046105962413399100820645059623
absolute error = 2e-30
relative error = 1.9908211275919444991375402988061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.045
y[1] (analytic) = -10.04510140204601326384176061455
y[1] (numeric) = -10.045101402046013263841760614548
absolute error = 2e-30
relative error = 1.9910202196591411433636958087658e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.044
y[1] (analytic) = -10.04409694212964153103218718618
y[1] (numeric) = -10.044096942129641531032187186178
absolute error = 2e-30
relative error = 1.9912193316365400007730979217190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.043
y[1] (analytic) = -10.043092582654239303219836947112
y[1] (numeric) = -10.04309258265423930321983694711
absolute error = 2e-30
relative error = 1.9914184635261321911413944782390e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.042
y[1] (analytic) = -10.042088323609762985642317956925
y[1] (numeric) = -10.042088323609762985642317956923
absolute error = 2e-30
relative error = 1.9916176153299090333661668144224e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.041
y[1] (analytic) = -10.041084164986169987846498214471
y[1] (numeric) = -10.041084164986169987846498214469
absolute error = 2e-30
relative error = 1.9918167870498620454868429508823e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1312.3MB, alloc=4.6MB, time=58.17
x[1] = -0.04
y[1] (analytic) = -10.040080106773418723588079753259
y[1] (numeric) = -10.040080106773418723588079753256
absolute error = 3e-30
relative error = 2.9880239680319744170569191597383e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.630e+09
Order of pole = 1.066e+16
TOP MAIN SOLVE Loop
x[1] = -0.039
y[1] (analytic) = -10.039076148961468610731182778928
y[1] (numeric) = -10.039076148961468610731182778925
absolute error = 3e-30
relative error = 2.9883227853693954711035178056224e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.038
y[1] (analytic) = -10.038072291540280071147939847807
y[1] (numeric) = -10.038072291540280071147939847805
absolute error = 2e-30
relative error = 1.9924144217266962691645073659474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.037
y[1] (analytic) = -10.037068534499814530618100085552
y[1] (numeric) = -10.03706853449981453061810008555
absolute error = 2e-30
relative error = 1.9926136731312731247970857397150e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.036
y[1] (analytic) = -10.036064877830034418728643444857
y[1] (numeric) = -10.036064877830034418728643444855
absolute error = 2e-30
relative error = 1.9928129444619867283475093097491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.479e+09
Order of pole = 4.615e+15
TOP MAIN SOLVE Loop
x[1] = -0.035
y[1] (analytic) = -10.035061321520903168773405001244
y[1] (numeric) = -10.035061321520903168773405001241
absolute error = 3e-30
relative error = 2.9895183535812446896868620589656e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.469e+09
Order of pole = 2.120e+15
TOP MAIN SOLVE Loop
x[1] = -0.034
y[1] (analytic) = -10.034057865562385217652709285913
y[1] (numeric) = -10.034057865562385217652709285911
absolute error = 2e-30
relative error = 1.9932115469097952317183733366608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.033
y[1] (analytic) = -10.033054509944446005773014654669
y[1] (numeric) = -10.033054509944446005773014654667
absolute error = 2e-30
relative error = 1.9934108780308761560202205143130e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.386e+09
Order of pole = 5.957e+15
TOP MAIN SOLVE Loop
x[1] = -0.032
y[1] (analytic) = -10.032051254657051976946567691895
y[1] (numeric) = -10.032051254657051976946567691893
absolute error = 2e-30
relative error = 1.9936102290860658772425865746287e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.695e+09
Order of pole = 9.744e+15
TOP MAIN SOLVE Loop
x[1] = -0.031
y[1] (analytic) = -10.031048099690170578291067648596
y[1] (numeric) = -10.031048099690170578291067648594
absolute error = 2e-30
relative error = 1.9938096000773579059390299886252e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.800e+09
Order of pole = 1.016e+16
TOP MAIN SOLVE Loop
x[1] = -0.03
y[1] (analytic) = -10.030045045033770260129340913489
y[1] (numeric) = -10.030045045033770260129340913487
absolute error = 2e-30
relative error = 1.9940089910067459520241324681951e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.029
y[1] (analytic) = -10.029042090677820475889025516152
y[1] (numeric) = -10.02904209067782047588902551615
absolute error = 2e-30
relative error = 1.9942084018762239247934360652681e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.987e+09
Order of pole = 3.662e+15
TOP MAIN SOLVE Loop
x[1] = -0.028
y[1] (analytic) = -10.028039236612291682002265661212
y[1] (numeric) = -10.02803923661229168200226566121
absolute error = 2e-30
relative error = 1.9944078326877859329433822647834e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.027
y[1] (analytic) = -10.027036482827155337805416292586
y[1] (numeric) = -10.027036482827155337805416292584
absolute error = 2e-30
relative error = 1.9946072834434262845912530716709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.648e+09
Order of pole = 2.227e+15
TOP MAIN SOLVE Loop
memory used=1316.1MB, alloc=4.6MB, time=58.34
x[1] = -0.026
y[1] (analytic) = -10.02603382931238390543875768676
y[1] (numeric) = -10.026033829312383905438757686758
absolute error = 2e-30
relative error = 1.9948067541451394872951140920399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.959e+09
Order of pole = 3.776e+15
TOP MAIN SOLVE Loop
x[1] = -0.025
y[1] (analytic) = -10.025031276057950849746220074108
y[1] (numeric) = -10.025031276057950849746220074106
absolute error = 2e-30
relative error = 1.9950062447949202480737596087775e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.024
y[1] (analytic) = -10.024028823053830638175118287248
y[1] (numeric) = -10.024028823053830638175118287247
absolute error = 1e-30
relative error = 9.9760287769738173671332982587605e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.529e+09
Order of pole = 6.848e+15
TOP MAIN SOLVE Loop
x[1] = -0.023
y[1] (analytic) = -10.023026470289998740675896435433
y[1] (numeric) = -10.023026470289998740675896435432
absolute error = 1e-30
relative error = 9.9770264297333213467695453141255e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.022
y[1] (analytic) = -10.022024217756431629601882603969
y[1] (numeric) = -10.022024217756431629601882603968
absolute error = 1e-30
relative error = 9.9780241822630897068808927793439e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.021
y[1] (analytic) = -10.021022065443106779609053577666
y[1] (numeric) = -10.021022065443106779609053577665
absolute error = 1e-30
relative error = 9.9790220345730999727733388599474e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.458e+09
Order of pole = 5.491e+15
TOP MAIN SOLVE Loop
x[1] = -0.02
y[1] (analytic) = -10.020020013340002667555809587316
y[1] (numeric) = -10.020020013340002667555809587315
absolute error = 1e-30
relative error = 9.9800199866733306675553016507792e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.933e+09
Order of pole = 1.739e+16
TOP MAIN SOLVE Loop
x[1] = -0.019
y[1] (analytic) = -10.01901806143709877240275907819
y[1] (numeric) = -10.019018061437098772402759078189
absolute error = 1e-30
relative error = 9.9810180385737613122374043671650e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.018
y[1] (analytic) = -10.018016209724375575112513499565
y[1] (numeric) = -10.018016209724375575112513499564
absolute error = 1e-30
relative error = 9.9820161902843724258322705550975e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.017
y[1] (analytic) = -10.017014458191814558549492114263
y[1] (numeric) = -10.017014458191814558549492114262
absolute error = 1e-30
relative error = 9.9830144418151455254543292814501e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.016
y[1] (analytic) = -10.016012806829398207379736827213
y[1] (numeric) = -10.016012806829398207379736827212
absolute error = 1e-30
relative error = 9.9840127931760631264196303052025e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.797e+09
Order of pole = 2.981e+15
TOP MAIN SOLVE Loop
x[1] = -0.015
y[1] (analytic) = -10.015011255627110007970737032027
y[1] (numeric) = -10.015011255627110007970737032026
absolute error = 1e-30
relative error = 9.9850112443771087423456692306858e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.014
y[1] (analytic) = -10.014009804574934448291264474594
y[1] (numeric) = -10.014009804574934448291264474593
absolute error = 1e-30
relative error = 9.9860097954282668852512226438375e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.961e+09
Order of pole = 7.871e+15
TOP MAIN SOLVE Loop
x[1] = -0.013
y[1] (analytic) = -10.013008453662857017811218132682
y[1] (numeric) = -10.01300845366285701781121813268
absolute error = 2e-30
relative error = 1.9974016892679046131312386464951e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.012
y[1] (analytic) = -10.012007202880864207401479110552
y[1] (numeric) = -10.012007202880864207401479110551
absolute error = 1e-30
relative error = 9.9880071971208637926814648915808e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=1319.9MB, alloc=4.6MB, time=58.52
TOP MAIN SOLVE Loop
x[1] = -0.011
y[1] (analytic) = -10.01100605221894350923377554759
y[1] (numeric) = -10.011006052218943509233775547588
absolute error = 2e-30
relative error = 1.9978012095564553148297535629169e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.01
y[1] (analytic) = -10.010005001667083416680557539931
y[1] (numeric) = -10.010005001667083416680557539929
absolute error = 2e-30
relative error = 1.9980009996667499833361107143352e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.009
y[1] (analytic) = -10.009004051215273424214882074109
y[1] (numeric) = -10.009004051215273424214882074107
absolute error = 2e-30
relative error = 1.9982008097570546651599760352209e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.008
y[1] (analytic) = -10.008003200853504027310307971699
y[1] (numeric) = -10.008003200853504027310307971697
absolute error = 2e-30
relative error = 1.9984006398293674612060614278991e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.007
y[1] (analytic) = -10.007002450571766722340800843971
y[1] (numeric) = -10.007002450571766722340800843969
absolute error = 2e-30
relative error = 1.9986004898856866721991601034337e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.048e+08
Order of pole = 1.259e+15
TOP MAIN SOLVE Loop
x[1] = -0.006
y[1] (analytic) = -10.006001800360054006480648055547
y[1] (numeric) = -10.006001800360054006480648055545
absolute error = 2e-30
relative error = 1.9988003599280107987041295888923e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.973e+09
Order of pole = 3.601e+15
TOP MAIN SOLVE Loop
x[1] = -0.005
y[1] (analytic) = -10.005001250208359377604383696057
y[1] (numeric) = -10.005001250208359377604383696055
absolute error = 2e-30
relative error = 1.9990002499583385411458767330112e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.004
y[1] (analytic) = -10.004000800106677334186723558806
y[1] (numeric) = -10.004000800106677334186723558804
absolute error = 2e-30
relative error = 1.9992001599786687998293447104611e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.872e+09
Order of pole = 5.118e+15
TOP MAIN SOLVE Loop
x[1] = -0.003
y[1] (analytic) = -10.003000450045003375202510125434
y[1] (numeric) = -10.003000450045003375202510125431
absolute error = 3e-30
relative error = 2.9991001349865010124392530373698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.002
y[1] (analytic) = -10.002000200013334000026667555581
y[1] (numeric) = -10.002000200013334000026667555578
absolute error = 3e-30
relative error = 2.9994000599960001999920002666590e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = -0.001
y[1] (analytic) = -10.001000050001666708334166680556
y[1] (numeric) = -10.001000050001666708334166680553
absolute error = 3e-30
relative error = 2.9997000149995000124997500041665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0
y[1] (analytic) = -10
y[1] (numeric) = -9.9999999999999999999999999999972
absolute error = 2.8e-30
relative error = 2.8000000000000000000000000000000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.001
y[1] (analytic) = -9.9990000499983333749991666805556
y[1] (numeric) = -9.9990000499983333749991666805526
absolute error = 3.0e-30
relative error = 3.0003000150005000125002500041667e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.002
y[1] (analytic) = -9.9980001999866673333066675555297
y[1] (numeric) = -9.9980001999866673333066675555274
absolute error = 2.3e-30
relative error = 2.3004600460030668200061335377837e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1323.7MB, alloc=4.6MB, time=58.69
x[1] = 0.003
y[1] (analytic) = -9.9970004499550033747975101245662
y[1] (numeric) = -9.9970004499550033747975101245633
absolute error = 2.9e-30
relative error = 2.9008701305130509788087279363758e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.281e+09
Order of pole = 5.751e+15
TOP MAIN SOLVE Loop
x[1] = 0.004
y[1] (analytic) = -9.9960007998933439991467235523052
y[1] (numeric) = -9.9960007998933439991467235523021
absolute error = 3.1e-30
relative error = 3.1012402480330699735978843032299e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.005
y[1] (analytic) = -9.9950012497916927057293836650556
y[1] (numeric) = -9.9950012497916927057293836650527
absolute error = 2.9e-30
relative error = 2.9014503625604242195052712718567e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.919e+09
Order of pole = 4.544e+16
TOP MAIN SOLVE Loop
x[1] = 0.006
y[1] (analytic) = -9.9940017996400539935206479444616
y[1] (numeric) = -9.9940017996400539935206479444585
absolute error = 3.1e-30
relative error = 3.1018605581116167420090008972195e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.312e+09
Order of pole = 1.044e+16
TOP MAIN SOLVE Loop
x[1] = 0.007
y[1] (analytic) = -9.9930024494284333609958005171683
y[1] (numeric) = -9.9930024494284333609958005171657
absolute error = 2.6e-30
relative error = 2.6018206371486593478086082194326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 3.429e+15
TOP MAIN SOLVE Loop
x[1] = 0.008
y[1] (analytic) = -9.9920031991468373060303071394956
y[1] (numeric) = -9.9920031991468373060303071394928
absolute error = 2.8e-30
relative error = 2.8022408962389811276468862320756e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.518e+09
Order of pole = 2.465e+15
TOP MAIN SOLVE Loop
x[1] = 0.009
y[1] (analytic) = -9.9910040487852733257998801761057
y[1] (numeric) = -9.9910040487852733257998801761022
absolute error = 3.5e-30
relative error = 3.5031514179253456984752087259377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.608e+09
Order of pole = 7.649e+15
TOP MAIN SOLVE Loop
x[1] = 0.01
y[1] (analytic) = -9.9900049983337499166805535716767
y[1] (numeric) = -9.9900049983337499166805535716738
absolute error = 2.9e-30
relative error = 2.9029014504834541908373616865798e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.551e+09
Order of pole = 6.679e+15
TOP MAIN SOLVE Loop
x[1] = 0.011
y[1] (analytic) = -9.9890060477822765741487678145846
y[1] (numeric) = -9.9890060477822765741487678145822
absolute error = 2.4e-30
relative error = 2.4026414525325464422161061314216e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.274e+09
Order of pole = 2.793e+15
TOP MAIN SOLVE Loop
x[1] = 0.012
y[1] (analytic) = -9.9880071971208637926814648915808
y[1] (numeric) = -9.9880071971208637926814648915778
absolute error = 3.0e-30
relative error = 3.0036021608642592622204437331656e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.035e+09
Order of pole = 3.944e+15
TOP MAIN SOLVE Loop
x[1] = 0.013
y[1] (analytic) = -9.9870084463395230656561932324759
y[1] (numeric) = -9.9870084463395230656561932324731
absolute error = 2.8e-30
relative error = 2.8036423670255999649871410771508e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.014
y[1] (analytic) = -9.9860097954282668852512226438369
y[1] (numeric) = -9.9860097954282668852512226438347
absolute error = 2.2e-30
relative error = 2.2030821570064855786240781844108e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.153e+09
Order of pole = 3.735e+15
TOP MAIN SOLVE Loop
x[1] = 0.015
y[1] (analytic) = -9.9850112443771087423456692306856
y[1] (numeric) = -9.985011244377108742345669230683
absolute error = 2.6e-30
relative error = 2.6039029264630486020723916283271e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.371e+09
Order of pole = 1.918e+15
TOP MAIN SOLVE Loop
x[1] = 0.016
y[1] (analytic) = -9.984012793176063126419630305203
y[1] (numeric) = -9.9840127931760631264196303052
absolute error = 3.0e-30
relative error = 3.0048038420488194622139210481638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.462e+09
Order of pole = 6.252e+15
TOP MAIN SOLVE Loop
x[1] = 0.017
y[1] (analytic) = -9.9830144418151455254543292814501
y[1] (numeric) = -9.9830144418151455254543292814472
absolute error = 2.9e-30
relative error = 2.9049341928756262219793527131363e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1327.5MB, alloc=4.6MB, time=58.86
TOP MAIN SOLVE Loop
x[1] = 0.018
y[1] (analytic) = -9.9820161902843724258322705550972
y[1] (numeric) = -9.9820161902843724258322705550945
absolute error = 2.7e-30
relative error = 2.7048643766255814052803786448826e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.019
y[1] (analytic) = -9.981018038573761312237404367165
y[1] (numeric) = -9.9810180385737613122374043671621
absolute error = 2.9e-30
relative error = 2.9055152378167586439968001326751e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.02
y[1] (analytic) = -9.9800199866733306675553016507795
y[1] (numeric) = -9.9800199866733306675553016507768
absolute error = 2.7e-30
relative error = 2.7054054036018007202400685885752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.021
y[1] (analytic) = -9.9790220345730999727733388599476
y[1] (numeric) = -9.9790220345730999727733388599446
absolute error = 3.0e-30
relative error = 3.0063066196329320338827160732997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.022
y[1] (analytic) = -9.9780241822630897068808927793438
y[1] (numeric) = -9.9780241822630897068808927793411
absolute error = 2.7e-30
relative error = 2.7059465387942365399925083030717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.023
y[1] (analytic) = -9.9770264297333213467695453141246
y[1] (numeric) = -9.9770264297333213467695453141223
absolute error = 2.3e-30
relative error = 2.3052960881666997103554561801498e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.214e+09
Order of pole = 1.828e+15
TOP MAIN SOLVE Loop
x[1] = 0.024
y[1] (analytic) = -9.9760287769738173671332982587598
y[1] (numeric) = -9.9760287769738173671332982587573
absolute error = 2.5e-30
relative error = 2.5060072057634576595437795718122e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.025
y[1] (analytic) = -9.9750312239746012403687980438875
y[1] (numeric) = -9.9750312239746012403687980438849
absolute error = 2.6e-30
relative error = 2.6065081317750672209340172192681e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.026
y[1] (analytic) = -9.9740337707256974364755704602003
y[1] (numeric) = -9.9740337707256974364755704601973
absolute error = 3.0e-30
relative error = 3.0078101487937151716316273060278e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.027
y[1] (analytic) = -9.9730364172171314229562653583547
y[1] (numeric) = -9.9730364172171314229562653583519
absolute error = 2.8e-30
relative error = 2.8075702151916034945855165619240e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.028
y[1] (analytic) = -9.9720391634389296647169113239179
y[1] (numeric) = -9.9720391634389296647169113239148
absolute error = 3.1e-30
relative error = 3.1086921633498104214207023549755e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.029
y[1] (analytic) = -9.9710420093811196239671803263413
y[1] (numeric) = -9.971042009381119623967180326338
absolute error = 3.3e-30
relative error = 3.3095838899236807570433784203298e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.03
y[1] (analytic) = -9.9700449550337297601206623409758
y[1] (numeric) = -9.970044955033729760120662340973
absolute error = 2.8e-30
relative error = 2.8084126126094556728362154557769e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.031
y[1] (analytic) = -9.9690480003867895296951499431266
y[1] (numeric) = -9.9690480003867895296951499431236
absolute error = 3.0e-30
relative error = 3.0093144299070511734873202945786e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.667e+09
Order of pole = 1.934e+15
TOP MAIN SOLVE Loop
memory used=1331.3MB, alloc=4.6MB, time=59.03
x[1] = 0.032
y[1] (analytic) = -9.9680511454303293862129328731436
y[1] (numeric) = -9.9680511454303293862129328731407
absolute error = 2.9e-30
relative error = 2.9092948638505450733145046306495e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.488e+09
Order of pole = 5.742e+15
TOP MAIN SOLVE Loop
x[1] = 0.033
y[1] (analytic) = -9.9670543901543807801011025715651
y[1] (numeric) = -9.9670543901543807801011025715623
absolute error = 2.8e-30
relative error = 2.8092552627844448816164441033073e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.034
y[1] (analytic) = -9.9660577345489761585918666833031
y[1] (numeric) = -9.966057734548976158591866683301
absolute error = 2.1e-30
relative error = 2.1071521517681008957070689500419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.035
y[1] (analytic) = -9.9650611786041489656228735298866
y[1] (numeric) = -9.9650611786041489656228735298833
absolute error = 3.3e-30
relative error = 3.3115702361018980456952236504101e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.036
y[1] (analytic) = -9.9640647223099336417375465487453
y[1] (numeric) = -9.964064722309933641737546548743
absolute error = 2.3e-30
relative error = 2.3082949219009079163075879923172e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.959e+09
Order of pole = 2.743e+15
TOP MAIN SOLVE Loop
x[1] = 0.037
y[1] (analytic) = -9.963068365656365623985428698575
y[1] (numeric) = -9.9630683656563656239854286985722
absolute error = 2.8e-30
relative error = 2.8103791896599480685730680239545e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.038
y[1] (analytic) = -9.962072108633481345822536829736
y[1] (numeric) = -9.9620721086334813458225368297339
absolute error = 2.1e-30
relative error = 2.1079951812234588149410673680396e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.039
y[1] (analytic) = -9.9610759512313182370117260187415
y[1] (numeric) = -9.9610759512313182370117260187391
absolute error = 2.4e-30
relative error = 2.4093782757507524665754838669427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+09
Order of pole = 4.611e+15
TOP MAIN SOLVE Loop
x[1] = 0.04
y[1] (analytic) = -9.9600798934399147235230638657955
y[1] (numeric) = -9.9600798934399147235230638657922
absolute error = 3.3e-30
relative error = 3.3132264352352281787840663185751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.181e+09
Order of pole = 3.370e+15
TOP MAIN SOLVE Loop
x[1] = 0.041
y[1] (analytic) = -9.9590839352493102274342147544113
y[1] (numeric) = -9.9590839352493102274342147544088
absolute error = 2.5e-30
relative error = 2.5102710412465424969616245536178e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.462e+09
Order of pole = 1.308e+15
TOP MAIN SOLVE Loop
x[1] = 0.042
y[1] (analytic) = -9.9580880766495451668308340721111
y[1] (numeric) = -9.9580880766495451668308340721092
absolute error = 1.9e-30
relative error = 1.9079967814858549672720404118160e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.043
y[1] (analytic) = -9.9570923176306609557069723911947
y[1] (numeric) = -9.9570923176306609557069723911922
absolute error = 2.5e-30
relative error = 2.5107731456635598258049592367781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.044
y[1] (analytic) = -9.9560966581827000038654896085953
y[1] (numeric) = -9.9560966581827000038654896085924
absolute error = 2.9e-30
relative error = 2.9127881132175960439993342839921e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.905e+09
Order of pole = 7.562e+15
TOP MAIN SOLVE Loop
x[1] = 0.045
y[1] (analytic) = -9.9551010982957057168184790438277
y[1] (numeric) = -9.9551010982957057168184790438258
absolute error = 1.9e-30
relative error = 1.9085692663887425201299345167647e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.046
y[1] (analytic) = -9.9541056379597224956877014940303
y[1] (numeric) = -9.9541056379597224956877014940279
absolute error = 2.4e-30
relative error = 2.4110654309792157841969548143100e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1335.1MB, alloc=4.6MB, time=59.20
TOP MAIN SOLVE Loop
x[1] = 0.047
y[1] (analytic) = -9.9531102771647957371050292450908
y[1] (numeric) = -9.9531102771647957371050292450884
absolute error = 2.4e-30
relative error = 2.4113065495780427149562568546217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.048
y[1] (analytic) = -9.9521150159009718331129000378887
y[1] (numeric) = -9.9521150159009718331129000378866
absolute error = 2.1e-30
relative error = 2.1101042307536932663914313854680e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.531e+09
Order of pole = 2.376e+15
TOP MAIN SOLVE Loop
x[1] = 0.049
y[1] (analytic) = -9.9511198541582981710647809886363
y[1] (numeric) = -9.9511198541582981710647809886334
absolute error = 2.9e-30
relative error = 2.9142448714334096660571859933373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.150e+09
Order of pole = 5.264e+15
TOP MAIN SOLVE Loop
x[1] = 0.05
y[1] (analytic) = -9.950124791926823133525642462325
y[1] (numeric) = -9.9501247919268231335256424623225
absolute error = 2.5e-30
relative error = 2.5125313021485026584589156028102e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.215e+09
Order of pole = 7.483e+14
TOP MAIN SOLVE Loop
x[1] = 0.051
y[1] (analytic) = -9.9491298291965960981724418982998
y[1] (numeric) = -9.9491298291965960981724418982974
absolute error = 2.4e-30
relative error = 2.4122712651281210737472537700721e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.647e+09
Order of pole = 5.017e+15
TOP MAIN SOLVE Loop
x[1] = 0.052
y[1] (analytic) = -9.948134965957667437694617586941
y[1] (numeric) = -9.9481349659576674376946175869382
absolute error = 2.8e-30
relative error = 2.8145979217024576445503231564129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.053
y[1] (analytic) = -9.9471402022000885196945923964757
y[1] (numeric) = -9.9471402022000885196945923964728
absolute error = 2.9e-30
relative error = 2.9154108025526611320015668598428e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.175e+09
Order of pole = 1.057e+16
TOP MAIN SOLVE Loop
x[1] = 0.054
y[1] (analytic) = -9.9461455379139117065882874489213
y[1] (numeric) = -9.9461455379139117065882874489183
absolute error = 3.0e-30
relative error = 3.0162438188384030946478821575628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.016e+09
Order of pole = 8.953e+15
TOP MAIN SOLVE Loop
x[1] = 0.055
y[1] (analytic) = -9.9451509730891903555056457441597
y[1] (numeric) = -9.9451509730891903555056457441574
absolute error = 2.3e-30
relative error = 2.3126848513648733742490010017212e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.056
y[1] (analytic) = -9.9441565077159788181911657311573
y[1] (numeric) = -9.944156507715978818191165731155
absolute error = 2.3e-30
relative error = 2.3129161314138195755223998595988e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.356e+09
Order of pole = 1.840e+15
TOP MAIN SOLVE Loop
x[1] = 0.057
y[1] (analytic) = -9.9431621417843324409044448253231
y[1] (numeric) = -9.9431621417843324409044448253201
absolute error = 3.0e-30
relative error = 3.0171488277286005785325594446610e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.668e+09
Order of pole = 2.549e+15
TOP MAIN SOLVE Loop
x[1] = 0.058
y[1] (analytic) = -9.9421678752843075643207328710215
y[1] (numeric) = -9.942167875284307564320732871019
absolute error = 2.5e-30
relative error = 2.5145421314146837066192293684668e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.842e+09
Order of pole = 2.410e+15
TOP MAIN SOLVE Loop
x[1] = 0.059
y[1] (analytic) = -9.9411737082059615234314955482472
y[1] (numeric) = -9.9411737082059615234314955482449
absolute error = 2.3e-30
relative error = 2.3136101103448785382643329119077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.06
y[1] (analytic) = -9.9401796405393526474449877224518
y[1] (numeric) = -9.9401796405393526474449877224498
absolute error = 2.0e-30
relative error = 2.0120360721081297297111690841477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1339.0MB, alloc=4.6MB, time=59.37
x[1] = 0.061
y[1] (analytic) = -9.9391856722745402596868367365467
y[1] (numeric) = -9.9391856722745402596868367365441
absolute error = 2.6e-30
relative error = 2.6159084715086131262399289640633e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.062
y[1] (analytic) = -9.9381918034015846775006356440723
y[1] (numeric) = -9.9381918034015846775006356440701
absolute error = 2.2e-30
relative error = 2.2136823715225512113959825508227e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.063
y[1] (analytic) = -9.9371980339105472121485463825573
y[1] (numeric) = -9.9371980339105472121485463825551
absolute error = 2.2e-30
relative error = 2.2139037508284842804156596558758e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.064
y[1] (analytic) = -9.9362043637914901687119128860524
y[1] (numeric) = -9.9362043637914901687119128860501
absolute error = 2.3e-30
relative error = 2.3147672046495210069043491991152e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 4.078e+15
TOP MAIN SOLVE Loop
x[1] = 0.065
y[1] (analytic) = -9.9352107930344768459918841358632
y[1] (numeric) = -9.9352107930344768459918841358606
absolute error = 2.6e-30
relative error = 2.6169550441978001064011755894089e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.609e+09
Order of pole = 6.692e+15
TOP MAIN SOLVE Loop
x[1] = 0.066
y[1] (analytic) = -9.9342173216295715364100471484773
y[1] (numeric) = -9.934217321629571536410047148475
absolute error = 2.3e-30
relative error = 2.3152302043888815146930027966613e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.067
y[1] (analytic) = -9.9332239495668395259090698997005
y[1] (numeric) = -9.9332239495668395259090698996981
absolute error = 2.4e-30
relative error = 2.4161339885069815368381877648815e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.108e+09
Order of pole = 4.389e+15
TOP MAIN SOLVE Loop
x[1] = 0.068
y[1] (analytic) = -9.9322306768363470938533541839975
y[1] (numeric) = -9.9322306768363470938533541839945
absolute error = 3.0e-30
relative error = 3.0204695174836310957403625809236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.592e+09
Order of pole = 1.489e+15
TOP MAIN SOLVE Loop
x[1] = 0.069
y[1] (analytic) = -9.9312375034281615129296984080524
y[1] (numeric) = -9.9312375034281615129296984080502
absolute error = 2.2e-30
relative error = 2.2152324916613690116559125381956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.07
y[1] (analytic) = -9.9302444293323510490479703175599
y[1] (numeric) = -9.9302444293323510490479703175576
absolute error = 2.3e-30
relative error = 2.3161564817137516770326800734651e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.071
y[1] (analytic) = -9.9292514545389849612417896562345
y[1] (numeric) = -9.9292514545389849612417896562317
absolute error = 2.8e-30
relative error = 2.8199507413220244305220707177723e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.072
y[1] (analytic) = -9.9282585790381335015692207560659
y[1] (numeric) = -9.9282585790381335015692207560631
absolute error = 2.8e-30
relative error = 2.8202327504963803431154951701797e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.008e+09
Order of pole = 1.453e+16
TOP MAIN SOLVE Loop
x[1] = 0.073
y[1] (analytic) = -9.9272658028198679150134750578192
y[1] (numeric) = -9.9272658028198679150134750578164
absolute error = 2.8e-30
relative error = 2.8205147878730637841746626490459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.074
y[1] (analytic) = -9.9262731258742604393836235607808
y[1] (numeric) = -9.926273125874260439383623560779
absolute error = 1.8e-30
relative error = 1.8133694057924325819442014919946e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1342.8MB, alloc=4.6MB, time=59.54
x[1] = 0.075
y[1] (analytic) = -9.925280548191384305215319200772
y[1] (numeric) = -9.9252805481913843052153192007697
absolute error = 2.3e-30
relative error = 2.3173148495224280593865796832694e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.076
y[1] (analytic) = -9.924288069761313735671529155415
y[1] (numeric) = -9.924288069761313735671529155412
absolute error = 3.0e-30
relative error = 3.0228868599056618851329356895389e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.914e+09
Order of pole = 3.283e+15
TOP MAIN SOLVE Loop
x[1] = 0.077
y[1] (analytic) = -9.923295690574123946443277075684
y[1] (numeric) = -9.9232956905741239464432770756814
absolute error = 2.6e-30
relative error = 2.6200972752123785008657534227798e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.078
y[1] (analytic) = -9.9223034106198911456503952427352
y[1] (numeric) = -9.9223034106198911456503952427326
absolute error = 2.6e-30
relative error = 2.6203592980408228085742248906646e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.079
y[1] (analytic) = -9.921311229888692533742286649018
y[1] (numeric) = -9.9213112298886925337422866490155
absolute error = 2.5e-30
relative error = 2.5198282183392885755069730146576e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.212e+09
Order of pole = 2.421e+15
TOP MAIN SOLVE Loop
x[1] = 0.08
y[1] (analytic) = -9.9203191483706063033986970026885
y[1] (numeric) = -9.9203191483706063033986970026862
absolute error = 2.3e-30
relative error = 2.3184737966598288916957693135999e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.081
y[1] (analytic) = -9.9193271660557116394304966543246
y[1] (numeric) = -9.919327166055711639430496654322
absolute error = 2.6e-30
relative error = 2.6211455237581959685193352644010e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.398e+09
Order of pole = 2.602e+15
TOP MAIN SOLVE Loop
x[1] = 0.082
y[1] (analytic) = -9.91833528293408871868047244495
y[1] (numeric) = -9.9183352829340887186804724449474
absolute error = 2.6e-30
relative error = 2.6214076514167362754161181879456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.083
y[1] (analytic) = -9.9173434989958187099241294743816
y[1] (numeric) = -9.9173434989958187099241294743792
absolute error = 2.4e-30
relative error = 2.4200028971901721092233793551438e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.084
y[1] (analytic) = -9.9163518142309837737705027889015
y[1] (numeric) = -9.916351814230983773770502788899
absolute error = 2.5e-30
relative error = 2.5210884474794884961301121629612e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.085
y[1] (analytic) = -9.915360228629667062562978987264
y[1] (numeric) = -9.9153602286296670625629789872608
absolute error = 3.2e-30
relative error = 3.2273159282305265590909775295325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.086
y[1] (analytic) = -9.9143687421819527202801277440447
y[1] (numeric) = -9.9143687421819527202801277440422
absolute error = 2.5e-30
relative error = 2.5215927155941149627617003845865e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.087
y[1] (analytic) = -9.9133773548779258824365432493502
y[1] (numeric) = -9.9133773548779258824365432493478
absolute error = 2.4e-30
relative error = 2.4209710919750958990604769652461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.088
y[1] (analytic) = -9.9123860667076726759836955638739
y[1] (numeric) = -9.912386066707672675983695563872
absolute error = 1.9e-30
relative error = 1.9167937842750622959213897295757e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.901e+09
Order of pole = 3.418e+15
TOP MAIN SOLVE Loop
x[1] = 0.089
y[1] (analytic) = -9.9113948776612802192107918883347
y[1] (numeric) = -9.9113948776612802192107918883315
absolute error = 3.2e-30
relative error = 3.2286071128215211741369370304477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1346.6MB, alloc=4.6MB, time=59.71
x[1] = 0.09
y[1] (analytic) = -9.9104037877288366216456477462772
y[1] (numeric) = -9.9104037877288366216456477462746
absolute error = 2.6e-30
relative error = 2.6235056166120563165626832514109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.086e+09
Order of pole = 4.017e+15
TOP MAIN SOLVE Loop
x[1] = 0.091
y[1] (analytic) = -9.9094127969004309839555680792789
y[1] (numeric) = -9.9094127969004309839555680792767
absolute error = 2.2e-30
relative error = 2.2201113679391162721803358907365e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.092
y[1] (analytic) = -9.9084219051661533978482382535337
y[1] (numeric) = -9.9084219051661533978482382535309
absolute error = 2.8e-30
relative error = 2.8258788602250653380374095667299e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.076e+09
Order of pole = 5.613e+15
TOP MAIN SOLVE Loop
x[1] = 0.093
y[1] (analytic) = -9.9074311125160949459726249768446
y[1] (numeric) = -9.9074311125160949459726249768421
absolute error = 2.5e-30
relative error = 2.5233584484294224440011680835099e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.094
y[1] (analytic) = -9.9064404189403477018198871250371
y[1] (numeric) = -9.9064404189403477018198871250344
absolute error = 2.7e-30
relative error = 2.7254996606427964545401522739677e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.095
y[1] (analytic) = -9.9054498244290047296242964767823
y[1] (numeric) = -9.9054498244290047296242964767796
absolute error = 2.7e-30
relative error = 2.7257722242368132986995047427405e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.096
y[1] (analytic) = -9.9044593289721600842641683558604
y[1] (numeric) = -9.904459328972160084264168355858
absolute error = 2.4e-30
relative error = 2.4231509467453799181704522145660e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.097
y[1] (analytic) = -9.9034689325599088111628021798608
y[1] (numeric) = -9.9034689325599088111628021798585
absolute error = 2.3e-30
relative error = 2.3224185542080375143737507375370e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.098
y[1] (analytic) = -9.902478635182346946189431914332
y[1] (numeric) = -9.9024786351823469461894319143292
absolute error = 2.8e-30
relative error = 2.8275748963011421182972930607987e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.099
y[1] (analytic) = -9.9014884368295715155601864313898
y[1] (numeric) = -9.9014884368295715155601864313873
absolute error = 2.5e-30
relative error = 2.5248729177938553466779892336617e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.795e+09
Order of pole = 3.754e+15
TOP MAIN SOLVE Loop
x[1] = 0.1
y[1] (analytic) = -9.9004983374916805357390597718003
y[1] (numeric) = -9.9004983374916805357390597717978
absolute error = 2.5e-30
relative error = 2.5251254177104201438554136422572e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.648e+09
Order of pole = 2.158e+15
TOP MAIN SOLVE Loop
x[1] = 0.101
y[1] (analytic) = -9.8995083371587730133388913095335
y[1] (numeric) = -9.899508337158773013338891309531
absolute error = 2.5e-30
relative error = 2.5253779428782391391797513106745e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.772e+08
Order of pole = 1.694e+15
TOP MAIN SOLVE Loop
x[1] = 0.102
y[1] (analytic) = -9.8985184358209489450223558178112
y[1] (numeric) = -9.8985184358209489450223558178082
absolute error = 3.0e-30
relative error = 3.0307565919598051011975558822674e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.627e+09
Order of pole = 2.453e+15
TOP MAIN SOLVE Loop
x[1] = 0.103
y[1] (analytic) = -9.8975286334683093174029634356482
y[1] (numeric) = -9.8975286334683093174029634356461
absolute error = 2.1e-30
relative error = 2.1217417779413024261636363015829e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.919e+09
Order of pole = 3.093e+15
TOP MAIN SOLVE Loop
memory used=1350.4MB, alloc=4.6MB, time=59.88
x[1] = 0.104
y[1] (analytic) = -9.896538930090956106946069533912
y[1] (numeric) = -9.8965389300909561069460695339093
absolute error = 2.7e-30
relative error = 2.7282265235076331010355290176534e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.651e+09
Order of pole = 1.628e+15
TOP MAIN SOLVE Loop
x[1] = 0.105
y[1] (analytic) = -9.8955493256789922798698944798846
y[1] (numeric) = -9.8955493256789922798698944798816
absolute error = 3.0e-30
relative error = 3.0316659553350791085246895020714e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.106
y[1] (analytic) = -9.8945598202225217920465532993682
y[1] (numeric) = -9.8945598202225217920465532993654
absolute error = 2.8e-30
relative error = 2.8298378612834845045088638737375e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.107
y[1] (analytic) = -9.8935704137116495889030952353229
y[1] (numeric) = -9.8935704137116495889030952353206
absolute error = 2.3e-30
relative error = 2.3247421343586892017380272563558e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.721e+09
Order of pole = 4.286e+15
TOP MAIN SOLVE Loop
x[1] = 0.108
y[1] (analytic) = -9.892581106136481605322553202055
y[1] (numeric) = -9.8925811061364816053225532020527
absolute error = 2.3e-30
relative error = 2.3249746201962232091606594742064e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.408e+09
Order of pole = 5.496e+15
TOP MAIN SOLVE Loop
x[1] = 0.109
y[1] (analytic) = -9.8915918974871247655450031339626
y[1] (numeric) = -9.8915918974871247655450031339604
absolute error = 2.2e-30
relative error = 2.2241111671407424188802987138547e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.11
y[1] (analytic) = -9.8906027877536869830686332278568
y[1] (numeric) = -9.8906027877536869830686332278541
absolute error = 2.7e-30
relative error = 2.7298639506007428013076778457814e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.111
y[1] (analytic) = -9.8896137769262771605508230778583
y[1] (numeric) = -9.8896137769262771605508230778554
absolute error = 2.9e-30
relative error = 2.9323693173600648482017487982219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.112
y[1] (analytic) = -9.8886248649950051897092327018907
y[1] (numeric) = -9.8886248649950051897092327018884
absolute error = 2.3e-30
relative error = 2.3259047960670735235956127892529e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.657e+09
Order of pole = 2.747e+15
TOP MAIN SOLVE Loop
x[1] = 0.113
y[1] (analytic) = -9.8876360519499819512229014587769
y[1] (numeric) = -9.8876360519499819512229014587739
absolute error = 3.0e-30
relative error = 3.0340922584912067892706282082695e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.114
y[1] (analytic) = -9.88664733778131931463335685494
y[1] (numeric) = -9.8866473377813193146333568549372
absolute error = 2.8e-30
relative error = 2.8321026373621547039515766736891e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.079e+09
Order of pole = 8.289e+15
TOP MAIN SOLVE Loop
x[1] = 0.115
y[1] (analytic) = -9.8856587224791301382457332397446
y[1] (numeric) = -9.8856587224791301382457332397413
absolute error = 3.3e-30
relative error = 3.3381690513916754449859996245356e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.116
y[1] (analytic) = -9.884670206033528269029900388458
y[1] (numeric) = -9.8846702060335282690299003884557
absolute error = 2.3e-30
relative error = 2.3268353440826961706925879529822e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.117
y[1] (analytic) = -9.8836817884346285425216019718745
y[1] (numeric) = -9.8836817884346285425216019718726
absolute error = 1.9e-30
relative error = 1.9223605541644221978206101768705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.118
y[1] (analytic) = -9.8826934696725467827236039115854
y[1] (numeric) = -9.8826934696725467827236039115821
absolute error = 3.3e-30
relative error = 3.3391706523397231476758091363175e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.189e+09
Order of pole = 9.115e+15
TOP MAIN SOLVE Loop
memory used=1354.2MB, alloc=4.6MB, time=60.05
x[1] = 0.119
y[1] (analytic) = -9.8817052497373998020068526199203
y[1] (numeric) = -9.8817052497373998020068526199174
absolute error = 2.9e-30
relative error = 2.9347161514224133574938610150263e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.12
y[1] (analytic) = -9.8807171286193054010116431235845
y[1] (numeric) = -9.8807171286193054010116431235821
absolute error = 2.4e-30
relative error = 2.4289734932785866103683940293839e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.547e+09
Order of pole = 3.065e+15
TOP MAIN SOLVE Loop
x[1] = 0.121
y[1] (analytic) = -9.8797291063083823685487970699727
y[1] (numeric) = -9.8797291063083823685487970699705
absolute error = 2.2e-30
relative error = 2.2267817025420878765872660200376e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.616e+09
Order of pole = 7.099e+15
TOP MAIN SOLVE Loop
x[1] = 0.122
y[1] (analytic) = -9.8787411827947504815008506151961
y[1] (numeric) = -9.8787411827947504815008506151938
absolute error = 2.3e-30
relative error = 2.3282318642032863620860894339448e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.123
y[1] (analytic) = -9.8777533580685305047232521928252
y[1] (numeric) = -9.8777533580685305047232521928228
absolute error = 2.4e-30
relative error = 2.4297022946413085844353988081201e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.488e+09
Order of pole = 1.102e+16
TOP MAIN SOLVE Loop
x[1] = 0.124
y[1] (analytic) = -9.8767656321198441909455701623627
y[1] (numeric) = -9.8767656321198441909455701623603
absolute error = 2.4e-30
relative error = 2.4299452770196891490067875278466e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.125
y[1] (analytic) = -9.8757780049388142806727103364563
y[1] (numeric) = -9.8757780049388142806727103364543
absolute error = 2.0e-30
relative error = 2.0251569030812687533538430996292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.126
y[1] (analytic) = -9.874790476515564502086143385868
y[1] (numeric) = -9.8747904765155645020861433858649
absolute error = 3.1e-30
relative error = 3.1393071147914333418477554025518e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.276e+09
Order of pole = 3.410e+15
TOP MAIN SOLVE Loop
x[1] = 0.127
y[1] (analytic) = -9.8738030468402195709451421211999
y[1] (numeric) = -9.8738030468402195709451421211966
absolute error = 3.3e-30
relative error = 3.3421772586967436313672658608894e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.128
y[1] (analytic) = -9.8728157159029051904880286504108
y[1] (numeric) = -9.8728157159029051904880286504088
absolute error = 2.0e-30
relative error = 2.0257645412933676622322751306469e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.129
y[1] (analytic) = -9.8718284836937480513334314111188
y[1] (numeric) = -9.8718284836937480513334314111166
absolute error = 2.2e-30
relative error = 2.2285638406643230754627139660974e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.454e+09
Order of pole = 1.497e+14
TOP MAIN SOLVE Loop
x[1] = 0.13
y[1] (analytic) = -9.8708413502028758313815520766976
y[1] (numeric) = -9.8708413502028758313815520766951
absolute error = 2.5e-30
relative error = 2.5327121683995228950960470320115e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.131
y[1] (analytic) = -9.8698543154204171957154423352012
y[1] (numeric) = -9.8698543154204171957154423351987
absolute error = 2.5e-30
relative error = 2.5329654522803458186310827972072e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.132
y[1] (analytic) = -9.8688673793365017965022905401123
y[1] (numeric) = -9.8688673793365017965022905401098
absolute error = 2.5e-30
relative error = 2.5332187614908232860776221914193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.625e+09
Order of pole = 4.758e+15
TOP MAIN SOLVE Loop
memory used=1358.0MB, alloc=4.6MB, time=60.22
x[1] = 0.133
y[1] (analytic) = -9.8678805419412602728947182319305
y[1] (numeric) = -9.8678805419412602728947182319282
absolute error = 2.3e-30
relative error = 2.3307943283508093183791467352651e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.831e+09
Order of pole = 6.569e+15
TOP MAIN SOLVE Loop
x[1] = 0.134
y[1] (analytic) = -9.866893803224824250932086529618
y[1] (numeric) = -9.8668938032248242509320865296151
absolute error = 2.9e-30
relative error = 2.9391215288566143903673717006143e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.292e+09
Order of pole = 6.539e+14
TOP MAIN SOLVE Loop
x[1] = 0.135
y[1] (analytic) = -9.8659071631773263434418123909065
y[1] (numeric) = -9.8659071631773263434418123909044
absolute error = 2.1e-30
relative error = 2.1285422265454327172554608157163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.195e+09
Order of pole = 9.964e+15
TOP MAIN SOLVE Loop
x[1] = 0.136
y[1] (analytic) = -9.8649206217889001499406947404972
y[1] (numeric) = -9.8649206217889001499406947404948
absolute error = 2.4e-30
relative error = 2.4328629616127464676128123949819e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.137
y[1] (analytic) = -9.8639341790496802565362504651384
y[1] (numeric) = -9.8639341790496802565362504651356
absolute error = 2.8e-30
relative error = 2.8386239700858993772241576463826e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.138
y[1] (analytic) = -9.8629478349498022358280602746221
y[1] (numeric) = -9.8629478349498022358280602746194
absolute error = 2.7e-30
relative error = 2.7375182807237687572208624212672e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.831e+09
Order of pole = 2.334e+16
TOP MAIN SOLVE Loop
x[1] = 0.139
y[1] (analytic) = -9.8619615894794026468091244276983
y[1] (numeric) = -9.8619615894794026468091244276959
absolute error = 2.4e-30
relative error = 2.4335929299910122685944621230351e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.751e+09
Order of pole = 4.151e+15
TOP MAIN SOLVE Loop
x[1] = 0.14
y[1] (analytic) = -9.8609754426286190347672283219222
y[1] (numeric) = -9.8609754426286190347672283219196
absolute error = 2.6e-30
relative error = 2.6366559932400800977997398774638e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.141
y[1] (analytic) = -9.8599893943875899311863179464476
y[1] (numeric) = -9.8599893943875899311863179464457
absolute error = 1.9e-30
relative error = 1.9269797603245902687528149087927e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.749e+09
Order of pole = 4.426e+16
TOP MAIN SOLVE Loop
x[1] = 0.142
y[1] (analytic) = -9.8590034447464548536478851967895
y[1] (numeric) = -9.8590034447464548536478851967871
absolute error = 2.4e-30
relative error = 2.4343231173926434114424486965489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.143
y[1] (analytic) = -9.8580175936953543057323630505498
y[1] (numeric) = -9.8580175936953543057323630505473
absolute error = 2.5e-30
relative error = 2.5360068352879208264683242624752e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.466e+09
Order of pole = 5.480e+15
TOP MAIN SOLVE Loop
x[1] = 0.144
y[1] (analytic) = -9.8570318412244297769205306031447
y[1] (numeric) = -9.8570318412244297769205306031424
absolute error = 2.3e-30
relative error = 2.3333596127597539554942939892920e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.536e+09
Order of pole = 2.560e+15
TOP MAIN SOLVE Loop
x[1] = 0.145
y[1] (analytic) = -9.8560461873238237424949279625295
y[1] (numeric) = -9.8560461873238237424949279625271
absolute error = 2.4e-30
relative error = 2.4350535238833567627964514694217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.146
y[1] (analytic) = -9.8550606319836796634412810019399
y[1] (numeric) = -9.8550606319836796634412810019375
absolute error = 2.4e-30
relative error = 2.4352970414114185702897547620344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.899e+09
Order of pole = 2.916e+15
TOP MAIN SOLVE Loop
x[1] = 0.147
y[1] (analytic) = -9.8540751751941419863499359696689
y[1] (numeric) = -9.8540751751941419863499359696665
absolute error = 2.4e-30
relative error = 2.4355405832924508121913857760712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1361.8MB, alloc=4.6MB, time=60.39
TOP MAIN SOLVE Loop
x[1] = 0.148
y[1] (analytic) = -9.8530898169453561433173039548883
y[1] (numeric) = -9.8530898169453561433173039548852
absolute error = 3.1e-30
relative error = 3.1462211931414815052801912430395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.149
y[1] (analytic) = -9.8521045572274685518473152085275
y[1] (numeric) = -9.8521045572274685518473152085246
absolute error = 2.9e-30
relative error = 2.9435335193154952926112427428449e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.15
y[1] (analytic) = -9.8511193960306266147528833182355
y[1] (numeric) = -9.851119396030626614752883318233
absolute error = 2.5e-30
relative error = 2.5377826615392974481920987428912e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.151
y[1] (analytic) = -9.8501343333449787200573792364257
y[1] (numeric) = -9.850134333344978720057379236423
absolute error = 2.7e-30
relative error = 2.7410793686943706727834050639378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.152
y[1] (analytic) = -9.8491493691606742408961151604253
y[1] (numeric) = -9.8491493691606742408961151604231
absolute error = 2.2e-30
relative error = 2.2336954365709653277303082391111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+09
Order of pole = 3.466e+15
TOP MAIN SOLVE Loop
x[1] = 0.153
y[1] (analytic) = -9.8481645034678635354178382637511
y[1] (numeric) = -9.8481645034678635354178382637487
absolute error = 2.4e-30
relative error = 2.4370023461274238898159129449916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.154
y[1] (analytic) = -9.8471797362566979466862342775104
y[1] (numeric) = -9.8471797362566979466862342775076
absolute error = 2.8e-30
relative error = 2.8434537349720302967297616548681e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.155
y[1] (analytic) = -9.8461950675173298025814409209568
y[1] (numeric) = -9.8461950675173298025814409209546
absolute error = 2.2e-30
relative error = 2.2343656457282836464040808604264e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.156
y[1] (analytic) = -9.8452104972399124157015711802135
y[1] (numeric) = -9.8452104972399124157015711802109
absolute error = 2.6e-30
relative error = 2.6408780195496129446298288971122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.254e+09
Order of pole = 3.155e+15
TOP MAIN SOLVE Loop
x[1] = 0.157
y[1] (analytic) = -9.8442260254146000832642464341657
y[1] (numeric) = -9.8442260254146000832642464341634
absolute error = 2.3e-30
relative error = 2.3363949527998906808959620780578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.158
y[1] (analytic) = -9.8432416520315480870081394265605
y[1] (numeric) = -9.8432416520315480870081394265584
absolute error = 2.1e-30
relative error = 2.1334435079794883347829153652322e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.159
y[1] (analytic) = -9.8422573770809126930945270833086
y[1] (numeric) = -9.8422573770809126930945270833067
absolute error = 1.9e-30
relative error = 1.9304514474742537485764664469655e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.16
y[1] (analytic) = -9.8412732005528511520088531740168
y[1] (numeric) = -9.8412732005528511520088531740141
absolute error = 2.7e-30
relative error = 2.7435474505964560186528301134824e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.322e+09
Order of pole = 1.922e+15
TOP MAIN SOLVE Loop
x[1] = 0.161
y[1] (analytic) = -9.8402891224375216984623008167569
y[1] (numeric) = -9.840289122437521698462300816754
absolute error = 2.9e-30
relative error = 2.9470678797307998300272389890488e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.990e+09
Order of pole = 3.167e+15
TOP MAIN SOLVE Loop
memory used=1365.7MB, alloc=4.6MB, time=60.56
x[1] = 0.162
y[1] (analytic) = -9.8393051427250835512933748250997
y[1] (numeric) = -9.8393051427250835512933748250971
absolute error = 2.6e-30
relative error = 2.6424630218144721024834885619694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.958e+09
Order of pole = 3.633e+15
TOP MAIN SOLVE Loop
x[1] = 0.163
y[1] (analytic) = -9.8383212614056969133694938964164
y[1] (numeric) = -9.8383212614056969133694938964144
absolute error = 2.0e-30
relative error = 2.0328671394841608309847815141609e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.164
y[1] (analytic) = -9.8373374784695229714885926404713
y[1] (numeric) = -9.8373374784695229714885926404694
absolute error = 1.9e-30
relative error = 1.9314169145446445759415949637950e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.165
y[1] (analytic) = -9.8363537939067238962807334473185
y[1] (numeric) = -9.8363537939067238962807334473156
absolute error = 2.9e-30
relative error = 2.9482469426795610629309364234338e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.166
y[1] (analytic) = -9.8353702077074628421097281935178
y[1] (numeric) = -9.8353702077074628421097281935151
absolute error = 2.7e-30
relative error = 2.7451940730041375247818073516948e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.167
y[1] (analytic) = -9.8343867198619039469747697856969
y[1] (numeric) = -9.8343867198619039469747697856945
absolute error = 2.4e-30
relative error = 2.4404165387892140865235655586039e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.834e+09
Order of pole = 1.152e+16
TOP MAIN SOLVE Loop
x[1] = 0.168
y[1] (analytic) = -9.8334033303602123324120735404581
y[1] (numeric) = -9.8334033303602123324120735404552
absolute error = 2.9e-30
relative error = 2.9491315494467454581651697012052e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.043e+09
Order of pole = 1.810e+15
TOP MAIN SOLVE Loop
x[1] = 0.169
y[1] (analytic) = -9.8324200391925541033965283996553
y[1] (numeric) = -9.8324200391925541033965283996535
absolute error = 1.8e-30
relative error = 1.8306785031814175674083611509642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.17
y[1] (analytic) = -9.831436846349096348243357980069
y[1] (numeric) = -9.8314368463490963482433579800673
absolute error = 1.7e-30
relative error = 1.7291470479529092710182534355345e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.171
y[1] (analytic) = -9.8304537518200071385097914564696
y[1] (numeric) = -9.8304537518200071385097914564667
absolute error = 2.9e-30
relative error = 2.9500164216357712942702960623865e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.172
y[1] (analytic) = -9.8294707555954555288967442771065
y[1] (numeric) = -9.8294707555954555288967442771042
absolute error = 2.3e-30
relative error = 2.3399021749881275589415802912422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.173
y[1] (analytic) = -9.8284878576656115571505087106441
y[1] (numeric) = -9.828487857665611557150508710642
absolute error = 2.1e-30
relative error = 2.1366460745659161757286239468929e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.008e+09
Order of pole = 3.321e+15
TOP MAIN SOLVE Loop
x[1] = 0.174
y[1] (analytic) = -9.8275050580206462439644542235361
y[1] (numeric) = -9.827505058020646243964454223533
absolute error = 3.1e-30
relative error = 3.1544120116936065218804763469145e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.175
y[1] (analytic) = -9.8265223566507315928807376868754
y[1] (numeric) = -9.8265223566507315928807376868726
absolute error = 2.8e-30
relative error = 2.8494312620221331388848230555711e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.941e+09
Order of pole = 8.150e+15
TOP MAIN SOLVE Loop
x[1] = 0.176
y[1] (analytic) = -9.825539753546040590192023411741
y[1] (numeric) = -9.8255397535460405901920234117382
absolute error = 2.8e-30
relative error = 2.8497162193959665793925819694789e-29 %
Correct digits = 30
h = 0.001
memory used=1369.5MB, alloc=4.6MB, time=60.73
Complex estimate of poles used for equation 1
Radius of convergence = 3.485e+09
Order of pole = 1.378e+16
TOP MAIN SOLVE Loop
x[1] = 0.177
y[1] (analytic) = -9.8245572486967472048432130120364
y[1] (numeric) = -9.8245572486967472048432130120342
absolute error = 2.2e-30
relative error = 2.2392866612811846152631471653913e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.431e+09
Order of pole = 3.480e+15
TOP MAIN SOLVE Loop
x[1] = 0.178
y[1] (analytic) = -9.8235748420930263883331850938613
y[1] (numeric) = -9.823574842093026388333185093859
absolute error = 2.3e-30
relative error = 2.3413065375597610486276316249628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.825e+09
Order of pole = 3.121e+15
TOP MAIN SOLVE Loop
x[1] = 0.179
y[1] (analytic) = -9.8225925337250540746165447704138
y[1] (numeric) = -9.8225925337250540746165447704119
absolute error = 1.9e-30
relative error = 1.9343162138473199504704684170121e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.699e+09
Order of pole = 2.559e+15
TOP MAIN SOLVE Loop
x[1] = 0.18
y[1] (analytic) = -9.8216103235830071800053830014598
y[1] (numeric) = -9.8216103235830071800053830014574
absolute error = 2.4e-30
relative error = 2.4435911433355050262706128710729e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.181
y[1] (analytic) = -9.8206282116570636030710457563662
y[1] (numeric) = -9.820628211657063603071045756364
absolute error = 2.2e-30
relative error = 2.2401825551125181047545581826793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.182
y[1] (analytic) = -9.8196461979374022245459129997389
y[1] (numeric) = -9.8196461979374022245459129997361
absolute error = 2.8e-30
relative error = 2.8514265621791288248268421320119e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.183
y[1] (analytic) = -9.8186642824142029072251874986579
y[1] (numeric) = -9.8186642824142029072251874986558
absolute error = 2.1e-30
relative error = 2.1387837893197160986848853203130e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.728e+09
Order of pole = 2.813e+15
TOP MAIN SOLVE Loop
x[1] = 0.184
y[1] (analytic) = -9.8176824650776464958686934505551
y[1] (numeric) = -9.8176824650776464958686934505532
absolute error = 1.9e-30
relative error = 1.9352836137840736336014270140960e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.442e+09
Order of pole = 1.499e+15
TOP MAIN SOLVE Loop
x[1] = 0.185
y[1] (analytic) = -9.8167007459179148171026849307253
y[1] (numeric) = -9.8167007459179148171026849307225
absolute error = 2.8e-30
relative error = 2.8522821184748102434791023921044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.615e+09
Order of pole = 1.857e+15
TOP MAIN SOLVE Loop
x[1] = 0.186
y[1] (analytic) = -9.8157191249251906793216641585049
y[1] (numeric) = -9.8157191249251906793216641585033
absolute error = 1.6e-30
relative error = 1.6300384919705964052087583862266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.187
y[1] (analytic) = -9.8147376020896578725902095811455
y[1] (numeric) = -9.8147376020896578725902095811432
absolute error = 2.3e-30
relative error = 2.3434146619572453065783152095263e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.967e+09
Order of pole = 4.159e+15
TOP MAIN SOLVE Loop
x[1] = 0.188
y[1] (analytic) = -9.8137561774015011685448137743647
y[1] (numeric) = -9.8137561774015011685448137743622
absolute error = 2.5e-30
relative error = 2.5474445816748966519238574211467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.189
y[1] (analytic) = -9.8127748508509063202957311586386
y[1] (numeric) = -9.8127748508509063202957311586356
absolute error = 3.0e-30
relative error = 3.0572392066448539616100523162184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.19
y[1] (analytic) = -9.8117936224280600623288355302174
y[1] (numeric) = -9.8117936224280600623288355302149
absolute error = 2.5e-30
relative error = 2.5479541215435200273641739503009e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.058e+10
Order of pole = 1.297e+17
TOP MAIN SOLVE Loop
memory used=1373.3MB, alloc=4.6MB, time=60.90
x[1] = 0.191
y[1] (analytic) = -9.8108124921231501104074874059068
y[1] (numeric) = -9.8108124921231501104074874059047
absolute error = 2.1e-30
relative error = 2.1404955009445305116460227017615e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.055e+09
Order of pole = 3.470e+13
TOP MAIN SOLVE Loop
x[1] = 0.192
y[1] (analytic) = -9.8098314599263651614744111806167
y[1] (numeric) = -9.8098314599263651614744111806145
absolute error = 2.2e-30
relative error = 2.2426481117306715717598072448591e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.130e+09
Order of pole = 4.599e+15
TOP MAIN SOLVE Loop
x[1] = 0.193
y[1] (analytic) = -9.808850525827894893553582096707
y[1] (numeric) = -9.8088505258278948935535820967043
absolute error = 2.7e-30
relative error = 2.7526161122453360228729525414751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.542e+09
Order of pole = 2.161e+15
TOP MAIN SOLVE Loop
x[1] = 0.194
y[1] (analytic) = -9.8078696898179299656521230241444
y[1] (numeric) = -9.8078696898179299656521230241426
absolute error = 1.8e-30
relative error = 1.8352609250800665990156160199685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.348e+09
Order of pole = 1.683e+15
TOP MAIN SOLVE Loop
x[1] = 0.195
y[1] (analytic) = -9.8068889518866620176622110504973
y[1] (numeric) = -9.8068889518866620176622110504956
absolute error = 1.7e-30
relative error = 1.7334753236631192757913390100670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.487e+09
Order of pole = 7.733e+15
TOP MAIN SOLVE Loop
x[1] = 0.196
y[1] (analytic) = -9.8059083120242836702629938797698
y[1] (numeric) = -9.8059083120242836702629938797676
absolute error = 2.2e-30
relative error = 2.2435453504111367510500686491294e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.197
y[1] (analytic) = -9.8049277702209885248225160391128
y[1] (numeric) = -9.8049277702209885248225160391105
absolute error = 2.3e-30
relative error = 2.3457592487172003026430466407953e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.807e+09
Order of pole = 2.421e+15
TOP MAIN SOLVE Loop
x[1] = 0.198
y[1] (analytic) = -9.8039473264669711632996548924252
y[1] (numeric) = -9.8039473264669711632996548924227
absolute error = 2.5e-30
relative error = 2.5499933004035426477264032734516e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.199
y[1] (analytic) = -9.802966980752427148146066459858
y[1] (numeric) = -9.8029669807524271481460664598561
absolute error = 1.9e-30
relative error = 1.9381887174878206302732804914465e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.2
y[1] (analytic) = -9.8019867330675530222081410422531
y[1] (numeric) = -9.8019867330675530222081410422508
absolute error = 2.3e-30
relative error = 2.3464630820615383633683310171112e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.392e+09
Order of pole = 2.925e+15
TOP MAIN SOLVE Loop
x[1] = 0.201
y[1] (analytic) = -9.8010065834025463086289686495196
y[1] (numeric) = -9.8010065834025463086289686495176
absolute error = 2.0e-30
relative error = 2.0406067305238704473650680932355e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.042e+09
Order of pole = 6.387e+15
TOP MAIN SOLVE Loop
x[1] = 0.202
y[1] (analytic) = -9.8000265317476055107503142319893
y[1] (numeric) = -9.800026531747605510750314231987
absolute error = 2.3e-30
relative error = 2.3469324216103410861516502494010e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.203
y[1] (analytic) = -9.7990465780929301120146027137468
y[1] (numeric) = -9.7990465780929301120146027137452
absolute error = 1.6e-30
relative error = 1.6328119141478646215614979058805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.771e+09
Order of pole = 1.946e+15
TOP MAIN SOLVE Loop
x[1] = 0.204
y[1] (analytic) = -9.7980667224287205758669138269792
y[1] (numeric) = -9.7980667224287205758669138269768
absolute error = 2.4e-30
relative error = 2.4494628052554166813282812796883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1377.1MB, alloc=4.6MB, time=61.07
x[1] = 0.205
y[1] (analytic) = -9.7970869647451783456569867463364
y[1] (numeric) = -9.7970869647451783456569867463337
absolute error = 2.7e-30
relative error = 2.7559212342566225661907566349926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.993e+09
Order of pole = 1.917e+15
TOP MAIN SOLVE Loop
x[1] = 0.206
y[1] (analytic) = -9.7961073050325058445412345223541
y[1] (numeric) = -9.7961073050325058445412345223511
absolute error = 3.0e-30
relative error = 3.0624409335112374793549253170785e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.505e+09
Order of pole = 2.424e+15
TOP MAIN SOLVE Loop
x[1] = 0.207
y[1] (analytic) = -9.7951277432809064753847683129327
y[1] (numeric) = -9.7951277432809064753847683129298
absolute error = 2.9e-30
relative error = 2.9606556198200602339003349818176e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.208
y[1] (analytic) = -9.7941482794805846206634314119082
y[1] (numeric) = -9.7941482794805846206634314119058
absolute error = 2.4e-30
relative error = 2.4504427863606734846595652437411e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.169e+09
Order of pole = 5.092e+15
TOP MAIN SOLVE Loop
x[1] = 0.209
y[1] (analytic) = -9.7931689136217456423658430737287
y[1] (numeric) = -9.7931689136217456423658430737269
absolute error = 1.8e-30
relative error = 1.8380158821689489258646309144620e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.391e+09
Order of pole = 1.848e+15
TOP MAIN SOLVE Loop
x[1] = 0.21
y[1] (analytic) = -9.79218964569459588189545213326
y[1] (numeric) = -9.7921896456945958818954521332576
absolute error = 2.4e-30
relative error = 2.4509329239300687669878349039259e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.213e+09
Order of pole = 2.092e+15
TOP MAIN SOLVE Loop
x[1] = 0.211
y[1] (analytic) = -9.7912104756893426599726004197342
y[1] (numeric) = -9.7912104756893426599726004197316
absolute error = 2.6e-30
relative error = 2.6554428652673294669269537395069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.212
y[1] (analytic) = -9.790231403596194276536595963876
y[1] (numeric) = -9.790231403596194276536595963874
absolute error = 2.0e-30
relative error = 2.0428526329473177777582601694624e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.987e+09
Order of pole = 4.193e+15
TOP MAIN SOLVE Loop
x[1] = 0.213
y[1] (analytic) = -9.7892524294053600106477959972146
y[1] (numeric) = -9.7892524294053600106477959972124
absolute error = 2.2e-30
relative error = 2.2473626212677377740458562132445e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.198e+09
Order of pole = 1.070e+16
TOP MAIN SOLVE Loop
x[1] = 0.214
y[1] (analytic) = -9.788273553107050120389699742602
y[1] (numeric) = -9.7882735531070501203896997425991
absolute error = 2.9e-30
relative error = 2.9627288042838415679512613222591e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.929e+09
Order of pole = 3.682e+15
TOP MAIN SOLVE Loop
x[1] = 0.215
y[1] (analytic) = -9.7872947746914758427710509949668
y[1] (numeric) = -9.7872947746914758427710509949645
absolute error = 2.3e-30
relative error = 2.3499854177759785793842766352459e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.635e+09
Order of pole = 1.932e+15
TOP MAIN SOLVE Loop
x[1] = 0.216
y[1] (analytic) = -9.7863160941488493936279504913251
y[1] (numeric) = -9.786316094148849393627950491323
absolute error = 2.1e-30
relative error = 2.1458534343230249453545356382564e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.217
y[1] (analytic) = -9.7853375114693839675259780690546
y[1] (numeric) = -9.7853375114693839675259780690523
absolute error = 2.3e-30
relative error = 2.3504554618623756011820544047705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.218
y[1] (analytic) = -9.7843590266432937376623246114698
y[1] (numeric) = -9.7843590266432937376623246114677
absolute error = 2.1e-30
relative error = 2.1462826479298195177791542405098e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.219
y[1] (analytic) = -9.7833806396607938557679337797147
y[1] (numeric) = -9.7833806396607938557679337797126
absolute error = 2.1e-30
relative error = 2.1464972869263834620977079409918e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+09
Order of pole = 2.413e+15
memory used=1380.9MB, alloc=4.6MB, time=61.24
TOP MAIN SOLVE Loop
x[1] = 0.22
y[1] (analytic) = -9.7824023505121004520096535299889
y[1] (numeric) = -9.7824023505121004520096535299862
absolute error = 2.7e-30
relative error = 2.7600582180701832345868804193140e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.316e+09
Order of pole = 2.235e+15
TOP MAIN SOLVE Loop
x[1] = 0.221
y[1] (analytic) = -9.7814241591874306348923974151326
y[1] (numeric) = -9.7814241591874306348923974151305
absolute error = 2.1e-30
relative error = 2.1469266293165766168059085478128e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.222
y[1] (analytic) = -9.7804460656770024911613156696002
y[1] (numeric) = -9.780446065677002491161315669598
absolute error = 2.2e-30
relative error = 2.2493861580818563582963536570813e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.030e+09
Order of pole = 3.785e+15
TOP MAIN SOLVE Loop
x[1] = 0.223
y[1] (analytic) = -9.7794680699710350857039760768238
y[1] (numeric) = -9.7794680699710350857039760768216
absolute error = 2.2e-30
relative error = 2.2496111079449702414071085039669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.061e+09
Order of pole = 3.267e+15
TOP MAIN SOLVE Loop
x[1] = 0.224
y[1] (analytic) = -9.778490172059748461452554618011
y[1] (numeric) = -9.7784901720597484614525546180087
absolute error = 2.3e-30
relative error = 2.3521013566816586419286125042312e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.362e+09
Order of pole = 7.077e+15
TOP MAIN SOLVE Loop
x[1] = 0.225
y[1] (analytic) = -9.7775123719333636392860359013841
y[1] (numeric) = -9.7775123719333636392860359013818
absolute error = 2.3e-30
relative error = 2.3523365785782256178944971827852e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.416e+09
Order of pole = 6.970e+15
TOP MAIN SOLVE Loop
x[1] = 0.226
y[1] (analytic) = -9.7765346695821026179324233708886
y[1] (numeric) = -9.7765346695821026179324233708863
absolute error = 2.3e-30
relative error = 2.3525718239981583992454428683036e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 3.105e+15
TOP MAIN SOLVE Loop
x[1] = 0.227
y[1] (analytic) = -9.7755570649961883738709592933918
y[1] (numeric) = -9.7755570649961883738709592933896
absolute error = 2.2e-30
relative error = 2.2505111323810351166965317635440e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.395e+09
Order of pole = 1.743e+15
TOP MAIN SOLVE Loop
x[1] = 0.228
y[1] (analytic) = -9.7745795581658448612343545233937
y[1] (numeric) = -9.7745795581658448612343545233917
absolute error = 2.0e-30
relative error = 2.0461238134065490697085676697245e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.229
y[1] (analytic) = -9.7736021490812970117110280442731
y[1] (numeric) = -9.773602149081297011711028044271
absolute error = 2.1e-30
relative error = 2.1486448578197923118500149373445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.23
y[1] (analytic) = -9.7726248377327707344473562850893
y[1] (numeric) = -9.772624837732770734447356285087
absolute error = 2.3e-30
relative error = 2.3535130409586001915245051193130e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.231
y[1] (analytic) = -9.7716476241104929159499322119652
y[1] (numeric) = -9.7716476241104929159499322119625
absolute error = 2.7e-30
relative error = 2.7630959525577236954152002844514e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.232
y[1] (analytic) = -9.7706705082046914199878341930703
y[1] (numeric) = -9.7706705082046914199878341930682
absolute error = 2.1e-30
relative error = 2.1492895479758264785055647886267e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.233
y[1] (analytic) = -9.7696934900055950874949046362349
y[1] (numeric) = -9.7696934900055950874949046362321
absolute error = 2.8e-30
relative error = 2.8660059835699066998836834698574e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1384.7MB, alloc=4.6MB, time=61.41
x[1] = 0.234
y[1] (analytic) = -9.7687165695034337364720383981995
y[1] (numeric) = -9.7687165695034337364720383981964
absolute error = 3.1e-30
relative error = 3.1733953769093539260100352440794e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.004e+09
Order of pole = 3.746e+15
TOP MAIN SOLVE Loop
x[1] = 0.235
y[1] (analytic) = -9.7677397466884381618894809645474
y[1] (numeric) = -9.767739746688438161889480964545
absolute error = 2.4e-30
relative error = 2.4570679217919101871496536473186e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.506e+09
Order of pole = 1.486e+16
TOP MAIN SOLVE Loop
x[1] = 0.236
y[1] (analytic) = -9.7667630215508401355891363993264
y[1] (numeric) = -9.7667630215508401355891363993247
absolute error = 1.7e-30
relative error = 1.7405971622828022769860625597237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.237
y[1] (analytic) = -9.765786394080872406186885063385
y[1] (numeric) = -9.7657863940808724061868850633826
absolute error = 2.4e-30
relative error = 2.4575593845209032593987570536217e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.305e+09
Order of pole = 1.758e+16
TOP MAIN SOLVE Loop
x[1] = 0.238
y[1] (analytic) = -9.7648098642687686989749111004454
y[1] (numeric) = -9.7648098642687686989749111004438
absolute error = 1.6e-30
relative error = 1.6385367684983745838666681860423e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.239
y[1] (analytic) = -9.7638334321047637158240396899539
y[1] (numeric) = -9.7638334321047637158240396899517
absolute error = 2.2e-30
relative error = 2.2532133667562493701453612192649e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.591e+09
Order of pole = 2.292e+16
TOP MAIN SOLVE Loop
x[1] = 0.24
y[1] (analytic) = -9.7628570975790931350860840656978
y[1] (numeric) = -9.7628570975790931350860840656948
absolute error = 3.0e-30
relative error = 3.0728709536718646006545347000949e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.241
y[1] (analytic) = -9.7618808606819936114962022992458
y[1] (numeric) = -9.7618808606819936114962022992436
absolute error = 2.2e-30
relative error = 2.2536640544968723898536192465955e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.242
y[1] (analytic) = -9.7609047214037027760752638472225
y[1] (numeric) = -9.7609047214037027760752638472207
absolute error = 1.8e-30
relative error = 1.8440913535944692478898669680477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.243
y[1] (analytic) = -9.7599286797344592360322258614302
y[1] (numeric) = -9.7599286797344592360322258614282
absolute error = 2.0e-30
relative error = 2.0491953021673253544775580620957e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.510e+09
Order of pole = 2.389e+15
TOP MAIN SOLVE Loop
x[1] = 0.244
y[1] (analytic) = -9.7589527356645025746665192608584
y[1] (numeric) = -9.758952735664502574666519260856
absolute error = 2.4e-30
relative error = 2.4592802783326321667261740072007e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.245
y[1] (analytic) = -9.7579768891840733512704445645976
y[1] (numeric) = -9.7579768891840733512704445645948
absolute error = 2.8e-30
relative error = 2.8694472551001561638828693889879e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.246
y[1] (analytic) = -9.75700114028341310103157748468
y[1] (numeric) = -9.7570011402834131010315774846774
absolute error = 2.6e-30
relative error = 2.6647531988752820861536704082418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.247
y[1] (analytic) = -9.7560254889527643349351842778761
y[1] (numeric) = -9.7560254889527643349351842778737
absolute error = 2.4e-30
relative error = 2.4600181730948120726540330598586e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.248
y[1] (analytic) = -9.7550499351823705396666468554644
y[1] (numeric) = -9.7550499351823705396666468554616
absolute error = 2.8e-30
relative error = 2.8703082184147261713835701359296e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1388.6MB, alloc=4.6MB, time=61.58
TOP MAIN SOLVE Loop
x[1] = 0.249
y[1] (analytic) = -9.7540744789624761775138976500027
y[1] (numeric) = -9.7540744789624761775138976499998
absolute error = 2.9e-30
relative error = 2.9731165230024652446207390026684e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.580e+09
Order of pole = 7.670e+15
TOP MAIN SOLVE Loop
x[1] = 0.25
y[1] (analytic) = -9.7530991202833266862698642381284
y[1] (numeric) = -9.7530991202833266862698642381256
absolute error = 2.8e-30
relative error = 2.8708823374684007538984588839000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.251
y[1] (analytic) = -9.7521238591351684791349237184061
y[1] (numeric) = -9.752123859135168479134923718403
absolute error = 3.1e-30
relative error = 3.1787947372060061065606452157467e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.017e+09
Order of pole = 2.661e+15
TOP MAIN SOLVE Loop
x[1] = 0.252
y[1] (analytic) = -9.7511486955082489446193668432479
y[1] (numeric) = -9.7511486955082489446193668432453
absolute error = 2.6e-30
relative error = 2.6663525305461285595098549634526e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.481e+09
Order of pole = 2.725e+15
TOP MAIN SOLVE Loop
x[1] = 0.253
y[1] (analytic) = -9.7501736293928164464458719039386
y[1] (numeric) = -9.7501736293928164464458719039365
absolute error = 2.1e-30
relative error = 2.1538077985291997997766479901504e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.254
y[1] (analytic) = -9.7491986607791203234519883677793
y[1] (numeric) = -9.7491986607791203234519883677771
absolute error = 2.2e-30
relative error = 2.2565957229393292935978736362953e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.241e+09
Order of pole = 6.710e+15
TOP MAIN SOLVE Loop
x[1] = 0.255
y[1] (analytic) = -9.7482237896574108894926302663804
y[1] (numeric) = -9.748223789657410889492630266378
absolute error = 2.4e-30
relative error = 2.4619869750490668544513163762424e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.256
y[1] (analytic) = -9.7472490160179394333425793341313
y[1] (numeric) = -9.7472490160179394333425793341287
absolute error = 2.6e-30
relative error = 2.6674192848949933926200122054550e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.257
y[1] (analytic) = -9.746274339850958218598997895866
y[1] (numeric) = -9.7462743398509582185989978958637
absolute error = 2.3e-30
relative error = 2.3598761124501365246491963520816e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.499e+09
Order of pole = 5.561e+15
TOP MAIN SOLVE Loop
x[1] = 0.258
y[1] (analytic) = -9.7452997611467204835839515027557
y[1] (numeric) = -9.745299761146720483583951502753
absolute error = 2.7e-30
relative error = 2.7705663921848346270830731842932e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.259
y[1] (analytic) = -9.7443252798954804412469413154433
y[1] (numeric) = -9.7443252798954804412469413154414
absolute error = 1.9e-30
relative error = 1.9498528070692440754634055336187e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.567e+09
Order of pole = 5.701e+15
TOP MAIN SOLVE Loop
x[1] = 0.26
y[1] (analytic) = -9.7433508960874932790674462334644
y[1] (numeric) = -9.7433508960874932790674462334625
absolute error = 1.9e-30
relative error = 1.9500478020995400188095663120656e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.261
y[1] (analytic) = -9.7423766097130151589574747699544
y[1] (numeric) = -9.742376609713015158957474769952
absolute error = 2.4e-30
relative error = 2.4634646104803966308229797492897e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.262
y[1] (analytic) = -9.7414024207623032171641266706892
y[1] (numeric) = -9.7414024207623032171641266706869
absolute error = 2.3e-30
relative error = 2.3610563455400458809799428350993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.888e+09
Order of pole = 2.752e+15
TOP MAIN SOLVE Loop
memory used=1392.4MB, alloc=4.6MB, time=61.75
x[1] = 0.263
y[1] (analytic) = -9.7404283292256155641721642764774
y[1] (numeric) = -9.740428329225615564172164276475
absolute error = 2.4e-30
relative error = 2.4639573526750697034752609805088e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.393e+09
Order of pole = 1.891e+16
TOP MAIN SOLVE Loop
x[1] = 0.264
y[1] (analytic) = -9.7394543350932112846065936279234
y[1] (numeric) = -9.7394543350932112846065936279216
absolute error = 1.8e-30
relative error = 1.8481528205479009827348228787112e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.265
y[1] (analytic) = -9.7384804383553504371352553116006
y[1] (numeric) = -9.7384804383553504371352553115983
absolute error = 2.3e-30
relative error = 2.3617647687018689945055620699464e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.731e+09
Order of pole = 3.666e+15
TOP MAIN SOLVE Loop
x[1] = 0.266
y[1] (analytic) = -9.7375066390022940543714250466425
y[1] (numeric) = -9.7375066390022940543714250466401
absolute error = 2.4e-30
relative error = 2.4646966507700417344869821879468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.267
y[1] (analytic) = -9.7365329370243041427764240108003
y[1] (numeric) = -9.7365329370243041427764240107973
absolute error = 3.0e-30
relative error = 3.0811789159487659819444283398860e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.327e+09
Order of pole = 7.204e+14
TOP MAIN SOLVE Loop
x[1] = 0.268
y[1] (analytic) = -9.7355593324116436825622389049689
y[1] (numeric) = -9.7355593324116436825622389049672
absolute error = 1.7e-30
relative error = 1.7461759945731690892017585188130e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.772e+09
Order of pole = 2.903e+15
TOP MAIN SOLVE Loop
x[1] = 0.269
y[1] (analytic) = -9.7345858251545766275941517552357
y[1] (numeric) = -9.734585825154576627594151755233
absolute error = 2.7e-30
relative error = 2.7736156920236782482817917300023e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.27
y[1] (analytic) = -9.7336124152433679052933794514378
y[1] (numeric) = -9.7336124152433679052933794514357
absolute error = 2.1e-30
relative error = 2.1574723858033277221608719998730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.271
y[1] (analytic) = -9.7326391026682834165397230213069
y[1] (numeric) = -9.7326391026682834165397230213047
absolute error = 2.2e-30
relative error = 2.2604351982977071703213106516930e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.705e+09
Order of pole = 7.195e+15
TOP MAIN SOLVE Loop
x[1] = 0.272
y[1] (analytic) = -9.7316658874195900355742266391769
y[1] (numeric) = -9.7316658874195900355742266391751
absolute error = 1.8e-30
relative error = 1.8496319343709824663915790509870e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.273
y[1] (analytic) = -9.7306927694875556099018463683198
y[1] (numeric) = -9.7306927694875556099018463683167
absolute error = 3.1e-30
relative error = 3.1857957839555285001035296293041e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 2.691e+15
TOP MAIN SOLVE Loop
x[1] = 0.274
y[1] (analytic) = -9.7297197488624489601941286359056
y[1] (numeric) = -9.7297197488624489601941286359028
absolute error = 2.8e-30
relative error = 2.8777807298379403437144680782745e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.457e+09
Order of pole = 2.172e+15
TOP MAIN SOLVE Loop
x[1] = 0.275
y[1] (analytic) = -9.7287468255345398801918984396463
y[1] (numeric) = -9.7287468255345398801918984396443
absolute error = 2.0e-30
relative error = 2.0557632302145053064651241145914e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.899e+09
Order of pole = 3.628e+15
TOP MAIN SOLVE Loop
x[1] = 0.276
y[1] (analytic) = -9.7277739994940991366079572851188
y[1] (numeric) = -9.7277739994940991366079572851169
absolute error = 1.9e-30
relative error = 1.9531703759758512666472251349363e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1396.2MB, alloc=4.6MB, time=61.92
x[1] = 0.277
y[1] (analytic) = -9.7268012707313984690297908528103
y[1] (numeric) = -9.7268012707313984690297908528081
absolute error = 2.2e-30
relative error = 2.2617918663764093631644908589240e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.278
y[1] (analytic) = -9.7258286392367105898222863939139
y[1] (numeric) = -9.7258286392367105898222863939111
absolute error = 2.8e-30
relative error = 2.8789320723830333045504848813891e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.279
y[1] (analytic) = -9.724856105000309184030459853895
y[1] (numeric) = -9.7248561050003091840304598538924
absolute error = 2.6e-30
relative error = 2.6735614099864538178179633289633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 6.524e+14
TOP MAIN SOLVE Loop
x[1] = 0.28
y[1] (analytic) = -9.7238836680124689092821927228636
y[1] (numeric) = -9.7238836680124689092821927228611
absolute error = 2.5e-30
relative error = 2.5709892110535626133080839411507e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.348e+09
Order of pole = 2.665e+15
TOP MAIN SOLVE Loop
x[1] = 0.281
y[1] (analytic) = -9.7229113282634653956909786117687
y[1] (numeric) = -9.7229113282634653956909786117664
absolute error = 2.3e-30
relative error = 2.3655466170036391310516002252292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.282
y[1] (analytic) = -9.7219390857435752457586795534544
y[1] (numeric) = -9.7219390857435752457586795534518
absolute error = 2.6e-30
relative error = 2.6743635987317451320797877580279e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.283
y[1] (analytic) = -9.7209669404430760342782920275952
y[1] (numeric) = -9.7209669404430760342782920275925
absolute error = 2.7e-30
relative error = 2.7775014734048005786101035712797e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.514e+09
Order of pole = 3.949e+15
TOP MAIN SOLVE Loop
x[1] = 0.284
y[1] (analytic) = -9.7199948923522463082367227085464
y[1] (numeric) = -9.7199948923522463082367227085444
absolute error = 2.0e-30
relative error = 2.0576142499556380401313747231737e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.513e+09
Order of pole = 6.490e+15
TOP MAIN SOLVE Loop
x[1] = 0.285
y[1] (analytic) = -9.7190229414613655867175739351343
y[1] (numeric) = -9.7190229414613655867175739351322
absolute error = 2.1e-30
relative error = 2.1607110227525001878952415888286e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.343e+10
Order of pole = 1.441e+18
TOP MAIN SOLVE Loop
x[1] = 0.286
y[1] (analytic) = -9.7180510877607143608039389014068
y[1] (numeric) = -9.7180510877607143608039389014045
absolute error = 2.3e-30
relative error = 2.3667296860547564581533207731578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.287
y[1] (analytic) = -9.7170793312405740934812065673854
y[1] (numeric) = -9.7170793312405740934812065673833
absolute error = 2.1e-30
relative error = 2.1611432081741522350663246669311e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 3.437e+15
TOP MAIN SOLVE Loop
x[1] = 0.288
y[1] (analytic) = -9.7161076718912272195398762888398
y[1] (numeric) = -9.7161076718912272195398762888376
absolute error = 2.2e-30
relative error = 2.2642812063153814093050045673074e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.511e+09
Order of pole = 7.564e+15
TOP MAIN SOLVE Loop
x[1] = 0.289
y[1] (analytic) = -9.7151361097029571454783821651088
y[1] (numeric) = -9.7151361097029571454783821651067
absolute error = 2.1e-30
relative error = 2.1615754800415328973559252884434e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.738e+09
Order of pole = 3.114e+15
TOP MAIN SOLVE Loop
x[1] = 0.29
y[1] (analytic) = -9.7141646446660482494059271040065
y[1] (numeric) = -9.7141646446660482494059271040041
absolute error = 2.4e-30
relative error = 2.4706190267403139685029450564190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.291
y[1] (analytic) = -9.7131932767707858809453266028306
y[1] (numeric) = -9.7131932767707858809453266028283
absolute error = 2.3e-30
relative error = 2.3679133467883076256613734505830e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1400.0MB, alloc=4.6MB, time=62.09
x[1] = 0.292
y[1] (analytic) = -9.7122220060074563611358622445123
y[1] (numeric) = -9.7122220060074563611358622445101
absolute error = 2.2e-30
relative error = 2.2651870999645588153931216632267e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.102e+09
Order of pole = 3.193e+16
TOP MAIN SOLVE Loop
x[1] = 0.293
y[1] (analytic) = -9.7112508323663469823361449079267
y[1] (numeric) = -9.7112508323663469823361449079243
absolute error = 2.4e-30
relative error = 2.4713603236373108855119099971832e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.949e+09
Order of pole = 5.842e+15
TOP MAIN SOLVE Loop
x[1] = 0.294
y[1] (analytic) = -9.710279755837746008126987691398
y[1] (numeric) = -9.7102797558377460081269876913952
absolute error = 2.8e-30
relative error = 2.8835420506980361615504673216446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.295
y[1] (analytic) = -9.7093087764119426732142885484259
y[1] (numeric) = -9.7093087764119426732142885484236
absolute error = 2.3e-30
relative error = 2.3688607015853509601183019855666e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.539e+09
Order of pole = 2.385e+15
TOP MAIN SOLVE Loop
x[1] = 0.296
y[1] (analytic) = -9.7083378940792271833319226346663
y[1] (numeric) = -9.7083378940792271833319226346647
absolute error = 1.6e-30
relative error = 1.6480678953044923986980520624726e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.297
y[1] (analytic) = -9.707367108829890715144644365189
y[1] (numeric) = -9.7073671088298907151446443651862
absolute error = 2.8e-30
relative error = 2.8844072430856147662925376511643e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.110e+09
Order of pole = 6.894e+15
TOP MAIN SOLVE Loop
x[1] = 0.298
y[1] (analytic) = -9.7063964206542254161509991810368
y[1] (numeric) = -9.7063964206542254161509991810348
absolute error = 2.0e-30
relative error = 2.0604969273088859212545420640380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.299
y[1] (analytic) = -9.7054258295425244045862450241429
y[1] (numeric) = -9.7054258295425244045862450241408
absolute error = 2.1e-30
relative error = 2.1637381366696671146877853892417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.3
y[1] (analytic) = -9.7044553354850817693252835195917
y[1] (numeric) = -9.7044553354850817693252835195898
absolute error = 1.9e-30
relative error = 1.9578636145116820256636359122793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.589e+09
Order of pole = 3.517e+15
TOP MAIN SOLVE Loop
x[1] = 0.301
y[1] (analytic) = -9.7034849384721925697856008642926
y[1] (numeric) = -9.7034849384721925697856008642908
absolute error = 1.8e-30
relative error = 1.8550036522068419228068034870642e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.881e+09
Order of pole = 3.362e+15
TOP MAIN SOLVE Loop
x[1] = 0.302
y[1] (analytic) = -9.7025146384941528358302184210724
y[1] (numeric) = -9.7025146384941528358302184210702
absolute error = 2.2e-30
relative error = 2.2674534200356989414908865163640e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.387e+09
Order of pole = 5.978e+15
TOP MAIN SOLVE Loop
x[1] = 0.303
y[1] (analytic) = -9.701544435541259567670653017223
y[1] (numeric) = -9.7015444355412595676706530172212
absolute error = 1.8e-30
relative error = 1.8553746900398297972030027482174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.358e+09
Order of pole = 4.799e+15
TOP MAIN SOLVE Loop
x[1] = 0.304
y[1] (analytic) = -9.7005743296038107357698869465397
y[1] (numeric) = -9.7005743296038107357698869465379
absolute error = 1.8e-30
relative error = 1.8555602367860164672277611651071e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 2.163e+15
TOP MAIN SOLVE Loop
x[1] = 0.305
y[1] (analytic) = -9.6996043206721052807453476738671
y[1] (numeric) = -9.6996043206721052807453476738646
absolute error = 2.5e-30
relative error = 2.5774247251219521119106753231188e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.051e+10
Order of pole = 1.207e+17
TOP MAIN SOLVE Loop
memory used=1403.8MB, alloc=4.6MB, time=62.26
x[1] = 0.306
y[1] (analytic) = -9.6986344087364431132718972411911
y[1] (numeric) = -9.698634408736443113271897241189
absolute error = 2.1e-30
relative error = 2.1652532836048947119772506721322e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.588e+09
Order of pole = 1.158e+15
TOP MAIN SOLVE Loop
x[1] = 0.307
y[1] (analytic) = -9.6976645937871251139848313743122
y[1] (numeric) = -9.6976645937871251139848313743101
absolute error = 2.1e-30
relative error = 2.1654698197598825040422585620057e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.340e+09
Order of pole = 4.490e+15
TOP MAIN SOLVE Loop
x[1] = 0.308
y[1] (analytic) = -9.6966948758144531333828882891124
y[1] (numeric) = -9.6966948758144531333828882891102
absolute error = 2.2e-30
relative error = 2.2688143003109765361208006310611e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.309
y[1] (analytic) = -9.6957252548087299917312671964639
y[1] (numeric) = -9.6957252548087299917312671964615
absolute error = 2.4e-30
relative error = 2.4753176651841352150904682292249e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.640e+08
Order of pole = 1.178e+15
TOP MAIN SOLVE Loop
x[1] = 0.31
y[1] (analytic) = -9.6947557307602594789646565048
y[1] (numeric) = -9.6947557307602594789646565047975
absolute error = 2.5e-30
relative error = 2.5787137597163067893655006168888e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.697e+09
Order of pole = 1.832e+15
TOP MAIN SOLVE Loop
x[1] = 0.311
y[1] (analytic) = -9.6937863036593463545902717193803
y[1] (numeric) = -9.6937863036593463545902717193787
absolute error = 1.6e-30
relative error = 1.6505418521512172895983654784785e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.288e+09
Order of pole = 1.524e+15
TOP MAIN SOLVE Loop
x[1] = 0.312
y[1] (analytic) = -9.6928169734962963475909030372863
y[1] (numeric) = -9.6928169734962963475909030372844
absolute error = 1.9e-30
relative error = 1.9602144610749324135075299405556e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.313
y[1] (analytic) = -9.6918477402614161563279726371611
y[1] (numeric) = -9.6918477402614161563279726371594
absolute error = 1.7e-30
relative error = 1.7540514931306032466276091538544e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.029e+09
Order of pole = 3.918e+15
TOP MAIN SOLVE Loop
x[1] = 0.314
y[1] (analytic) = -9.6908786039450134484446016627494
y[1] (numeric) = -9.6908786039450134484446016627477
absolute error = 1.7e-30
relative error = 1.7542269070504661218295039765538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.315
y[1] (analytic) = -9.6899095645373968607686868992456
y[1] (numeric) = -9.6899095645373968607686868992429
absolute error = 2.7e-30
relative error = 2.7864037141082440128338043936305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.899e+09
Order of pole = 3.554e+16
TOP MAIN SOLVE Loop
x[1] = 0.316
y[1] (analytic) = -9.6889406220288759992159871414881
y[1] (numeric) = -9.6889406220288759992159871414864
absolute error = 1.7e-30
relative error = 1.7545777875187534422257314998206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.317
y[1] (analytic) = -9.6879717764097614386932192530465
y[1] (numeric) = -9.6879717764097614386932192530441
absolute error = 2.4e-30
relative error = 2.4772987116292047417965102234167e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.318
y[1] (analytic) = -9.6870030276703647230011639151954
y[1] (numeric) = -9.6870030276703647230011639151931
absolute error = 2.3e-30
relative error = 2.3743153516419710257802027417920e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.319
y[1] (analytic) = -9.6860343758009983647377810648503
y[1] (numeric) = -9.6860343758009983647377810648484
absolute error = 1.9e-30
relative error = 1.9615870915623063693048118653730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.32
y[1] (analytic) = -9.6850658207919758452013350204645
y[1] (numeric) = -9.6850658207919758452013350204622
absolute error = 2.3e-30
relative error = 2.3747902622017723649209904207708e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.547e+09
Order of pole = 2.764e+15
memory used=1407.6MB, alloc=4.6MB, time=62.42
TOP MAIN SOLVE Loop
x[1] = 0.321
y[1] (analytic) = -9.6840973626336116142935292949275
y[1] (numeric) = -9.6840973626336116142935292949254
absolute error = 2.1e-30
relative error = 2.1685036006586579517482278839536e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.322
y[1] (analytic) = -9.6831290013162210904226510945061
y[1] (numeric) = -9.6831290013162210904226510945043
absolute error = 1.8e-30
relative error = 1.8589032530242313546906411053127e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.323
y[1] (analytic) = -9.6821607368301206604067255028444
y[1] (numeric) = -9.6821607368301206604067255028424
absolute error = 2.0e-30
relative error = 2.0656546140492887421129882743216e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.686e+09
Order of pole = 2.295e+15
TOP MAIN SOLVE Loop
x[1] = 0.324
y[1] (analytic) = -9.6811925691656276793766793490626
y[1] (numeric) = -9.6811925691656276793766793490604
absolute error = 2.2e-30
relative error = 2.2724473088232421281706896509094e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.684e+09
Order of pole = 5.504e+16
TOP MAIN SOLVE Loop
x[1] = 0.325
y[1] (analytic) = -9.6802244983130604706795147589868
y[1] (numeric) = -9.6802244983130604706795147589843
absolute error = 2.5e-30
relative error = 2.5825847328599315308938345397099e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.939e+09
Order of pole = 3.463e+15
TOP MAIN SOLVE Loop
x[1] = 0.326
y[1] (analytic) = -9.6792565242627383257814923885371
y[1] (numeric) = -9.679256524262738325781492388535
absolute error = 2.1e-30
relative error = 2.1695881235671201691129562645803e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.468e+09
Order of pole = 2.258e+16
TOP MAIN SOLVE Loop
x[1] = 0.327
y[1] (analytic) = -9.6782886470049815041713243383121
y[1] (numeric) = -9.6782886470049815041713243383103
absolute error = 1.8e-30
relative error = 1.8598329370523820908795950651598e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.328
y[1] (analytic) = -9.6773208665301112332633767483936
y[1] (numeric) = -9.6773208665301112332633767483911
absolute error = 2.5e-30
relative error = 2.5833596245077249920225385682298e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.329
y[1] (analytic) = -9.6763531828284497083008820724069
y[1] (numeric) = -9.6763531828284497083008820724047
absolute error = 2.2e-30
relative error = 2.2735838165809159228305577607259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.33
y[1] (analytic) = -9.6753855958903200922591610298785
y[1] (numeric) = -9.6753855958903200922591610298763
absolute error = 2.2e-30
relative error = 2.2738111863308720374369726208716e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.331
y[1] (analytic) = -9.6744181057060465157488542359033
y[1] (numeric) = -9.6744181057060465157488542359016
absolute error = 1.7e-30
relative error = 1.7572116290873627537776856839013e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.946e+09
Order of pole = 1.586e+16
TOP MAIN SOLVE Loop
x[1] = 0.332
y[1] (analytic) = -9.6734507122659540769191635071754
y[1] (numeric) = -9.6734507122659540769191635071725
absolute error = 2.9e-30
relative error = 2.9978960830624736959459419717427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.972e+09
Order of pole = 3.554e+15
TOP MAIN SOLVE Loop
x[1] = 0.333
y[1] (analytic) = -9.6724834155603688413611028433914
y[1] (numeric) = -9.6724834155603688413611028433887
absolute error = 2.7e-30
relative error = 2.7914237574772593293999059340638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.355e+09
Order of pole = 4.699e+15
TOP MAIN SOLVE Loop
x[1] = 0.334
y[1] (analytic) = -9.6715162155796178420107590830896
y[1] (numeric) = -9.671516215579617842010759083087
absolute error = 2.6e-30
relative error = 2.6883065095953840141749529715735e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.230e+09
Order of pole = 3.986e+15
TOP MAIN SOLVE Loop
memory used=1411.4MB, alloc=4.6MB, time=62.60
x[1] = 0.335
y[1] (analytic) = -9.6705491123140290790525622329235
y[1] (numeric) = -9.6705491123140290790525622329217
absolute error = 1.8e-30
relative error = 1.8613213987073013435044244837727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.336
y[1] (analytic) = -9.6695821057539315198225654694303
y[1] (numeric) = -9.6695821057539315198225654694283
absolute error = 2.0e-30
relative error = 2.0683417112823214390711782977214e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.530e+09
Order of pole = 2.641e+15
TOP MAIN SOLVE Loop
x[1] = 0.337
y[1] (analytic) = -9.6686151958896550987117348123053
y[1] (numeric) = -9.6686151958896550987117348123032
absolute error = 2.1e-30
relative error = 2.1719759835852781078566776174805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.059e+09
Order of pole = 4.285e+15
TOP MAIN SOLVE Loop
x[1] = 0.338
y[1] (analytic) = -9.6676483827115307170692484682354
y[1] (numeric) = -9.6676483827115307170692484682332
absolute error = 2.2e-30
relative error = 2.2756309630935870614336370163626e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.339
y[1] (analytic) = -9.6666816662098902431058058443083
y[1] (numeric) = -9.6666816662098902431058058443064
absolute error = 1.9e-30
relative error = 1.9655141915363718100645810062317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.34
y[1] (analytic) = -9.6657150463750665117969462300414
y[1] (numeric) = -9.6657150463750665117969462300386
absolute error = 2.8e-30
relative error = 2.8968368988387301035180831982938e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.341
y[1] (analytic) = -9.6647485231973933247863771470504
y[1] (numeric) = -9.6647485231973933247863771470484
absolute error = 2.0e-30
relative error = 2.0693761407237723492444908082009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.342
y[1] (analytic) = -9.6637820966672054502893123654148
y[1] (numeric) = -9.6637820966672054502893123654134
absolute error = 1.4e-30
relative error = 1.4487081620795492343210128019582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.343
y[1] (analytic) = -9.6628157667748386229958195857436
y[1] (numeric) = -9.6628157667748386229958195857421
absolute error = 1.5e-30
relative error = 1.5523425430066494182560097172210e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.915e+09
Order of pole = 6.543e+15
TOP MAIN SOLVE Loop
x[1] = 0.344
y[1] (analytic) = -9.6618495335106295439741777859956
y[1] (numeric) = -9.6618495335106295439741777859938
absolute error = 1.8e-30
relative error = 1.8629973420275058341477681731257e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.345
y[1] (analytic) = -9.6608833968649158805742442320837
y[1] (numeric) = -9.660883396864915880574244232081
absolute error = 2.7e-30
relative error = 2.7947754766155087032825413237021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.956e+09
Order of pole = 8.869e+15
TOP MAIN SOLVE Loop
x[1] = 0.346
y[1] (analytic) = -9.6599173568280362663308311512897
y[1] (numeric) = -9.6599173568280362663308311512874
absolute error = 2.3e-30
relative error = 2.3809727506356596011159703902091e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 2.614e+15
TOP MAIN SOLVE Loop
x[1] = 0.347
y[1] (analytic) = -9.6589514133903303008670920675381
y[1] (numeric) = -9.6589514133903303008670920675355
absolute error = 2.6e-30
relative error = 2.6918035806615468579627757036638e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.348
y[1] (analytic) = -9.6579855665421385497979177975396
y[1] (numeric) = -9.6579855665421385497979177975377
absolute error = 1.9e-30
relative error = 1.9672839505808658331133574209247e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.349
y[1] (analytic) = -9.6570198162738025446333421068669
y[1] (numeric) = -9.6570198162738025446333421068646
absolute error = 2.3e-30
relative error = 2.3816871496153392586053681483235e-29 %
Correct digits = 30
h = 0.001
memory used=1415.3MB, alloc=4.6MB, time=62.77
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.35
y[1] (analytic) = -9.6560541625756647826819570249669
y[1] (numeric) = -9.656054162575664782681957024965
absolute error = 1.9e-30
relative error = 1.9676774467192841943222475465875e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.133e+09
Order of pole = 4.126e+15
TOP MAIN SOLVE Loop
x[1] = 0.351
y[1] (analytic) = -9.6550886054380687269543378181735
y[1] (numeric) = -9.6550886054380687269543378181712
absolute error = 2.3e-30
relative error = 2.3821635346821810604155228648719e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.352
y[1] (analytic) = -9.6541231448513588060664776197264
y[1] (numeric) = -9.6541231448513588060664776197244
absolute error = 2.0e-30
relative error = 2.0716537069103165122731565166884e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.353
y[1] (analytic) = -9.6531577808058804141432317158563
y[1] (numeric) = -9.653157780805880414143231715854
absolute error = 2.3e-30
relative error = 2.3826400150355645671347250458277e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.568e+09
Order of pole = 3.311e+15
TOP MAIN SOLVE Loop
x[1] = 0.354
y[1] (analytic) = -9.6521925132919799107217714869483
y[1] (numeric) = -9.652192513291979910721771486946
absolute error = 2.3e-30
relative error = 2.3828782909506653153662992340591e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.114e+09
Order of pole = 6.471e+15
TOP MAIN SOLVE Loop
x[1] = 0.355
y[1] (analytic) = -9.6512273423000046206550480028361
y[1] (numeric) = -9.6512273423000046206550480028338
absolute error = 2.3e-30
relative error = 2.3831165906945489929618456738282e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.734e+09
Order of pole = 2.244e+15
TOP MAIN SOLVE Loop
x[1] = 0.356
y[1] (analytic) = -9.6502622678203028340152652712495
y[1] (numeric) = -9.6502622678203028340152652712478
absolute error = 1.7e-30
relative error = 1.7616101540253554850068338490841e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.357
y[1] (analytic) = -9.6492972898432238059973631384595
y[1] (numeric) = -9.6492972898432238059973631384566
absolute error = 2.9e-30
relative error = 3.0054001995072923289249717779992e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.358
y[1] (analytic) = -9.6483324083591177568225098411388
y[1] (numeric) = -9.6483324083591177568225098411361
absolute error = 2.7e-30
relative error = 2.7984110473440729014744437019950e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.951e+09
Order of pole = 3.213e+15
TOP MAIN SOLVE Loop
x[1] = 0.359
y[1] (analytic) = -9.6473676233583358716416042085027
y[1] (numeric) = -9.647367623358335871641604208501
absolute error = 1.7e-30
relative error = 1.7621387163519478630655481971121e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.484e+09
Order of pole = 2.213e+15
TOP MAIN SOLVE Loop
x[1] = 0.36
y[1] (analytic) = -9.6464029348312303004387875137353
y[1] (numeric) = -9.6464029348312303004387875137329
absolute error = 2.4e-30
relative error = 2.4879740315782169459859447868849e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.749e+08
Order of pole = 2.135e+15
TOP MAIN SOLVE Loop
x[1] = 0.361
y[1] (analytic) = -9.6454383427681541579349649737443
y[1] (numeric) = -9.6454383427681541579349649737419
absolute error = 2.4e-30
relative error = 2.4882228414216595982769902803184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.055e+09
Order of pole = 8.068e+15
TOP MAIN SOLVE Loop
x[1] = 0.362
y[1] (analytic) = -9.644473847159461523491336896297
y[1] (numeric) = -9.6444738471594615234913368962947
absolute error = 2.3e-30
relative error = 2.3847853563078585736231628540885e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.672e+09
Order of pole = 2.682e+15
TOP MAIN SOLVE Loop
x[1] = 0.363
y[1] (analytic) = -9.6435094479955074410129394735485
y[1] (numeric) = -9.6435094479955074410129394735466
absolute error = 1.9e-30
relative error = 1.9702370908081938560204696071410e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1419.1MB, alloc=4.6MB, time=62.94
x[1] = 0.364
y[1] (analytic) = -9.6425451452666479188521952210125
y[1] (numeric) = -9.6425451452666479188521952210113
absolute error = 1.2e-30
relative error = 1.2444847101276559013715753899211e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.365
y[1] (analytic) = -9.6415809389632399297124730610073
y[1] (numeric) = -9.6415809389632399297124730610049
absolute error = 2.4e-30
relative error = 2.4892183296425992738076066625751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.332e+09
Order of pole = 4.307e+15
TOP MAIN SOLVE Loop
x[1] = 0.366
y[1] (analytic) = -9.6406168290756414105516580496008
y[1] (numeric) = -9.640616829075641410551658049599
absolute error = 1.8e-30
relative error = 1.8671004479415525465311560279906e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.367
y[1] (analytic) = -9.6396528155942112624857307461214
y[1] (numeric) = -9.6396528155942112624857307461195
absolute error = 1.9e-30
relative error = 1.9710253432845023622747086473418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.420e+09
Order of pole = 1.822e+15
TOP MAIN SOLVE Loop
x[1] = 0.368
y[1] (analytic) = -9.6386888985093093506923562242279
y[1] (numeric) = -9.6386888985093093506923562242259
absolute error = 2.0e-30
relative error = 2.0749710059729326751264195072021e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.369
y[1] (analytic) = -9.6377250778112965043144827236094
y[1] (numeric) = -9.6377250778112965043144827236076
absolute error = 1.8e-30
relative error = 1.8676606621038577518649288100255e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.823e+09
Order of pole = 7.497e+15
TOP MAIN SOLVE Loop
x[1] = 0.37
y[1] (analytic) = -9.6367613534905345163639499413353
y[1] (numeric) = -9.6367613534905345163639499413331
absolute error = 2.2e-30
relative error = 2.2829246458439455622114956467764e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.371
y[1] (analytic) = -9.6357977255373861436251069618904
y[1] (numeric) = -9.635797725537386143625106961888
absolute error = 2.4e-30
relative error = 2.4907123087893094722990489486181e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.372
y[1] (analytic) = -9.6348341939422151065584398249405
y[1] (numeric) = -9.6348341939422151065584398249383
absolute error = 2.2e-30
relative error = 2.2833812764346513199317055091363e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.373
y[1] (analytic) = -9.6338707586953860892042087298568
y[1] (numeric) = -9.6338707586953860892042087298548
absolute error = 2.0e-30
relative error = 2.0760087508905288548157333254436e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.374
y[1] (analytic) = -9.6329074197872647390860948760375
y[1] (numeric) = -9.6329074197872647390860948760357
absolute error = 1.8e-30
relative error = 1.8685947259314069050362953539884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.912e+09
Order of pole = 3.557e+15
TOP MAIN SOLVE Loop
x[1] = 0.375
y[1] (analytic) = -9.6319441772082176671148569380642
y[1] (numeric) = -9.6319441772082176671148569380629
absolute error = 1.3e-30
relative error = 1.3496755962063725835063106848578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.376
y[1] (analytic) = -9.6309810309486124474919971747309
y[1] (numeric) = -9.6309810309486124474919971747292
absolute error = 1.7e-30
relative error = 1.7651368999037026620769818072833e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.950e+09
Order of pole = 7.395e+15
TOP MAIN SOLVE Loop
x[1] = 0.377
y[1] (analytic) = -9.6300179809988176176134371709748
y[1] (numeric) = -9.6300179809988176176134371709733
absolute error = 1.5e-30
relative error = 1.5576294903702985841469743644865e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.657e+09
Order of pole = 4.096e+15
TOP MAIN SOLVE Loop
memory used=1422.9MB, alloc=4.6MB, time=63.11
x[1] = 0.378
y[1] (analytic) = -9.6290550273492026779732032117604
y[1] (numeric) = -9.6290550273492026779732032117586
absolute error = 1.8e-30
relative error = 1.8693423133292912127146356563028e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.426e+09
Order of pole = 1.364e+16
TOP MAIN SOLVE Loop
x[1] = 0.379
y[1] (analytic) = -9.6280921699901380920671212869354
y[1] (numeric) = -9.6280921699901380920671212869333
absolute error = 2.1e-30
relative error = 2.1811174663922551522109446217445e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.595e+10
Order of pole = 7.597e+17
TOP MAIN SOLVE Loop
x[1] = 0.38
y[1] (analytic) = -9.6271294089119952862965217261099
y[1] (numeric) = -9.6271294089119952862965217261084
absolute error = 1.5e-30
relative error = 1.5580968493177465988238176613616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.381
y[1] (analytic) = -9.6261667441051466498719534625921
y[1] (numeric) = -9.6261667441051466498719534625907
absolute error = 1.4e-30
relative error = 1.4543691556738608220813291966895e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.382
y[1] (analytic) = -9.6252041755599655347169079254099
y[1] (numeric) = -9.6252041755599655347169079254082
absolute error = 1.7e-30
relative error = 1.7661962998318413276204230478671e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.459e+09
Order of pole = 7.479e+14
TOP MAIN SOLVE Loop
x[1] = 0.383
y[1] (analytic) = -9.6242417032668262553715525584663
y[1] (numeric) = -9.6242417032668262553715525584645
absolute error = 1.8e-30
relative error = 1.8702772181926945245758775564063e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.384
y[1] (analytic) = -9.6232793272161040888964739658629
y[1] (numeric) = -9.6232793272161040888964739658605
absolute error = 2.4e-30
relative error = 2.4939523403549488075393122012854e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.385
y[1] (analytic) = -9.6223170473981752747764306824213
y[1] (numeric) = -9.6223170473981752747764306824201
absolute error = 1.2e-30
relative error = 1.2471008740295808366549392896541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.386
y[1] (analytic) = -9.621354863803417014824115568459
y[1] (numeric) = -9.6213548638034170148241155684575
absolute error = 1.5e-30
relative error = 1.5590319879408700252856726653234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 2.512e+15
TOP MAIN SOLVE Loop
x[1] = 0.387
y[1] (analytic) = -9.620392776422207473083927827826
y[1] (numeric) = -9.6203927764222074730839278278238
absolute error = 2.2e-30
relative error = 2.2868089184381230491581802392903e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.319e+09
Order of pole = 8.451e+15
TOP MAIN SOLVE Loop
x[1] = 0.388
y[1] (analytic) = -9.6194307852449257757357546482732
y[1] (numeric) = -9.6194307852449257757357546482711
absolute error = 2.1e-30
relative error = 2.1830813557296474799110115064328e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.389
y[1] (analytic) = -9.6184688902619520109987624631734
y[1] (numeric) = -9.618468890261952010998762463171
absolute error = 2.4e-30
relative error = 2.4951996283211326620528181223662e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.39
y[1] (analytic) = -9.6175070914636672290351978336278
y[1] (numeric) = -9.6175070914636672290351978336261
absolute error = 1.7e-30
relative error = 1.7676098222052683123644483035779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.391
y[1] (analytic) = -9.6165453888404534418541979500148
y[1] (numeric) = -9.6165453888404534418541979500123
absolute error = 2.5e-30
relative error = 2.5996861647438714106238952216833e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.392
y[1] (analytic) = -9.6155837823826936232156107519921
y[1] (numeric) = -9.6155837823826936232156107519903
absolute error = 1.8e-30
relative error = 1.8719612253786311376076903008846e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.199e+09
Order of pole = 4.074e+15
TOP MAIN SOLVE Loop
memory used=1426.7MB, alloc=4.6MB, time=63.28
x[1] = 0.393
y[1] (analytic) = -9.6146222720807717085338246660254
y[1] (numeric) = -9.6146222720807717085338246660234
absolute error = 2.0e-30
relative error = 2.0801649231792079210579603350990e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.394
y[1] (analytic) = -9.613660857925072594781607959444
y[1] (numeric) = -9.6136608579250725947816079594418
absolute error = 2.2e-30
relative error = 2.2884102450799668766242457477174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.082e+09
Order of pole = 4.040e+15
TOP MAIN SOLVE Loop
x[1] = 0.395
y[1] (analytic) = -9.6126995399059821403939577100914
y[1] (numeric) = -9.6126995399059821403939577100899
absolute error = 1.5e-30
relative error = 1.5604357483274369386053335966534e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.396
y[1] (analytic) = -9.6117383180138871651719583905979
y[1] (numeric) = -9.611738318013887165171958390596
absolute error = 1.9e-30
relative error = 1.9767496129592974372131912441175e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.674e+09
Order of pole = 2.753e+15
TOP MAIN SOLVE Loop
x[1] = 0.397
y[1] (analytic) = -9.6107771922391754501866500663051
y[1] (numeric) = -9.6107771922391754501866500663033
absolute error = 1.8e-30
relative error = 1.8728974400254776930873294487179e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.790e+09
Order of pole = 3.055e+15
TOP MAIN SOLVE Loop
x[1] = 0.398
y[1] (analytic) = -9.6098161625722357376829062059022
y[1] (numeric) = -9.6098161625722357376829062059002
absolute error = 2.0e-30
relative error = 2.0812052657047551092902884861581e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+09
Order of pole = 2.671e+15
TOP MAIN SOLVE Loop
x[1] = 0.399
y[1] (analytic) = -9.6088552290034577309833211037908
y[1] (numeric) = -9.6088552290034577309833211037887
absolute error = 2.1e-30
relative error = 2.1854840664695837290181961926294e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.4
y[1] (analytic) = -9.6078943915232320943921069132328
y[1] (numeric) = -9.6078943915232320943921069132305
absolute error = 2.3e-30
relative error = 2.3938647806424929215412029432087e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.401
y[1] (analytic) = -9.606933650121950453099000289311
y[1] (numeric) = -9.6069336501219504530990002893089
absolute error = 2.1e-30
relative error = 2.1859212069954730996157331069575e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.402
y[1] (analytic) = -9.6059730047900053930831786407481
y[1] (numeric) = -9.6059730047900053930831786407462
absolute error = 1.9e-30
relative error = 1.9779360186131770101445643987370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.592e+09
Order of pole = 7.262e+15
TOP MAIN SOLVE Loop
x[1] = 0.403
y[1] (analytic) = -9.6050124555177904610171859896165
y[1] (numeric) = -9.6050124555177904610171859896152
absolute error = 1.3e-30
relative error = 1.3534599835455592161594580597281e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.404
y[1] (analytic) = -9.6040520022957001641708684379871
y[1] (numeric) = -9.6040520022957001641708684379849
absolute error = 2.2e-30
relative error = 2.2906997999116664604977786276473e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.405
y[1] (analytic) = -9.603091645114129970315319240541
y[1] (numeric) = -9.6030916451141299703153192405387
absolute error = 2.3e-30
relative error = 2.3950620123157901658899611702153e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.954e+09
Order of pole = 4.843e+15
TOP MAIN SOLVE Loop
x[1] = 0.406
y[1] (analytic) = -9.6021313839634763076268334822077
y[1] (numeric) = -9.6021313839634763076268334822054
absolute error = 2.3e-30
relative error = 2.3953015304927309934671782706198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.012e+09
Order of pole = 7.387e+15
TOP MAIN SOLVE Loop
memory used=1430.5MB, alloc=4.6MB, time=63.45
x[1] = 0.407
y[1] (analytic) = -9.6011712188341365645908723598439
y[1] (numeric) = -9.601171218834136564590872359842
absolute error = 1.9e-30
relative error = 1.9789252339056980770747163737389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.408
y[1] (analytic) = -9.60021114971650908990603706701
y[1] (numeric) = -9.6002111497165090899060370670084
absolute error = 1.6e-30
relative error = 1.6666300095360375962348787942915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.409
y[1] (analytic) = -9.5992511766009931923880522808753
y[1] (numeric) = -9.5992511766009931923880522808733
absolute error = 2.0e-30
relative error = 2.0834958510880237828592210802005e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.227e+09
Order of pole = 2.236e+14
TOP MAIN SOLVE Loop
x[1] = 0.41
y[1] (analytic) = -9.5982912994779891408737592502932
y[1] (numeric) = -9.5982912994779891408737592502916
absolute error = 1.6e-30
relative error = 1.6669633688727672789340375421200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.749e+09
Order of pole = 1.401e+16
TOP MAIN SOLVE Loop
x[1] = 0.411
y[1] (analytic) = -9.5973315183378981641251184840949
y[1] (numeric) = -9.5973315183378981641251184840927
absolute error = 2.2e-30
relative error = 2.2923038511240301970246320793195e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.412
y[1] (analytic) = -9.5963718331711224507332220386215
y[1] (numeric) = -9.59637183317112245073322203862
absolute error = 1.5e-30
relative error = 1.5630907452075299426303158687762e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.413
y[1] (analytic) = -9.595412243968065149022315403564
y[1] (numeric) = -9.5954122439680651490223154035621
absolute error = 1.9e-30
relative error = 1.9801129453238355948459550954748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.456e+09
Order of pole = 3.000e+15
TOP MAIN SOLVE Loop
x[1] = 0.414
y[1] (analytic) = -9.5944527507191303669538289851166
y[1] (numeric) = -9.5944527507191303669538289851152
absolute error = 1.4e-30
relative error = 1.4591765016457725394417176268535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.985e+09
Order of pole = 1.015e+16
TOP MAIN SOLVE Loop
x[1] = 0.415
y[1] (analytic) = -9.5934933534147231720304191855198
y[1] (numeric) = -9.5934933534147231720304191855173
absolute error = 2.5e-30
relative error = 2.6059329046286836198002782407863e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.416
y[1] (analytic) = -9.5925340520452495912000190779969
y[1] (numeric) = -9.5925340520452495912000190779948
absolute error = 2.1e-30
relative error = 2.1892025491973660892243637490448e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.791e+09
Order of pole = 9.369e+15
TOP MAIN SOLVE Loop
x[1] = 0.417
y[1] (analytic) = -9.5915748466011166107598986761647
y[1] (numeric) = -9.5915748466011166107598986761622
absolute error = 2.5e-30
relative error = 2.6064541433317422000398919652361e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.053e+09
Order of pole = 6.197e+15
TOP MAIN SOLVE Loop
x[1] = 0.418
y[1] (analytic) = -9.5906157370727321762607347969173
y[1] (numeric) = -9.5906157370727321762607347969145
absolute error = 2.8e-30
relative error = 2.9195205779922341720992909897213e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.419
y[1] (analytic) = -9.5896567234505051924106905158559
y[1] (numeric) = -9.5896567234505051924106905158542
absolute error = 1.7e-30
relative error = 1.7727433306792174655319610205743e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.42
y[1] (analytic) = -9.5886978057248455229795042142946
y[1] (numeric) = -9.5886978057248455229795042142929
absolute error = 1.7e-30
relative error = 1.7729206138762975052829596894835e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.948e+09
Order of pole = 1.812e+16
TOP MAIN SOLVE Loop
x[1] = 0.421
y[1] (analytic) = -9.5877389838861639907025882168714
y[1] (numeric) = -9.587738983886163990702588216869
absolute error = 2.4e-30
relative error = 2.5031970561918828685712073389876e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+09
Order of pole = 3.278e+15
memory used=1434.3MB, alloc=4.6MB, time=63.62
TOP MAIN SOLVE Loop
x[1] = 0.422
y[1] (analytic) = -9.586780257924872377185137018824
y[1] (numeric) = -9.5867802579248723771851370188216
absolute error = 2.4e-30
relative error = 2.5034473884139045477570404537532e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.423
y[1] (analytic) = -9.5858216278313834228062451019648
y[1] (numeric) = -9.5858216278313834228062451019628
absolute error = 2.0e-30
relative error = 2.0864147880586667766199838526326e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.424
y[1] (analytic) = -9.5848630935961108266230343383909
y[1] (numeric) = -9.5848630935961108266230343383886
absolute error = 2.3e-30
relative error = 2.3996169559653784772949420828984e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.510e+09
Order of pole = 6.333e+15
TOP MAIN SOLVE Loop
x[1] = 0.425
y[1] (analytic) = -9.583904655209469246274790980973
y[1] (numeric) = -9.5839046552094692462747909809703
absolute error = 2.7e-30
relative error = 2.8172233522089310004540164345255e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.426
y[1] (analytic) = -9.5829463126618742978871122396694
y[1] (numeric) = -9.5829463126618742978871122396674
absolute error = 2.0e-30
relative error = 2.0870408063931394100464817780262e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.427
y[1] (analytic) = -9.5819880659437425559760624427051
y[1] (numeric) = -9.5819880659437425559760624427039
absolute error = 1.2e-30
relative error = 1.2523497125455983628702557695654e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.256e+09
Order of pole = 6.392e+15
TOP MAIN SOLVE Loop
x[1] = 0.428
y[1] (analytic) = -9.5810299150454915533523387816509
y[1] (numeric) = -9.5810299150454915533523387816488
absolute error = 2.1e-30
relative error = 2.1918311691129178773084939908248e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.336e+09
Order of pole = 5.588e+15
TOP MAIN SOLVE Loop
x[1] = 0.429
y[1] (analytic) = -9.5800718599575397810254466394464
y[1] (numeric) = -9.5800718599575397810254466394435
absolute error = 2.9e-30
relative error = 3.0271171682138647400317089663831e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.43
y[1] (analytic) = -9.5791139006703066881078845004193
y[1] (numeric) = -9.5791139006703066881078845004168
absolute error = 2.5e-30
relative error = 2.6098447371265314652726827124321e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.431
y[1] (analytic) = -9.5781560371742126817193384413323
y[1] (numeric) = -9.5781560371742126817193384413302
absolute error = 2.1e-30
relative error = 2.1924888171059183428014055244607e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.670e+09
Order of pole = 7.361e+15
TOP MAIN SOLVE Loop
x[1] = 0.432
y[1] (analytic) = -9.5771982694596791268908862024968
y[1] (numeric) = -9.5771982694596791268908862024947
absolute error = 2.1e-30
relative error = 2.1927080769504384441036811471319e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.180e+09
Order of pole = 3.325e+16
TOP MAIN SOLVE Loop
x[1] = 0.433
y[1] (analytic) = -9.5762405975171283464692108380048
y[1] (numeric) = -9.5762405975171283464692108380021
absolute error = 2.7e-30
relative error = 2.8194780326426219998065966748083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.261e+09
Order of pole = 7.869e+15
TOP MAIN SOLVE Loop
x[1] = 0.434
y[1] (analytic) = -9.5752830213369836210208239441136
y[1] (numeric) = -9.5752830213369836210208239441117
absolute error = 1.9e-30
relative error = 1.9842755517159696536848359063642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.435
y[1] (analytic) = -9.5743255409096691887362984648382
y[1] (numeric) = -9.5743255409096691887362984648357
absolute error = 2.5e-30
relative error = 2.6111499857800654343289282603373e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1438.1MB, alloc=4.6MB, time=63.79
x[1] = 0.436
y[1] (analytic) = -9.5733681562256102453345110737679
y[1] (numeric) = -9.5733681562256102453345110737653
absolute error = 2.6e-30
relative error = 2.7158675583882217152096739776263e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.654e+09
Order of pole = 2.456e+15
TOP MAIN SOLVE Loop
x[1] = 0.437
y[1] (analytic) = -9.5724108672752329439668941311818
y[1] (numeric) = -9.5724108672752329439668941311794
absolute error = 2.4e-30
relative error = 2.5072053772835547555985009637334e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.438
y[1] (analytic) = -9.5714536740489643951216972154812
y[1] (numeric) = -9.5714536740489643951216972154794
absolute error = 1.8e-30
relative error = 1.8805920827682959066262098951702e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.580e+09
Order of pole = 2.288e+15
TOP MAIN SOLVE Loop
x[1] = 0.439
y[1] (analytic) = -9.5704965765372326665282582279938
y[1] (numeric) = -9.5704965765372326665282582279918
absolute error = 2.0e-30
relative error = 2.0897557237553850998978931430688e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.44
y[1] (analytic) = -9.5695395747304667830612840701836
y[1] (numeric) = -9.5695395747304667830612840701818
absolute error = 1.8e-30
relative error = 1.8809682387991988026616315948246e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.498e+09
Order of pole = 2.260e+15
TOP MAIN SOLVE Loop
x[1] = 0.441
y[1] (analytic) = -9.5685826686190967266451408923229
y[1] (numeric) = -9.5685826686190967266451408923206
absolute error = 2.3e-30
relative error = 2.4036997742027427021601834705147e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.587e+09
Order of pole = 1.666e+15
TOP MAIN SOLVE Loop
x[1] = 0.442
y[1] (analytic) = -9.5676258581935534361581539126521
y[1] (numeric) = -9.5676258581935534361581539126493
absolute error = 2.8e-30
relative error = 2.9265358423292934467167547466565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.443
y[1] (analytic) = -9.566669143444268807336916806085
y[1] (numeric) = -9.5666691434442688073369168060826
absolute error = 2.4e-30
relative error = 2.5087101518971657336077929397541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.444
y[1] (analytic) = -9.5657125243616756926806106614969
y[1] (numeric) = -9.5657125243616756926806106614947
absolute error = 2.2e-30
relative error = 2.2998809491682973102722332816436e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 4.604e+15
TOP MAIN SOLVE Loop
x[1] = 0.445
y[1] (analytic) = -9.564756000936207901355332506634
y[1] (numeric) = -9.5647560009362079013553325066316
absolute error = 2.4e-30
relative error = 2.5092119441050933188210589680283e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.657e+09
Order of pole = 3.290e+15
TOP MAIN SOLVE Loop
x[1] = 0.446
y[1] (analytic) = -9.5637995731583001990984333996949
y[1] (numeric) = -9.5637995731583001990984333996924
absolute error = 2.5e-30
relative error = 2.6140238310895643345045320019116e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.447
y[1] (analytic) = -9.5628432410183883081228660866255
y[1] (numeric) = -9.5628432410183883081228660866228
absolute error = 2.7e-30
relative error = 2.8234280662666863781496070853943e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.556e+09
Order of pole = 2.265e+15
TOP MAIN SOLVE Loop
x[1] = 0.448
y[1] (analytic) = -9.5618870045069089070215422231679
y[1] (numeric) = -9.5618870045069089070215422231652
absolute error = 2.7e-30
relative error = 2.8237104231909239612297506169521e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.449
y[1] (analytic) = -9.5609308636142996306716991607097
y[1] (numeric) = -9.560930863614299630671699160708
absolute error = 1.7e-30
relative error = 1.7780695459995747628055895315724e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.673e+09
Order of pole = 1.300e+16
TOP MAIN SOLVE Loop
memory used=1442.0MB, alloc=4.6MB, time=63.95
x[1] = 0.45
y[1] (analytic) = -9.5599748183309990701392762949805
y[1] (numeric) = -9.5599748183309990701392762949785
absolute error = 2.0e-30
relative error = 2.0920557198174338854268805297378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.451
y[1] (analytic) = -9.559018868647446772583300976625
y[1] (numeric) = -9.5590188686474467725833009766222
absolute error = 2.8e-30
relative error = 2.9291709101900600776021562136386e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.928e+09
Order of pole = 3.905e+15
TOP MAIN SOLVE Loop
x[1] = 0.452
y[1] (analytic) = -9.5580630145540832411602839827159
y[1] (numeric) = -9.5580630145540832411602839827138
absolute error = 2.1e-30
relative error = 2.1970978814455663814377785410400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.453
y[1] (analytic) = -9.5571072560413499349286245482447
y[1] (numeric) = -9.5571072560413499349286245482425
absolute error = 2.2e-30
relative error = 2.3019517737538316106501219331580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.454
y[1] (analytic) = -9.5561515930996892687530249566182
y[1] (numeric) = -9.5561515930996892687530249566162
absolute error = 2.0e-30
relative error = 2.0928927094921359370917832063846e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.455
y[1] (analytic) = -9.555196025719544613208914688232
y[1] (numeric) = -9.5551960257195446132089146882291
absolute error = 2.9e-30
relative error = 3.0349979133804514073615564498548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.256e+09
Order of pole = 5.385e+15
TOP MAIN SOLVE Loop
x[1] = 0.456
y[1] (analytic) = -9.5542405538913602944868841261385
y[1] (numeric) = -9.5542405538913602944868841261362
absolute error = 2.3e-30
relative error = 2.4073080293788810998562891050134e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.317e+09
Order of pole = 9.948e+15
TOP MAIN SOLVE Loop
x[1] = 0.457
y[1] (analytic) = -9.5532851776055815942971278178816
y[1] (numeric) = -9.5532851776055815942971278178797
absolute error = 1.9e-30
relative error = 1.9888446379198455171751444136864e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.187e+09
Order of pole = 4.453e+15
TOP MAIN SOLVE Loop
x[1] = 0.458
y[1] (analytic) = -9.5523298968526547497738972925139
y[1] (numeric) = -9.5523298968526547497738972925112
absolute error = 2.7e-30
relative error = 2.8265355459400625626539238381009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.459
y[1] (analytic) = -9.5513747116230269533799634318575
y[1] (numeric) = -9.5513747116230269533799634318547
absolute error = 2.8e-30
relative error = 2.9315151845029093033362044408500e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.46
y[1] (analytic) = -9.5504196219071463528110883950569
y[1] (numeric) = -9.5504196219071463528110883950547
absolute error = 2.2e-30
relative error = 2.3035637041052618045329037320149e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.461
y[1] (analytic) = -9.5494646276954620509005070954553
y[1] (numeric) = -9.5494646276954620509005070954541
absolute error = 1.2e-30
relative error = 1.2566149483602953389756678123456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.462
y[1] (analytic) = -9.5485097289784241055234182288494
y[1] (numeric) = -9.548509728978424105523418228847
absolute error = 2.4e-30
relative error = 2.5134812322768311027435382554409e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.462e+09
Order of pole = 2.120e+16
TOP MAIN SOLVE Loop
x[1] = 0.463
y[1] (analytic) = -9.547554925746483529501484852153
y[1] (numeric) = -9.5475549257464835295014848521513
absolute error = 1.7e-30
relative error = 1.7805605866855844088018912731761e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.464
y[1] (analytic) = -9.546600217990092290507344511548
y[1] (numeric) = -9.5466002179900922905073445115454
absolute error = 2.6e-30
relative error = 2.7234826436959511395810739333182e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.665e+09
Order of pole = 2.639e+14
TOP MAIN SOLVE Loop
memory used=1445.8MB, alloc=4.6MB, time=64.12
x[1] = 0.465
y[1] (analytic) = -9.545645605699703310969128919118
y[1] (numeric) = -9.5456456056997033109691289191154
absolute error = 2.6e-30
relative error = 2.7237550055781878782968083732096e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.466
y[1] (analytic) = -9.5446910888657704679749931770587
y[1] (numeric) = -9.5446910888657704679749931770566
absolute error = 2.1e-30
relative error = 2.2001759726406718694361530635586e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.467
y[1] (analytic) = -9.5437366674787485931776545484777
y[1] (numeric) = -9.5437366674787485931776545484755
absolute error = 2.2e-30
relative error = 2.3051767632029531004651688691317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.567e+09
Order of pole = 2.212e+15
TOP MAIN SOLVE Loop
x[1] = 0.468
y[1] (analytic) = -9.5427823415290934726989407738396
y[1] (numeric) = -9.5427823415290934726989407738376
absolute error = 2.0e-30
relative error = 2.0958248112777649250202515107323e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.469
y[1] (analytic) = -9.5418281110072618470343479321083
y[1] (numeric) = -9.5418281110072618470343479321059
absolute error = 2.4e-30
relative error = 2.5152412850860392849234829885295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.857e+09
Order of pole = 1.701e+15
TOP MAIN SOLVE Loop
x[1] = 0.47
y[1] (analytic) = -9.5408739759037114109576078456193
y[1] (numeric) = -9.5408739759037114109576078456166
absolute error = 2.7e-30
relative error = 2.8299294245150702230988261956337e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.922e+09
Order of pole = 3.669e+15
TOP MAIN SOLVE Loop
x[1] = 0.471
y[1] (analytic) = -9.5399199362089008134252650277386
y[1] (numeric) = -9.5399199362089008134252650277367
absolute error = 1.9e-30
relative error = 1.9916309703905618469796832582947e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.045e+10
Order of pole = 9.720e+16
TOP MAIN SOLVE Loop
x[1] = 0.472
y[1] (analytic) = -9.5389659919132896574812631723524
y[1] (numeric) = -9.5389659919132896574812631723501
absolute error = 2.3e-30
relative error = 2.4111628052242114286289647256539e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.473
y[1] (analytic) = -9.5380121430073385001615411842193
y[1] (numeric) = -9.5380121430073385001615411842174
absolute error = 1.9e-30
relative error = 1.9920293364199150079015461026667e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.474
y[1] (analytic) = -9.5370583894815088523986387492581
y[1] (numeric) = -9.5370583894815088523986387492557
absolute error = 2.4e-30
relative error = 2.5164992201861503511893930815752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.475
y[1] (analytic) = -9.5361047313262631789263114437862
y[1] (numeric) = -9.5361047313262631789263114437848
absolute error = 1.4e-30
relative error = 1.4681046815697992882702576820276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.476
y[1] (analytic) = -9.5351511685320648981841553817876
y[1] (numeric) = -9.535151168532064898184155381785
absolute error = 2.6e-30
relative error = 2.7267527845604881088036738422350e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.477
y[1] (analytic) = -9.5341977010893783822222413992164
y[1] (numeric) = -9.5341977010893783822222413992139
absolute error = 2.5e-30
relative error = 2.6221398783395793755539602601061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.478
y[1] (analytic) = -9.5332443289886689566057587744292
y[1] (numeric) = -9.5332443289886689566057587744272
absolute error = 2.0e-30
relative error = 2.0979216843508398075426163777424e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1449.6MB, alloc=4.6MB, time=64.29
x[1] = 0.479
y[1] (analytic) = -9.5322910522204029003196684837533
y[1] (numeric) = -9.5322910522204029003196684837516
absolute error = 1.7e-30
relative error = 1.7834117639578480292881718318407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.48
y[1] (analytic) = -9.5313378707750474456733659912569
y[1] (numeric) = -9.5313378707750474456733659912546
absolute error = 2.3e-30
relative error = 2.4130925072462821859954934718791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.481
y[1] (analytic) = -9.5303847846430707782053535717614
y[1] (numeric) = -9.5303847846430707782053535717593
absolute error = 2.1e-30
relative error = 2.2034787130356653214904679273587e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.296e+09
Order of pole = 5.121e+15
TOP MAIN SOLVE Loop
x[1] = 0.482
y[1] (analytic) = -9.5294317938149420365879221661524
y[1] (numeric) = -9.5294317938149420365879221661497
absolute error = 2.7e-30
relative error = 2.8333273781889381970728785868330e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.703e+09
Order of pole = 3.324e+15
TOP MAIN SOLVE Loop
x[1] = 0.483
y[1] (analytic) = -9.5284788982811313125318427680166
y[1] (numeric) = -9.5284788982811313125318427680145
absolute error = 2.1e-30
relative error = 2.2039194528507848337899103459983e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.032e+09
Order of pole = 3.752e+15
TOP MAIN SOLVE Loop
x[1] = 0.484
y[1] (analytic) = -9.527526098032109650691067340678
y[1] (numeric) = -9.5275260980321096506910673406752
absolute error = 2.8e-30
relative error = 2.9388531410880460074922711377978e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.485
y[1] (analytic) = -9.5265733930583490485674392636478
y[1] (numeric) = -9.5265733930583490485674392636461
absolute error = 1.7e-30
relative error = 1.7844821320945527056001643062778e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.486
y[1] (analytic) = -9.525620783350322456415413307576
y[1] (numeric) = -9.5256207833503224564154133075737
absolute error = 2.3e-30
relative error = 2.4145407971941656221621298622647e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.487
y[1] (analytic) = -9.5246682688985037771467851367037
y[1] (numeric) = -9.5246682688985037771467851367015
absolute error = 2.2e-30
relative error = 2.3097917301579918296038062540004e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 1.822e+15
TOP MAIN SOLVE Loop
x[1] = 0.488
y[1] (analytic) = -9.5237158496933678662354303379111
y[1] (numeric) = -9.5237158496933678662354303379088
absolute error = 2.3e-30
relative error = 2.4150237536476399478752924220115e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.812e+09
Order of pole = 5.313e+15
TOP MAIN SOLVE Loop
x[1] = 0.489
y[1] (analytic) = -9.5227635257253905316220529753719
y[1] (numeric) = -9.5227635257253905316220529753699
absolute error = 2.0e-30
relative error = 2.1002306679117617340261053850613e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.49
y[1] (analytic) = -9.5218112969850485336189436698833
y[1] (numeric) = -9.5218112969850485336189436698819
absolute error = 1.4e-30
relative error = 1.4703084910360394078678733351205e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.876e+09
Order of pole = 3.885e+15
TOP MAIN SOLVE Loop
x[1] = 0.491
y[1] (analytic) = -9.5208591634628195848147472019096
y[1] (numeric) = -9.5208591634628195848147472019082
absolute error = 1.4e-30
relative error = 1.4704555292369305245304377420945e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.765e+09
Order of pole = 2.636e+15
TOP MAIN SOLVE Loop
x[1] = 0.492
y[1] (analytic) = -9.5199071251491823499792396373879
y[1] (numeric) = -9.5199071251491823499792396373856
absolute error = 2.3e-30
relative error = 2.4159899563767621252693128524952e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.248e+09
Order of pole = 9.769e+15
TOP MAIN SOLVE Loop
x[1] = 0.493
y[1] (analytic) = -9.5189551820346164459681149753448
y[1] (numeric) = -9.5189551820346164459681149753428
absolute error = 2.0e-30
relative error = 2.1010709282197845725436574126693e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1453.4MB, alloc=4.6MB, time=64.46
TOP MAIN SOLVE Loop
x[1] = 0.494
y[1] (analytic) = -9.5180033341096024416277813163798
y[1] (numeric) = -9.5180033341096024416277813163778
absolute error = 2.0e-30
relative error = 2.1012810458183113793425085649690e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.495
y[1] (analytic) = -9.517051581364621857700166551045
y[1] (numeric) = -9.5170515813646218577001665510429
absolute error = 2.1e-30
relative error = 2.2065657436511310949269063432673e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.496
y[1] (analytic) = -9.5160999237901571667275335671866
y[1] (numeric) = -9.5160999237901571667275335671844
absolute error = 2.2e-30
relative error = 2.3118714784614875867503726321167e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.786e+09
Order of pole = 3.067e+15
TOP MAIN SOLVE Loop
x[1] = 0.497
y[1] (analytic) = -9.5151483613766917929573049752886
y[1] (numeric) = -9.5151483613766917929573049752862
absolute error = 2.4e-30
relative error = 2.5222938296389924902136941859853e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.498
y[1] (analytic) = -9.5141968941147101122468973508666
y[1] (numeric) = -9.5141968941147101122468973508644
absolute error = 2.2e-30
relative error = 2.3123338989976921029330201853135e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.499
y[1] (analytic) = -9.5132455219946974519685649929652
y[1] (numeric) = -9.5132455219946974519685649929625
absolute error = 2.7e-30
relative error = 2.8381481312109301216020979156187e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.5
y[1] (analytic) = -9.5122942450071400909142531977965
y[1] (numeric) = -9.5122942450071400909142531977944
absolute error = 2.1e-30
relative error = 2.2076693023896504833647870363049e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.234e+09
Order of pole = 4.797e+15
TOP MAIN SOLVE Loop
x[1] = 0.501
y[1] (analytic) = -9.5113430631425252592004610465873
y[1] (numeric) = -9.5113430631425252592004610465847
absolute error = 2.6e-30
relative error = 2.7335781947297000845496073254837e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.895e+09
Order of pole = 2.751e+15
TOP MAIN SOLVE Loop
x[1] = 0.502
y[1] (analytic) = -9.510391976391341138173113706656
y[1] (numeric) = -9.5103919763913411381731137066544
absolute error = 1.6e-30
relative error = 1.6823701945953966990538387316915e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.957e+09
Order of pole = 9.881e+15
TOP MAIN SOLVE Loop
x[1] = 0.503
y[1] (analytic) = -9.5094409847440768603124442448025
y[1] (numeric) = -9.5094409847440768603124442448009
absolute error = 1.6e-30
relative error = 1.6825384400269876137431761876174e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.504
y[1] (analytic) = -9.5084900881912225091378849520223
y[1] (numeric) = -9.5084900881912225091378849520209
absolute error = 1.4e-30
relative error = 1.4723683644984675748831005209728e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.675e+09
Order of pole = 2.522e+15
TOP MAIN SOLVE Loop
x[1] = 0.505
y[1] (analytic) = -9.5075392867232691191129681786283
y[1] (numeric) = -9.5075392867232691191129681786257
absolute error = 2.6e-30
relative error = 2.7346718447230086264199060028260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.384e+09
Order of pole = 2.091e+15
TOP MAIN SOLVE Loop
x[1] = 0.506
y[1] (analytic) = -9.5065885803307086755502366787995
y[1] (numeric) = -9.5065885803307086755502366787973
absolute error = 2.2e-30
relative error = 2.3141845062610965654049072515930e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.835e+09
Order of pole = 3.485e+15
TOP MAIN SOLVE Loop
x[1] = 0.507
y[1] (analytic) = -9.5056379690040341145161634636372
y[1] (numeric) = -9.5056379690040341145161634636343
absolute error = 2.9e-30
relative error = 3.0508210069185407495177637434842e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.531e+09
Order of pole = 3.095e+15
TOP MAIN SOLVE Loop
memory used=1457.2MB, alloc=4.6MB, time=64.63
x[1] = 0.508
y[1] (analytic) = -9.5046874527337393227360811617401
y[1] (numeric) = -9.5046874527337393227360811617378
absolute error = 2.3e-30
relative error = 2.4198586344240848546379548813189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.345e+09
Order of pole = 5.969e+15
TOP MAIN SOLVE Loop
x[1] = 0.509
y[1] (analytic) = -9.5037370315103191374991208863875
y[1] (numeric) = -9.5037370315103191374991208863852
absolute error = 2.3e-30
relative error = 2.4201006323872237550991929324868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.51
y[1] (analytic) = -9.5027867053242693465631606083448
y[1] (numeric) = -9.5027867053242693465631606083424
absolute error = 2.4e-30
relative error = 2.5255749438796893908871378900131e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.511
y[1] (analytic) = -9.5018364741660866880597830333659
y[1] (numeric) = -9.5018364741660866880597830333634
absolute error = 2.5e-30
relative error = 2.6310703270858052280264856674181e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.512
y[1] (analytic) = -9.5008863380262688503992429834291
y[1] (numeric) = -9.500886338026268850399242983427
absolute error = 2.1e-30
relative error = 2.2103200957104153319965064786634e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.285e+09
Order of pole = 4.644e+15
TOP MAIN SOLVE Loop
x[1] = 0.513
y[1] (analytic) = -9.499936296895314472175444280762
y[1] (numeric) = -9.4999362968953144721754442807599
absolute error = 2.1e-30
relative error = 2.2105411387719552479742524537204e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.514
y[1] (analytic) = -9.4989863507637231420709261336989
y[1] (numeric) = -9.4989863507637231420709261336969
absolute error = 2.0e-30
relative error = 2.1054878132751491143740257819937e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.515
y[1] (analytic) = -9.4980364996219953987618590234287
y[1] (numeric) = -9.4980364996219953987618590234269
absolute error = 1.8e-30
relative error = 1.8951285353258399571628163671647e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.516
y[1] (analytic) = -9.4970867434606327308230500906776
y[1] (numeric) = -9.4970867434606327308230500906756
absolute error = 2.0e-30
relative error = 2.1059089529503678671557187797883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.517
y[1] (analytic) = -9.496137082270137576632958021377
y[1] (numeric) = -9.4961370822701375766329580213742
absolute error = 2.8e-30
relative error = 2.9485673761257821272123861672747e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.031e+09
Order of pole = 2.656e+15
TOP MAIN SOLVE Loop
x[1] = 0.518
y[1] (analytic) = -9.4951875160410133242787174303676
y[1] (numeric) = -9.495187516041013324278717430365
absolute error = 2.6e-30
relative error = 2.7382292299205285243619834010509e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.519
y[1] (analytic) = -9.4942380447637643114611727421955
y[1] (numeric) = -9.4942380447637643114611727421936
absolute error = 1.9e-30
relative error = 2.0012137793910515032897338530923e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.52
y[1] (analytic) = -9.4932886684288958253999215680405
y[1] (numeric) = -9.4932886684288958253999215680382
absolute error = 2.3e-30
relative error = 2.4227642077807389544929924473708e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.521
y[1] (analytic) = -9.4923393870269141027383675778292
y[1] (numeric) = -9.4923393870269141027383675778264
absolute error = 2.8e-30
relative error = 2.9497470389930770608613453667172e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.522
y[1] (analytic) = -9.4913902005483263294487828665923
y[1] (numeric) = -9.4913902005483263294487828665902
absolute error = 2.1e-30
relative error = 2.2125315213346524002476305979192e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1461.0MB, alloc=4.6MB, time=64.80
TOP MAIN SOLVE Loop
x[1] = 0.523
y[1] (analytic) = -9.4904411089836406407373798141119
y[1] (numeric) = -9.4904411089836406407373798141095
absolute error = 2.4e-30
relative error = 2.5288603263426425561526158368129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.524
y[1] (analytic) = -9.4894921123233661209493924368981
y[1] (numeric) = -9.4894921123233661209493924368953
absolute error = 2.8e-30
relative error = 2.9506320958566665959429013803116e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.525
y[1] (analytic) = -9.4885432105580128034741672315645
y[1] (numeric) = -9.4885432105580128034741672315627
absolute error = 1.8e-30
relative error = 1.8970246117413671954119399612111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.417e+09
Order of pole = 4.971e+15
TOP MAIN SOLVE Loop
x[1] = 0.526
y[1] (analytic) = -9.4875944036780916706502635086478
y[1] (numeric) = -9.4875944036780916706502635086457
absolute error = 2.1e-30
relative error = 2.2134167109693106644299293299199e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.152e+09
Order of pole = 3.946e+15
TOP MAIN SOLVE Loop
x[1] = 0.527
y[1] (analytic) = -9.4866456916741146536705632159058
y[1] (numeric) = -9.4866456916741146536705632159031
absolute error = 2.7e-30
relative error = 2.8461060819101057944510816460812e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.226e+09
Order of pole = 3.638e+15
TOP MAIN SOLVE Loop
x[1] = 0.528
y[1] (analytic) = -9.4856970745365946324873902501717
y[1] (numeric) = -9.4856970745365946324873902501689
absolute error = 2.8e-30
relative error = 2.9518125847770534877297836327208e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.529
y[1] (analytic) = -9.4847485522560454357176392567988
y[1] (numeric) = -9.4847485522560454357176392567961
absolute error = 2.7e-30
relative error = 2.8466753600524044516692965557113e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.53
y[1] (analytic) = -9.4838001248229818405479139157484
y[1] (numeric) = -9.4838001248229818405479139157466
absolute error = 1.8e-30
relative error = 1.8979733612148406334208082477162e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.733e+09
Order of pole = 3.262e+15
TOP MAIN SOLVE Loop
x[1] = 0.531
y[1] (analytic) = -9.4828517922279195726396747133804
y[1] (numeric) = -9.4828517922279195726396747133783
absolute error = 2.1e-30
relative error = 2.2145236960480028037536481092111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.792e+09
Order of pole = 2.908e+15
TOP MAIN SOLVE Loop
x[1] = 0.532
y[1] (analytic) = -9.4819035544613753060343961989834
y[1] (numeric) = -9.4819035544613753060343961989806
absolute error = 2.8e-30
relative error = 2.9529935459874602410454383646772e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.236e+09
Order of pole = 2.224e+15
TOP MAIN SOLVE Loop
x[1] = 0.533
y[1] (analytic) = -9.4809554115138666630587337251129
y[1] (numeric) = -9.4809554115138666630587337251103
absolute error = 2.6e-30
relative error = 2.7423396558141246881234973223668e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.621e+09
Order of pole = 3.649e+15
TOP MAIN SOLVE Loop
x[1] = 0.534
y[1] (analytic) = -9.4800073633759122142296996707804
y[1] (numeric) = -9.4800073633759122142296996707789
absolute error = 1.5e-30
relative error = 1.5822772520145354505955072489445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.535
y[1] (analytic) = -9.4790594100380314781598491465463
y[1] (numeric) = -9.4790594100380314781598491465438
absolute error = 2.5e-30
relative error = 2.6373924794189781394692225843074e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.812e+09
Order of pole = 3.044e+15
TOP MAIN SOLVE Loop
x[1] = 0.536
y[1] (analytic) = -9.4781115514907449214624751805572
y[1] (numeric) = -9.4781115514907449214624751805548
absolute error = 2.4e-30
relative error = 2.5321499825801491303494257448487e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.075e+09
Order of pole = 4.731e+16
TOP MAIN SOLVE Loop
memory used=1464.8MB, alloc=4.6MB, time=64.97
x[1] = 0.537
y[1] (analytic) = -9.4771637877245739586568133846106
y[1] (numeric) = -9.4771637877245739586568133846082
absolute error = 2.4e-30
relative error = 2.5324032102395790937111389741248e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.419e+09
Order of pole = 2.097e+15
TOP MAIN SOLVE Loop
x[1] = 0.538
y[1] (analytic) = -9.476216118730040952073256099262
y[1] (numeric) = -9.47621611873004095207325609926
absolute error = 2.0e-30
relative error = 2.1105470526858676504766693607305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.777e+09
Order of pole = 2.328e+16
TOP MAIN SOLVE Loop
x[1] = 0.539
y[1] (analytic) = -9.4752685444976692117585760170535
y[1] (numeric) = -9.4752685444976692117585760170508
absolute error = 2.7e-30
relative error = 2.8495234592247014108648435601473e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.078e+09
Order of pole = 3.831e+15
TOP MAIN SOLVE Loop
x[1] = 0.54
y[1] (analytic) = -9.4743210650179829953811592828976
y[1] (numeric) = -9.4743210650179829953811592828948
absolute error = 2.8e-30
relative error = 2.9553568860342241136377162944022e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.886e+09
Order of pole = 8.784e+16
TOP MAIN SOLVE Loop
x[1] = 0.541
y[1] (analytic) = -9.4733736802815075081362480706867
y[1] (numeric) = -9.4733736802815075081362480706845
absolute error = 2.2e-30
relative error = 2.3222983429643678512978454371070e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.542
y[1] (analytic) = -9.4724263902787689026511926351664
y[1] (numeric) = -9.4724263902787689026511926351642
absolute error = 2.2e-30
relative error = 2.3225305844105430623050784965541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.543
y[1] (analytic) = -9.4714791950002942788907128381266
y[1] (numeric) = -9.4714791950002942788907128381245
absolute error = 2.1e-30
relative error = 2.2171827195782957669188835530644e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.690e+09
Order of pole = 2.368e+15
TOP MAIN SOLVE Loop
x[1] = 0.544
y[1] (analytic) = -9.4705320944366116840621691479729
y[1] (numeric) = -9.4705320944366116840621691479707
absolute error = 2.2e-30
relative error = 2.3229951369811337214158473978191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.207e+09
Order of pole = 1.183e+15
TOP MAIN SOLVE Loop
x[1] = 0.545
y[1] (analytic) = -9.4695850885782501125208431117193
y[1] (numeric) = -9.4695850885782501125208431117174
absolute error = 1.9e-30
relative error = 2.0064237051860772367888209518721e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+09
Order of pole = 4.473e+15
TOP MAIN SOLVE Loop
x[1] = 0.546
y[1] (analytic) = -9.4686381774157395056752272984648
y[1] (numeric) = -9.4686381774157395056752272984624
absolute error = 2.4e-30
relative error = 2.5346833990598510940050732721956e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.022e+09
Order of pole = 2.042e+15
TOP MAIN SOLVE Loop
x[1] = 0.547
y[1] (analytic) = -9.4676913609396107518923247133943
y[1] (numeric) = -9.4676913609396107518923247133926
absolute error = 1.7e-30
relative error = 1.7955802900521308769808777131316e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.049e+09
Order of pole = 7.624e+15
TOP MAIN SOLVE Loop
x[1] = 0.548
y[1] (analytic) = -9.4667446391403956864029576813776
y[1] (numeric) = -9.4667446391403956864029576813753
absolute error = 2.3e-30
relative error = 2.4295574536685145092606302053826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.397e+09
Order of pole = 4.727e+15
TOP MAIN SOLVE Loop
x[1] = 0.549
y[1] (analytic) = -9.4657980120086270912070861991902
y[1] (numeric) = -9.4657980120086270912070861991873
absolute error = 2.9e-30
relative error = 3.0636614011000057998770955344895e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.55
y[1] (analytic) = -9.4648514795348386949791357554385
y[1] (numeric) = -9.464851479534838694979135755436
absolute error = 2.5e-30
relative error = 2.6413515366887357146173621192676e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1468.7MB, alloc=4.6MB, time=65.14
x[1] = 0.551
y[1] (analytic) = -9.4639050417095651729733346172265
y[1] (numeric) = -9.4639050417095651729733346172243
absolute error = 2.2e-30
relative error = 2.3246218028436502069471324885763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.552
y[1] (analytic) = -9.462958698523342146929060582617
y[1] (numeric) = -9.4629586985233421469290605826143
absolute error = 2.7e-30
relative error = 2.8532302486127562675755496417824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.553
y[1] (analytic) = -9.4620124499667061849761971979443
y[1] (numeric) = -9.462012449966706184976197197942
absolute error = 2.3e-30
relative error = 2.4307725361406525829696204741938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.036e+10
Order of pole = 9.561e+16
TOP MAIN SOLVE Loop
x[1] = 0.554
y[1] (analytic) = -9.46106629603019480154049943904
y[1] (numeric) = -9.4610662960301948015404994390376
absolute error = 2.4e-30
relative error = 2.5367119570941229229380437511583e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.555
y[1] (analytic) = -9.4601202367043464572489688554061
y[1] (numeric) = -9.4601202367043464572489688554039
absolute error = 2.2e-30
relative error = 2.3255518375593303402138974852236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.127e+09
Order of pole = 2.590e+15
TOP MAIN SOLVE Loop
x[1] = 0.556
y[1] (analytic) = -9.4591742719797005588352381764095
y[1] (numeric) = -9.4591742719797005588352381764076
absolute error = 1.9e-30
relative error = 2.0086319855933376450655597643679e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.557
y[1] (analytic) = -9.4582284018467974590449653785387
y[1] (numeric) = -9.4582284018467974590449653785367
absolute error = 2.0e-30
relative error = 2.1145609040372544075408639621479e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.558
y[1] (analytic) = -9.4572826262961784565412372127809
y[1] (numeric) = -9.4572826262961784565412372127782
absolute error = 2.7e-30
relative error = 2.8549427004461003698747029759530e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.559
y[1] (analytic) = -9.4563369453183857958099821911735
y[1] (numeric) = -9.4563369453183857958099821911705
absolute error = 3.0e-30
relative error = 3.1724757877681492420238138667423e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.56
y[1] (analytic) = -9.4553913589039626670653930315855
y[1] (numeric) = -9.4553913589039626670653930315834
absolute error = 2.1e-30
relative error = 2.2209551358468836284806127833479e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.444e+09
Order of pole = 1.670e+15
TOP MAIN SOLVE Loop
x[1] = 0.561
y[1] (analytic) = -9.4544458670434532061553585597844
y[1] (numeric) = -9.4544458670434532061553585597816
absolute error = 2.8e-30
relative error = 2.9615696566208188860284688217892e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.103e+09
Order of pole = 4.056e+15
TOP MAIN SOLVE Loop
x[1] = 0.562
y[1] (analytic) = -9.4535004697274024944669050678271
y[1] (numeric) = -9.4535004697274024944669050678245
absolute error = 2.6e-30
relative error = 2.7503039835094783684251954199806e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.883e+09
Order of pole = 2.477e+15
TOP MAIN SOLVE Loop
x[1] = 0.563
y[1] (analytic) = -9.45255516694635655883164712786
y[1] (numeric) = -9.4525551669463565588316471278579
absolute error = 2.1e-30
relative error = 2.2216215223406138544075661637762e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.142e+09
Order of pole = 1.113e+16
TOP MAIN SOLVE Loop
x[1] = 0.564
y[1] (analytic) = -9.451609958690862371431247860353
y[1] (numeric) = -9.4516099586908623714312478603511
absolute error = 1.9e-30
relative error = 2.0102395341154852539584800513359e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.565
y[1] (analytic) = -9.4506648449514678497028886558376
y[1] (numeric) = -9.4506648449514678497028886558351
absolute error = 2.5e-30
relative error = 2.6453165370005651596839741204956e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.380e+09
Order of pole = 5.313e+15
TOP MAIN SOLVE Loop
memory used=1472.5MB, alloc=4.6MB, time=65.31
x[1] = 0.566
y[1] (analytic) = -9.4497198257187218562447483491976
y[1] (numeric) = -9.4497198257187218562447483491954
absolute error = 2.2e-30
relative error = 2.3281113520555341425168841633731e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.360e+09
Order of pole = 5.198e+15
TOP MAIN SOLVE Loop
x[1] = 0.567
y[1] (analytic) = -9.4487749009831741987214918455775
y[1] (numeric) = -9.4487749009831741987214918455751
absolute error = 2.4e-30
relative error = 2.5400118270891103466925168721547e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.568
y[1] (analytic) = -9.4478300707353756297697681969457
y[1] (numeric) = -9.4478300707353756297697681969428
absolute error = 2.9e-30
relative error = 3.0694878911748646013651901166386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.569
y[1] (analytic) = -9.4468853349658778469037181283831
y[1] (numeric) = -9.4468853349658778469037181283803
absolute error = 2.8e-30
relative error = 2.9639398603011768227079226064020e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.57
y[1] (analytic) = -9.4459406936652334924204910131476
y[1] (numeric) = -9.4459406936652334924204910131453
absolute error = 2.3e-30
relative error = 2.4349083639096502006115781505984e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.692e+09
Order of pole = 6.940e+15
TOP MAIN SOLVE Loop
x[1] = 0.571
y[1] (analytic) = -9.444996146823996153305771295567
y[1] (numeric) = -9.4449961468239961533057712955642
absolute error = 2.8e-30
relative error = 2.9645327075559863815136303373535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.745e+09
Order of pole = 1.401e+16
TOP MAIN SOLVE Loop
x[1] = 0.572
y[1] (analytic) = -9.4440516944327203611393143608125
y[1] (numeric) = -9.4440516944327203611393143608102
absolute error = 2.3e-30
relative error = 2.4353953942838461156636349114505e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 4.267e+15
TOP MAIN SOLVE Loop
x[1] = 0.573
y[1] (analytic) = -9.4431073364819615920004918506249
y[1] (numeric) = -9.4431073364819615920004918506222
absolute error = 2.7e-30
relative error = 2.8592283279138151864787564753665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.574
y[1] (analytic) = -9.442163072962276266373846424022
y[1] (numeric) = -9.4421630729622762663738464240196
absolute error = 2.4e-30
relative error = 2.5417904578161997844753975335512e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.543e+09
Order of pole = 2.413e+15
TOP MAIN SOLVE Loop
x[1] = 0.575
y[1] (analytic) = -9.4412189038642217490546559620718
y[1] (numeric) = -9.4412189038642217490546559620694
absolute error = 2.4e-30
relative error = 2.5420446495713573358688187559483e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.576
y[1] (analytic) = -9.440274829178356349054507215762
y[1] (numeric) = -9.4402748291783563490545072157598
absolute error = 2.2e-30
relative error = 2.3304406278513812871462255274237e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.836e+09
Order of pole = 5.175e+15
TOP MAIN SOLVE Loop
x[1] = 0.577
y[1] (analytic) = -9.4393308488952393195068788960409
y[1] (numeric) = -9.4393308488952393195068788960379
absolute error = 3.0e-30
relative error = 3.1781913866819427013820708708069e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.489e+09
Order of pole = 1.265e+16
TOP MAIN SOLVE Loop
x[1] = 0.578
y[1] (analytic) = -9.4383869630054308575727342050682
y[1] (numeric) = -9.4383869630054308575727342050655
absolute error = 2.7e-30
relative error = 2.8606582995408877867821886861133e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.246e+09
Order of pole = 1.121e+16
TOP MAIN SOLVE Loop
x[1] = 0.579
y[1] (analytic) = -9.4374431714994921043461228077527
y[1] (numeric) = -9.4374431714994921043461228077501
absolute error = 2.6e-30
relative error = 2.7549834767236986741027213446237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1476.3MB, alloc=4.6MB, time=65.48
x[1] = 0.58
y[1] (analytic) = -9.4364994743679851447597922426091
y[1] (numeric) = -9.4364994743679851447597922426068
absolute error = 2.3e-30
relative error = 2.4373444901336613410983466363280e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.581
y[1] (analytic) = -9.4355558716014730074908087710099
y[1] (numeric) = -9.4355558716014730074908087710072
absolute error = 2.7e-30
relative error = 2.8615166257732474603362150651141e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.582
y[1] (analytic) = -9.4346123631905196648661876638744
y[1] (numeric) = -9.4346123631905196648661876638711
absolute error = 3.3e-30
relative error = 3.4977589676869703664891924378030e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.583
y[1] (analytic) = -9.4336689491256900327685329248617
y[1] (numeric) = -9.4336689491256900327685329248585
absolute error = 3.2e-30
relative error = 3.3921054652830224255640515891927e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.584
y[1] (analytic) = -9.4327256293975499705416864491194
y[1] (numeric) = -9.4327256293975499705416864491166
absolute error = 2.8e-30
relative error = 2.9683891061918129918583240683278e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.452e+09
Order of pole = 3.065e+15
TOP MAIN SOLVE Loop
x[1] = 0.585
y[1] (analytic) = -9.4317824039966662808963866166426
y[1] (numeric) = -9.4317824039966662808963866166399
absolute error = 2.7e-30
relative error = 2.8626614613754127177169942075913e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.586
y[1] (analytic) = -9.4308392729136067098159363193016
y[1] (numeric) = -9.4308392729136067098159363192986
absolute error = 3.0e-30
relative error = 3.1810530464837052089304296806058e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.587
y[1] (analytic) = -9.4298962361389399464618804205968
y[1] (numeric) = -9.4298962361389399464618804205935
absolute error = 3.3e-30
relative error = 3.4995082844635639006954737221098e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.588
y[1] (analytic) = -9.4289532936632356230796926471953
y[1] (numeric) = -9.4289532936632356230796926471926
absolute error = 2.7e-30
relative error = 2.8635203886464740462082859677117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.589
y[1] (analytic) = -9.4280104454770643149044719113101
y[1] (numeric) = -9.4280104454770643149044719113071
absolute error = 3.0e-30
relative error = 3.1820075055593532246388426182156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.59
y[1] (analytic) = -9.4270676915709975400666480629666
y[1] (numeric) = -9.4270676915709975400666480629641
absolute error = 2.5e-30
relative error = 2.6519381018503975296674685800707e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.620e+09
Order of pole = 2.620e+15
TOP MAIN SOLVE Loop
x[1] = 0.591
y[1] (analytic) = -9.426125031935607759497697071235
y[1] (numeric) = -9.4261250319356077594976970712322
absolute error = 2.8e-30
relative error = 2.9704677059912008889347511334867e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.751e+09
Order of pole = 2.995e+15
TOP MAIN SOLVE Loop
x[1] = 0.592
y[1] (analytic) = -9.425182466561468376835865633461
y[1] (numeric) = -9.4251824665614683768358656334577
absolute error = 3.3e-30
relative error = 3.5012584761172467773985303163947e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.584e+09
Order of pole = 1.403e+15
TOP MAIN SOLVE Loop
x[1] = 0.593
y[1] (analytic) = -9.4242399954391537383319052115709
y[1] (numeric) = -9.4242399954391537383319052115685
absolute error = 2.4e-30
relative error = 2.5466244505248977747859823208048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.115e+09
Order of pole = 1.213e+16
TOP MAIN SOLVE Loop
x[1] = 0.594
y[1] (analytic) = -9.4232976185592391327548154945052
y[1] (numeric) = -9.423297618559239132754815494503
absolute error = 2.2e-30
relative error = 2.3346391985615388847735582051890e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1480.1MB, alloc=4.6MB, time=65.64
TOP MAIN SOLVE Loop
x[1] = 0.595
y[1] (analytic) = -9.4223553359123007912975972858244
y[1] (numeric) = -9.4223553359123007912975972858218
absolute error = 2.6e-30
relative error = 2.7593949785467947200453508146384e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.596
y[1] (analytic) = -9.4214131474889158874830148155615
y[1] (numeric) = -9.421413147488915887483014815559
absolute error = 2.5e-30
relative error = 2.6535297421558501951078164548966e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.597
y[1] (analytic) = -9.4204710532796625370693674753739
y[1] (numeric) = -9.4204710532796625370693674753712
absolute error = 2.7e-30
relative error = 2.8660987170700092974738151834412e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 3.581e+15
TOP MAIN SOLVE Loop
x[1] = 0.598
y[1] (analytic) = -9.4195290532751197979562709760455
y[1] (numeric) = -9.4195290532751197979562709760423
absolute error = 3.2e-30
relative error = 3.3971974415083704637812593231133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.599
y[1] (analytic) = -9.4185871474658676700904479264034
y[1] (numeric) = -9.4185871474658676700904479264008
absolute error = 2.6e-30
relative error = 2.7604989573192482117049068891450e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.532e+08
Order of pole = 1.574e+15
TOP MAIN SOLVE Loop
x[1] = 0.6
y[1] (analytic) = -9.4176453358424870953715278327121
y[1] (numeric) = -9.4176453358424870953715278327087
absolute error = 3.4e-30
relative error = 3.6102442582542227155639285823722e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.601
y[1] (analytic) = -9.4167036183955599575578565175818
y[1] (numeric) = -9.4167036183955599575578565175794
absolute error = 2.4e-30
relative error = 2.5486625652224972834300890764222e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.261e+09
Order of pole = 4.782e+15
TOP MAIN SOLVE Loop
x[1] = 0.602
y[1] (analytic) = -9.4157619951156690821723149574859
y[1] (numeric) = -9.4157619951156690821723149574825
absolute error = 3.4e-30
relative error = 3.6109663793155726248950794988780e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.141e+09
Order of pole = 1.911e+15
TOP MAIN SOLVE Loop
x[1] = 0.603
y[1] (analytic) = -9.4148204659933982364081475378974
y[1] (numeric) = -9.4148204659933982364081475378943
absolute error = 3.1e-30
relative error = 3.2926809504199139872603140885054e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.817e+08
Order of pole = 1.348e+15
TOP MAIN SOLVE Loop
x[1] = 0.604
y[1] (analytic) = -9.4138790310193321290347997251541
y[1] (numeric) = -9.4138790310193321290347997251515
absolute error = 2.6e-30
relative error = 2.7618795519177950851792446767316e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.605
y[1] (analytic) = -9.4129376901840564103037651540702
y[1] (numeric) = -9.4129376901840564103037651540674
absolute error = 2.8e-30
relative error = 2.9746292731969099451237182058657e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.920e+09
Order of pole = 3.306e+15
TOP MAIN SOLVE Loop
x[1] = 0.606
y[1] (analytic) = -9.4119964434781576718544421303712
y[1] (numeric) = -9.4119964434781576718544421303685
absolute error = 2.7e-30
relative error = 2.8686793670336620793984621623591e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.439e+09
Order of pole = 5.845e+15
TOP MAIN SOLVE Loop
x[1] = 0.607
y[1] (analytic) = -9.4110552908922234466199995470127
y[1] (numeric) = -9.4110552908922234466199995470098
absolute error = 2.9e-30
relative error = 3.0814822677819619175078893358800e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.608
y[1] (analytic) = -9.4101142324168422087332522134309
y[1] (numeric) = -9.4101142324168422087332522134281
absolute error = 2.8e-30
relative error = 2.9755217958505731476952079053284e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.665e+09
Order of pole = 2.330e+15
TOP MAIN SOLVE Loop
memory used=1483.9MB, alloc=4.6MB, time=65.81
x[1] = 0.609
y[1] (analytic) = -9.409173268042603373432545596794
y[1] (numeric) = -9.4091732680426033734325455967918
absolute error = 2.2e-30
relative error = 2.3381437851422067347546055317792e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.61
y[1] (analytic) = -9.4082323977600972969676499743085
y[1] (numeric) = -9.4082323977600972969676499743059
absolute error = 2.6e-30
relative error = 2.7635371768867076872419654697407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.611
y[1] (analytic) = -9.4072916215599152765056639956333
y[1] (numeric) = -9.4072916215599152765056639956313
absolute error = 2.0e-30
relative error = 2.1260104187865714180682136585204e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.612
y[1] (analytic) = -9.4063509394326495500369276544801
y[1] (numeric) = -9.4063509394326495500369276544773
absolute error = 2.8e-30
relative error = 2.9767122426423991182997209465868e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.083e+09
Order of pole = 3.704e+15
TOP MAIN SOLVE Loop
x[1] = 0.613
y[1] (analytic) = -9.4054103513688932962809446684293
y[1] (numeric) = -9.4054103513688932962809446684268
absolute error = 2.5e-30
relative error = 2.6580445792417149129766690338075e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.614
y[1] (analytic) = -9.4044698573592406345923142660548
y[1] (numeric) = -9.4044698573592406345923142660526
absolute error = 2.2e-30
relative error = 2.3393131493514683992800034823144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.083e+09
Order of pole = 3.722e+15
TOP MAIN SOLVE Loop
x[1] = 0.615
y[1] (analytic) = -9.4035294573942866248666723803885
y[1] (numeric) = -9.4035294573942866248666723803854
absolute error = 3.1e-30
relative error = 3.2966345392392788560288387373601e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.616
y[1] (analytic) = -9.4025891514646272674466422477945
y[1] (numeric) = -9.4025891514646272674466422477916
absolute error = 2.9e-30
relative error = 3.0842568501977684856507055315732e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.617
y[1] (analytic) = -9.4016489395608595030277944113238
y[1] (numeric) = -9.4016489395608595030277944113211
absolute error = 2.7e-30
relative error = 2.8718366505249599092065785213540e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.618
y[1] (analytic) = -9.4007088216735812125646161275879
y[1] (numeric) = -9.4007088216735812125646161275847
absolute error = 3.2e-30
relative error = 3.4039986353181325146432927440443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.309e+09
Order of pole = 2.518e+15
TOP MAIN SOLVE Loop
x[1] = 0.619
y[1] (analytic) = -9.3997687977933912171764901762242
y[1] (numeric) = -9.3997687977933912171764901762207
absolute error = 3.5e-30
relative error = 3.7234958383461834316288158191807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.904e+09
Order of pole = 3.703e+15
TOP MAIN SOLVE Loop
x[1] = 0.62
y[1] (analytic) = -9.3988288679108892780536830710126
y[1] (numeric) = -9.3988288679108892780536830710104
absolute error = 2.2e-30
relative error = 2.3407171584016740707675692363739e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.458e+09
Order of pole = 8.956e+14
TOP MAIN SOLVE Loop
x[1] = 0.621
y[1] (analytic) = -9.397889032016676096363342671705
y[1] (numeric) = -9.3978890320166760963633426717022
absolute error = 2.8e-30
relative error = 2.9793924895909874756796725353050e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.622
y[1] (analytic) = -9.3969492901013533131555051956077
y[1] (numeric) = -9.3969492901013533131555051956049
absolute error = 2.8e-30
relative error = 2.9796904437374056002114933723443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.805e+09
Order of pole = 5.472e+15
TOP MAIN SOLVE Loop
x[1] = 0.623
y[1] (analytic) = -9.3960096421555235092691116280121
y[1] (numeric) = -9.3960096421555235092691116280099
absolute error = 2.2e-30
relative error = 2.3414194788920007183163830781042e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1487.7MB, alloc=4.6MB, time=65.98
TOP MAIN SOLVE Loop
x[1] = 0.624
y[1] (analytic) = -9.3950700881697902052380335305055
y[1] (numeric) = -9.3950700881697902052380335305021
absolute error = 3.4e-30
relative error = 3.6189192503004925914664032174840e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.625
y[1] (analytic) = -9.3941306281347578611971082462231
y[1] (numeric) = -9.3941306281347578611971082462203
absolute error = 2.8e-30
relative error = 2.9805844849700064027774936650001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.626
y[1] (analytic) = -9.3931912620410318767881835011305
y[1] (numeric) = -9.3931912620410318767881835011274
absolute error = 3.1e-30
relative error = 3.3002628324278428838502659734225e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.627
y[1] (analytic) = -9.3922519898792185910661714003533
y[1] (numeric) = -9.3922519898792185910661714003504
absolute error = 2.9e-30
relative error = 3.0876513993927595724904698844928e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.628
y[1] (analytic) = -9.3913128116399252824051118186546
y[1] (numeric) = -9.3913128116399252824051118186516
absolute error = 3.0e-30
relative error = 3.1944415654877280691485038550730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.629
y[1] (analytic) = -9.390373727313760168404245184093
y[1] (numeric) = -9.3903737273137601684042451840902
absolute error = 2.8e-30
relative error = 2.9817769572425492836566077542024e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.788e+09
Order of pole = 3.163e+15
TOP MAIN SOLVE Loop
x[1] = 0.63
y[1] (analytic) = -9.3894347368913324057940946539392
y[1] (numeric) = -9.389434736891332405794094653937
absolute error = 2.2e-30
relative error = 2.3430590463088720214664790514958e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.523e+09
Order of pole = 2.331e+15
TOP MAIN SOLVE Loop
x[1] = 0.631
y[1] (analytic) = -9.3884958403632520903425576819034
y[1] (numeric) = -9.388495840363252090342557681901
absolute error = 2.4e-30
relative error = 2.5563200333772967198003402580349e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.632
y[1] (analytic) = -9.3875570377201302567610069757331
y[1] (numeric) = -9.3875570377201302567610069757301
absolute error = 3.0e-30
relative error = 3.1957195977033258504365582622595e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.633
y[1] (analytic) = -9.3866183289525788786104008442497
y[1] (numeric) = -9.3866183289525788786104008442469
absolute error = 2.8e-30
relative error = 2.9829699065994116844678166052295e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.634
y[1] (analytic) = -9.3856797140512108682074029328829
y[1] (numeric) = -9.3856797140512108682074029328798
absolute error = 3.1e-30
relative error = 3.3029040990595702969330378136757e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.635
y[1] (analytic) = -9.3847411930066400765305113467547
y[1] (numeric) = -9.3847411930066400765305113467515
absolute error = 3.2e-30
relative error = 3.4097903545646939324278381314570e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.390e+09
Order of pole = 1.023e+16
TOP MAIN SOLVE Loop
x[1] = 0.636
y[1] (analytic) = -9.3838027658094812931261971603891
y[1] (numeric) = -9.3838027658094812931261971603857
absolute error = 3.4e-30
relative error = 3.6232645600652748926975171154549e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.971e+09
Order of pole = 3.663e+15
TOP MAIN SOLVE Loop
x[1] = 0.637
y[1] (analytic) = -9.382864432450350246015052313097
y[1] (numeric) = -9.3828644324503502460150523130937
absolute error = 3.3e-30
relative error = 3.5170496427370843450065742375317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1491.6MB, alloc=4.6MB, time=66.15
x[1] = 0.638
y[1] (analytic) = -9.3819261929198636015979468891051
y[1] (numeric) = -9.381926192919863601597946889102
absolute error = 3.1e-30
relative error = 3.3042255249667565502536424708678e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.639
y[1] (analytic) = -9.3809880472086389645621957814861
y[1] (numeric) = -9.3809880472086389645621957814828
absolute error = 3.3e-30
relative error = 3.5177531230113142506202671924592e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.64
y[1] (analytic) = -9.380049995307294877787734738952
y[1] (numeric) = -9.3800499953072948777877347389492
absolute error = 2.8e-30
relative error = 2.9850587165322146821365658162349e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.641
y[1] (analytic) = -9.3791120372064508222533057945787
y[1] (numeric) = -9.3791120372064508222533057945761
absolute error = 2.6e-30
relative error = 2.7721174346632547935977967831171e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.642
y[1] (analytic) = -9.3781741728967272169426520755125
y[1] (numeric) = -9.3781741728967272169426520755096
absolute error = 2.9e-30
relative error = 3.0922863518371284377685095080069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.643
y[1] (analytic) = -9.3772364023687454187507219927283
y[1] (numeric) = -9.3772364023687454187507219927262
absolute error = 2.1e-30
relative error = 2.2394657763661877716747723044966e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.644
y[1] (analytic) = -9.3762987256131277223898828099074
y[1] (numeric) = -9.3762987256131277223898828099041
absolute error = 3.3e-30
relative error = 3.5195124393652559692875100971402e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.118e+09
Order of pole = 3.843e+15
TOP MAIN SOLVE Loop
x[1] = 0.645
y[1] (analytic) = -9.3753611426204973602961435904714
y[1] (numeric) = -9.3753611426204973602961435904688
absolute error = 2.6e-30
relative error = 2.7732265034360870783738608738514e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.646
y[1] (analytic) = -9.3744236533814785025353875218776
y[1] (numeric) = -9.3744236533814785025353875218751
absolute error = 2.5e-30
relative error = 2.6668306153394475194564562852871e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.228e+09
Order of pole = 1.194e+16
TOP MAIN SOLVE Loop
x[1] = 0.647
y[1] (analytic) = -9.3734862578866962567096136161903
y[1] (numeric) = -9.3734862578866962567096136161877
absolute error = 2.6e-30
relative error = 2.7737812042050021847383544092056e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+09
Order of pole = 6.111e+15
TOP MAIN SOLVE Loop
x[1] = 0.648
y[1] (analytic) = -9.372548956126776667863187786025
y[1] (numeric) = -9.372548956126776667863187786023
absolute error = 2.0e-30
relative error = 2.1338912278421469341591226962895e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.487e+08
Order of pole = 2.972e+15
TOP MAIN SOLVE Loop
x[1] = 0.649
y[1] (analytic) = -9.3716117480923467183891032949172
y[1] (numeric) = -9.3716117480923467183891032949148
absolute error = 2.4e-30
relative error = 2.5609255531616915345911658965024e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.65
y[1] (analytic) = -9.3706746337740343279352505811685
y[1] (numeric) = -9.3706746337740343279352505811661
absolute error = 2.4e-30
relative error = 2.5611816585220623011493461868304e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.651
y[1] (analytic) = -9.3697376131624683533106964542527
y[1] (numeric) = -9.3697376131624683533106964542499
absolute error = 2.8e-30
relative error = 2.9883440877432912866498849806916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.652
y[1] (analytic) = -9.3688006862482785883919726628245
y[1] (numeric) = -9.3688006862482785883919726628216
absolute error = 2.9e-30
relative error = 3.0953801848476514144480265761730e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.817e+09
Order of pole = 3.542e+15
memory used=1495.4MB, alloc=4.6MB, time=66.32
TOP MAIN SOLVE Loop
x[1] = 0.653
y[1] (analytic) = -9.3678638530220957640293738334095
y[1] (numeric) = -9.3678638530220957640293738334065
absolute error = 3.0e-30
relative error = 3.2024376603553996690581501198134e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.612e+09
Order of pole = 2.413e+15
TOP MAIN SOLVE Loop
x[1] = 0.654
y[1] (analytic) = -9.3669271134745515479532647788275
y[1] (numeric) = -9.3669271134745515479532647788244
absolute error = 3.1e-30
relative error = 3.3095165174719625058810663270989e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+09
Order of pole = 1.753e+15
TOP MAIN SOLVE Loop
x[1] = 0.655
y[1] (analytic) = -9.3659904675962785446803971754188
y[1] (numeric) = -9.3659904675962785446803971754155
absolute error = 3.3e-30
relative error = 3.5233860331345434951332944532841e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.351e+09
Order of pole = 6.498e+15
TOP MAIN SOLVE Loop
x[1] = 0.656
y[1] (analytic) = -9.3650539153779102954202356081326
y[1] (numeric) = -9.3650539153779102954202356081295
absolute error = 3.1e-30
relative error = 3.3101784869702001571547154443586e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 2.419e+15
TOP MAIN SOLVE Loop
x[1] = 0.657
y[1] (analytic) = -9.3641174568100812779812929825456
y[1] (numeric) = -9.3641174568100812779812929825425
absolute error = 3.1e-30
relative error = 3.3105095213703413222286129502167e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.377e+09
Order of pole = 4.588e+14
TOP MAIN SOLVE Loop
x[1] = 0.658
y[1] (analytic) = -9.3631810918834269066774753028666
y[1] (numeric) = -9.3631810918834269066774753028639
absolute error = 2.7e-30
relative error = 2.8836353516013096345814381249150e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.659
y[1] (analytic) = -9.3622448205885835322344358150003
y[1] (numeric) = -9.3622448205885835322344358149974
absolute error = 2.9e-30
relative error = 3.0975477095221735963816371243473e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.66
y[1] (analytic) = -9.3613086429161884416959385137221
y[1] (numeric) = -9.3613086429161884416959385137197
absolute error = 2.4e-30
relative error = 2.5637441211983839714844997698107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.661
y[1] (analytic) = -9.3603725588568798583302310130424
y[1] (numeric) = -9.3603725588568798583302310130399
absolute error = 2.5e-30
relative error = 2.6708338629475538721280367657322e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.662
y[1] (analytic) = -9.3594365684012969415364267788072
y[1] (numeric) = -9.3594365684012969415364267788041
absolute error = 3.1e-30
relative error = 3.3121651900136942345250035837221e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.780e+09
Order of pole = 7.060e+16
TOP MAIN SOLVE Loop
x[1] = 0.663
y[1] (analytic) = -9.3585006715400797867508967226109
y[1] (numeric) = -9.3585006715400797867508967226085
absolute error = 2.4e-30
relative error = 2.5645133598147666544641758832268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.359e+09
Order of pole = 1.708e+15
TOP MAIN SOLVE Loop
x[1] = 0.664
y[1] (analytic) = -9.3575648682638694253536701560874
y[1] (numeric) = -9.357564868263869425353670156085
absolute error = 2.4e-30
relative error = 2.5647698239737423597824440798152e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.141e+09
Order of pole = 4.283e+15
TOP MAIN SOLVE Loop
x[1] = 0.665
y[1] (analytic) = -9.3566291585633078245748451046271
y[1] (numeric) = -9.3566291585633078245748451046237
absolute error = 3.4e-30
relative error = 3.6337872778555897954658918093832e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.171e+09
Order of pole = 3.355e+15
TOP MAIN SOLVE Loop
x[1] = 0.666
y[1] (analytic) = -9.3556935424290378874010079795987
y[1] (numeric) = -9.3556935424290378874010079795957
absolute error = 3.0e-30
relative error = 3.2066035365466918147742174581571e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1499.2MB, alloc=4.6MB, time=66.48
x[1] = 0.667
y[1] (analytic) = -9.354758019851703452481662608144
y[1] (numeric) = -9.3547580198517034524816626081412
absolute error = 2.8e-30
relative error = 2.9931292654049720397081585576960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.668
y[1] (analytic) = -9.3538225908219492940356686195883
y[1] (numeric) = -9.3538225908219492940356686195863
absolute error = 2.0e-30
relative error = 2.1381632809268983794901274558686e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.669
y[1] (analytic) = -9.3528872553304211217576891875561
y[1] (numeric) = -9.3528872553304211217576891875538
absolute error = 2.3e-30
relative error = 2.4591336741380884199313685750016e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.67
y[1] (analytic) = -9.3519520133677655807246481268352
y[1] (numeric) = -9.3519520133677655807246481268319
absolute error = 3.3e-30
relative error = 3.5286750779761806676369968778534e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.671
y[1] (analytic) = -9.3510168649246302513021963440685
y[1] (numeric) = -9.3510168649246302513021963440655
absolute error = 3.0e-30
relative error = 3.2082072392072198207279698471781e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.695e+09
Order of pole = 1.204e+16
TOP MAIN SOLVE Loop
x[1] = 0.672
y[1] (analytic) = -9.3500818099916636490511876413381
y[1] (numeric) = -9.3500818099916636490511876413347
absolute error = 3.4e-30
relative error = 3.6363318194357396470965369765768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.340e+09
Order of pole = 1.750e+16
TOP MAIN SOLVE Loop
x[1] = 0.673
y[1] (analytic) = -9.3491468485595152246341638716885
y[1] (numeric) = -9.3491468485595152246341638716855
absolute error = 3.0e-30
relative error = 3.2088489448234838723778262671025e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.674
y[1] (analytic) = -9.3482119806188353637218494456801
y[1] (numeric) = -9.3482119806188353637218494456771
absolute error = 3.0e-30
relative error = 3.2091698457627457664104253375638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.381e+09
Order of pole = 5.191e+15
TOP MAIN SOLVE Loop
x[1] = 0.675
y[1] (analytic) = -9.3472772061602753868996551880141
y[1] (numeric) = -9.3472772061602753868996551880114
absolute error = 2.7e-30
relative error = 2.8885417009143355303322077161600e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.676
y[1] (analytic) = -9.3463425251744875495741915433126
y[1] (numeric) = -9.3463425251744875495741915433092
absolute error = 3.4e-30
relative error = 3.6377866431088509162861236499100e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.677
y[1] (analytic) = -9.3454079376521250418797911301016
y[1] (numeric) = -9.3454079376521250418797911300983
absolute error = 3.3e-30
relative error = 3.5311460152579159966226174126411e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.678
y[1] (analytic) = -9.3444734435838419885850406420821
y[1] (numeric) = -9.3444734435838419885850406420792
absolute error = 2.9e-30
relative error = 3.1034386447865773243416066843471e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.454e+09
Order of pole = 1.195e+16
TOP MAIN SOLVE Loop
x[1] = 0.679
y[1] (analytic) = -9.343539042960293448999322095735
y[1] (numeric) = -9.3435390429602934489993220957327
absolute error = 2.3e-30
relative error = 2.4615940377890216741511436355050e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.68
y[1] (analytic) = -9.3426047357721354168793634233389
y[1] (numeric) = -9.3426047357721354168793634233362
absolute error = 2.7e-30
relative error = 2.8899863328926907874879969906324e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.747e+09
Order of pole = 2.223e+16
TOP MAIN SOLVE Loop
x[1] = 0.681
y[1] (analytic) = -9.3416705220100248203357984104557
y[1] (numeric) = -9.3416705220100248203357984104528
memory used=1503.0MB, alloc=4.6MB, time=66.66
absolute error = 2.9e-30
relative error = 3.1043698160487188343098187500773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.682
y[1] (analytic) = -9.3407364016646195217397359769629
y[1] (numeric) = -9.34073640166461952173973597696
absolute error = 2.9e-30
relative error = 3.1046802685526901943413182919731e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.693e+09
Order of pole = 1.024e+16
TOP MAIN SOLVE Loop
x[1] = 0.683
y[1] (analytic) = -9.3398023747265783176293388006856
y[1] (numeric) = -9.3398023747265783176293388006829
absolute error = 2.7e-30
relative error = 2.8908534588549494888222584359940e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.016e+09
Order of pole = 1.091e+16
TOP MAIN SOLVE Loop
x[1] = 0.684
y[1] (analytic) = -9.3388684411865609386164112827005
y[1] (numeric) = -9.3388684411865609386164112826979
absolute error = 2.6e-30
relative error = 2.7840632046313032064455623653813e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.476e+09
Order of pole = 1.881e+15
TOP MAIN SOLVE Loop
x[1] = 0.685
y[1] (analytic) = -9.3379346010352280492929968533755
y[1] (numeric) = -9.337934601035228049292996853373
absolute error = 2.5e-30
relative error = 2.6772515623774484442858880123183e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.274e+09
Order of pole = 2.568e+15
TOP MAIN SOLVE Loop
x[1] = 0.686
y[1] (analytic) = -9.3370008542632412481379846182136
y[1] (numeric) = -9.3370008542632412481379846182103
absolute error = 3.3e-30
relative error = 3.5343254772149150914120787800783e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.597e+09
Order of pole = 2.473e+15
TOP MAIN SOLVE Loop
x[1] = 0.687
y[1] (analytic) = -9.33606720086126306742372534256
y[1] (numeric) = -9.3360672008612630674237253425572
absolute error = 2.8e-30
relative error = 2.9991215141871480322158230697839e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.688
y[1] (analytic) = -9.3351336408199569731226567742553
y[1] (numeric) = -9.3351336408199569731226567742521
absolute error = 3.2e-30
relative error = 3.4279102186681990674709397080915e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.024e+09
Order of pole = 7.437e+15
TOP MAIN SOLVE Loop
x[1] = 0.689
y[1] (analytic) = -9.3342001741299873648139383032738
y[1] (numeric) = -9.3342001741299873648139383032708
absolute error = 3.0e-30
relative error = 3.2139872126533015437859735134298e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.715e+09
Order of pole = 8.782e+15
TOP MAIN SOLVE Loop
x[1] = 0.69
y[1] (analytic) = -9.3332668007820195755900949574429
y[1] (numeric) = -9.3332668007820195755900949574404
absolute error = 2.5e-30
relative error = 2.6785905228708655126118193911852e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.691
y[1] (analytic) = -9.3323335207667198719636707332889
y[1] (numeric) = -9.3323335207667198719636707332869
absolute error = 2.0e-30
relative error = 2.1430867162532413251457896095958e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.692
y[1] (analytic) = -9.3314003340747554537738912610856
y[1] (numeric) = -9.3314003340747554537738912610826
absolute error = 3.0e-30
relative error = 3.2149515534609861308903893986467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.693
y[1] (analytic) = -9.3304672406967944540933358031632
y[1] (numeric) = -9.3304672406967944540933358031607
absolute error = 2.5e-30
relative error = 2.6793942205763548628860155385355e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.661e+09
Order of pole = 8.064e+15
TOP MAIN SOLVE Loop
x[1] = 0.694
y[1] (analytic) = -9.3295342406235059391346185845662
y[1] (numeric) = -9.3295342406235059391346185845634
absolute error = 2.8e-30
relative error = 3.0012216342033297994964985656210e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.695
y[1] (analytic) = -9.3286013338455599081570794550928
y[1] (numeric) = -9.3286013338455599081570794550902
absolute error = 2.6e-30
relative error = 2.7871273591324043396324138723825e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.046e+09
Order of pole = 4.603e+15
TOP MAIN SOLVE Loop
memory used=1506.8MB, alloc=4.6MB, time=66.83
x[1] = 0.696
y[1] (analytic) = -9.3276685203536272933734838818157
y[1] (numeric) = -9.3276685203536272933734838818136
absolute error = 2.1e-30
relative error = 2.2513664539189537338435330747698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.697
y[1] (analytic) = -9.3267358001383799598567322711316
y[1] (numeric) = -9.3267358001383799598567322711289
absolute error = 2.7e-30
relative error = 2.8949034880562826033448548401711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.698
y[1] (analytic) = -9.3258031731904907054465786194079
y[1] (numeric) = -9.3258031731904907054465786194057
absolute error = 2.2e-30
relative error = 2.3590461423467385071481327797003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.699
y[1] (analytic) = -9.3248706395006332606563584913098
y[1] (numeric) = -9.3248706395006332606563584913073
absolute error = 2.5e-30
relative error = 2.6810023394961330419535834492839e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.985e+09
Order of pole = 5.564e+16
TOP MAIN SOLVE Loop
x[1] = 0.7
y[1] (analytic) = -9.3239381990594822885797263248498
y[1] (numeric) = -9.3239381990594822885797263248469
absolute error = 2.9e-30
relative error = 3.1102737256372277892540014546784e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.701
y[1] (analytic) = -9.3230058518577133847974020622485
y[1] (numeric) = -9.3230058518577133847974020622459
absolute error = 2.6e-30
relative error = 2.7888001373311600632917194758030e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.702
y[1] (analytic) = -9.3220735978860030772839271056668
y[1] (numeric) = -9.3220735978860030772839271056638
absolute error = 3.0e-30
relative error = 3.2181681130261830895349659234433e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.703
y[1] (analytic) = -9.3211414371350288263144295968686
y[1] (numeric) = -9.3211414371350288263144295968656
absolute error = 3.0e-30
relative error = 3.2184899459288626477363078876470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.704
y[1] (analytic) = -9.3202093695954690243713990198988
y[1] (numeric) = -9.3202093695954690243713990198957
absolute error = 3.1e-30
relative error = 3.3261055380503230817819267504799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.705
y[1] (analytic) = -9.3192773952580029960514701258278
y[1] (numeric) = -9.3192773952580029960514701258248
absolute error = 3.0e-30
relative error = 3.2191337082921388733455925753572e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.417e+09
Order of pole = 1.913e+15
TOP MAIN SOLVE Loop
x[1] = 0.706
y[1] (analytic) = -9.3183455141133109979722161786417
y[1] (numeric) = -9.3183455141133109979722161786389
absolute error = 2.8e-30
relative error = 3.0048252619085616200988847585644e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.493e+09
Order of pole = 6.452e+15
TOP MAIN SOLVE Loop
x[1] = 0.707
y[1] (analytic) = -9.3174137261520742186789515213396
y[1] (numeric) = -9.317413726152074218678951521337
absolute error = 2.6e-30
relative error = 2.7904739194979953452104924692713e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.708
y[1] (analytic) = -9.3164820313649747785515434613105
y[1] (numeric) = -9.316482031364974778551543461307
absolute error = 3.5e-30
relative error = 3.7567828588268190057579736850327e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.709
y[1] (analytic) = -9.3155504297426957297112334740496
y[1] (numeric) = -9.3155504297426957297112334740463
absolute error = 3.3e-30
relative error = 3.5424637812745425777556797367879e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1510.6MB, alloc=4.6MB, time=67.00
x[1] = 0.71
y[1] (analytic) = -9.3146189212759210559274677243002
y[1] (numeric) = -9.3146189212759210559274677242969
absolute error = 3.3e-30
relative error = 3.5428180453655793637769415828488e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.711
y[1] (analytic) = -9.3136875059553356725247369036649
y[1] (numeric) = -9.3136875059553356725247369036622
absolute error = 2.7e-30
relative error = 2.8989591912693790633452115537367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.454e+09
Order of pole = 1.762e+15
TOP MAIN SOLVE Loop
x[1] = 0.712
y[1] (analytic) = -9.3127561837716254262894253837768
y[1] (numeric) = -9.312756183771625426289425383774
absolute error = 2.8e-30
relative error = 3.0066286980424438380444797308598e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.713
y[1] (analytic) = -9.311824954715477095376669684082
y[1] (numeric) = -9.311824954715477095376669684079
absolute error = 3.0e-30
relative error = 3.2217100456563135963764791872562e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.469e+09
Order of pole = 2.051e+15
TOP MAIN SOLVE Loop
x[1] = 0.714
y[1] (analytic) = -9.3108938187775783892172262533154
y[1] (numeric) = -9.3108938187775783892172262533125
absolute error = 2.9e-30
relative error = 3.1146311583443008737454871663187e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.828e+09
Order of pole = 1.749e+16
TOP MAIN SOLVE Loop
x[1] = 0.715
y[1] (analytic) = -9.3099627759486179484243485637312
y[1] (numeric) = -9.3099627759486179484243485637284
absolute error = 2.8e-30
relative error = 3.0075308219636788270451296488540e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.716
y[1] (analytic) = -9.3090318262192853447006735171568
y[1] (numeric) = -9.3090318262192853447006735171539
absolute error = 2.9e-30
relative error = 3.1152541468727459500010959893997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.717
y[1] (analytic) = -9.3081009695802710807451171619419
y[1] (numeric) = -9.3081009695802710807451171619386
absolute error = 3.3e-30
relative error = 3.5452988861903229300633815657430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.139e+09
Order of pole = 2.557e+13
TOP MAIN SOLVE Loop
x[1] = 0.718
y[1] (analytic) = -9.3071702060222665901597797198691
y[1] (numeric) = -9.3071702060222665901597797198659
absolute error = 3.2e-30
relative error = 3.4382093903573597975544970475920e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.317e+09
Order of pole = 4.913e+15
TOP MAIN SOLVE Loop
x[1] = 0.719
y[1] (analytic) = -9.3062395355359642373568599220998
y[1] (numeric) = -9.3062395355359642373568599220965
absolute error = 3.3e-30
relative error = 3.5460080168782660200001534654286e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.72
y[1] (analytic) = -9.3053089581120573174655786532159
y[1] (numeric) = -9.3053089581120573174655786532127
absolute error = 3.2e-30
relative error = 3.4388971010042035850714752656471e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.721
y[1] (analytic) = -9.3043784737412400562391119024357
y[1] (numeric) = -9.3043784737412400562391119024333
absolute error = 2.4e-30
relative error = 2.5794307559320220057226441546358e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.722
y[1] (analytic) = -9.3034480824142076099615330210706
y[1] (numeric) = -9.3034480824142076099615330210675
absolute error = 3.1e-30
relative error = 3.3320979195442152502988293724871e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.351e+09
Order of pole = 1.102e+15
TOP MAIN SOLVE Loop
x[1] = 0.723
y[1] (analytic) = -9.3025177841216560653547642852815
y[1] (numeric) = -9.3025177841216560653547642852783
absolute error = 3.2e-30
relative error = 3.4399289249003505889880896898226e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.724
y[1] (analytic) = -9.3015875788542824394855377632272
y[1] (numeric) = -9.3015875788542824394855377632242
absolute error = 3.0e-30
relative error = 3.2252558765559924228464518950968e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.386e+09
Order of pole = 5.412e+15
TOP MAIN SOLVE Loop
memory used=1514.4MB, alloc=4.6MB, time=67.16
x[1] = 0.725
y[1] (analytic) = -9.3006574666027846796723654856519
y[1] (numeric) = -9.3006574666027846796723654856489
absolute error = 3.0e-30
relative error = 3.2255784182704649609536262480416e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.253e+09
Order of pole = 1.901e+16
TOP MAIN SOLVE Loop
x[1] = 0.726
y[1] (analytic) = -9.2997274473578616633925189189929
y[1] (numeric) = -9.299727447357861663392518918989
absolute error = 3.9e-30
relative error = 4.1936712899129382212388514832571e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.727
y[1] (analytic) = -9.2987975211102131981890177400721
y[1] (numeric) = -9.298797521110213198189017740069
absolute error = 3.1e-30
relative error = 3.3337643850856546858141945215016e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.728
y[1] (analytic) = -9.2978676878505400215776279114577
y[1] (numeric) = -9.2978676878505400215776279114543
absolute error = 3.4e-30
relative error = 3.6567524018896899294188354086359e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.729
y[1] (analytic) = -9.2969379475695438009538690565338
y[1] (numeric) = -9.2969379475695438009538690565311
absolute error = 2.7e-30
relative error = 2.9041820169466105973361030590479e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.73
y[1] (analytic) = -9.2960083002579271335000311333875
y[1] (numeric) = -9.2960083002579271335000311333843
absolute error = 3.2e-30
relative error = 3.4423377181270511236338344860599e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.622e+09
Order of pole = 2.083e+15
TOP MAIN SOLVE Loop
x[1] = 0.731
y[1] (analytic) = -9.2950787459063935460922004065464
y[1] (numeric) = -9.2950787459063935460922004065428
absolute error = 3.6e-30
relative error = 3.8730172152500169262625647739833e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.391e+09
Order of pole = 1.830e+16
TOP MAIN SOLVE Loop
x[1] = 0.732
y[1] (analytic) = -9.2941492845056474952072947156668
y[1] (numeric) = -9.2941492845056474952072947156629
absolute error = 3.9e-30
relative error = 4.1961882476987129834800766920292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.733
y[1] (analytic) = -9.2932199160463943668301080402239
y[1] (numeric) = -9.2932199160463943668301080402201
absolute error = 3.8e-30
relative error = 4.0890025570562741555807040513299e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.567e+09
Order of pole = 2.432e+15
TOP MAIN SOLVE Loop
x[1] = 0.734
y[1] (analytic) = -9.2922906405193404763603643592826
y[1] (numeric) = -9.2922906405193404763603643592795
absolute error = 3.1e-30
relative error = 3.3360988371181025436313545006414e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.339e+09
Order of pole = 5.373e+15
TOP MAIN SOLVE Loop
x[1] = 0.735
y[1] (analytic) = -9.2913614579151930685197808054196
y[1] (numeric) = -9.2913614579151930685197808054157
absolute error = 3.9e-30
relative error = 4.1974472930203780072303598392201e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.736
y[1] (analytic) = -9.2904323682246603172591401118558
y[1] (numeric) = -9.2904323682246603172591401118523
absolute error = 3.5e-30
relative error = 3.7673165911747836814359823186314e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.105e+09
Order of pole = 4.643e+15
TOP MAIN SOLVE Loop
x[1] = 0.737
y[1] (analytic) = -9.2895033714384513256653723518959
y[1] (numeric) = -9.2895033714384513256653723518925
absolute error = 3.4e-30
relative error = 3.6600449604805088169747815842763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.051e+09
Order of pole = 1.909e+16
TOP MAIN SOLVE Loop
x[1] = 0.738
y[1] (analytic) = -9.2885744675472761258686459697151
y[1] (numeric) = -9.2885744675472761258686459697111
absolute error = 4.0e-30
relative error = 4.3063658626792843447093281289532e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1518.3MB, alloc=4.6MB, time=67.33
x[1] = 0.739
y[1] (analytic) = -9.2876456565418456789494681015817
y[1] (numeric) = -9.2876456565418456789494681015783
absolute error = 3.4e-30
relative error = 3.6607770426783844323084180357866e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.785e+09
Order of pole = 7.027e+15
TOP MAIN SOLVE Loop
x[1] = 0.74
y[1] (analytic) = -9.2867169384128718748457941865911
y[1] (numeric) = -9.286716938412871874845794186588
absolute error = 3.1e-30
relative error = 3.3381010970382816616479715404983e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.627e+09
Order of pole = 2.538e+15
TOP MAIN SOLVE Loop
x[1] = 0.741
y[1] (analytic) = -9.2857883131510675322601468659631
y[1] (numeric) = -9.2857883131510675322601468659593
absolute error = 3.8e-30
relative error = 4.0922750679317354479258661351118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.742
y[1] (analytic) = -9.2848597807471463985667441699877
y[1] (numeric) = -9.2848597807471463985667441699848
absolute error = 2.9e-30
relative error = 3.1233643463451840709668124597883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.743
y[1] (analytic) = -9.2839313411918231497186369916989
y[1] (numeric) = -9.2839313411918231497186369916953
absolute error = 3.6e-30
relative error = 3.8776676255964755935926191433333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.174e+09
Order of pole = 4.374e+15
TOP MAIN SOLVE Loop
x[1] = 0.744
y[1] (analytic) = -9.2830029944758133901548558463159
y[1] (numeric) = -9.2830029944758133901548558463127
absolute error = 3.2e-30
relative error = 3.4471603659982397006482021067997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.745
y[1] (analytic) = -9.2820747405898336527075669155666
y[1] (numeric) = -9.2820747405898336527075669155632
absolute error = 3.4e-30
relative error = 3.6629741679756668891818739673048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.066e+09
Order of pole = 1.987e+16
TOP MAIN SOLVE Loop
x[1] = 0.746
y[1] (analytic) = -9.2811465795246013985092373759251
y[1] (numeric) = -9.2811465795246013985092373759215
absolute error = 3.6e-30
relative error = 3.8788311003966485012186331154509e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.979e+09
Order of pole = 3.481e+15
TOP MAIN SOLVE Loop
x[1] = 0.747
y[1] (analytic) = -9.2802185112708350168998100098611
y[1] (numeric) = -9.2802185112708350168998100098582
absolute error = 2.9e-30
relative error = 3.1249264190039781812739252636453e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.748
y[1] (analytic) = -9.2792905358192538253338870991649
y[1] (numeric) = -9.2792905358192538253338870991617
absolute error = 3.2e-30
relative error = 3.4485395059542416642235196906260e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.749
y[1] (analytic) = -9.2783626531605780692879235994106
y[1] (numeric) = -9.278362653160578069287923599407
absolute error = 3.6e-30
relative error = 3.8799949242916230627540128196162e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.470e+09
Order of pole = 3.556e+15
TOP MAIN SOLVE Loop
x[1] = 0.75
y[1] (analytic) = -9.2774348632855289221674295946462
y[1] (numeric) = -9.2774348632855289221674295946429
absolute error = 3.3e-30
relative error = 3.5570176979192840677972470229132e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.751
y[1] (analytic) = -9.2765071661848284852141820313729
y[1] (numeric) = -9.2765071661848284852141820313698
absolute error = 3.1e-30
relative error = 3.3417750285368932558801136691652e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.752
y[1] (analytic) = -9.2755795618491997874134457308837
y[1] (numeric) = -9.2755795618491997874134457308802
absolute error = 3.5e-30
relative error = 3.7733491224587505564894929831036e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.753
y[1] (analytic) = -9.274652050269366785401203679037
y[1] (numeric) = -9.2746520502693667854012036790338
absolute error = 3.2e-30
relative error = 3.4502642068465105838463149420386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1522.1MB, alloc=4.6MB, time=67.50
x[1] = 0.754
y[1] (analytic) = -9.2737246314360543633713965925445
y[1] (numeric) = -9.2737246314360543633713965925405
absolute error = 4.0e-30
relative error = 4.3132615631488641594351441248307e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.755
y[1] (analytic) = -9.2727973053399883329831717608252
y[1] (numeric) = -9.2727973053399883329831717608219
absolute error = 3.3e-30
relative error = 3.5587966514695697491082780938668e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.960e+09
Order of pole = 3.782e+15
TOP MAIN SOLVE Loop
x[1] = 0.756
y[1] (analytic) = -9.2718700719718954332681411625292
y[1] (numeric) = -9.2718700719718954332681411625261
absolute error = 3.1e-30
relative error = 3.3434463338426692861236925753590e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.757
y[1] (analytic) = -9.2709429313225033305376488557687
y[1] (numeric) = -9.270942931322503330537648855766
absolute error = 2.7e-30
relative error = 2.9123251216204434479296811154861e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.758
y[1] (analytic) = -9.2700158833825406182900476411588
y[1] (numeric) = -9.2700158833825406182900476411559
absolute error = 2.9e-30
relative error = 3.1283657293387695741083285536895e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.759
y[1] (analytic) = -9.2690889281427368171179849967203
y[1] (numeric) = -9.2690889281427368171179849967174
absolute error = 2.9e-30
relative error = 3.1286785815540535050829282924162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.76
y[1] (analytic) = -9.2681620655938223746156982837329
y[1] (numeric) = -9.2681620655938223746156982837291
absolute error = 3.8e-30
relative error = 4.1000577817976787776370556874931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.761
y[1] (analytic) = -9.2672352957265286652863192225945
y[1] (numeric) = -9.2672352957265286652863192225912
absolute error = 3.3e-30
relative error = 3.5609325701719846547414512068011e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.639e+09
Order of pole = 2.495e+15
TOP MAIN SOLVE Loop
x[1] = 0.762
y[1] (analytic) = -9.2663086185315879904491876377834
y[1] (numeric) = -9.2663086185315879904491876377799
absolute error = 3.5e-30
relative error = 3.7771243588848193111609724601216e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.763
y[1] (analytic) = -9.2653820339997335781471744709659
y[1] (numeric) = -9.2653820339997335781471744709634
absolute error = 2.5e-30
relative error = 2.6982157787192565171292848885863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.135e+09
Order of pole = 2.375e+15
TOP MAIN SOLVE Loop
x[1] = 0.764
y[1] (analytic) = -9.2644555421216995830540140613565
y[1] (numeric) = -9.2644555421216995830540140613536
absolute error = 2.9e-30
relative error = 3.1302433119948421782898347524324e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.765
y[1] (analytic) = -9.2635291428882210863816456923688
y[1] (numeric) = -9.263529142888221086381645692366
absolute error = 2.8e-30
relative error = 3.0226061329440633929937065259201e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.766
y[1] (analytic) = -9.2626028362900340957875644036656
y[1] (numeric) = -9.2626028362900340957875644036621
absolute error = 3.5e-30
relative error = 3.7786355108386153054207387259367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.598e+09
Order of pole = 3.680e+16
TOP MAIN SOLVE Loop
x[1] = 0.767
y[1] (analytic) = -9.2616766223178755452821810676497
y[1] (numeric) = -9.2616766223178755452821810676469
absolute error = 2.8e-30
relative error = 3.0232107146268052075793012929326e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1525.9MB, alloc=4.6MB, time=67.67
x[1] = 0.768
y[1] (analytic) = -9.2607505009624832951361917294992
y[1] (numeric) = -9.260750500962483295136191729496
absolute error = 3.2e-30
relative error = 3.4554434866455146768954129270816e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.769
y[1] (analytic) = -9.2598244722145961317879562097889
y[1] (numeric) = -9.2598244722145961317879562097854
absolute error = 3.5e-30
relative error = 3.7797692715474700129148335635217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.77
y[1] (analytic) = -9.2588985360649537677508859688015
y[1] (numeric) = -9.2588985360649537677508859687977
absolute error = 3.8e-30
relative error = 4.1041598902918811888007797812132e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.771
y[1] (analytic) = -9.2579726925042968415208412315825
y[1] (numeric) = -9.2579726925042968415208412315793
absolute error = 3.2e-30
relative error = 3.4564802752020158923186997995516e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.772
y[1] (analytic) = -9.2570469415233669174835373728257
y[1] (numeric) = -9.2570469415233669174835373728217
absolute error = 4.0e-30
relative error = 4.3210324256406419554577091565903e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.773
y[1] (analytic) = -9.2561212831129064858219605606451
y[1] (numeric) = -9.2561212831129064858219605606416
absolute error = 3.5e-30
relative error = 3.7812814816779522956905583426611e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.774
y[1] (analytic) = -9.2551957172636589624237926583366
y[1] (numeric) = -9.2551957172636589624237926583334
absolute error = 3.2e-30
relative error = 3.4575173748417442090476097414379e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.775
y[1] (analytic) = -9.2542702439663686887888453831724
y[1] (numeric) = -9.2542702439663686887888453831692
absolute error = 3.2e-30
relative error = 3.4578631438673915249796530314423e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.776
y[1] (analytic) = -9.2533448632117809319365037213232
y[1] (numeric) = -9.2533448632117809319365037213195
absolute error = 3.7e-30
relative error = 3.9985540955141187940888155578280e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.777
y[1] (analytic) = -9.2524195749906418843131785979735
y[1] (numeric) = -9.2524195749906418843131785979701
absolute error = 3.4e-30
relative error = 3.6747144597616660075675918620877e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.778
y[1] (analytic) = -9.251494379293698663699768801712
y[1] (numeric) = -9.251494379293698663699768801709
absolute error = 3.0e-30
relative error = 3.2427193672780825947337547797903e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.316e+09
Order of pole = 5.090e+15
TOP MAIN SOLVE Loop
x[1] = 0.779
y[1] (analytic) = -9.2505692761116993131191321622613
y[1] (numeric) = -9.2505692761116993131191321622583
absolute error = 3.0e-30
relative error = 3.2430436554289477061231217374793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.323e+09
Order of pole = 4.672e+16
TOP MAIN SOLVE Loop
x[1] = 0.78
y[1] (analytic) = -9.2496442654353928007435659806298
y[1] (numeric) = -9.2496442654353928007435659806258
absolute error = 4.0e-30
relative error = 4.3244906346803325317697727475318e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.781
y[1] (analytic) = -9.2487193472555290198022967107539
y[1] (numeric) = -9.2487193472555290198022967107507
absolute error = 3.2e-30
relative error = 3.4599384842935796039062377043774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.828e+09
Order of pole = 3.753e+15
TOP MAIN SOLVE Loop
x[1] = 0.782
y[1] (analytic) = -9.2477945215628587884889788917217
y[1] (numeric) = -9.2477945215628587884889788917188
absolute error = 2.9e-30
relative error = 3.1358828239945644865872795279256e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1529.7MB, alloc=4.6MB, time=67.84
x[1] = 0.783
y[1] (analytic) = -9.2468697883481338498692033296251
y[1] (numeric) = -9.2468697883481338498692033296222
absolute error = 2.9e-30
relative error = 3.1361964279569007232125328774640e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.371e+09
Order of pole = 4.921e+15
TOP MAIN SOLVE Loop
x[1] = 0.784
y[1] (analytic) = -9.245945147602106871788014528141
y[1] (numeric) = -9.2459451476021068717880145281378
absolute error = 3.2e-30
relative error = 3.4609766215516703619771185664149e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.960e+09
Order of pole = 3.437e+15
TOP MAIN SOLVE Loop
x[1] = 0.785
y[1] (analytic) = -9.2450205993155314467774373669048
y[1] (numeric) = -9.245020599315531446777437366901
absolute error = 3.8e-30
relative error = 4.1103207496166515082476710296845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.786
y[1] (analytic) = -9.2440961434791620919640130267521
y[1] (numeric) = -9.2440961434791620919640130267486
absolute error = 3.5e-30
relative error = 3.7862003441720149926930147873455e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.787
y[1] (analytic) = -9.2431717800837542489763441609107
y[1] (numeric) = -9.2431717800837542489763441609074
absolute error = 3.3e-30
relative error = 3.5702030412444612519781072673184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.382e+09
Order of pole = 9.751e+15
TOP MAIN SOLVE Loop
x[1] = 0.788
y[1] (analytic) = -9.2422475091200642838526493112056
y[1] (numeric) = -9.2422475091200642838526493112031
absolute error = 2.5e-30
relative error = 2.7049697571213605704863350569763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.789
y[1] (analytic) = -9.241323330578849486948326568369
y[1] (numeric) = -9.2413233305788494869483265683654
absolute error = 3.6e-30
relative error = 3.8955459853762161576681208928412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.79
y[1] (analytic) = -9.2403992444508680728435264755084
y[1] (numeric) = -9.240399244450868072843526475505
absolute error = 3.4e-30
relative error = 3.6794946950390700367242438746850e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.791
y[1] (analytic) = -9.2394752507268791802507341738411
y[1] (numeric) = -9.2394752507268791802507341738382
absolute error = 2.9e-30
relative error = 3.1387063889497988181690760219874e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.937e+09
Order of pole = 3.935e+15
TOP MAIN SOLVE Loop
x[1] = 0.792
y[1] (analytic) = -9.2385513493976428719223607897378
y[1] (numeric) = -9.2385513493976428719223607897346
absolute error = 3.2e-30
relative error = 3.4637465106568263432933335217514e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.793
y[1] (analytic) = -9.2376275404539201345583440621677
y[1] (numeric) = -9.2376275404539201345583440621643
absolute error = 3.4e-30
relative error = 3.6805987090414020025250616845124e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.335e+09
Order of pole = 6.997e+15
TOP MAIN SOLVE Loop
x[1] = 0.794
y[1] (analytic) = -9.2367038238864728787137582096236
y[1] (numeric) = -9.2367038238864728787137582096202
absolute error = 3.4e-30
relative error = 3.6809667873159131363866324463169e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.795
y[1] (analytic) = -9.2357801996860639387064330355955
y[1] (numeric) = -9.2357801996860639387064330355918
absolute error = 3.7e-30
relative error = 4.0061585702589238365010629107137e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.303e+09
Order of pole = 3.739e+15
TOP MAIN SOLVE Loop
x[1] = 0.796
y[1] (analytic) = -9.2348566678434570725245822716703
y[1] (numeric) = -9.2348566678434570725245822716665
absolute error = 3.8e-30
relative error = 4.1148445900973402978039835163132e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1533.5MB, alloc=4.6MB, time=68.02
x[1] = 0.797
y[1] (analytic) = -9.2339332283494169617344411573384
y[1] (numeric) = -9.2339332283494169617344411573349
absolute error = 3.5e-30
relative error = 3.7903674560419489010899656535085e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.798
y[1] (analytic) = -9.2330098811947092113879132555793
y[1] (numeric) = -9.233009881194709211387913255576
absolute error = 3.3e-30
relative error = 3.5741324253548779987559489068925e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.179e+09
Order of pole = 3.266e+15
TOP MAIN SOLVE Loop
x[1] = 0.799
y[1] (analytic) = -9.2320866263701003499302265033022
y[1] (numeric) = -9.2320866263701003499302265032994
absolute error = 2.8e-30
relative error = 3.0329004842764483901481247892673e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.583e+09
Order of pole = 6.648e+15
TOP MAIN SOLVE Loop
x[1] = 0.8
y[1] (analytic) = -9.2311634638663578291075984957237
y[1] (numeric) = -9.2311634638663578291075984957206
absolute error = 3.1e-30
relative error = 3.3581899097923715187515620518922e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.454e+09
Order of pole = 4.448e+15
TOP MAIN SOLVE Loop
x[1] = 0.801
y[1] (analytic) = -9.2302403936742500238749110037497
y[1] (numeric) = -9.2302403936742500238749110037462
absolute error = 3.5e-30
relative error = 3.7918839062941967935861805471180e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.277e+09
Order of pole = 1.780e+15
TOP MAIN SOLVE Loop
x[1] = 0.802
y[1] (analytic) = -9.2293174157845462323033937234488
y[1] (numeric) = -9.2293174157845462323033937234459
absolute error = 2.9e-30
relative error = 3.1421608655914701284124208198258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 2.093e+15
TOP MAIN SOLVE Loop
x[1] = 0.803
y[1] (analytic) = -9.2283945301880166754883172566909
y[1] (numeric) = -9.2283945301880166754883172566877
absolute error = 3.2e-30
relative error = 3.4675587281537735833962042189152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.804
y[1] (analytic) = -9.2274717368754324974566953220177
y[1] (numeric) = -9.227471736875432497456695322014
absolute error = 3.7e-30
relative error = 4.0097657359532356271807035102764e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.805
y[1] (analytic) = -9.2265490358375657650749961948375
y[1] (numeric) = -9.2265490358375657650749961948343
absolute error = 3.2e-30
relative error = 3.4682523092552025440057225008905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.806
y[1] (analytic) = -9.225626427065189467956863376017
y[1] (numeric) = -9.2256264270651894679568633760136
absolute error = 3.4e-30
relative error = 3.6853865988172156462289573064160e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.696e+09
Order of pole = 2.504e+15
TOP MAIN SOLVE Loop
x[1] = 0.807
y[1] (analytic) = -9.2247039105490775183708454879351
y[1] (numeric) = -9.2247039105490775183708454879315
absolute error = 3.6e-30
relative error = 3.9025642827225648794141074429123e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.783e+09
Order of pole = 2.240e+15
TOP MAIN SOLVE Loop
x[1] = 0.808
y[1] (analytic) = -9.2237814862800047511481353970947
y[1] (numeric) = -9.2237814862800047511481353970911
absolute error = 3.6e-30
relative error = 3.9029545586643089931563367419949e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 2.452e+15
TOP MAIN SOLVE Loop
x[1] = 0.809
y[1] (analytic) = -9.2228591542487469235903185623568
y[1] (numeric) = -9.2228591542487469235903185623537
absolute error = 3.1e-30
relative error = 3.3612136411862100141126276798956e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.468e+09
Order of pole = 3.669e+15
TOP MAIN SOLVE Loop
x[1] = 0.81
y[1] (analytic) = -9.2219369144460807153771306078809
y[1] (numeric) = -9.2219369144460807153771306078781
absolute error = 2.8e-30
relative error = 3.0362385103869289550022837349899e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.811
y[1] (analytic) = -9.2210147668627837284742241198436
y[1] (numeric) = -9.2210147668627837284742241198409
absolute error = 2.7e-30
relative error = 2.9280942155118210289412850423377e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1537.3MB, alloc=4.6MB, time=68.19
TOP MAIN SOLVE Loop
x[1] = 0.812
y[1] (analytic) = -9.2200927114896344870409446660199
y[1] (numeric) = -9.2200927114896344870409446660164
absolute error = 3.5e-30
relative error = 3.7960572735222813362121376609677e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 1.818e+15
TOP MAIN SOLVE Loop
x[1] = 0.813
y[1] (analytic) = -9.2191707483174124373381160372967
y[1] (numeric) = -9.219170748317412437338116037293
absolute error = 3.7e-30
relative error = 4.0133761495580127739287346858759e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.814
y[1] (analytic) = -9.2182488773368979476358347102086
y[1] (numeric) = -9.2182488773368979476358347102047
absolute error = 3.9e-30
relative error = 4.2307384535778435457840611028818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.584e+09
Order of pole = 2.236e+15
TOP MAIN SOLVE Loop
x[1] = 0.815
y[1] (analytic) = -9.2173270985388723081212735295585
y[1] (numeric) = -9.2173270985388723081212735295552
absolute error = 3.3e-30
relative error = 3.5802136180271989327731317713392e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.816
y[1] (analytic) = -9.2164054119141177308064946102164
y[1] (numeric) = -9.2164054119141177308064946102127
absolute error = 3.7e-30
relative error = 4.0145803430228684551402245971328e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.817
y[1] (analytic) = -9.2154838174534173494362714571576
y[1] (numeric) = -9.2154838174534173494362714571539
absolute error = 3.7e-30
relative error = 4.0149818211307415705516706899026e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.513e+09
Order of pole = 1.904e+15
TOP MAIN SOLVE Loop
x[1] = 0.818
y[1] (analytic) = -9.2145623151475552193959203028381
y[1] (numeric) = -9.2145623151475552193959203028349
absolute error = 3.2e-30
relative error = 3.4727639692008068590086178093822e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.980e+09
Order of pole = 4.124e+15
TOP MAIN SOLVE Loop
x[1] = 0.819
y[1] (analytic) = -9.2136409049873163176191406609709
y[1] (numeric) = -9.2136409049873163176191406609674
absolute error = 3.5e-30
relative error = 3.7987154438648248686163927009188e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.196e+09
Order of pole = 4.013e+15
TOP MAIN SOLVE Loop
x[1] = 0.82
y[1] (analytic) = -9.212719586963486542495865095782
y[1] (numeric) = -9.212719586963486542495865095779
absolute error = 3.0e-30
relative error = 3.2563674294886471761397032014992e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.618e+09
Order of pole = 7.606e+15
TOP MAIN SOLVE Loop
x[1] = 0.821
y[1] (analytic) = -9.2117983610668527137801182058386
y[1] (numeric) = -9.2117983610668527137801182058359
absolute error = 2.7e-30
relative error = 2.9310237742625783367965431365527e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.822
y[1] (analytic) = -9.2108772272882025724978848215093
y[1] (numeric) = -9.2108772272882025724978848215061
absolute error = 3.2e-30
relative error = 3.4741533526466512380661746805546e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.354e+09
Order of pole = 5.359e+15
TOP MAIN SOLVE Loop
x[1] = 0.823
y[1] (analytic) = -9.2099561856183247808549874151458
y[1] (numeric) = -9.2099561856183247808549874151426
absolute error = 3.2e-30
relative error = 3.4745007853532617064579404171922e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.724e+09
Order of pole = 3.116e+15
TOP MAIN SOLVE Loop
x[1] = 0.824
y[1] (analytic) = -9.2090352360480089221449727230684
y[1] (numeric) = -9.2090352360480089221449727230649
absolute error = 3.5e-30
relative error = 3.8006152765053375627117929805256e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.038e+09
Order of pole = 3.142e+16
TOP MAIN SOLVE Loop
x[1] = 0.825
y[1] (analytic) = -9.2081143785680455006570075784207
y[1] (numeric) = -9.2081143785680455006570075784176
absolute error = 3.1e-30
relative error = 3.3665958876610753100577680110662e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.622e+09
Order of pole = 6.437e+15
TOP MAIN SOLVE Loop
memory used=1541.1MB, alloc=4.6MB, time=68.36
x[1] = 0.826
y[1] (analytic) = -9.2071936131692259415837839539891
y[1] (numeric) = -9.2071936131692259415837839539855
absolute error = 3.6e-30
relative error = 3.9099862034516693836295116687301e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.584e+09
Order of pole = 5.370e+15
TOP MAIN SOLVE Loop
x[1] = 0.827
y[1] (analytic) = -9.2062729398423425909294332140473
y[1] (numeric) = -9.2062729398423425909294332140437
absolute error = 3.6e-30
relative error = 3.9103772216225972484853985016046e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.828
y[1] (analytic) = -9.2053523585781887154174495743255
y[1] (numeric) = -9.2053523585781887154174495743221
absolute error = 3.4e-30
relative error = 3.6935033745141141753674160838809e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.829
y[1] (analytic) = -9.2044318693675585023986227691671
y[1] (numeric) = -9.2044318693675585023986227691636
absolute error = 3.5e-30
relative error = 3.8025160592996891780129806939748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.276e+09
Order of pole = 5.165e+15
TOP MAIN SOLVE Loop
x[1] = 0.83
y[1] (analytic) = -9.2035114722012470597589799249588
y[1] (numeric) = -9.2035114722012470597589799249555
absolute error = 3.3e-30
relative error = 3.5855879682091855998384881042068e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.831
y[1] (analytic) = -9.2025911670700504158277366389154
y[1] (numeric) = -9.2025911670700504158277366389129
absolute error = 2.5e-30
relative error = 2.7166261704049575548328410262568e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.122e+09
Order of pole = 8.920e+15
TOP MAIN SOLVE Loop
x[1] = 0.832
y[1] (analytic) = -9.2016709539647655192852572622974
y[1] (numeric) = -9.2016709539647655192852572622942
absolute error = 3.2e-30
relative error = 3.4776292436551445567500992129159e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.833
y[1] (analytic) = -9.2007508328761902390710243871315
y[1] (numeric) = -9.200750832876190239071024387128
absolute error = 3.5e-30
relative error = 3.8040373699652580253001497352459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.834
y[1] (analytic) = -9.1998308037951233642916175355344
y[1] (numeric) = -9.1998308037951233642916175355313
absolute error = 3.1e-30
relative error = 3.3696271878404382318068821207324e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.835
y[1] (analytic) = -9.198910866712364604128701050702
y[1] (numeric) = -9.1989108667123646041287010506985
absolute error = 3.5e-30
relative error = 3.8047982535250707796496263840464e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.836
y[1] (analytic) = -9.1979910216187145877470211886443
y[1] (numeric) = -9.1979910216187145877470211886416
absolute error = 2.7e-30
relative error = 2.9354236089750375710776785397723e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.837
y[1] (analytic) = -9.1970712685049748642024124097639
y[1] (numeric) = -9.1970712685049748642024124097609
absolute error = 3.0e-30
relative error = 3.2619079622372692991214588845002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.838
y[1] (analytic) = -9.1961516073619479023498128693296
y[1] (numeric) = -9.1961516073619479023498128693265
absolute error = 3.1e-30
relative error = 3.3709753083216957188948558129638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.012e+09
Order of pole = 3.342e+15
TOP MAIN SOLVE Loop
x[1] = 0.839
y[1] (analytic) = -9.1952320381804370907512891059539
y[1] (numeric) = -9.1952320381804370907512891059513
absolute error = 2.6e-30
relative error = 2.8275523545292620357039197054744e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.84
y[1] (analytic) = -9.1943125609512467375840699271381
y[1] (numeric) = -9.194312560951246737584069927135
absolute error = 3.1e-30
relative error = 3.3716495708073610829576548782348e-29 %
Correct digits = 30
h = 0.001
memory used=1545.0MB, alloc=4.6MB, time=68.52
Complex estimate of poles used for equation 1
Radius of convergence = 2.130e+09
Order of pole = 2.914e+15
TOP MAIN SOLVE Loop
x[1] = 0.841
y[1] (analytic) = -9.1933931756651820705485894909628
y[1] (numeric) = -9.1933931756651820705485894909595
absolute error = 3.3e-30
relative error = 3.5895342850505581854400476965703e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.842
y[1] (analytic) = -9.1924738823130492367765395830205
y[1] (numeric) = -9.192473882313049236776539583017
absolute error = 3.5e-30
relative error = 3.8074625446956561454963254487177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.843
y[1] (analytic) = -9.1915546808856553027389310876525
y[1] (numeric) = -9.1915546808856553027389310876499
absolute error = 2.6e-30
relative error = 2.8286836017054256776046216434008e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.136e+09
Order of pole = 4.109e+15
TOP MAIN SOLVE Loop
x[1] = 0.844
y[1] (analytic) = -9.1906355713738082541541646525876
y[1] (numeric) = -9.1906355713738082541541646525847
absolute error = 2.9e-30
relative error = 3.1553856939259648055705186606490e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.950e+09
Order of pole = 3.476e+15
TOP MAIN SOLVE Loop
x[1] = 0.845
y[1] (analytic) = -9.1897165537683169958961105460423
y[1] (numeric) = -9.1897165537683169958961105460391
absolute error = 3.2e-30
relative error = 3.4821531015424130013178012826303e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.846
y[1] (analytic) = -9.188797628059991351902197705387
y[1] (numeric) = -9.1887976280599913519021977053842
absolute error = 2.8e-30
relative error = 3.0471886674809239832283270065109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.640e+09
Order of pole = 6.829e+15
TOP MAIN SOLVE Loop
x[1] = 0.847
y[1] (analytic) = -9.1878787942396420650815119764453
y[1] (numeric) = -9.1878787942396420650815119764423
absolute error = 3.0e-30
relative error = 3.2651715016972749541136321005093e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.848
y[1] (analytic) = -9.1869600522980807972229035425038
y[1] (numeric) = -9.1869600522980807972229035425011
absolute error = 2.7e-30
relative error = 2.9389482316564617590557690254109e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.849
y[1] (analytic) = -9.186041402226120128903103542129
y[1] (numeric) = -9.1860414022261201289031035421256
absolute error = 3.4e-30
relative error = 3.7012678814794513191042277325262e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.85
y[1] (analytic) = -9.1851228440145735593948498748515
y[1] (numeric) = -9.1851228440145735593948498748489
absolute error = 2.6e-30
relative error = 2.8306643734158366085568641524922e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.851
y[1] (analytic) = -9.1842043776542555065750221938262
y[1] (numeric) = -9.1842043776542555065750221938231
absolute error = 3.1e-30
relative error = 3.3753604259313895116577473868964e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.945e+09
Order of pole = 3.115e+15
TOP MAIN SOLVE Loop
x[1] = 0.852
y[1] (analytic) = -9.1832860031359813068327860845142
y[1] (numeric) = -9.1832860031359813068327860845113
absolute error = 2.9e-30
relative error = 3.1579110124738410734720270317460e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.881e+09
Order of pole = 8.955e+15
TOP MAIN SOLVE Loop
x[1] = 0.853
y[1] (analytic) = -9.1823677204505672149777464285062
y[1] (numeric) = -9.182367720450567214977746428503
absolute error = 3.2e-30
relative error = 3.4849399386098425948787688727535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.033e+09
Order of pole = 1.681e+15
TOP MAIN SOLVE Loop
x[1] = 0.854
y[1] (analytic) = -9.181449529588830404148109951537
y[1] (numeric) = -9.1814495295888304041481099515335
absolute error = 3.5e-30
relative error = 3.8120342422192013703468928139951e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1548.8MB, alloc=4.6MB, time=68.69
x[1] = 0.855
y[1] (analytic) = -9.1805314305415889657188569547925
y[1] (numeric) = -9.1805314305415889657188569547894
absolute error = 3.1e-30
relative error = 3.3767108401666035871893438595713e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.856
y[1] (analytic) = -9.1796134232996619092099222285851
y[1] (numeric) = -9.1796134232996619092099222285819
absolute error = 3.2e-30
relative error = 3.4859855774294061910616964078685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.643e+09
Order of pole = 3.287e+16
TOP MAIN SOLVE Loop
x[1] = 0.857
y[1] (analytic) = -9.1786955078538691621943851474728
y[1] (numeric) = -9.1786955078538691621943851474697
absolute error = 3.1e-30
relative error = 3.3773862498733562174821364837543e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.858
y[1] (analytic) = -9.1777776841950315702066689459158
y[1] (numeric) = -9.1777776841950315702066689459133
absolute error = 2.5e-30
relative error = 2.7239709720853529953642759453230e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.859
y[1] (analytic) = -9.1768599523139708966507491735462
y[1] (numeric) = -9.1768599523139708966507491735427
absolute error = 3.5e-30
relative error = 3.8139407359240185566437766777410e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.86
y[1] (analytic) = -9.1759423122015098227083713291232
y[1] (numeric) = -9.1759423122015098227083713291206
absolute error = 2.6e-30
relative error = 2.8334964535933345165947255415000e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.611e+09
Order of pole = 4.247e+15
TOP MAIN SOLVE Loop
x[1] = 0.861
y[1] (analytic) = -9.1750247638484719472472776722872
y[1] (numeric) = -9.1750247638484719472472776722835
absolute error = 3.7e-30
relative error = 4.0326866632325380781328101285199e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.862
y[1] (analytic) = -9.1741073072456817867294432121454
y[1] (numeric) = -9.1741073072456817867294432121427
absolute error = 2.7e-30
relative error = 2.9430656406945973795259551982853e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.863
y[1] (analytic) = -9.1731899423839647751193208718311
y[1] (numeric) = -9.1731899423839647751193208718273
absolute error = 3.8e-30
relative error = 4.1425066131492759816933744579416e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.921e+09
Order of pole = 6.739e+15
TOP MAIN SOLVE Loop
x[1] = 0.864
y[1] (analytic) = -9.1722726692541472637920958280562
y[1] (numeric) = -9.1722726692541472637920958280525
absolute error = 3.7e-30
relative error = 4.0338966507205561361184247380688e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.865
y[1] (analytic) = -9.1713554878470565214419490247987
y[1] (numeric) = -9.1713554878470565214419490247951
absolute error = 3.6e-30
relative error = 3.9252649237840058382987660604703e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.866
y[1] (analytic) = -9.1704383981535207339903298601621
y[1] (numeric) = -9.1704383981535207339903298601587
absolute error = 3.4e-30
relative error = 3.7075653882420651358133615660145e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.867
y[1] (analytic) = -9.169521400164369004494238045515
y[1] (numeric) = -9.1695214001643690044942380455117
absolute error = 3.3e-30
relative error = 3.5988792173393538081225185705039e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.868
y[1] (analytic) = -9.1686044938704313530545146359847
y[1] (numeric) = -9.168604493870431353054514635981
absolute error = 3.7e-30
relative error = 4.0355105321356089503257251620459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.869
y[1] (analytic) = -9.1676876792625387167241422313871
y[1] (numeric) = -9.1676876792625387167241422313841
absolute error = 3.0e-30
relative error = 3.2723627865138225192992880565382e-29 %
memory used=1552.6MB, alloc=4.6MB, time=68.86
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.966e+09
Order of pole = 1.427e+16
TOP MAIN SOLVE Loop
x[1] = 0.87
y[1] (analytic) = -9.1667709563315229494165543466857
y[1] (numeric) = -9.1667709563315229494165543466822
absolute error = 3.5e-30
relative error = 3.8181383790139721151454006193190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.871
y[1] (analytic) = -9.1658543250682168218139539510417
y[1] (numeric) = -9.1658543250682168218139539510385
absolute error = 3.2e-30
relative error = 3.4912184794909273414697199175802e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.872
y[1] (analytic) = -9.1649377854634540212756411745669
y[1] (numeric) = -9.1649377854634540212756411745635
absolute error = 3.4e-30
relative error = 3.7097905949702726356991275238127e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.873
y[1] (analytic) = -9.1640213375080691517463501818357
y[1] (numeric) = -9.1640213375080691517463501818319
absolute error = 3.8e-30
relative error = 4.1466511917063222401401286422147e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.159e+09
Order of pole = 3.834e+15
TOP MAIN SOLVE Loop
x[1] = 0.874
y[1] (analytic) = -9.1631049811928977336645952112561
y[1] (numeric) = -9.1631049811928977336645952112533
absolute error = 2.8e-30
relative error = 3.0557327518859031259937206713704e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.801e+09
Order of pole = 3.647e+16
TOP MAIN SOLVE Loop
x[1] = 0.875
y[1] (analytic) = -9.1621887165087762038710257793846
y[1] (numeric) = -9.1621887165087762038710257793812
absolute error = 3.4e-30
relative error = 3.7109036991060358009589249137303e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.982e+09
Order of pole = 4.118e+15
TOP MAIN SOLVE Loop
x[1] = 0.876
y[1] (analytic) = -9.161272543446541915516791049247
y[1] (numeric) = -9.161272543446541915516791049243
absolute error = 4.0e-30
relative error = 4.3662056565071569405664221298671e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.877
y[1] (analytic) = -9.1603564619970331379719133617792
y[1] (numeric) = -9.1603564619970331379719133617752
absolute error = 4.0e-30
relative error = 4.3666422989045636579319020930511e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.805e+09
Order of pole = 2.712e+15
TOP MAIN SOLVE Loop
x[1] = 0.878
y[1] (analytic) = -9.1594404721510890567336709294508
y[1] (numeric) = -9.1594404721510890567336709294473
absolute error = 3.5e-30
relative error = 3.8211941118473442256402414129025e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.879
y[1] (analytic) = -9.1585245738995497733349896911612
y[1] (numeric) = -9.158524573899549773334989691158
absolute error = 3.2e-30
relative error = 3.4940125717624104236862125959284e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.184e+09
Order of pole = 2.624e+15
TOP MAIN SOLVE Loop
x[1] = 0.88
y[1] (analytic) = -9.1576087672332563052528443274921
y[1] (numeric) = -9.1576087672332563052528443274886
absolute error = 3.5e-30
relative error = 3.8219584270986911116711814134168e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.881
y[1] (analytic) = -9.1566930521430505858166684353989
y[1] (numeric) = -9.1566930521430505858166684353959
absolute error = 3.0e-30
relative error = 3.2762919789015686788046849884468e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.650e+09
Order of pole = 2.722e+15
TOP MAIN SOLVE Loop
x[1] = 0.882
y[1] (analytic) = -9.1557774286197754641167738614336
y[1] (numeric) = -9.1557774286197754641167738614305
absolute error = 3.1e-30
relative error = 3.3858402786308469522448836773893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.883
y[1] (analytic) = -9.1548618966542747049127791925677
y[1] (numeric) = -9.1548618966542747049127791925637
absolute error = 4.0e-30
relative error = 4.3692630704367429044069652307452e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.073e+09
Order of pole = 1.058e+14
TOP MAIN SOLVE Loop
memory used=1556.4MB, alloc=4.6MB, time=69.03
x[1] = 0.884
y[1] (analytic) = -9.1539464562373929885420474037106
y[1] (numeric) = -9.1539464562373929885420474037072
absolute error = 3.4e-30
relative error = 3.7142450158022056356587137895752e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.123e+09
Order of pole = 4.327e+15
TOP MAIN SOLVE Loop
x[1] = 0.885
y[1] (analytic) = -9.1530311073599759108281326610142
y[1] (numeric) = -9.1530311073599759108281326610104
absolute error = 3.8e-30
relative error = 4.1516301599198217552568529804225e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.881e+09
Order of pole = 3.513e+15
TOP MAIN SOLVE Loop
x[1] = 0.886
y[1] (analytic) = -9.1521158500128699829892362800235
y[1] (numeric) = -9.1521158500128699829892362800198
absolute error = 3.7e-30
relative error = 4.0427809925447971113036927626926e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.887
y[1] (analytic) = -9.1512006841869226315466718377878
y[1] (numeric) = -9.1512006841869226315466718377847
absolute error = 3.1e-30
relative error = 3.3875336220707443618892127844196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.888
y[1] (analytic) = -9.150285609872982198233339437997
y[1] (numeric) = -9.150285609872982198233339437994
absolute error = 3.0e-30
relative error = 3.2785861861656620803849751906510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.889
y[1] (analytic) = -9.1493706270618979399022091282327
y[1] (numeric) = -9.149370627061897939902209128229
absolute error = 3.7e-30
relative error = 4.0439940087858990939398608586477e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.89
y[1] (analytic) = -9.14845573574452002843481346842
y[1] (numeric) = -9.1484557357445200284348134684168
absolute error = 3.2e-30
relative error = 3.4978581002442566431399149601506e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.891
y[1] (analytic) = -9.1475409359116995506497492495727
y[1] (numeric) = -9.1475409359116995506497492495695
absolute error = 3.2e-30
relative error = 3.4982079035441545609502531208377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.240e+09
Order of pole = 3.342e+15
TOP MAIN SOLVE Loop
x[1] = 0.892
y[1] (analytic) = -9.1466262275542885082111883618969
y[1] (numeric) = -9.1466262275542885082111883618937
absolute error = 3.2e-30
relative error = 3.4985577418261315433538694302791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.893
y[1] (analytic) = -9.1457116106631398175373978113596
y[1] (numeric) = -9.1457116106631398175373978113561
absolute error = 3.5e-30
relative error = 3.8269302040087190331584598782343e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.894
y[1] (analytic) = -9.1447970852291073097092688837931
y[1] (numeric) = -9.1447970852291073097092688837901
absolute error = 3.0e-30
relative error = 3.2805539281409217966444860937618e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.043e+09
Order of pole = 3.285e+15
TOP MAIN SOLVE Loop
x[1] = 0.895
y[1] (analytic) = -9.1438826512430457303788554556318
y[1] (numeric) = -9.1438826512430457303788554556282
absolute error = 3.6e-30
relative error = 3.9370583999244627626232373166365e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.547e+09
Order of pole = 2.019e+15
TOP MAIN SOLVE Loop
x[1] = 0.896
y[1] (analytic) = -9.1429683086958107396779214503502
y[1] (numeric) = -9.1429683086958107396779214503466
absolute error = 3.6e-30
relative error = 3.9374521254504034013265389572982e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.429e+09
Order of pole = 5.248e+15
TOP MAIN SOLVE Loop
x[1] = 0.897
y[1] (analytic) = -9.1420540575782589121264974397093
y[1] (numeric) = -9.1420540575782589121264974397064
absolute error = 2.9e-30
relative error = 3.1721536338937526248064803988864e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.492e+09
Order of pole = 4.395e+15
TOP MAIN SOLVE Loop
memory used=1560.2MB, alloc=4.6MB, time=69.20
x[1] = 0.898
y[1] (analytic) = -9.1411398978812477365414463888817
y[1] (numeric) = -9.141139897881247736541446388878
absolute error = 3.7e-30
relative error = 4.0476352417028358060697105285742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.899
y[1] (analytic) = -9.1402258295956356159450385445362
y[1] (numeric) = -9.1402258295956356159450385445331
absolute error = 3.1e-30
relative error = 3.3916011024173395823786900639510e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 2.116e+15
TOP MAIN SOLVE Loop
x[1] = 0.9
y[1] (analytic) = -9.1393118527122818674735354649952
y[1] (numeric) = -9.1393118527122818674735354649918
absolute error = 3.4e-30
relative error = 3.7201925645977152167678519200526e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.057e+09
Order of pole = 7.450e+15
TOP MAIN SOLVE Loop
x[1] = 0.901
y[1] (analytic) = -9.138397967222046722285783191512
y[1] (numeric) = -9.1383979672220467222857831915085
absolute error = 3.5e-30
relative error = 3.8299929731162213253107672755791e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.649e+09
Order of pole = 2.645e+15
TOP MAIN SOLVE Loop
x[1] = 0.902
y[1] (analytic) = -9.1374841731157913254718145597873
y[1] (numeric) = -9.1374841731157913254718145597845
absolute error = 2.8e-30
relative error = 3.0643007932513089289161713934399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.444e+09
Order of pole = 4.000e+15
TOP MAIN SOLVE Loop
x[1] = 0.903
y[1] (analytic) = -9.1365704703843777359614606507949
y[1] (numeric) = -9.1365704703843777359614606507922
absolute error = 2.7e-30
relative error = 2.9551569801293398715029204147134e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.904
y[1] (analytic) = -9.1356568590186689264329713800002
y[1] (numeric) = -9.135656859018668926432971379997
absolute error = 3.2e-30
relative error = 3.5027585310857839936160299914740e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.192e+09
Order of pole = 4.276e+15
TOP MAIN SOLVE Loop
x[1] = 0.905
y[1] (analytic) = -9.1347433390095287832216452240677
y[1] (numeric) = -9.1347433390095287832216452240639
absolute error = 3.8e-30
relative error = 4.1599417290382569792144346568056e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.906
y[1] (analytic) = -9.1338299103478221062284680841374
y[1] (numeric) = -9.1338299103478221062284680841343
absolute error = 3.1e-30
relative error = 3.3939760543252222769162137344842e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.849e+09
Order of pole = 1.144e+16
TOP MAIN SOLVE Loop
x[1] = 0.907
y[1] (analytic) = -9.1329165730244146088287612847634
y[1] (numeric) = -9.1329165730244146088287612847596
absolute error = 3.8e-30
relative error = 4.1607738005884460776880102876090e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.908
y[1] (analytic) = -9.1320033270301729177808387075823
y[1] (numeric) = -9.1320033270301729177808387075785
absolute error = 3.8e-30
relative error = 4.1611898987730674048750117908049e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.909
y[1] (analytic) = -9.1310901723559645731346730588269
y[1] (numeric) = -9.1310901723559645731346730588239
absolute error = 3.0e-30
relative error = 3.2854784515023061219494235611204e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.113e+09
Order of pole = 3.953e+15
TOP MAIN SOLVE Loop
x[1] = 0.91
y[1] (analytic) = -9.1301771089926580281405712697493
y[1] (numeric) = -9.1301771089926580281405712697466
absolute error = 2.7e-30
relative error = 2.9572263141978565831543501559440e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.066e+09
Order of pole = 5.353e+14
TOP MAIN SOLVE Loop
x[1] = 0.911
y[1] (analytic) = -9.1292641369311226491578590290461
y[1] (numeric) = -9.1292641369311226491578590290421
absolute error = 4.0e-30
relative error = 4.3815141505420752935945741703003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.912
y[1] (analytic) = -9.128351256162228715563574446371
y[1] (numeric) = -9.1283512561622287155635744463679
absolute error = 3.1e-30
relative error = 3.3960130509957086564482910975163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.814e+09
Order of pole = 7.797e+15
TOP MAIN SOLVE Loop
memory used=1564.0MB, alloc=4.6MB, time=69.38
x[1] = 0.913
y[1] (analytic) = -9.1274384666768474196611708460413
y[1] (numeric) = -9.1274384666768474196611708460379
absolute error = 3.4e-30
relative error = 3.7250319598570626759035937593210e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.914
y[1] (analytic) = -9.1265257684658508665892286899837
y[1] (numeric) = -9.1265257684658508665892286899807
absolute error = 3.0e-30
relative error = 3.2871216014813197373274269993257e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.548e+09
Order of pole = 7.087e+13
TOP MAIN SOLVE Loop
x[1] = 0.915
y[1] (analytic) = -9.1256131615201120742301766290526
y[1] (numeric) = -9.1256131615201120742301766290493
absolute error = 3.3e-30
relative error = 3.6161953630853861184050811781057e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.916
y[1] (analytic) = -9.1247006458305049731190216817727
y[1] (numeric) = -9.1247006458305049731190216817695
absolute error = 3.2e-30
relative error = 3.5069643643183264841103662643336e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.917
y[1] (analytic) = -9.1237882213879044063520885396171
y[1] (numeric) = -9.1237882213879044063520885396139
absolute error = 3.2e-30
relative error = 3.5073150782901646470237732124867e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.856e+09
Order of pole = 3.035e+15
TOP MAIN SOLVE Loop
x[1] = 0.918
y[1] (analytic) = -9.1228758881831861294957679978921
y[1] (numeric) = -9.1228758881831861294957679978889
absolute error = 3.2e-30
relative error = 3.5076658273351536220664522930382e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.919
y[1] (analytic) = -9.1219636462072268104952745113266
y[1] (numeric) = -9.1219636462072268104952745113228
absolute error = 3.8e-30
relative error = 4.1657697261049510683833191960845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.92
y[1] (analytic) = -9.1210514954509040295834128734448
y[1] (numeric) = -9.1210514954509040295834128734418
absolute error = 3.0e-30
relative error = 3.2890944662424509260476195056312e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.781e+09
Order of pole = 1.560e+16
TOP MAIN SOLVE Loop
x[1] = 0.921
y[1] (analytic) = -9.1201394359050962791893540188258
y[1] (numeric) = -9.120139435905096279189354018822
absolute error = 3.8e-30
relative error = 4.1666029633711212180599146589155e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.922
y[1] (analytic) = -9.1192274675606829638474199473086
y[1] (numeric) = -9.1192274675606829638474199473053
absolute error = 3.3e-30
relative error = 3.6187275860141718616170970900482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.685e+09
Order of pole = 1.400e+15
TOP MAIN SOLVE Loop
x[1] = 0.923
y[1] (analytic) = -9.1183155904085444001058777692699
y[1] (numeric) = -9.1183155904085444001058777692663
absolute error = 3.6e-30
relative error = 3.9480976111276520129637676114947e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.924
y[1] (analytic) = -9.1174038044395618164357428710221
y[1] (numeric) = -9.1174038044395618164357428710193
absolute error = 2.8e-30
relative error = 3.0710496760454862295175630428246e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.687e+09
Order of pole = 1.119e+16
TOP MAIN SOLVE Loop
x[1] = 0.925
y[1] (analytic) = -9.116492109644617353139591199455
y[1] (numeric) = -9.1164921096446173531395911994522
absolute error = 2.8e-30
relative error = 3.0713567963688510127769164363495e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.613e+09
Order of pole = 3.367e+15
TOP MAIN SOLVE Loop
x[1] = 0.926
y[1] (analytic) = -9.1155805060145940622603806649793
y[1] (numeric) = -9.1155805060145940622603806649764
absolute error = 2.9e-30
relative error = 3.1813662312417046347951135050554e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1567.8MB, alloc=4.6MB, time=69.54
x[1] = 0.927
y[1] (analytic) = -9.114668993540375907490281661883
y[1] (numeric) = -9.1146689935403759074902816618804
absolute error = 2.6e-30
relative error = 2.8525446199336877676943207975716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.114e+09
Order of pole = 4.502e+15
TOP MAIN SOLVE Loop
x[1] = 0.928
y[1] (analytic) = -9.1137575722128477640795167051781
y[1] (numeric) = -9.1137575722128477640795167051756
absolute error = 2.5e-30
relative error = 2.7431056621719996847391265850848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.783e+09
Order of pole = 8.142e+15
TOP MAIN SOLVE Loop
x[1] = 0.929
y[1] (analytic) = -9.1128462420228954187452091830257
y[1] (numeric) = -9.1128462420228954187452091830223
absolute error = 3.4e-30
relative error = 3.7309967815777152521332698292164e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.93
y[1] (analytic) = -9.1119350029614055695802412238287
y[1] (numeric) = -9.1119350029614055695802412238254
absolute error = 3.3e-30
relative error = 3.6216237263846705804815869432219e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.018e+09
Order of pole = 2.317e+15
TOP MAIN SOLVE Loop
x[1] = 0.931
y[1] (analytic) = -9.1110238550192658259621206770901
y[1] (numeric) = -9.1110238550192658259621206770869
absolute error = 3.2e-30
relative error = 3.5122287581731212591590653249594e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.932
y[1] (analytic) = -9.1101127981873647084618572071086
y[1] (numeric) = -9.1101127981873647084618572071052
absolute error = 3.4e-30
relative error = 3.7321162485238344825101661198988e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.924e+09
Order of pole = 6.345e+15
TOP MAIN SOLVE Loop
x[1] = 0.933
y[1] (analytic) = -9.1092018324565916487528474986119
y[1] (numeric) = -9.1092018324565916487528474986093
absolute error = 2.6e-30
relative error = 2.8542566602663865803259297510322e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.481e+09
Order of pole = 6.275e+15
TOP MAIN SOLVE Loop
x[1] = 0.934
y[1] (analytic) = -9.1082909578178369895197695734198
y[1] (numeric) = -9.1082909578178369895197695734168
absolute error = 3.0e-30
relative error = 3.2937024233125064326756695229187e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.935
y[1] (analytic) = -9.1073801742619919843674862172079
y[1] (numeric) = -9.1073801742619919843674862172048
absolute error = 3.1e-30
relative error = 3.4038328703580287228097022228301e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.936
y[1] (analytic) = -9.1064694817799487977299575154855
y[1] (numeric) = -9.1064694817799487977299575154825
absolute error = 3.0e-30
relative error = 3.2943612296756092230323617056580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.937
y[1] (analytic) = -9.1055588803626005047791624978577
y[1] (numeric) = -9.1055588803626005047791624978551
absolute error = 2.6e-30
relative error = 2.8553985913014744054291784301625e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.199e+09
Order of pole = 4.161e+15
TOP MAIN SOLVE Loop
x[1] = 0.938
y[1] (analytic) = -9.1046483700008410913340298896707
y[1] (numeric) = -9.1046483700008410913340298896676
absolute error = 3.1e-30
relative error = 3.4048541734069336943169735971741e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.939
y[1] (analytic) = -9.1037379506855654537693779701214
y[1] (numeric) = -9.1037379506855654537693779701181
absolute error = 3.3e-30
relative error = 3.6248846549361522765137414440555e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.94
y[1] (analytic) = -9.1028276224076693989248635359327
y[1] (numeric) = -9.1028276224076693989248635359302
absolute error = 2.5e-30
relative error = 2.7463993647929343401277512882360e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.068e+09
Order of pole = 1.522e+16
TOP MAIN SOLVE Loop
x[1] = 0.941
y[1] (analytic) = -9.1019173851580496440139399696768
y[1] (numeric) = -9.1019173851580496440139399696738
absolute error = 3.0e-30
relative error = 3.2960088221542418426369529721507e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1571.7MB, alloc=4.6MB, time=69.71
TOP MAIN SOLVE Loop
x[1] = 0.942
y[1] (analytic) = -9.101007238927603816532824411827
y[1] (numeric) = -9.1010072389276038165328244118237
absolute error = 3.3e-30
relative error = 3.6259722834687557987427393204183e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.943
y[1] (analytic) = -9.1000971837072304541694740356495
y[1] (numeric) = -9.1000971837072304541694740356458
absolute error = 3.7e-30
relative error = 4.0658906441400009731238330420636e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.944
y[1] (analytic) = -9.0991872194878290047125714240037
y[1] (numeric) = -9.0991872194878290047125714240009
absolute error = 2.8e-30
relative error = 3.0771979215937103800133763208507e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.945
y[1] (analytic) = -9.0982773462602998259605190471585
y[1] (numeric) = -9.0982773462602998259605190471558
absolute error = 2.7e-30
relative error = 2.9675947404590732296563199916988e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.957e+09
Order of pole = 4.010e+15
TOP MAIN SOLVE Loop
x[1] = 0.946
y[1] (analytic) = -9.0973675640155441856304428406947
y[1] (numeric) = -9.0973675640155441856304428406914
absolute error = 3.3e-30
relative error = 3.6274229624986068842662396745466e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.448e+09
Order of pole = 2.069e+15
TOP MAIN SOLVE Loop
x[1] = 0.947
y[1] (analytic) = -9.0964578727444642612672048826014
y[1] (numeric) = -9.0964578727444642612672048825981
absolute error = 3.3e-30
relative error = 3.6277857229325761430560151216885e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.752e+09
Order of pole = 4.872e+15
TOP MAIN SOLVE Loop
x[1] = 0.948
y[1] (analytic) = -9.0955482724379631401524251686513
y[1] (numeric) = -9.0955482724379631401524251686486
absolute error = 2.7e-30
relative error = 2.9684851524363294502388997550141e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.798e+08
Order of pole = 1.472e+15
TOP MAIN SOLVE Loop
x[1] = 0.949
y[1] (analytic) = -9.0946387630869448192135124851421
y[1] (numeric) = -9.0946387630869448192135124851385
absolute error = 3.6e-30
relative error = 3.9583760210593248070132166188390e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.731e+09
Order of pole = 3.911e+15
TOP MAIN SOLVE Loop
x[1] = 0.95
y[1] (analytic) = -9.0937293446823142049327043780875
y[1] (numeric) = -9.0937293446823142049327043780843
absolute error = 3.2e-30
relative error = 3.5189083364035294138852875445467e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.810e+09
Order of pole = 6.517e+15
TOP MAIN SOLVE Loop
x[1] = 0.951
y[1] (analytic) = -9.0928200172149771132561162179733
y[1] (numeric) = -9.0928200172149771132561162179701
absolute error = 3.2e-30
relative error = 3.5192602448322979482294683798934e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.042e+09
Order of pole = 4.030e+15
TOP MAIN SOLVE Loop
x[1] = 0.952
y[1] (analytic) = -9.0919107806758402695027993591362
y[1] (numeric) = -9.091910780675840269502799359133
absolute error = 3.2e-30
relative error = 3.5196121884536689602237974142464e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.953
y[1] (analytic) = -9.0910016350558113082738083928812
y[1] (numeric) = -9.0910016350558113082738083928779
absolute error = 3.3e-30
relative error = 3.6299630474983856950250713070319e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.954
y[1] (analytic) = -9.0900925803457987733612774934152
y[1] (numeric) = -9.0900925803457987733612774934121
absolute error = 3.1e-30
relative error = 3.4103063006230372479284823380826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.628e+09
Order of pole = 5.327e+16
TOP MAIN SOLVE Loop
x[1] = 0.955
y[1] (analytic) = -9.0891836165367121176575058556935
y[1] (numeric) = -9.089183616536712117657505855691
absolute error = 2.5e-30
relative error = 2.7505220550848382688401551465253e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1575.5MB, alloc=4.6MB, time=69.88
x[1] = 0.956
y[1] (analytic) = -9.0882747436194617030640522242682
y[1] (numeric) = -9.0882747436194617030640522242653
absolute error = 2.9e-30
relative error = 3.1909246604103619334775996104446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.957
y[1] (analytic) = -9.0873659615849588004008385122236
y[1] (numeric) = -9.0873659615849588004008385122208
absolute error = 2.8e-30
relative error = 3.0812008802511595504230264854054e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.958
y[1] (analytic) = -9.0864572704241155893152625093056
y[1] (numeric) = -9.0864572704241155893152625093021
absolute error = 3.5e-30
relative error = 3.8518862696821282674406277151998e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+09
Order of pole = 3.716e+15
TOP MAIN SOLVE Loop
x[1] = 0.959
y[1] (analytic) = -9.0855486701278451581913196783135
y[1] (numeric) = -9.0855486701278451581913196783104
absolute error = 3.1e-30
relative error = 3.4120118801326932742559149982605e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.128e+09
Order of pole = 5.783e+15
TOP MAIN SOLVE Loop
x[1] = 0.96
y[1] (analytic) = -9.0846401606870615040587340388713
y[1] (numeric) = -9.0846401606870615040587340388683
absolute error = 3.0e-30
relative error = 3.3022771919819367359133834672911e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.961
y[1] (analytic) = -9.0837317420926795325020981376441
y[1] (numeric) = -9.0837317420926795325020981376408
absolute error = 3.3e-30
relative error = 3.6328681798343784110672608658317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.606e+09
Order of pole = 2.683e+15
TOP MAIN SOLVE Loop
x[1] = 0.962
y[1] (analytic) = -9.0828234143356150575700221041084
y[1] (numeric) = -9.0828234143356150575700221041059
absolute error = 2.5e-30
relative error = 2.7524480945585668494299132856268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.619e+09
Order of pole = 7.554e+15
TOP MAIN SOLVE Loop
x[1] = 0.963
y[1] (analytic) = -9.0819151774067848016842917909682
y[1] (numeric) = -9.0819151774067848016842917909647
absolute error = 3.5e-30
relative error = 3.8538126943830107044157654085661e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.964
y[1] (analytic) = -9.0810070312971063955490359982865
y[1] (numeric) = -9.0810070312971063955490359982839
absolute error = 2.6e-30
relative error = 2.8631185847993149909984711864207e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.965
y[1] (analytic) = -9.0800989759974983780599027804639
y[1] (numeric) = -9.080098975997498378059902780461
absolute error = 2.9e-30
relative error = 3.1937977853170033192611735386548e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.966
y[1] (analytic) = -9.0791910114988801962132448351085
y[1] (numeric) = -9.0791910114988801962132448351054
absolute error = 3.1e-30
relative error = 3.4144011245867842769868806801426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.967
y[1] (analytic) = -9.0782831377921722050153139729299
y[1] (numeric) = -9.0782831377921722050153139729263
absolute error = 3.6e-30
relative error = 3.9655075143156592174020632219674e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.817e+09
Order of pole = 6.048e+15
TOP MAIN SOLVE Loop
x[1] = 0.968
y[1] (analytic) = -9.077375354868295667391464667722
y[1] (numeric) = -9.0773753548682956673914646677192
absolute error = 2.8e-30
relative error = 3.0845920660296694472678904401851e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.969
y[1] (analytic) = -9.0764676627181727540953666855472
y[1] (numeric) = -9.0764676627181727540953666855441
absolute error = 3.1e-30
relative error = 3.4154255985875768761654343660446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.97
y[1] (analytic) = -9.0755600613327265436182267921899
y[1] (numeric) = -9.0755600613327265436182267921865
absolute error = 3.4e-30
relative error = 3.7463252703114360604240462303173e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.553e+09
Order of pole = 7.573e+15
memory used=1579.3MB, alloc=4.6MB, time=70.05
TOP MAIN SOLVE Loop
x[1] = 0.971
y[1] (analytic) = -9.0746525507028810220980195379973
y[1] (numeric) = -9.0746525507028810220980195379938
absolute error = 3.5e-30
relative error = 3.8568969780875037810582723056483e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.972
y[1] (analytic) = -9.0737451308195610832287271191826
y[1] (numeric) = -9.0737451308195610832287271191794
absolute error = 3.2e-30
relative error = 3.5266584567501168037555539299994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.782e+09
Order of pole = 2.754e+15
TOP MAIN SOLVE Loop
x[1] = 0.973
y[1] (analytic) = -9.0728378016736925281695883146902
y[1] (numeric) = -9.0728378016736925281695883146868
absolute error = 3.4e-30
relative error = 3.7474493364940263834338432356907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.974
y[1] (analytic) = -9.0719305632562020654543564977094
y[1] (numeric) = -9.0719305632562020654543564977065
absolute error = 2.9e-30
relative error = 3.1966734972000254327160630397759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.110e+09
Order of pole = 1.885e+15
TOP MAIN SOLVE Loop
x[1] = 0.975
y[1] (analytic) = -9.0710234155580173109005667209408
y[1] (numeric) = -9.0710234155580173109005667209379
absolute error = 2.9e-30
relative error = 3.1969931805336457134954011127970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.789e+09
Order of pole = 3.157e+15
TOP MAIN SOLVE Loop
x[1] = 0.976
y[1] (analytic) = -9.0701163585700667875188118746923
y[1] (numeric) = -9.0701163585700667875188118746891
absolute error = 3.2e-30
relative error = 3.5280694023031148427617171502709e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.977
y[1] (analytic) = -9.0692093922832799254220279169097
y[1] (numeric) = -9.069209392283279925422027916907
absolute error = 2.7e-30
relative error = 2.9771062539336114120246385478378e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.238e+09
Order of pole = 4.161e+15
TOP MAIN SOLVE Loop
x[1] = 0.978
y[1] (analytic) = -9.0683025166885870617347881742345
y[1] (numeric) = -9.0683025166885870617347881742315
absolute error = 3.0e-30
relative error = 3.3082266438278135995715679571450e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.979
y[1] (analytic) = -9.067395731776919440502606713168
y[1] (numeric) = -9.0673957317769194405026067131651
absolute error = 2.9e-30
relative error = 3.1982722335994182854637027494908e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.98
y[1] (analytic) = -9.0664890375392092126012507804564
y[1] (numeric) = -9.066489037539209212601250780453
absolute error = 3.4e-30
relative error = 3.7500734693689263253652507006927e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.628e+09
Order of pole = 7.453e+15
TOP MAIN SOLVE Loop
x[1] = 0.981
y[1] (analytic) = -9.0655824339663894356460623117677
y[1] (numeric) = -9.0655824339663894356460623117649
absolute error = 2.8e-30
relative error = 3.0886046433256457822341795472253e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.982
y[1] (analytic) = -9.0646759210493940739012885077762
y[1] (numeric) = -9.0646759210493940739012885077728
absolute error = 3.4e-30
relative error = 3.7508235590692698459829073137678e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.899e+09
Order of pole = 3.897e+15
TOP MAIN SOLVE Loop
x[1] = 0.983
y[1] (analytic) = -9.0637694987791579981894214767216
y[1] (numeric) = -9.0637694987791579981894214767182
absolute error = 3.4e-30
relative error = 3.7511986601799197212024437826828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.984
y[1] (analytic) = -9.0628631671466169858005469425641
y[1] (numeric) = -9.0628631671466169858005469425613
absolute error = 2.8e-30
relative error = 3.0895313637197521889844899014266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1583.1MB, alloc=4.6MB, time=70.21
x[1] = 0.985
y[1] (analytic) = -9.0619569261427077204017020178091
y[1] (numeric) = -9.0619569261427077204017020178063
absolute error = 2.8e-30
relative error = 3.0898403323042959175694074014410e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.986
y[1] (analytic) = -9.0610507757583677919462420400997
y[1] (numeric) = -9.0610507757583677919462420400963
absolute error = 3.4e-30
relative error = 3.7523241885987950652915149905159e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.812e+09
Order of pole = 7.095e+15
TOP MAIN SOLVE Loop
x[1] = 0.987
y[1] (analytic) = -9.0601447159845356965832164716747
y[1] (numeric) = -9.0601447159845356965832164716713
absolute error = 3.4e-30
relative error = 3.7526994397799012907917827523724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.988
y[1] (analytic) = -9.0592387468121508365667538607868
y[1] (numeric) = -9.0592387468121508365667538607834
absolute error = 3.4e-30
relative error = 3.7530747284880019453635587640701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.214e+09
Order of pole = 4.430e+15
TOP MAIN SOLVE Loop
x[1] = 0.989
y[1] (analytic) = -9.0583328682321535201654558641649
y[1] (numeric) = -9.0583328682321535201654558641622
absolute error = 2.7e-30
relative error = 2.9806809258124984627781287760347e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.396e+09
Order of pole = 6.497e+15
TOP MAIN SOLVE Loop
x[1] = 0.99
y[1] (analytic) = -9.0574270802354849615718003296284
y[1] (numeric) = -9.0574270802354849615718003296255
absolute error = 2.9e-30
relative error = 3.2017922687207575145765794034009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.991
y[1] (analytic) = -9.0565213828130872808115534379316
y[1] (numeric) = -9.0565213828130872808115534379287
absolute error = 2.9e-30
relative error = 3.2021124639571245793176793672824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.992
y[1] (analytic) = -9.0556157759559035036531909029494
y[1] (numeric) = -9.0556157759559035036531909029468
absolute error = 2.6e-30
relative error = 2.8711465507441387609714374938449e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.269e+09
Order of pole = 2.218e+15
TOP MAIN SOLVE Loop
x[1] = 0.993
y[1] (analytic) = -9.0547102596548775615173282292866
y[1] (numeric) = -9.0547102596548775615173282292839
absolute error = 2.7e-30
relative error = 2.9818734366690946366858062967976e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.551e+09
Order of pole = 4.261e+15
TOP MAIN SOLVE Loop
x[1] = 0.994
y[1] (analytic) = -9.0538048339009542913861600264061
y[1] (numeric) = -9.0538048339009542913861600264035
absolute error = 2.6e-30
relative error = 2.8717208374810469904248258814186e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.797e+09
Order of pole = 4.009e+15
TOP MAIN SOLVE Loop
x[1] = 0.995
y[1] (analytic) = -9.0528994986850794357129083783781
y[1] (numeric) = -9.0528994986850794357129083783755
absolute error = 2.6e-30
relative error = 2.8720080239238779146344262941920e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.282e+09
Order of pole = 4.770e+15
TOP MAIN SOLVE Loop
x[1] = 0.996
y[1] (analytic) = -9.0519942539981996423312802683352
y[1] (numeric) = -9.0519942539981996423312802683325
absolute error = 2.7e-30
relative error = 2.9827681328978194520937524476013e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.997
y[1] (analytic) = -9.0510890998312624643649340567344
y[1] (numeric) = -9.0510890998312624643649340567317
absolute error = 2.7e-30
relative error = 2.9830664246254470389786578417849e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 0.998
y[1] (analytic) = -9.0501840361752163601369550125187
y[1] (numeric) = -9.050184036175216360136955012516
absolute error = 2.7e-30
relative error = 2.9833647461837388969769205059202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.427e+09
Order of pole = 8.795e+15
TOP MAIN SOLVE Loop
x[1] = 0.999
y[1] (analytic) = -9.0492790630210106930793398962719
y[1] (numeric) = -9.0492790630210106930793398962694
absolute error = 2.5e-30
memory used=1586.9MB, alloc=4.6MB, time=70.38
relative error = 2.7626510162737761496980972527559e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.178e+08
Order of pole = 2.822e+15
TOP MAIN SOLVE Loop
x[1] = 1
y[1] (analytic) = -9.0483741803595957316424905944638
y[1] (numeric) = -9.0483741803595957316424905944615
absolute error = 2.3e-30
relative error = 2.5418931115739895370669280009277e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.089e+09
Order of pole = 4.398e+15
TOP MAIN SOLVE Loop
x[1] = 1.001
y[1] (analytic) = -9.0474693881819226492047168038791
y[1] (numeric) = -9.0474693881819226492047168038762
absolute error = 2.9e-30
relative error = 3.2053161780111325411601908957172e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.002
y[1] (analytic) = -9.0465646864789435239817477653214
y[1] (numeric) = -9.0465646864789435239817477653193
absolute error = 2.1e-30
relative error = 2.3213231461647249765849371023944e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.003
y[1] (analytic) = -9.0456600752416113389362530457033
y[1] (numeric) = -9.0456600752416113389362530457004
absolute error = 2.9e-30
relative error = 3.2059573053573322964913815959637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.004
y[1] (analytic) = -9.0447555544608799816873723675873
y[1] (numeric) = -9.0447555544608799816873723675843
absolute error = 3.0e-30
relative error = 3.3168392246050229959486286674276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.005
y[1] (analytic) = -9.0438511241277042444202544853101
y[1] (numeric) = -9.0438511241277042444202544853069
absolute error = 3.2e-30
relative error = 3.5383156534530479377399600258843e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.710e+09
Order of pole = 9.533e+15
TOP MAIN SOLVE Loop
x[1] = 1.006
y[1] (analytic) = -9.0429467842330398237956051067549
y[1] (numeric) = -9.0429467842330398237956051067514
absolute error = 3.5e-30
relative error = 3.8704197685896763604257471574394e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.007
y[1] (analytic) = -9.0420425347678433208592438598827
y[1] (numeric) = -9.0420425347678433208592438598799
absolute error = 2.8e-30
relative error = 3.0966454639354234056789397785261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.008
y[1] (analytic) = -9.0411383757230722409516703031196
y[1] (numeric) = -9.0411383757230722409516703031163
absolute error = 3.3e-30
relative error = 3.6499828482451247432084831130879e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.410e+09
Order of pole = 1.310e+15
TOP MAIN SOLVE Loop
x[1] = 1.009
y[1] (analytic) = -9.040234307089684993617638978679
y[1] (numeric) = -9.040234307089684993617638978676
absolute error = 3.0e-30
relative error = 3.3184980588913380387197283965701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.522e+09
Order of pole = 5.674e+15
TOP MAIN SOLVE Loop
x[1] = 1.01
y[1] (analytic) = -9.0393303288586408925157435079402
y[1] (numeric) = -9.0393303288586408925157435079379
absolute error = 2.3e-30
relative error = 2.5444362760558740989267174760907e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.004e+09
Order of pole = 8.272e+15
TOP MAIN SOLVE Loop
x[1] = 1.011
y[1] (analytic) = -9.0384264410209001553280097279577
y[1] (numeric) = -9.0384264410209001553280097279551
absolute error = 2.6e-30
relative error = 2.8766069148938353868781673232709e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.012
y[1] (analytic) = -9.0375226435674239036694978682032
y[1] (numeric) = -9.0375226435674239036694978682
absolute error = 3.2e-30
relative error = 3.5407933415001092816713225603130e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.449e+09
Order of pole = 1.960e+15
TOP MAIN SOLVE Loop
x[1] = 1.013
y[1] (analytic) = -9.0366189364891741629979137666415
y[1] (numeric) = -9.0366189364891741629979137666393
absolute error = 2.2e-30
relative error = 2.4345388639954361011155888277469e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.041e+09
Order of pole = 3.350e+15
TOP MAIN SOLVE Loop
memory used=1590.7MB, alloc=4.6MB, time=70.55
x[1] = 1.014
y[1] (analytic) = -9.0357153197771138625232291242379
y[1] (numeric) = -9.0357153197771138625232291242359
absolute error = 2.0e-30
relative error = 2.2134384818681233921130257089323e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.695e+09
Order of pole = 2.899e+15
TOP MAIN SOLVE Loop
x[1] = 1.015
y[1] (analytic) = -9.034811793422206835117310796976
y[1] (numeric) = -9.0348117934222068351173107969733
absolute error = 2.7e-30
relative error = 2.9884407796582265647296136665428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.016
y[1] (analytic) = -9.0339083574154178172235591245011
y[1] (numeric) = -9.0339083574154178172235591244989
absolute error = 2.2e-30
relative error = 2.4352693352198398583346959925835e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.192e+09
Order of pole = 3.749e+15
TOP MAIN SOLVE Loop
x[1] = 1.017
y[1] (analytic) = -9.0330050117477124487665552944856
y[1] (numeric) = -9.0330050117477124487665552944827
absolute error = 2.9e-30
relative error = 3.2104487888896962634951496860237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.018
y[1] (analytic) = -9.0321017564100572730617177417908
y[1] (numeric) = -9.0321017564100572730617177417881
absolute error = 2.7e-30
relative error = 2.9893374463854081094869720693822e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.372e+09
Order of pole = 5.125e+15
TOP MAIN SOLVE Loop
x[1] = 1.019
y[1] (analytic) = -9.0311985913934197367249675815528
y[1] (numeric) = -9.0311985913934197367249675815503
absolute error = 2.5e-30
relative error = 2.7681818472937334422115870594944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.274e+09
Order of pole = 4.913e+15
TOP MAIN SOLVE Loop
x[1] = 1.02
y[1] (analytic) = -9.0302955166887681895824030752633
y[1] (numeric) = -9.0302955166887681895824030752606
absolute error = 2.7e-30
relative error = 2.9899353736654201013760137889589e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.231e+09
Order of pole = 8.918e+15
TOP MAIN SOLVE Loop
x[1] = 1.021
y[1] (analytic) = -9.0293925322870718845799831289555
y[1] (numeric) = -9.0293925322870718845799831289522
absolute error = 3.3e-30
relative error = 3.6547309115202867015635855095205e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.022
y[1] (analytic) = -9.0284896381793009776932198225871
y[1] (numeric) = -9.0284896381793009776932198225842
absolute error = 2.9e-30
relative error = 3.2120544146571324339873106517818e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.023
y[1] (analytic) = -9.0275868343564265278368799697245
y[1] (numeric) = -9.0275868343564265278368799697217
absolute error = 2.8e-30
relative error = 3.1016040624987364184991027606154e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.112e+09
Order of pole = 3.205e+15
TOP MAIN SOLVE Loop
x[1] = 1.024
y[1] (analytic) = -9.0266841208094204967746957066112
y[1] (numeric) = -9.0266841208094204967746957066082
absolute error = 3.0e-30
relative error = 3.3234795411573466623949928048369e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.972e+09
Order of pole = 3.926e+15
TOP MAIN SOLVE Loop
x[1] = 1.025
y[1] (analytic) = -9.0257814975292557490290841097308
y[1] (numeric) = -9.0257814975292557490290841097276
absolute error = 3.2e-30
relative error = 3.5453993661113749652831291270429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.567e+09
Order of pole = 2.193e+15
TOP MAIN SOLVE Loop
x[1] = 1.026
y[1] (analytic) = -9.0248789645069060517908758409559
y[1] (numeric) = -9.0248789645069060517908758409533
absolute error = 2.6e-30
relative error = 2.8809250630676537515029875428926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.378e+09
Order of pole = 6.091e+15
TOP MAIN SOLVE Loop
x[1] = 1.027
y[1] (analytic) = -9.023976521733346074829052819384
y[1] (numeric) = -9.0239765217333460748290528193811
absolute error = 2.9e-30
relative error = 3.2136608434381889982127958656836e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.240e+09
Order of pole = 3.473e+15
TOP MAIN SOLVE Loop
memory used=1594.6MB, alloc=4.6MB, time=70.72
x[1] = 1.028
y[1] (analytic) = -9.0230741691995513904004949189466
y[1] (numeric) = -9.0230741691995513904004949189439
absolute error = 2.7e-30
relative error = 2.9923282789988641986736456991628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.963e+09
Order of pole = 3.125e+15
TOP MAIN SOLVE Loop
x[1] = 1.029
y[1] (analytic) = -9.0221719068964984731597356909079
y[1] (numeric) = -9.0221719068964984731597356909053
absolute error = 2.6e-30
relative error = 2.8817894702411670208272121335936e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.846e+09
Order of pole = 3.242e+15
TOP MAIN SOLVE Loop
x[1] = 1.03
y[1] (analytic) = -9.0212697348151647000687271103327
y[1] (numeric) = -9.0212697348151647000687271103298
absolute error = 2.9e-30
relative error = 3.2146250863204209681018510209505e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.031
y[1] (analytic) = -9.02036765294652835030661334563
y[1] (numeric) = -9.020367652946528350306613345627
absolute error = 3.0e-30
relative error = 3.3258067912786698890100260685658e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.649e+09
Order of pole = 2.603e+15
TOP MAIN SOLVE Loop
x[1] = 1.032
y[1] (analytic) = -9.0194656612815686051795135502707
y[1] (numeric) = -9.019465661281568605179513550268
absolute error = 2.7e-30
relative error = 2.9935254497286474246437655720456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.033
y[1] (analytic) = -9.0185637598112655480303136757739
y[1] (numeric) = -9.0185637598112655480303136757713
absolute error = 2.6e-30
relative error = 2.8829424166031632687661744866685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.094e+09
Order of pole = 1.718e+15
TOP MAIN SOLVE Loop
x[1] = 1.034
y[1] (analytic) = -9.017661948526600164148467305059
y[1] (numeric) = -9.0176619485266001641484673050565
absolute error = 2.5e-30
relative error = 2.7723372358269386255039759232804e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.035
y[1] (analytic) = -9.0167602274185543406798055052664
y[1] (numeric) = -9.0167602274185543406798055052638
absolute error = 2.6e-30
relative error = 2.8835190627491763489091798575051e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.036
y[1] (analytic) = -9.0158585964781108665363556991397
y[1] (numeric) = -9.015858596478110866536355699137
absolute error = 2.7e-30
relative error = 2.9947230994225089933851335353795e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.359e+09
Order of pole = 8.057e+16
TOP MAIN SOLVE Loop
x[1] = 1.037
y[1] (analytic) = -9.0149570556962534323061695540715
y[1] (numeric) = -9.0149570556962534323061695540687
absolute error = 2.8e-30
relative error = 3.1059493491771794252952517611136e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.038
y[1] (analytic) = -9.0140556050639666301631598879085
y[1] (numeric) = -9.0140556050639666301631598879058
absolute error = 2.7e-30
relative error = 2.9953221039408486474227465977514e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.986e+09
Order of pole = 4.382e+15
TOP MAIN SOLVE Loop
x[1] = 1.039
y[1] (analytic) = -9.0131542445722359537769465906153
y[1] (numeric) = -9.0131542445722359537769465906132
absolute error = 2.1e-30
relative error = 2.3299279508776074881957812320801e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.216e+09
Order of pole = 5.189e+15
TOP MAIN SOLVE Loop
x[1] = 1.04
y[1] (analytic) = -9.0122529742120477982227115608983
y[1] (numeric) = -9.0122529742120477982227115608953
absolute error = 3.0e-30
relative error = 3.3288013647467476205228740166458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.041
y[1] (analytic) = -9.0113517939743894598910626568752
y[1] (numeric) = -9.0113517939743894598910626568723
absolute error = 2.9e-30
relative error = 3.2181631194768578020125251128100e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.298e+09
Order of pole = 3.375e+15
TOP MAIN SOLVE Loop
x[1] = 1.042
y[1] (analytic) = -9.0104507038502491363979066599134
y[1] (numeric) = -9.0104507038502491363979066599113
absolute error = 2.1e-30
relative error = 2.3306270341201140221113929903077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1598.4MB, alloc=4.6MB, time=70.88
TOP MAIN SOLVE Loop
x[1] = 1.043
y[1] (analytic) = -9.0095497038306159264943312507136
y[1] (numeric) = -9.0095497038306159264943312507105
absolute error = 3.1e-30
relative error = 3.4407934934661209143616365791214e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.044
y[1] (analytic) = -9.0086487939064798299764959967371
y[1] (numeric) = -9.0086487939064798299764959967347
absolute error = 2.4e-30
relative error = 2.6641065213058130118989790671631e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.744e+09
Order of pole = 2.453e+15
TOP MAIN SOLVE Loop
x[1] = 1.045
y[1] (analytic) = -9.0077479740688317475955323501045
y[1] (numeric) = -9.0077479740688317475955323501019
absolute error = 2.6e-30
relative error = 2.8864040240521635809654050818138e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.968e+09
Order of pole = 3.327e+15
TOP MAIN SOLVE Loop
x[1] = 1.046
y[1] (analytic) = -9.0068472443086634809674526550218
y[1] (numeric) = -9.0068472443086634809674526550195
absolute error = 2.3e-30
relative error = 2.5536127544001003819160564265285e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.047
y[1] (analytic) = -9.0059466046169677324830681638725
y[1] (numeric) = -9.0059466046169677324830681638695
absolute error = 3.0e-30
relative error = 3.3311323414487344913748903127281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.993e+09
Order of pole = 3.003e+15
TOP MAIN SOLVE Loop
x[1] = 1.048
y[1] (analytic) = -9.0050460549847381052179160610437
y[1] (numeric) = -9.0050460549847381052179160610414
absolute error = 2.3e-30
relative error = 2.5541235280266404772479742309902e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.049
y[1] (analytic) = -9.0041455954029691028421954936156
y[1] (numeric) = -9.0041455954029691028421954936127
absolute error = 2.9e-30
relative error = 3.2207386800593090391501319706608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.05
y[1] (analytic) = -9.0032452258626561295307126079781
y[1] (numeric) = -9.0032452258626561295307126079755
absolute error = 2.6e-30
relative error = 2.8878475869248336038729651401907e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.676e+09
Order of pole = 2.261e+15
TOP MAIN SOLVE Loop
x[1] = 1.051
y[1] (analytic) = -9.0023449463547954898728345915127
y[1] (numeric) = -9.0023449463547954898728345915099
absolute error = 2.8e-30
relative error = 3.1103007235173411373463530342822e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.052
y[1] (analytic) = -9.0014447568703843887824527184051
y[1] (numeric) = -9.0014447568703843887824527184025
absolute error = 2.6e-30
relative error = 2.8884252142030209650705185674088e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.053
y[1] (analytic) = -9.0005446574004209314079543987125
y[1] (numeric) = -9.0005446574004209314079543987101
absolute error = 2.4e-30
relative error = 2.6665052964618911579260092739120e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.054
y[1] (analytic) = -8.9996446479359041230422042297714
y[1] (numeric) = -8.999644647935904123042204229769
absolute error = 2.4e-30
relative error = 2.6667719603245082580113289273985e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.999e+09
Order of pole = 1.305e+16
TOP MAIN SOLVE Loop
x[1] = 1.055
y[1] (analytic) = -8.9987447284678338690325340490506
y[1] (numeric) = -8.9987447284678338690325340490481
absolute error = 2.5e-30
relative error = 2.7781652613071301912133654560176e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.056
y[1] (analytic) = -8.9978448989872109746907419875502
y[1] (numeric) = -8.9978448989872109746907419875477
absolute error = 2.5e-30
relative error = 2.7784430917245502498876090434054e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.776e+09
Order of pole = 2.902e+15
TOP MAIN SOLVE Loop
memory used=1602.2MB, alloc=4.6MB, time=71.05
x[1] = 1.057
y[1] (analytic) = -8.9969451594850371452031005228449
y[1] (numeric) = -8.9969451594850371452031005228422
absolute error = 2.7e-30
relative error = 3.0010186259205133488779313738989e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.058
y[1] (analytic) = -8.9960455099523149855403735308706
y[1] (numeric) = -8.9960455099523149855403735308678
absolute error = 2.8e-30
relative error = 3.1124786962253171829090472876463e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.262e+09
Order of pole = 9.054e+15
TOP MAIN SOLVE Loop
x[1] = 1.059
y[1] (analytic) = -8.995145950380048000367842335558
y[1] (numeric) = -8.9951459503800480003678423355555
absolute error = 2.5e-30
relative error = 2.7792767496945106742609067901226e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.06
y[1] (analytic) = -8.9942464807592405939553407554117
y[1] (numeric) = -8.9942464807592405939553407554085
absolute error = 3.2e-30
relative error = 3.5578300048208986856615083578045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.229e+09
Order of pole = 5.060e+15
TOP MAIN SOLVE Loop
x[1] = 1.061
y[1] (analytic) = -8.9933471010808980700872991461284
y[1] (numeric) = -8.9933471010808980700872991461259
absolute error = 2.5e-30
relative error = 2.7798326606336904579114267689516e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.062
y[1] (analytic) = -8.9924478113360266319727974383743
y[1] (numeric) = -8.992447811336026631972797438372
absolute error = 2.3e-30
relative error = 2.5577018051754300113798187407795e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.063
y[1] (analytic) = -8.9915486115156333821556271697949
y[1] (numeric) = -8.991548611515633382155627169792
absolute error = 2.9e-30
relative error = 3.2252508720087653635625475591229e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.064
y[1] (analytic) = -8.9906495016107263224243625103776
y[1] (numeric) = -8.9906495016107263224243625103751
absolute error = 2.5e-30
relative error = 2.7806667355368604787875398000066e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.065
y[1] (analytic) = -8.9897504816123143537224402802673
y[1] (numeric) = -8.9897504816123143537224402802652
absolute error = 2.1e-30
relative error = 2.3359936455359374907920689810182e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.066
y[1] (analytic) = -8.9888515515114072760582489591235
y[1] (numeric) = -8.9888515515114072760582489591205
absolute error = 3.0e-30
relative error = 3.3374675094012123631837045103422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.067
y[1] (analytic) = -8.9879527112990157884152266861255
y[1] (numeric) = -8.9879527112990157884152266861224
absolute error = 3.1e-30
relative error = 3.4490613152680478329146235698121e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.827e+09
Order of pole = 3.003e+15
TOP MAIN SOLVE Loop
x[1] = 1.068
y[1] (analytic) = -8.9870539609661514886619682497378
y[1] (numeric) = -8.9870539609661514886619682497349
absolute error = 2.9e-30
relative error = 3.2268639006683298737709734914637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.069
y[1] (analytic) = -8.9861553005038268734623410663186
y[1] (numeric) = -8.9861553005038268734623410663157
absolute error = 2.9e-30
relative error = 3.2271866031932540341956465085716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.452e+09
Order of pole = 6.382e+15
TOP MAIN SOLVE Loop
x[1] = 1.07
y[1] (analytic) = -8.9852567299030553381856101466826
y[1] (numeric) = -8.98525672990305533818561014668
absolute error = 2.6e-30
relative error = 2.8936290616462465720551076143730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.071
y[1] (analytic) = -8.9843582491548511768165720497213
y[1] (numeric) = -8.9843582491548511768165720497183
absolute error = 3.0e-30
relative error = 3.3391366604088909098202106805446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1606.0MB, alloc=4.6MB, time=71.22
TOP MAIN SOLVE Loop
x[1] = 1.072
y[1] (analytic) = -8.9834598582502295818656978221718
y[1] (numeric) = -8.9834598582502295818656978221693
absolute error = 2.5e-30
relative error = 2.7828921589759763647047747918850e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.073
y[1] (analytic) = -8.9825615571802066442792849236527
y[1] (numeric) = -8.9825615571802066442792849236499
absolute error = 2.8e-30
relative error = 3.1171509175596144142777610091077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.074
y[1] (analytic) = -8.9816633459357993533496181360458
y[1] (numeric) = -8.9816633459357993533496181360433
absolute error = 2.5e-30
relative error = 2.7834487930693254479094429009561e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.057e+07
Order of pole = 1.272e+15
TOP MAIN SOLVE Loop
x[1] = 1.075
y[1] (analytic) = -8.9807652245080255966251394563493
y[1] (numeric) = -8.9807652245080255966251394563469
absolute error = 2.4e-30
relative error = 2.6723780657916866549097355853655e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.076
y[1] (analytic) = -8.9798671928879041598206269720845
y[1] (numeric) = -8.979867192887904159820626972082
absolute error = 2.5e-30
relative error = 2.7840055385006266250136351638170e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.669e+09
Order of pole = 1.218e+16
TOP MAIN SOLVE Loop
x[1] = 1.077
y[1] (analytic) = -8.9789692510664547267273827183689
y[1] (numeric) = -8.9789692510664547267273827183667
absolute error = 2.2e-30
relative error = 2.4501698786179721855782951909963e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.078
y[1] (analytic) = -8.978071399034697879123429515756
y[1] (numeric) = -8.9780713990346978791234295157539
absolute error = 2.1e-30
relative error = 2.3390324120454057592086503666827e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.079
y[1] (analytic) = -8.9771736367836550966837167879397
y[1] (numeric) = -8.977173636783655096683716787937
absolute error = 2.7e-30
relative error = 3.0076281346913514109197054448216e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.08
y[1] (analytic) = -8.9762759643043487568903353584271
y[1] (numeric) = -8.9762759643043487568903353584243
absolute error = 2.8e-30
relative error = 3.1193336870821092627907550035381e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.081
y[1] (analytic) = -8.9753783815878021349427412252881
y[1] (numeric) = -8.9753783815878021349427412252853
absolute error = 2.8e-30
relative error = 3.1196456360480058110729110561845e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 2.561e+15
TOP MAIN SOLVE Loop
x[1] = 1.082
y[1] (analytic) = -8.9744808886250394036679883130728
y[1] (numeric) = -8.9744808886250394036679883130703
absolute error = 2.5e-30
relative error = 2.7856764430449631659215823172255e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.044e+09
Order of pole = 9.270e+15
TOP MAIN SOLVE Loop
x[1] = 1.083
y[1] (analytic) = -8.973583485407085633430970201009
y[1] (numeric) = -8.9735834854070856334309702010063
absolute error = 2.7e-30
relative error = 3.0088314265875633019555723316009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.084
y[1] (analytic) = -8.9726861719249667920446708265733
y[1] (numeric) = -8.972686171924966792044670826571
absolute error = 2.3e-30
relative error = 2.5633349433267502051961656382122e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.085
y[1] (analytic) = -8.9717889481697097446804241635508
y[1] (numeric) = -8.9717889481697097446804241635479
absolute error = 2.9e-30
relative error = 3.2323542347611895682883144311280e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.443e+09
Order of pole = 6.893e+15
TOP MAIN SOLVE Loop
memory used=1609.8MB, alloc=4.6MB, time=71.39
x[1] = 1.086
y[1] (analytic) = -8.9708918141323422537781828736678
y[1] (numeric) = -8.970891814132342253778182873665
absolute error = 2.8e-30
relative error = 3.1212058488867350622864933151057e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.087
y[1] (analytic) = -8.9699947698038929789567959309217
y[1] (numeric) = -8.9699947698038929789567959309192
absolute error = 2.5e-30
relative error = 2.7870696295340832091129430418727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.088
y[1] (analytic) = -8.9690978151753914769242952176932
y[1] (numeric) = -8.9690978151753914769242952176905
absolute error = 2.7e-30
relative error = 3.0103362184674772313879923206092e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.089
y[1] (analytic) = -8.9682009502378682013881910917502
y[1] (numeric) = -8.9682009502378682013881910917472
absolute error = 3.0e-30
relative error = 3.3451525190461186741054595912593e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.592e+09
Order of pole = 1.481e+15
TOP MAIN SOLVE Loop
x[1] = 1.09
y[1] (analytic) = -8.9673041749823545029657769232489
y[1] (numeric) = -8.9673041749823545029657769232463
absolute error = 2.6e-30
relative error = 2.8994221108877642978201562854523e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.091
y[1] (analytic) = -8.9664074893998826290944426008343
y[1] (numeric) = -8.966407489399882629094442600832
absolute error = 2.3e-30
relative error = 2.5651299059507030072743610724000e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.562e+09
Order of pole = 2.553e+15
TOP MAIN SOLVE Loop
x[1] = 1.092
y[1] (analytic) = -8.9655108934814857239419970059367
y[1] (numeric) = -8.9655108934814857239419970059345
absolute error = 2.2e-30
relative error = 2.4538478912557501335953351345096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.718e+09
Order of pole = 2.980e+15
TOP MAIN SOLVE Loop
x[1] = 1.093
y[1] (analytic) = -8.9646143872181978283169994543758
y[1] (numeric) = -8.9646143872181978283169994543736
absolute error = 2.2e-30
relative error = 2.4540932883145241497605586653201e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.094
y[1] (analytic) = -8.9637179706010538795791001043721
y[1] (numeric) = -8.9637179706010538795791001043693
absolute error = 2.8e-30
relative error = 3.1237038126181122703004741313122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.602e+09
Order of pole = 1.614e+15
TOP MAIN SOLVE Loop
x[1] = 1.095
y[1] (analytic) = -8.9628216436210897115493893300668
y[1] (numeric) = -8.962821643621089711549389330064
absolute error = 2.8e-30
relative error = 3.1240161986184137749358614145045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.673e+09
Order of pole = 2.569e+15
TOP MAIN SOLVE Loop
x[1] = 1.096
y[1] (analytic) = -8.9619254062693420544207560596604
y[1] (numeric) = -8.9619254062693420544207560596584
absolute error = 2.0e-30
relative error = 2.2316632970420552084206105553955e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.923e+09
Order of pole = 4.519e+15
TOP MAIN SOLVE Loop
x[1] = 1.097
y[1] (analytic) = -8.9610292585368485346682550772688
y[1] (numeric) = -8.9610292585368485346682550772658
absolute error = 3.0e-30
relative error = 3.3478297117956717785000280707072e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.098
y[1] (analytic) = -8.9601332004146476749594832875903
y[1] (numeric) = -8.9601332004146476749594832875879
absolute error = 2.4e-30
relative error = 2.6785316092052463121795512274017e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.085e+09
Order of pole = 9.422e+15
TOP MAIN SOLVE Loop
x[1] = 1.099
y[1] (analytic) = -8.9592372318937788940649649425194
y[1] (numeric) = -8.9592372318937788940649649425162
absolute error = 3.2e-30
relative error = 3.5717326343456950879101864944669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.467e+09
Order of pole = 5.382e+15
TOP MAIN SOLVE Loop
x[1] = 1.1
y[1] (analytic) = -8.9583413529652825067685458287652
y[1] (numeric) = -8.9583413529652825067685458287624
absolute error = 2.8e-30
relative error = 3.1255785972848396162020657533483e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.371e+09
Order of pole = 2.026e+15
memory used=1613.6MB, alloc=4.6MB, time=71.56
TOP MAIN SOLVE Loop
x[1] = 1.101
y[1] (analytic) = -8.9574455636201997237777964156256
y[1] (numeric) = -8.9574455636201997237777964156224
absolute error = 3.2e-30
relative error = 3.5724470523119794621458317776544e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.766e+09
Order of pole = 2.290e+15
TOP MAIN SOLVE Loop
x[1] = 1.102
y[1] (analytic) = -8.9565498638495726516344239619798
y[1] (numeric) = -8.9565498638495726516344239619771
absolute error = 2.7e-30
relative error = 3.0145536406800348843201942051461e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.591e+09
Order of pole = 2.114e+15
TOP MAIN SOLVE Loop
x[1] = 1.103
y[1] (analytic) = -8.9556542536444442926246935816376
y[1] (numeric) = -8.9556542536444442926246935816351
absolute error = 2.5e-30
relative error = 2.7915325102938643790522889245113e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.737e+09
Order of pole = 3.201e+15
TOP MAIN SOLVE Loop
x[1] = 1.104
y[1] (analytic) = -8.9547587329958585446898582661228
y[1] (numeric) = -8.9547587329958585446898582661206
absolute error = 2.2e-30
relative error = 2.4567942762026589939283744764745e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.105
y[1] (analytic) = -8.9538633018948602013365978640133
y[1] (numeric) = -8.9538633018948602013365978640111
absolute error = 2.2e-30
relative error = 2.4570399679146601167906102805094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.106
y[1] (analytic) = -8.9529679603324949515474670159323
y[1] (numeric) = -8.95296796033249495154746701593
absolute error = 2.3e-30
relative error = 2.5689804880242000728781794309233e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.690e+09
Order of pole = 1.907e+15
TOP MAIN SOLVE Loop
x[1] = 1.107
y[1] (analytic) = -8.9520727082998093796913520442997
y[1] (numeric) = -8.952072708299809379691352044297
absolute error = 2.7e-30
relative error = 3.0160612943823910387994269418883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.108
y[1] (analytic) = -8.9511775457878509654339367969458
y[1] (numeric) = -8.9511775457878509654339367969428
absolute error = 3.0e-30
relative error = 3.3515143506584871547387028292328e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.109
y[1] (analytic) = -8.950282472787668083648177443694
y[1] (numeric) = -8.9502824727876680836481774436911
absolute error = 2.9e-30
relative error = 3.2401212015566272445554231581186e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.804e+09
Order of pole = 2.557e+15
TOP MAIN SOLVE Loop
x[1] = 1.11
y[1] (analytic) = -8.9493874892903100043247862250167
y[1] (numeric) = -8.9493874892903100043247862250137
absolute error = 3.0e-30
relative error = 3.3521847205633747745834993608675e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.776e+09
Order of pole = 3.933e+15
TOP MAIN SOLVE Loop
x[1] = 1.111
y[1] (analytic) = -8.9484925952868268924827241518661
y[1] (numeric) = -8.9484925952868268924827241518628
absolute error = 3.3e-30
relative error = 3.6877719513766047689288719521047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.112
y[1] (analytic) = -8.9475977907682698080797026557893
y[1] (numeric) = -8.9475977907682698080797026557863
absolute error = 3.0e-30
relative error = 3.3528552245556516639212502135694e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.113
y[1] (analytic) = -8.9467030757256907059226941884332
y[1] (numeric) = -8.9467030757256907059226941884302
absolute error = 3.0e-30
relative error = 3.3531905268429421750405027783817e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.114
y[1] (analytic) = -8.9458084501501424355784517695362
y[1] (numeric) = -8.9458084501501424355784517695337
absolute error = 2.5e-30
relative error = 2.7946048855517816521103595777262e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.511e+09
Order of pole = 5.591e+15
TOP MAIN SOLVE Loop
memory used=1617.4MB, alloc=4.6MB, time=71.73
x[1] = 1.115
y[1] (analytic) = -8.9449139140326787412840374825252
y[1] (numeric) = -8.9449139140326787412840374825224
absolute error = 2.8e-30
relative error = 3.1302704832154862816190029717639e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.116
y[1] (analytic) = -8.9440194673643542618573599168061
y[1] (numeric) = -8.9440194673643542618573599168041
absolute error = 2.0e-30
relative error = 2.2361310899397728365106095724922e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.452e+09
Order of pole = 1.932e+15
TOP MAIN SOLVE Loop
x[1] = 1.117
y[1] (analytic) = -8.9431251101362245306077205558764
y[1] (numeric) = -8.9431251101362245306077205558735
absolute error = 2.9e-30
relative error = 3.2427143356332026939219953003684e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.118
y[1] (analytic) = -8.9422308423393459752463691103326
y[1] (numeric) = -8.9422308423393459752463691103307
absolute error = 1.9e-30
relative error = 2.1247494428391960347209244660953e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.583e+09
Order of pole = 2.474e+15
TOP MAIN SOLVE Loop
x[1] = 1.119
y[1] (analytic) = -8.9413366639647759177970677949218
y[1] (numeric) = -8.941336663964775917797067794919
absolute error = 2.8e-30
relative error = 3.1315228418638040244138346093418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.12
y[1] (analytic) = -8.9404425750035725745066645486903
y[1] (numeric) = -8.9404425750035725745066645486881
absolute error = 2.2e-30
relative error = 2.4607282934190994303020958404889e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.916e+09
Order of pole = 3.583e+15
TOP MAIN SOLVE Loop
x[1] = 1.121
y[1] (analytic) = -8.9395485754467950557556751973902
y[1] (numeric) = -8.9395485754467950557556751973882
absolute error = 2.0e-30
relative error = 2.2372494350477208536146357619790e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.344e+09
Order of pole = 5.778e+15
TOP MAIN SOLVE Loop
x[1] = 1.122
y[1] (analytic) = -8.9386546652855033659688745572028
y[1] (numeric) = -8.9386546652855033659688745572004
absolute error = 2.4e-30
relative error = 2.6849678054134148221998022404356e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.344e+09
Order of pole = 2.220e+15
TOP MAIN SOLVE Loop
x[1] = 1.123
y[1] (analytic) = -8.9377608445107584035258964789127
y[1] (numeric) = -8.9377608445107584035258964789102
absolute error = 2.5e-30
relative error = 2.7971211621033778089280432372200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.419e+09
Order of pole = 2.105e+15
TOP MAIN SOLVE Loop
x[1] = 1.124
y[1] (analytic) = -8.9368671131136219606718428316318
y[1] (numeric) = -8.936867113113621960671842831629
absolute error = 2.8e-30
relative error = 3.1330889947903393744300098858589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.125
y[1] (analytic) = -8.9359734710851567234279014251743
y[1] (numeric) = -8.9359734710851567234279014251711
absolute error = 3.2e-30
relative error = 3.5810312221208978021406629207094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.126
y[1] (analytic) = -8.9350799184164262715019728701936
y[1] (numeric) = -8.9350799184164262715019728701906
absolute error = 3.0e-30
relative error = 3.3575525092020589274846699972668e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.127
y[1] (analytic) = -8.9341864550984950781993063751892
y[1] (numeric) = -8.9341864550984950781993063751864
absolute error = 2.8e-30
relative error = 3.1340290624918811997651512316327e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.128
y[1] (analytic) = -8.9332930811224285103331444794828
y[1] (numeric) = -8.9332930811224285103331444794799
absolute error = 2.9e-30
relative error = 3.2462832839641122677082003022108e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.129
y[1] (analytic) = -8.9323997964792928281353767212764
y[1] (numeric) = -8.9323997964792928281353767212732
memory used=1621.3MB, alloc=4.6MB, time=71.90
absolute error = 3.2e-30
relative error = 3.5824639211304454173748715668518e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.13
y[1] (analytic) = -8.9315066011601551851672022398961
y[1] (numeric) = -8.9315066011601551851672022398932
absolute error = 2.9e-30
relative error = 3.2469326055508993635834820877237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.131
y[1] (analytic) = -8.9306134951560836282298013113324
y[1] (numeric) = -8.9306134951560836282298013113296
absolute error = 2.8e-30
relative error = 3.1352829248726359381605883076362e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.410e+08
Order of pole = 2.891e+15
TOP MAIN SOLVE Loop
x[1] = 1.132
y[1] (analytic) = -8.9297204784581470972750158161748
y[1] (numeric) = -8.929720478458147097275015816172
absolute error = 2.8e-30
relative error = 3.1355964688420603863356696281606e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.703e+09
Order of pole = 3.360e+15
TOP MAIN SOLVE Loop
x[1] = 1.133
y[1] (analytic) = -8.9288275510574154253160386390563
y[1] (numeric) = -8.9288275510574154253160386390539
absolute error = 2.4e-30
relative error = 2.6879228950006710420525646238020e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.053e+09
Order of pole = 6.086e+15
TOP MAIN SOLVE Loop
x[1] = 1.134
y[1] (analytic) = -8.9279347129449593383381119987128
y[1] (numeric) = -8.9279347129449593383381119987102
absolute error = 2.6e-30
relative error = 2.9122076757910863810516274784708e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.956e+09
Order of pole = 7.691e+15
TOP MAIN SOLVE Loop
x[1] = 1.135
y[1] (analytic) = -8.9270419641118504552092347077584
y[1] (numeric) = -8.9270419641118504552092347077555
absolute error = 2.9e-30
relative error = 3.2485564777879033928092908029206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.136
y[1] (analytic) = -8.9261493045491612875908783612913
y[1] (numeric) = -8.9261493045491612875908783612892
absolute error = 2.1e-30
relative error = 2.3526382187330733188198792122036e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.057e+09
Order of pole = 5.209e+15
TOP MAIN SOLVE Loop
x[1] = 1.137
y[1] (analytic) = -8.9252567342479652398487124534394
y[1] (numeric) = -8.9252567342479652398487124534362
absolute error = 3.2e-30
relative error = 3.5853310389615692738891762909725e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.832e+09
Order of pole = 6.777e+15
TOP MAIN SOLVE Loop
x[1] = 1.138
y[1] (analytic) = -8.9243642531993366089633384209317
y[1] (numeric) = -8.9243642531993366089633384209291
absolute error = 2.6e-30
relative error = 2.9133727918690835340361093353225e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.139
y[1] (analytic) = -8.9234718613943505844410326128425
y[1] (numeric) = -8.9234718613943505844410326128398
absolute error = 2.7e-30
relative error = 3.0257281492431438212372127616537e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.14
y[1] (analytic) = -8.9225795588240832482244981855702
y[1] (numeric) = -8.9225795588240832482244981855678
absolute error = 2.4e-30
relative error = 2.6898050997219672733043397479831e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.304e+09
Order of pole = 5.160e+15
TOP MAIN SOLVE Loop
x[1] = 1.141
y[1] (analytic) = -8.9216873454796115746036259221954
y[1] (numeric) = -8.9216873454796115746036259221931
absolute error = 2.3e-30
relative error = 2.5779876731113543940034053788320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.326e+09
Order of pole = 5.878e+15
TOP MAIN SOLVE Loop
x[1] = 1.142
y[1] (analytic) = -8.920795221352013430126263975303
y[1] (numeric) = -8.9207952213520134301262639753006
absolute error = 2.4e-30
relative error = 2.6903431145416002473254884058815e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.143
y[1] (analytic) = -8.9199031864323675735089965323865
y[1] (numeric) = -8.9199031864323675735089965323841
absolute error = 2.4e-30
relative error = 2.6906121623052183817872996343103e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.675e+09
Order of pole = 2.751e+15
TOP MAIN SOLVE Loop
memory used=1625.1MB, alloc=4.6MB, time=72.08
x[1] = 1.144
y[1] (analytic) = -8.919011240711753655547931402941
y[1] (numeric) = -8.9190112407117536555479314029382
absolute error = 2.8e-30
relative error = 3.1393614431374511886769064918454e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.327e+09
Order of pole = 4.572e+15
TOP MAIN SOLVE Loop
x[1] = 1.145
y[1] (analytic) = -8.9181193841812522190294965263474
y[1] (numeric) = -8.9181193841812522190294965263446
absolute error = 2.8e-30
relative error = 3.1396753949790953894711539986305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.130e+09
Order of pole = 1.527e+16
TOP MAIN SOLVE Loop
x[1] = 1.146
y[1] (analytic) = -8.9172276168319446986412453996649
y[1] (numeric) = -8.9172276168319446986412453996622
absolute error = 2.7e-30
relative error = 3.0278469004240116531410199967573e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.328e+09
Order of pole = 4.968e+15
TOP MAIN SOLVE Loop
x[1] = 1.147
y[1] (analytic) = -8.9163359386549134208826714244315
y[1] (numeric) = -8.9163359386549134208826714244286
absolute error = 2.9e-30
relative error = 3.2524570854577778924292436732934e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.148
y[1] (analytic) = -8.9154443496412416039760311715829
y[1] (numeric) = -8.9154443496412416039760311715802
absolute error = 2.7e-30
relative error = 3.0284525303650717950169811682661e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.705e+09
Order of pole = 1.913e+16
TOP MAIN SOLVE Loop
x[1] = 1.149
y[1] (analytic) = -8.9145528497820133577771765636031
y[1] (numeric) = -8.914552849782013357777176563601
absolute error = 2.1e-30
relative error = 2.3556986372584588845670315818265e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.15
y[1] (analytic) = -8.9136614390683136836863959730093
y[1] (numeric) = -8.9136614390683136836863959730063
absolute error = 3.0e-30
relative error = 3.3656203127158150614327615490984e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.631e+09
Order of pole = 2.557e+15
TOP MAIN SOLVE Loop
x[1] = 1.151
y[1] (analytic) = -8.9127701174912284745592642362741
y[1] (numeric) = -8.9127701174912284745592642362717
absolute error = 2.4e-30
relative error = 2.6927655132605993258083716354219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.152
y[1] (analytic) = -8.911878885041844514617501582317
y[1] (numeric) = -8.9118788850418445146175015823143
absolute error = 2.7e-30
relative error = 3.0296641536857269772057698960876e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.153
y[1] (analytic) = -8.9109877417112494793598414746385
y[1] (numeric) = -8.9109877417112494793598414746358
absolute error = 2.7e-30
relative error = 3.0299671352499212749815927635136e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.154
y[1] (analytic) = -8.9100966874905319354729073662381
y[1] (numeric) = -8.9100966874905319354729073662356
absolute error = 2.5e-30
relative error = 2.8058056917720249541725504780136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.948e+09
Order of pole = 3.657e+15
TOP MAIN SOLVE Loop
x[1] = 1.155
y[1] (analytic) = -8.9092057223707813407420983664049
y[1] (numeric) = -8.9092057223707813407420983664025
absolute error = 2.4e-30
relative error = 2.6938428349158703310410995630445e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.628e+09
Order of pole = 9.305e+16
TOP MAIN SOLVE Loop
x[1] = 1.156
y[1] (analytic) = -8.9083148463430880439624838184968
y[1] (numeric) = -8.9083148463430880439624838184947
absolute error = 2.1e-30
relative error = 2.3573482035853969429734512415485e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.012e+09
Order of pole = 3.950e+15
TOP MAIN SOLVE Loop
x[1] = 1.157
y[1] (analytic) = -8.9074240593985432848497067878194
y[1] (numeric) = -8.9074240593985432848497067878161
absolute error = 3.3e-30
relative error = 3.7047747788745404885184656877424e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.731e+09
Order of pole = 3.439e+15
TOP MAIN SOLVE Loop
memory used=1628.9MB, alloc=4.6MB, time=72.25
x[1] = 1.158
y[1] (analytic) = -8.9065333615282391939508964587008
y[1] (numeric) = -8.9065333615282391939508964586986
absolute error = 2.2e-30
relative error = 2.4700968499179462098933573657821e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.762e+09
Order of pole = 7.446e+15
TOP MAIN SOLVE Loop
x[1] = 1.159
y[1] (analytic) = -8.9056427527232687925555894399019
y[1] (numeric) = -8.9056427527232687925555894398991
absolute error = 2.8e-30
relative error = 3.1440740188503341146241298601078e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.867e+09
Order of pole = 9.251e+15
TOP MAIN SOLVE Loop
x[1] = 1.16
y[1] (analytic) = -8.904752232974725992606659977423
y[1] (numeric) = -8.9047522329747259926066599774206
absolute error = 2.4e-30
relative error = 2.6951900931198113723351214208388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.161
y[1] (analytic) = -8.9038618022737055966112590738694
y[1] (numeric) = -8.9038618022737055966112590738669
absolute error = 2.5e-30
relative error = 2.8077704433390864881775504383356e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.502e+09
Order of pole = 2.145e+15
TOP MAIN SOLVE Loop
x[1] = 1.162
y[1] (analytic) = -8.9029714606113032975517625134425
y[1] (numeric) = -8.9029714606113032975517625134396
absolute error = 2.9e-30
relative error = 3.2573394319303790808754961909429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.943e+09
Order of pole = 7.478e+15
TOP MAIN SOLVE Loop
x[1] = 1.163
y[1] (analytic) = -8.9020812079786156787967277916903
y[1] (numeric) = -8.9020812079786156787967277916879
absolute error = 2.4e-30
relative error = 2.6959987714434307712386096198399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.456e+09
Order of pole = 5.587e+15
TOP MAIN SOLVE Loop
x[1] = 1.164
y[1] (analytic) = -8.9011910443667402140118599491221
y[1] (numeric) = -8.90119104436674021401185994912
absolute error = 2.1e-30
relative error = 2.3592348367008910264081373609325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.165
y[1] (analytic) = -8.900300969766775267070986307788
y[1] (numeric) = -8.9003009697667752670709863077857
absolute error = 2.3e-30
relative error = 2.5841822740745693255709006315500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.374e+09
Order of pole = 3.387e+15
TOP MAIN SOLVE Loop
x[1] = 1.166
y[1] (analytic) = -8.8994109841698200919670401099435
y[1] (numeric) = -8.8994109841698200919670401099408
absolute error = 2.7e-30
relative error = 3.0339086539578090973312988407828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.167
y[1] (analytic) = -8.8985210875669748327230530579042
y[1] (numeric) = -8.898521087566974832723053057902
absolute error = 2.2e-30
relative error = 2.4723209377722808839446940086115e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.168
y[1] (analytic) = -8.8976312799493405233031567542061
y[1] (numeric) = -8.8976312799493405233031567542033
absolute error = 2.8e-30
relative error = 3.1469049591993680095999371226890e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.169
y[1] (analytic) = -8.8967415613080190875235930411658
y[1] (numeric) = -8.896741561308019087523593041163
absolute error = 2.8e-30
relative error = 3.1472196654303372396699699688506e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.17
y[1] (analytic) = -8.8958519316341133389637332389749
y[1] (numeric) = -8.895851931634113338963733238972
absolute error = 2.9e-30
relative error = 3.2599463461025568342084274001965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.460e+09
Order of pole = 6.413e+15
TOP MAIN SOLVE Loop
x[1] = 1.171
y[1] (analytic) = -8.8949623909187269808771062814158
y[1] (numeric) = -8.8949623909187269808771062814133
absolute error = 2.5e-30
relative error = 2.8105796181357259986026128870130e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.172
y[1] (analytic) = -8.8940729391529646061024357483258
y[1] (numeric) = -8.8940729391529646061024357483233
absolute error = 2.5e-30
relative error = 2.8108606901509061035284417234186e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.204e+09
Order of pole = 2.583e+15
memory used=1632.7MB, alloc=4.6MB, time=72.41
TOP MAIN SOLVE Loop
x[1] = 1.173
y[1] (analytic) = -8.8931835763279316969746857939069
y[1] (numeric) = -8.8931835763279316969746857939048
absolute error = 2.1e-30
relative error = 2.3613591038307422320452233775063e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.392e+09
Order of pole = 5.630e+15
TOP MAIN SOLVE Loop
x[1] = 1.174
y[1] (analytic) = -8.8922943024347346252361159700052
y[1] (numeric) = -8.8922943024347346252361159700025
absolute error = 2.7e-30
relative error = 3.0363367519906899365725335852109e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.175
y[1] (analytic) = -8.8914051174644806519473449434547
y[1] (numeric) = -8.8914051174644806519473449434516
absolute error = 3.1e-30
relative error = 3.4865130528255719949331660195754e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.749e+09
Order of pole = 2.399e+15
TOP MAIN SOLVE Loop
x[1] = 1.176
y[1] (analytic) = -8.8905160214082779273984231066122
y[1] (numeric) = -8.8905160214082779273984231066099
absolute error = 2.3e-30
relative error = 2.5870264385797426153169449139535e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.177
y[1] (analytic) = -8.8896270142572354910199140801861
y[1] (numeric) = -8.8896270142572354910199140801839
absolute error = 2.2e-30
relative error = 2.4747944952826785745763100851118e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.969e+09
Order of pole = 3.394e+15
TOP MAIN SOLVE Loop
x[1] = 1.178
y[1] (analytic) = -8.8887380960024632712939851074631
y[1] (numeric) = -8.8887380960024632712939851074608
absolute error = 2.3e-30
relative error = 2.5875438956114368764949618052125e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.179
y[1] (analytic) = -8.8878492666350720856655063390579
y[1] (numeric) = -8.8878492666350720856655063390557
absolute error = 2.2e-30
relative error = 2.4752895036809249069314064342418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.289e+09
Order of pole = 1.499e+15
TOP MAIN SOLVE Loop
x[1] = 1.18
y[1] (analytic) = -8.8869605261461736404531590072887
y[1] (numeric) = -8.8869605261461736404531590072864
absolute error = 2.3e-30
relative error = 2.5880614561448873071363069644693e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.181
y[1] (analytic) = -8.8860718745268805307605524892881
y[1] (numeric) = -8.8860718745268805307605524892861
absolute error = 2.0e-30
relative error = 2.2507132828097742877837272649723e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.525e+09
Order of pole = 4.220e+15
TOP MAIN SOLVE Loop
x[1] = 1.182
y[1] (analytic) = -8.8851833117683062403873502579676
y[1] (numeric) = -8.8851833117683062403873502579655
absolute error = 2.1e-30
relative error = 2.3634852836615966478960051939360e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.183
y[1] (analytic) = -8.8842948378615651417404047199374
y[1] (numeric) = -8.8842948378615651417404047199354
absolute error = 2.0e-30
relative error = 2.2511634704836029999340704212918e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.184
y[1] (analytic) = -8.8834064527977724957449009395035
y[1] (numeric) = -8.883406452797772495744900939501
absolute error = 2.5e-30
relative error = 2.8142357476085548949298268611688e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.185
y[1] (analytic) = -8.8825181565680444517555092478426
y[1] (numeric) = -8.8825181565680444517555092478398
absolute error = 2.8e-30
relative error = 3.1522592474855591642171287221922e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.666e+09
Order of pole = 2.737e+15
TOP MAIN SOLVE Loop
x[1] = 1.186
y[1] (analytic) = -8.881629949163498047467546736477
y[1] (numeric) = -8.8816299491634980474675467364744
absolute error = 2.6e-30
relative error = 2.9273905970884058224346079250984e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.170e+09
Order of pole = 4.768e+15
TOP MAIN SOLVE Loop
memory used=1636.5MB, alloc=4.6MB, time=72.58
x[1] = 1.187
y[1] (analytic) = -8.8807418305752512088281476341537
y[1] (numeric) = -8.8807418305752512088281476341515
absolute error = 2.2e-30
relative error = 2.4772705275877777807679820570797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.188
y[1] (analytic) = -8.879853800794422749947442566242
y[1] (numeric) = -8.8798538007944227499474425662392
absolute error = 2.8e-30
relative error = 3.1532050671256571993815737347557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.189
y[1] (analytic) = -8.8789658598121323730097466957568
y[1] (numeric) = -8.8789658598121323730097466957544
absolute error = 2.4e-30
relative error = 2.7030174886276462697539451854821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.19
y[1] (analytic) = -8.878078007619500668184756745134
y[1] (numeric) = -8.878078007619500668184756745132
absolute error = 2.0e-30
relative error = 2.2527398365767058264139344397019e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.191
y[1] (analytic) = -8.8771902442076491135387568978499
y[1] (numeric) = -8.8771902442076491135387568978477
absolute error = 2.2e-30
relative error = 2.4782616340068819604967519467086e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.192
y[1] (analytic) = -8.8763025695677000749458335790096
y[1] (numeric) = -8.8763025695677000749458335790069
absolute error = 2.7e-30
relative error = 3.0418070799624592982635340652115e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.752e+09
Order of pole = 2.918e+15
TOP MAIN SOLVE Loop
x[1] = 1.193
y[1] (analytic) = -8.8754149836907768059990991140142
y[1] (numeric) = -8.8754149836907768059990991140117
absolute error = 2.5e-30
relative error = 2.8167696998888869671544138652567e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.194
y[1] (analytic) = -8.8745274865680034479219242644203
y[1] (numeric) = -8.8745274865680034479219242644178
absolute error = 2.5e-30
relative error = 2.8170513909431938286489874411674e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.325e+09
Order of pole = 1.487e+15
TOP MAIN SOLVE Loop
x[1] = 1.195
y[1] (analytic) = -8.8736400781905050294791796400966
y[1] (numeric) = -8.8736400781905050294791796400947
absolute error = 1.9e-30
relative error = 2.1411731637276911135187049526325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.196
y[1] (analytic) = -8.8727527585494074668884859868018
y[1] (numeric) = -8.8727527585494074668884859867999
absolute error = 1.9e-30
relative error = 2.1413872917502865723842002888431e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.177e+09
Order of pole = 9.246e+15
TOP MAIN SOLVE Loop
x[1] = 1.197
y[1] (analytic) = -8.8718655276358375637314733482841
y[1] (numeric) = -8.8718655276358375637314733482816
absolute error = 2.5e-30
relative error = 2.8178966331404670613124413852144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.808e+09
Order of pole = 1.418e+16
TOP MAIN SOLVE Loop
x[1] = 1.198
y[1] (analytic) = -8.8709783854409230108650491020234
y[1] (numeric) = -8.8709783854409230108650491020207
absolute error = 2.7e-30
relative error = 3.0436327118452326496933343189153e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.881e+09
Order of pole = 3.011e+15
TOP MAIN SOLVE Loop
x[1] = 1.199
y[1] (analytic) = -8.8700913319557923863326748677288
y[1] (numeric) = -8.8700913319557923863326748677263
absolute error = 2.5e-30
relative error = 2.8184602688287852009121892400284e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.2
y[1] (analytic) = -8.8692043671715751552756522876978
y[1] (numeric) = -8.869204367171575155275652287696
absolute error = 1.8e-30
relative error = 2.0294943328428762086626780248749e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.782e+09
Order of pole = 6.605e+15
TOP MAIN SOLVE Loop
x[1] = 1.201
y[1] (analytic) = -8.8683174910794016698444176781576
y[1] (numeric) = -8.8683174910794016698444176781554
absolute error = 2.2e-30
relative error = 2.4807411351848527331230823657470e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+09
Order of pole = 3.035e+15
memory used=1640.3MB, alloc=4.6MB, time=72.75
TOP MAIN SOLVE Loop
x[1] = 1.202
y[1] (analytic) = -8.8674307036704031691098455506906
y[1] (numeric) = -8.8674307036704031691098455506882
absolute error = 2.4e-30
relative error = 2.7065336964027167580143461202162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.203
y[1] (analytic) = -8.8665440049357117789745610028737
y[1] (numeric) = -8.8665440049357117789745610028712
absolute error = 2.5e-30
relative error = 2.8195878784432048040943552926438e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.204
y[1] (analytic) = -8.8656573948664605120842609772287
y[1] (numeric) = -8.8656573948664605120842609772267
absolute error = 2.0e-30
relative error = 2.2558958810635667678819043300254e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.205
y[1] (analytic) = -8.8647708734537832677390443876078
y[1] (numeric) = -8.8647708734537832677390443876055
absolute error = 2.3e-30
relative error = 2.5945397042212578002115931211999e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 4.259e+15
TOP MAIN SOLVE Loop
x[1] = 1.206
y[1] (analytic) = -8.863884440688814831804751112117
y[1] (numeric) = -8.863884440688814831804751112114
absolute error = 3.0e-30
relative error = 3.3845206580410576711209632270053e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.973e+09
Order of pole = 4.082e+15
TOP MAIN SOLVE Loop
x[1] = 1.207
y[1] (analytic) = -8.862998096562690876624309851701
y[1] (numeric) = -8.8629980965626908766243098516987
absolute error = 2.3e-30
relative error = 2.5950586640563556954453190723838e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.208
y[1] (analytic) = -8.8621118410665479609290948535043
y[1] (numeric) = -8.8621118410665479609290948535017
absolute error = 2.6e-30
relative error = 2.9338379458852463682200253472924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.564e+09
Order of pole = 3.487e+15
TOP MAIN SOLVE Loop
x[1] = 1.209
y[1] (analytic) = -8.8612256741915235297502914981034
y[1] (numeric) = -8.8612256741915235297502914981005
absolute error = 2.9e-30
relative error = 3.2726849610052267160561634839233e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.330e+09
Order of pole = 2.817e+16
TOP MAIN SOLVE Loop
x[1] = 1.21
y[1] (analytic) = -8.860339595928755914330270749748
y[1] (numeric) = -8.8603395959287559143302707497461
absolute error = 1.9e-30
relative error = 2.1443873334979535376825313355944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.371e+09
Order of pole = 1.843e+15
TOP MAIN SOLVE Loop
x[1] = 1.211
y[1] (analytic) = -8.8594536062693843320339724687152
y[1] (numeric) = -8.8594536062693843320339724687128
absolute error = 2.4e-30
relative error = 2.7089706732045440934948751927088e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.212
y[1] (analytic) = -8.8585677052045488862602975848761
y[1] (numeric) = -8.8585677052045488862602975848737
absolute error = 2.4e-30
relative error = 2.7092415838171694203267494613888e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.618e+09
Order of pole = 2.294e+15
TOP MAIN SOLVE Loop
x[1] = 1.213
y[1] (analytic) = -8.8576818927253905663535091316182
y[1] (numeric) = -8.8576818927253905663535091316159
absolute error = 2.3e-30
relative error = 2.5966161664587851659111923418661e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.617e+09
Order of pole = 2.516e+15
TOP MAIN SOLVE Loop
x[1] = 1.214
y[1] (analytic) = -8.8567961688230512475146421392122
y[1] (numeric) = -8.8567961688230512475146421392095
absolute error = 2.7e-30
relative error = 3.0485064221126741624504511561446e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.229e+10
Order of pole = 8.469e+16
TOP MAIN SOLVE Loop
x[1] = 1.215
y[1] (analytic) = -8.8559105334886736907129223867463
y[1] (numeric) = -8.8559105334886736907129223867438
absolute error = 2.5e-30
relative error = 2.8229734148128941088297375905355e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.553e+09
Order of pole = 6.394e+15
TOP MAIN SOLVE Loop
memory used=1644.1MB, alloc=4.6MB, time=72.92
x[1] = 1.216
y[1] (analytic) = -8.8550249867134015425971940117487
y[1] (numeric) = -8.855024986713401542597194011746
absolute error = 2.7e-30
relative error = 3.0491161843712900180077991565581e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 3.584e+15
TOP MAIN SOLVE Loop
x[1] = 1.217
y[1] (analytic) = -8.8541395284883793354073559765985
y[1] (numeric) = -8.8541395284883793354073559765958
absolute error = 2.7e-30
relative error = 3.0494211112358162676016834403131e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.218
y[1] (analytic) = -8.8532541588047524868858073908529
y[1] (numeric) = -8.8532541588047524868858073908505
absolute error = 2.4e-30
relative error = 2.7108676165284921377471760019444e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.175e+09
Order of pole = 4.893e+15
TOP MAIN SOLVE Loop
x[1] = 1.219
y[1] (analytic) = -8.8523688776536673001889016885976
y[1] (numeric) = -8.8523688776536673001889016885952
absolute error = 2.4e-30
relative error = 2.7111387168449348921683404685720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.003e+09
Order of pole = 8.051e+15
TOP MAIN SOLVE Loop
x[1] = 1.22
y[1] (analytic) = -8.8514836850262709637984096599351
y[1] (numeric) = -8.8514836850262709637984096599327
absolute error = 2.4e-30
relative error = 2.7114098442727648376316765047884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.162e+09
Order of pole = 1.525e+16
TOP MAIN SOLVE Loop
x[1] = 1.221
y[1] (analytic) = -8.8505985809137115514329913357298
y[1] (numeric) = -8.8505985809137115514329913357274
absolute error = 2.4e-30
relative error = 2.7116809988146932484177429604596e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.222
y[1] (analytic) = -8.8497135653071380219596767247207
y[1] (numeric) = -8.8497135653071380219596767247179
absolute error = 2.8e-30
relative error = 3.1639442105523369482727641587347e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.223
y[1] (analytic) = -8.8488286381977002193053554021162
y[1] (numeric) = -8.8488286381977002193053554021139
absolute error = 2.3e-30
relative error = 2.5992140813662047555284947806028e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.064e+09
Order of pole = 6.313e+15
TOP MAIN SOLVE Loop
x[1] = 1.224
y[1] (analytic) = -8.8479437995765488723682749487936
y[1] (numeric) = -8.847943799576548872368274948791
absolute error = 2.6e-30
relative error = 2.9385358439148682563616637982807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+09
Order of pole = 3.212e+15
TOP MAIN SOLVE Loop
x[1] = 1.225
y[1] (analytic) = -8.8470590494348355949295482402021
y[1] (numeric) = -8.8470590494348355949295482401997
absolute error = 2.4e-30
relative error = 2.7127658881776265209044042672848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.941e+09
Order of pole = 4.396e+15
TOP MAIN SOLVE Loop
x[1] = 1.226
y[1] (analytic) = -8.846174387763712885564669584105
y[1] (numeric) = -8.8461743877637128855646695841027
absolute error = 2.3e-30
relative error = 2.5999939625669456190879044272779e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.912e+09
Order of pole = 6.948e+15
TOP MAIN SOLVE Loop
x[1] = 1.227
y[1] (analytic) = -8.8452898145543341275550397062585
y[1] (numeric) = -8.845289814554334127555039706256
absolute error = 2.5e-30
relative error = 2.8263630162647885539621311426453e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.701e+09
Order of pole = 1.580e+15
TOP MAIN SOLVE Loop
x[1] = 1.228
y[1] (analytic) = -8.8444053297978535887994995831524
y[1] (numeric) = -8.8444053297978535887994995831494
absolute error = 3.0e-30
relative error = 3.3919748000384414237051148307311e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.229
y[1] (analytic) = -8.8435209334854264217258731209231
y[1] (numeric) = -8.8435209334854264217258731209211
absolute error = 2.0e-30
relative error = 2.2615426763192564075376954691658e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.23
y[1] (analytic) = -8.8426366256082086632025186795641
y[1] (numeric) = -8.8426366256082086632025186795621
memory used=1648.0MB, alloc=4.6MB, time=73.09
absolute error = 2.0e-30
relative error = 2.2617688418949786479774007688301e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.231
y[1] (analytic) = -8.8417524061573572344498894415285
y[1] (numeric) = -8.8417524061573572344498894415262
absolute error = 2.3e-30
relative error = 2.6012942846016477251472111725606e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.232
y[1] (analytic) = -8.8408682751240299409521026238633
y[1] (numeric) = -8.8408682751240299409521026238609
absolute error = 2.4e-30
relative error = 2.7146654890821003890236602692295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.607e+09
Order of pole = 2.829e+15
TOP MAIN SOLVE Loop
x[1] = 1.233
y[1] (analytic) = -8.8399842324993854723685175329771
y[1] (numeric) = -8.8399842324993854723685175329749
absolute error = 2.2e-30
relative error = 2.4886922217710561250298625807727e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.205e+09
Order of pole = 4.825e+15
TOP MAIN SOLVE Loop
x[1] = 1.234
y[1] (analytic) = -8.8391002782745834024453224611601
y[1] (numeric) = -8.8391002782745834024453224611578
absolute error = 2.3e-30
relative error = 2.6020747899569777288091102785427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.579e+09
Order of pole = 2.184e+15
TOP MAIN SOLVE Loop
x[1] = 1.235
y[1] (analytic) = -8.8382164124407841889271304239705
y[1] (numeric) = -8.8382164124407841889271304239685
absolute error = 2.0e-30
relative error = 2.2629000090841574489919430126709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.740e+09
Order of pole = 3.867e+15
TOP MAIN SOLVE Loop
x[1] = 1.236
y[1] (analytic) = -8.8373326349891491734685837376095
y[1] (numeric) = -8.8373326349891491734685837376076
absolute error = 1.9e-30
relative error = 2.1499699948799459161086779894594e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.434e+09
Order of pole = 1.349e+16
TOP MAIN SOLVE Loop
x[1] = 1.237
y[1] (analytic) = -8.8364489459108405815459674353928
y[1] (numeric) = -8.8364489459108405815459674353903
absolute error = 2.5e-30
relative error = 2.8291907929337397663037972472891e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.333e+09
Order of pole = 9.690e+15
TOP MAIN SOLVE Loop
x[1] = 1.238
y[1] (analytic) = -8.8355653451970215223688315224376
y[1] (numeric) = -8.8355653451970215223688315224354
absolute error = 2.2e-30
relative error = 2.4899368790203236107121019502145e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.239
y[1] (analytic) = -8.8346818328388559887916220676898
y[1] (numeric) = -8.8346818328388559887916220676872
absolute error = 2.6e-30
relative error = 2.9429469551871114085804037793585e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.24
y[1] (analytic) = -8.833798408827508857225321132389
y[1] (numeric) = -8.8337984088275088572253211323865
absolute error = 2.5e-30
relative error = 2.8300396774979378837293662924551e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.699e+09
Order of pole = 2.936e+15
TOP MAIN SOLVE Loop
x[1] = 1.241
y[1] (analytic) = -8.8329150731541458875490955341088
y[1] (numeric) = -8.8329150731541458875490955341065
absolute error = 2.3e-30
relative error = 2.6038968799670491300727531101218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.242
y[1] (analytic) = -8.8320318258099337230219544454737
y[1] (numeric) = -8.8320318258099337230219544454712
absolute error = 2.5e-30
relative error = 2.8306057420380045961783926147147e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.243
y[1] (analytic) = -8.8311486667860398901944158266741
y[1] (numeric) = -8.8311486667860398901944158266717
absolute error = 2.4e-30
relative error = 2.7176532640950805307962875985944e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.244
y[1] (analytic) = -8.8302655960736327988201816909003
y[1] (numeric) = -8.8302655960736327988201816908977
absolute error = 2.6e-30
relative error = 2.9444187965943934222641703147585e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1651.8MB, alloc=4.6MB, time=73.26
x[1] = 1.245
y[1] (analytic) = -8.8293826136638817417678222018031
y[1] (numeric) = -8.8293826136638817417678222018009
absolute error = 2.2e-30
relative error = 2.4916804450125395020341784052528e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.246
y[1] (analytic) = -8.8284997195479568949324686021103
y[1] (numeric) = -8.8284997195479568949324686021074
absolute error = 2.9e-30
relative error = 3.2848163245436313578909213654258e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.247
y[1] (analytic) = -8.8276169137170293171475149724979
y[1] (numeric) = -8.8276169137170293171475149724952
absolute error = 2.7e-30
relative error = 3.0585831106972172525558996372980e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.118e+10
Order of pole = 9.584e+16
TOP MAIN SOLVE Loop
x[1] = 1.248
y[1] (analytic) = -8.8267341961622709500963288198564
y[1] (numeric) = -8.8267341961622709500963288198546
absolute error = 1.8e-30
relative error = 2.0392593228678082029089170268862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.249
y[1] (analytic) = -8.825851566874854618223970494051
y[1] (numeric) = -8.8258515668748546182239704940482
absolute error = 2.8e-30
relative error = 3.1724984028838045292964462547212e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.25
y[1] (analytic) = -8.8249690258459540286489214322908
y[1] (numeric) = -8.8249690258459540286489214322882
absolute error = 2.6e-30
relative error = 2.9461859779737484237554187923106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.185e+09
Order of pole = 5.471e+15
TOP MAIN SOLVE Loop
x[1] = 1.251
y[1] (analytic) = -8.8240865730667437710748212302497
y[1] (numeric) = -8.8240865730667437710748212302475
absolute error = 2.2e-30
relative error = 2.4931759018717410807021341713361e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.587e+09
Order of pole = 2.021e+15
TOP MAIN SOLVE Loop
x[1] = 1.252
y[1] (analytic) = -8.8232042085283993177022135390248
y[1] (numeric) = -8.8232042085283993177022135390226
absolute error = 2.2e-30
relative error = 2.4934252319282233038743291043642e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.478e+09
Order of pole = 2.784e+15
TOP MAIN SOLVE Loop
x[1] = 1.253
y[1] (analytic) = -8.8223219322220970231403007870678
y[1] (numeric) = -8.8223219322220970231403007870654
absolute error = 2.4e-30
relative error = 2.7203722766388631277534189263239e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.254
y[1] (analytic) = -8.8214397441390141243187077262042
y[1] (numeric) = -8.8214397441390141243187077262018
absolute error = 2.4e-30
relative error = 2.7206443274688418039750609049683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.659e+09
Order of pole = 3.534e+15
TOP MAIN SOLVE Loop
x[1] = 1.255
y[1] (analytic) = -8.8205576442703287403992538008567
y[1] (numeric) = -8.8205576442703287403992538008544
absolute error = 2.3e-30
relative error = 2.6075448886092111201589421184459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.256
y[1] (analytic) = -8.8196756326072198726877343395891
y[1] (numeric) = -8.8196756326072198726877343395871
absolute error = 2.0e-30
relative error = 2.2676570922923748573884952030783e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.545e+09
Order of pole = 2.259e+15
TOP MAIN SOLVE Loop
x[1] = 1.257
y[1] (analytic) = -8.8187937091408674045457105680921
y[1] (numeric) = -8.8187937091408674045457105680898
absolute error = 2.3e-30
relative error = 2.6080664497413076349286215169808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.926e+09
Order of pole = 8.969e+15
TOP MAIN SOLVE Loop
x[1] = 1.258
y[1] (analytic) = -8.8179118738624521013023084427219
y[1] (numeric) = -8.8179118738624521013023084427201
absolute error = 1.8e-30
relative error = 2.0412996021602989849623419907106e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1655.6MB, alloc=4.6MB, time=73.43
x[1] = 1.259
y[1] (analytic) = -8.817030126763155610166026303724
y[1] (numeric) = -8.8170301267631556101660263037215
absolute error = 2.5e-30
relative error = 2.8354218643435461816226087773453e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.26
y[1] (analytic) = -8.8161484678341604601365513472371
y[1] (numeric) = -8.8161484678341604601365513472345
absolute error = 2.6e-30
relative error = 2.9491336375358649376870687250069e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.066e+09
Order of pole = 4.619e+15
TOP MAIN SOLVE Loop
x[1] = 1.261
y[1] (analytic) = -8.8152668970666500619165849152227
y[1] (numeric) = -8.8152668970666500619165849152203
absolute error = 2.4e-30
relative error = 2.7225494452114876120812806333259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.262
y[1] (analytic) = -8.8143854144518087078236766024162
y[1] (numeric) = -8.8143854144518087078236766024143
absolute error = 1.9e-30
relative error = 2.1555671900672910572172744935807e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.263
y[1] (analytic) = -8.8135040199808215717020671794303
y[1] (numeric) = -8.8135040199808215717020671794278
absolute error = 2.5e-30
relative error = 2.8365562599532802721572442734639e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.264
y[1] (analytic) = -8.8126227136448747088345403311202
y[1] (numeric) = -8.8126227136448747088345403311175
absolute error = 2.7e-30
relative error = 3.0637871241435320448384803219286e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.173e+09
Order of pole = 4.215e+15
TOP MAIN SOLVE Loop
x[1] = 1.265
y[1] (analytic) = -8.8117414954351550558542832093417
y[1] (numeric) = -8.8117414954351550558542832093394
absolute error = 2.3e-30
relative error = 2.6101537377049641200897178898264e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.266
y[1] (analytic) = -8.8108603653428504306567557992097
y[1] (numeric) = -8.8108603653428504306567557992075
absolute error = 2.2e-30
relative error = 2.4969184719503758049372974065976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.267
y[1] (analytic) = -8.8099793233591495323115690979768
y[1] (numeric) = -8.8099793233591495323115690979748
absolute error = 2.0e-30
relative error = 2.2701528875296176052294214576905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.268
y[1] (analytic) = -8.8090983694752419409743721056579
y[1] (numeric) = -8.8090983694752419409743721056562
absolute error = 1.7e-30
relative error = 1.9298229270440863669750132064237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.269
y[1] (analytic) = -8.8082175036823181177987476265139
y[1] (numeric) = -8.8082175036823181177987476265114
absolute error = 2.5e-30
relative error = 2.8382587043915103765113817268946e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.498e+09
Order of pole = 2.082e+15
TOP MAIN SOLVE Loop
x[1] = 1.27
y[1] (analytic) = -8.8073367259715694048481168805093
y[1] (numeric) = -8.8073367259715694048481168805073
absolute error = 2.0e-30
relative error = 2.2708340355629728835602382345220e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.617e+09
Order of pole = 1.138e+16
TOP MAIN SOLVE Loop
x[1] = 1.271
y[1] (analytic) = -8.806456036334188025007652923881
y[1] (numeric) = -8.806456036334188025007652923879
absolute error = 2.0e-30
relative error = 2.2710611303210778404647168924633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.524e+09
Order of pole = 7.753e+15
TOP MAIN SOLVE Loop
x[1] = 1.272
y[1] (analytic) = -8.8055754347613670818962028779099
y[1] (numeric) = -8.8055754347613670818962028779078
absolute error = 2.1e-30
relative error = 2.3848526601792838254807575497376e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.273
y[1] (analytic) = -8.8046949212443005597782189650387
y[1] (numeric) = -8.8046949212443005597782189650366
absolute error = 2.1e-30
relative error = 2.3850911573699625401401727919817e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1659.4MB, alloc=4.6MB, time=73.60
x[1] = 1.274
y[1] (analytic) = -8.8038144957741833234756983514431
y[1] (numeric) = -8.8038144957741833234756983514409
absolute error = 2.2e-30
relative error = 2.4989168059549601268690194244787e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.638e+09
Order of pole = 2.131e+15
TOP MAIN SOLVE Loop
x[1] = 1.275
y[1] (analytic) = -8.8029341583422111182801317951782
y[1] (numeric) = -8.8029341583422111182801317951755
absolute error = 2.7e-30
relative error = 3.0671591442511370922039203903505e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.276
y[1] (analytic) = -8.8020539089395805698644610990179
y[1] (numeric) = -8.8020539089395805698644610990157
absolute error = 2.2e-30
relative error = 2.4994166392978192936693201098586e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.749e+09
Order of pole = 6.638e+15
TOP MAIN SOLVE Loop
x[1] = 1.277
y[1] (analytic) = -8.8011737475574891841950453671163
y[1] (numeric) = -8.8011737475574891841950453671139
absolute error = 2.4e-30
relative error = 2.7269090110464532930277571985790e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.633e+09
Order of pole = 6.685e+15
TOP MAIN SOLVE Loop
x[1] = 1.278
y[1] (analytic) = -8.800293674187135347443636064591
y[1] (numeric) = -8.8002936741871353474436360645893
absolute error = 1.7e-30
relative error = 1.9317537152043115552656846898354e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.156e+09
Order of pole = 8.767e+15
TOP MAIN SOLVE Loop
x[1] = 1.279
y[1] (analytic) = -8.7994136888197183258993608791746
y[1] (numeric) = -8.7994136888197183258993608791725
absolute error = 2.1e-30
relative error = 2.3865226414666690069607762072619e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.122e+09
Order of pole = 4.463e+15
TOP MAIN SOLVE Loop
x[1] = 1.28
y[1] (analytic) = -8.7985337914464382658807163840249
y[1] (numeric) = -8.7985337914464382658807163840231
absolute error = 1.8e-30
relative error = 2.0457954048547085527820899864288e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.281
y[1] (analytic) = -8.7976539820584961936475695008434
y[1] (numeric) = -8.7976539820584961936475695008415
absolute error = 1.9e-30
relative error = 2.1596666609925404680213735325304e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.282
y[1] (analytic) = -8.7967742606470940153131677623965
y[1] (numeric) = -8.7967742606470940153131677623943
absolute error = 2.2e-30
relative error = 2.5009167392663855563373522235451e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.283
y[1] (analytic) = -8.7958946272034345167561583735756
y[1] (numeric) = -8.7958946272034345167561583735734
absolute error = 2.2e-30
relative error = 2.5011668434453127211021529648587e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.117e+09
Order of pole = 4.451e+15
TOP MAIN SOLVE Loop
x[1] = 1.284
y[1] (analytic) = -8.7950150817187213635326160701116
y[1] (numeric) = -8.7950150817187213635326160701091
absolute error = 2.5e-30
relative error = 2.8425192870862594785944749464232e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.258e+09
Order of pole = 1.051e+16
TOP MAIN SOLVE Loop
x[1] = 1.285
y[1] (analytic) = -8.7941356241841591007880797740597
y[1] (numeric) = -8.7941356241841591007880797740576
absolute error = 2.1e-30
relative error = 2.3879549847115521762270592617832e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.286
y[1] (analytic) = -8.7932562545909531531695980451854
y[1] (numeric) = -8.793256254590953153169598045183
absolute error = 2.4e-30
relative error = 2.7293643338859385799427499543666e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.287
y[1] (analytic) = -8.7923769729303098247377833273571
y[1] (numeric) = -8.7923769729303098247377833273547
absolute error = 2.4e-30
relative error = 2.7296372839666037486586636275159e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.398e+09
Order of pole = 2.270e+15
TOP MAIN SOLVE Loop
memory used=1663.2MB, alloc=4.6MB, time=73.77
x[1] = 1.288
y[1] (analytic) = -8.7914977791934362988788749890818
y[1] (numeric) = -8.7914977791934362988788749890801
absolute error = 1.7e-30
relative error = 1.9336864351184129273495444475327e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.096e+09
Order of pole = 1.675e+16
TOP MAIN SOLVE Loop
x[1] = 1.289
y[1] (analytic) = -8.790618673371540638216811157296
y[1] (numeric) = -8.7906186733715406382168111572937
absolute error = 2.3e-30
relative error = 2.6164256299356248451395993999913e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.692e+09
Order of pole = 7.393e+15
TOP MAIN SOLVE Loop
x[1] = 1.29
y[1] (analytic) = -8.7897396554558317845253093435256
y[1] (numeric) = -8.7897396554558317845253093435233
absolute error = 2.3e-30
relative error = 2.6166872855811826391425516869384e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.291
y[1] (analytic) = -8.788860725437519558639955861556
y[1] (numeric) = -8.7888607254375195586399558615539
absolute error = 2.1e-30
relative error = 2.3893881876202556315662701217773e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.522e+09
Order of pole = 2.299e+15
TOP MAIN SOLVE Loop
x[1] = 1.292
y[1] (analytic) = -8.7879818833078146603703040357124
y[1] (numeric) = -8.7879818833078146603703040357102
absolute error = 2.2e-30
relative error = 2.5034189068809452573394482555326e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.293
y[1] (analytic) = -8.7871031290579286684119811988808
y[1] (numeric) = -8.7871031290579286684119811988791
absolute error = 1.7e-30
relative error = 1.9346535200870666938251663377940e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.294
y[1] (analytic) = -8.7862244626790740402588044793949
y[1] (numeric) = -8.7862244626790740402588044793925
absolute error = 2.4e-30
relative error = 2.7315486989825865194039262007232e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.542e+09
Order of pole = 5.855e+15
TOP MAIN SOLVE Loop
x[1] = 1.295
y[1] (analytic) = -8.7853458841624641121149053758945
y[1] (numeric) = -8.7853458841624641121149053758924
absolute error = 2.1e-30
relative error = 2.3903441340718480996586047292213e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.296
y[1] (analytic) = -8.7844673934993130988068631193013
y[1] (numeric) = -8.7844673934993130988068631192989
absolute error = 2.4e-30
relative error = 2.7320950633569992634020451275821e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.071e+09
Order of pole = 9.665e+15
TOP MAIN SOLVE Loop
x[1] = 1.297
y[1] (analytic) = -8.7835889906808360936958468210046
y[1] (numeric) = -8.783588990680836093695846821003
absolute error = 1.6e-30
relative error = 1.8215788576828437604497099497911e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.298
y[1] (analytic) = -8.7827106756982490685897664064068
y[1] (numeric) = -8.7827106756982490685897664064047
absolute error = 2.1e-30
relative error = 2.3910613448883130427145422500166e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.299
y[1] (analytic) = -8.7818324485427688736554323329214
y[1] (numeric) = -8.7818324485427688736554323329192
absolute error = 2.2e-30
relative error = 2.5051719135965312671545047765092e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.3
y[1] (analytic) = -8.7809543092056132373307240915745
y[1] (numeric) = -8.7809543092056132373307240915718
absolute error = 2.7e-30
relative error = 3.0748366349764789426624240270710e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.876e+09
Order of pole = 3.817e+15
TOP MAIN SOLVE Loop
x[1] = 1.301
y[1] (analytic) = -8.780076257678000766236767491305
y[1] (numeric) = -8.7800762576780007662367674913033
absolute error = 1.7e-30
relative error = 1.9362018621573862321260060172730e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.403e+09
Order of pole = 7.970e+15
TOP MAIN SOLVE Loop
x[1] = 1.302
y[1] (analytic) = -8.7791982939511509450901207251101
y[1] (numeric) = -8.7791982939511509450901207251082
absolute error = 1.9e-30
relative error = 2.1642067263808085769629053317349e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.758e+09
Order of pole = 1.757e+16
memory used=1667.0MB, alloc=4.6MB, time=73.94
TOP MAIN SOLVE Loop
x[1] = 1.303
y[1] (analytic) = -8.7783204180162841366149692171288
y[1] (numeric) = -8.7783204180162841366149692171272
absolute error = 1.6e-30
relative error = 1.8226721329472345262007716676480e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.084e+09
Order of pole = 4.674e+15
TOP MAIN SOLVE Loop
x[1] = 1.304
y[1] (analytic) = -8.7774426298646215814553292498182
y[1] (numeric) = -8.7774426298646215814553292498159
absolute error = 2.3e-30
relative error = 2.6203532133316534447174490393812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.305
y[1] (analytic) = -8.7765649294873853980872603703134
y[1] (numeric) = -8.7765649294873853980872603703115
absolute error = 1.9e-30
relative error = 2.1648560857977651674046913363469e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.809e+09
Order of pole = 3.150e+15
TOP MAIN SOLVE Loop
x[1] = 1.306
y[1] (analytic) = -8.7756873168757985827310865751226
y[1] (numeric) = -8.7756873168757985827310865751206
absolute error = 2.0e-30
relative error = 2.2790237707694591487140049493366e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.369e+09
Order of pole = 1.206e+16
TOP MAIN SOLVE Loop
x[1] = 1.307
y[1] (analytic) = -8.7748097920210850092636262722509
y[1] (numeric) = -8.7748097920210850092636262722491
absolute error = 1.8e-30
relative error = 2.0513265160878313157406803729509e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.308
y[1] (analytic) = -8.7739323549144694291304310198992
y[1] (numeric) = -8.7739323549144694291304310198974
absolute error = 1.8e-30
relative error = 2.0515316589964145756114570886689e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.309
y[1] (analytic) = -8.7730550055471774712580330408445
y[1] (numeric) = -8.7730550055471774712580330408426
absolute error = 1.9e-30
relative error = 2.1657222014436652449059476536428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.31
y[1] (analytic) = -8.7721777439104356419662015116326
y[1] (numeric) = -8.7721777439104356419662015116309
absolute error = 1.7e-30
relative error = 1.9379452282303835201758672202449e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.311
y[1] (analytic) = -8.7713005699954713248802076257039
y[1] (numeric) = -8.771300569995471324880207625702
absolute error = 1.9e-30
relative error = 2.1661553892012857808174141762480e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.484e+09
Order of pole = 1.666e+15
TOP MAIN SOLVE Loop
x[1] = 1.312
y[1] (analytic) = -8.7704234837935127808430984295707
y[1] (numeric) = -8.7704234837935127808430984295688
absolute error = 1.9e-30
relative error = 2.1663720155713438903259530070125e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.313
y[1] (analytic) = -8.769546485295789147827979431177
y[1] (numeric) = -8.7695464852957891478279794311748
absolute error = 2.2e-30
relative error = 2.5086816104901414641696146994705e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.912e+09
Order of pole = 4.063e+15
TOP MAIN SOLVE Loop
x[1] = 1.314
y[1] (analytic) = -8.7686695744935304408503059795538
y[1] (numeric) = -8.768669574493530440850305979552
absolute error = 1.8e-30
relative error = 2.0527629473413772630358025440220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.315
y[1] (analytic) = -8.7677927513779675518801834149046
y[1] (numeric) = -8.7677927513779675518801834149025
absolute error = 2.1e-30
relative error = 2.3951296062169796520436047964657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.316
y[1] (analytic) = -8.7669160159403322497546759882281
y[1] (numeric) = -8.7669160159403322497546759882262
absolute error = 1.9e-30
relative error = 2.1672387377104439527373816288379e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.821e+09
Order of pole = 3.898e+15
TOP MAIN SOLVE Loop
memory used=1670.8MB, alloc=4.6MB, time=74.10
x[1] = 1.317
y[1] (analytic) = -8.7660393681718571800901245496207
y[1] (numeric) = -8.7660393681718571800901245496186
absolute error = 2.1e-30
relative error = 2.3956086800440088381369235041549e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.550e+09
Order of pole = 1.676e+16
TOP MAIN SOLVE Loop
x[1] = 1.318
y[1] (analytic) = -8.765162808063775865194473004363
y[1] (numeric) = -8.7651628080637758651944730043612
absolute error = 1.8e-30
relative error = 2.0535842167632479291451638796260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.045e+09
Order of pole = 5.142e+16
TOP MAIN SOLVE Loop
x[1] = 1.319
y[1] (analytic) = -8.7642863356073227039796035359298
y[1] (numeric) = -8.7642863356073227039796035359277
absolute error = 2.1e-30
relative error = 2.3960878496953855454050868357415e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.32
y[1] (analytic) = -8.7634099507937329718736805950315
y[1] (numeric) = -8.7634099507937329718736805950298
absolute error = 1.7e-30
relative error = 1.9398841427542996541296122384837e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.398e+09
Order of pole = 3.369e+15
TOP MAIN SOLVE Loop
x[1] = 1.321
y[1] (analytic) = -8.762533653614242820733503653828
y[1] (numeric) = -8.7625336536142428207335036538259
absolute error = 2.1e-30
relative error = 2.3965671151902765599670523688875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.322
y[1] (analytic) = -8.7616574440600892787568687244181
y[1] (numeric) = -8.7616574440600892787568687244161
absolute error = 2.0e-30
relative error = 2.2826731275095529537265329688260e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.323
y[1] (analytic) = -8.7607813221225102503949386407489
y[1] (numeric) = -8.760781322122510250394938640747
absolute error = 1.9e-30
relative error = 2.1687563359242475015221377281287e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.324
y[1] (analytic) = -8.7599052877927445162646221030519
y[1] (numeric) = -8.7599052877927445162646221030504
absolute error = 1.5e-30
relative error = 1.7123472808436708481469844393319e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.213e+09
Order of pole = 4.659e+15
TOP MAIN SOLVE Loop
x[1] = 1.325
y[1] (analytic) = -8.7590293410620317330609614839411
y[1] (numeric) = -8.7590293410620317330609614839393
absolute error = 1.8e-30
relative error = 2.0550222289605324213582604301829e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.326
y[1] (analytic) = -8.7581534819216124334695293952876
y[1] (numeric) = -8.7581534819216124334695293952854
absolute error = 2.2e-30
relative error = 2.5119450173386337164863487701954e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.796e+09
Order of pole = 3.500e+15
TOP MAIN SOLVE Loop
x[1] = 1.327
y[1] (analytic) = -8.7572777103627280260788340150042
y[1] (numeric) = -8.7572777103627280260788340150018
absolute error = 2.4e-30
relative error = 2.7405776993460123649316756337543e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.896e+09
Order of pole = 3.287e+15
TOP MAIN SOLVE Loop
x[1] = 1.328
y[1] (analytic) = -8.7564020263766207952927331728569
y[1] (numeric) = -8.756402026376620795292733172855
absolute error = 1.9e-30
relative error = 2.1698409852319396878367104771364e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.329
y[1] (analytic) = -8.7555264299545339012428571944328
y[1] (numeric) = -8.7555264299545339012428571944307
absolute error = 2.1e-30
relative error = 2.3984851359884536105569599798124e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.847e+09
Order of pole = 3.157e+15
TOP MAIN SOLVE Loop
x[1] = 1.33
y[1] (analytic) = -8.7546509210877113797010405023787
y[1] (numeric) = -8.754650921087711379701040502377
absolute error = 1.7e-30
relative error = 1.9418249971625201994002961451320e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.331
y[1] (analytic) = -8.7537754997673981419917619740516
y[1] (numeric) = -8.7537754997673981419917619740498
absolute error = 1.8e-30
relative error = 2.0562556122759018524013143661937e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.082e+09
Order of pole = 2.582e+15
memory used=1674.7MB, alloc=4.6MB, time=74.27
TOP MAIN SOLVE Loop
x[1] = 1.332
y[1] (analytic) = -8.7529001659848399749045940546863
y[1] (numeric) = -8.7529001659848399749045940546846
absolute error = 1.7e-30
relative error = 1.9422134010010418761469750694049e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.333
y[1] (analytic) = -8.7520249197312835406066606252208
y[1] (numeric) = -8.7520249197312835406066606252193
absolute error = 1.5e-30
relative error = 1.7138890871051759079406032464218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.339e+09
Order of pole = 1.670e+15
TOP MAIN SOLVE Loop
x[1] = 1.334
y[1] (analytic) = -8.7511497609979763765551036238945
y[1] (numeric) = -8.7511497609979763765551036238924
absolute error = 2.1e-30
relative error = 2.3996846784170645229317317579139e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.735e+09
Order of pole = 2.811e+15
TOP MAIN SOLVE Loop
x[1] = 1.335
y[1] (analytic) = -8.7502746897761668954095584207438
y[1] (numeric) = -8.7502746897761668954095584207418
absolute error = 2.0e-30
relative error = 2.2856425322702186465853681209170e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.336
y[1] (analytic) = -8.7493997060571043849446379441301
y[1] (numeric) = -8.7493997060571043849446379441278
absolute error = 2.3e-30
relative error = 2.6287517741448451717088958443497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.337
y[1] (analytic) = -8.7485248098320390079624255584084
y[1] (numeric) = -8.7485248098320390079624255584066
absolute error = 1.8e-30
relative error = 2.0574897358433139103299142371468e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.260e+09
Order of pole = 3.913e+15
TOP MAIN SOLVE Loop
x[1] = 1.338
y[1] (analytic) = -8.7476500010922218022049766918802
y[1] (numeric) = -8.7476500010922218022049766918781
absolute error = 2.1e-30
relative error = 2.4006447442888048185442920298136e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.339
y[1] (analytic) = -8.7467752798289046802668292141354
y[1] (numeric) = -8.7467752798289046802668292141336
absolute error = 1.8e-30
relative error = 2.0579012749430207467975187235494e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.528e+09
Order of pole = 3.935e+15
TOP MAIN SOLVE Loop
x[1] = 1.34
y[1] (analytic) = -8.74590064603334042950752256193
y[1] (numeric) = -8.7459006460333404295075225619282
absolute error = 1.8e-30
relative error = 2.0581070753603644157078861864275e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.341
y[1] (analytic) = -8.7450260996967827119641256127055
y[1] (numeric) = -8.7450260996967827119641256127034
absolute error = 2.1e-30
relative error = 2.4013650457519086646015884578996e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.239e+09
Order of pole = 1.168e+16
TOP MAIN SOLVE Loop
x[1] = 1.342
y[1] (analytic) = -8.7441516408104860642637733048871
y[1] (numeric) = -8.7441516408104860642637733048847
absolute error = 2.4e-30
relative error = 2.7446916505870963677041200749555e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.343
y[1] (analytic) = -8.7432772693657058975362120040824
y[1] (numeric) = -8.7432772693657058975362120040805
absolute error = 1.9e-30
relative error = 2.1730981890018893756709875622936e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.795e+09
Order of pole = 4.104e+15
TOP MAIN SOLVE Loop
x[1] = 1.344
y[1] (analytic) = -8.7424029853536984973263536143082
y[1] (numeric) = -8.7424029853536984973263536143062
absolute error = 2.0e-30
relative error = 2.2877005365122554754781670908868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.345
y[1] (analytic) = -8.7415287887657210235068384333623
y[1] (numeric) = -8.7415287887657210235068384333607
absolute error = 1.6e-30
relative error = 1.8303434544038325412336164330048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1678.5MB, alloc=4.6MB, time=74.44
x[1] = 1.346
y[1] (analytic) = -8.7406546795930315101906067514822
y[1] (numeric) = -8.7406546795930315101906067514799
absolute error = 2.3e-30
relative error = 2.6313818407331119382278371754563e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.347
y[1] (analytic) = -8.7397806578268888656434791923958
y[1] (numeric) = -8.7397806578268888656434791923934
absolute error = 2.4e-30
relative error = 2.7460643395560344636782456947814e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.348
y[1] (analytic) = -8.7389067234585528721967457959116
y[1] (numeric) = -8.7389067234585528721967457959096
absolute error = 2.0e-30
relative error = 2.2886157997673078781140628617877e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.349
y[1] (analytic) = -8.7380328764792841861597638411581
y[1] (numeric) = -8.7380328764792841861597638411559
absolute error = 2.2e-30
relative error = 2.5177291400698195585652445731646e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.35
y[1] (analytic) = -8.7371591168803443377325644096015
y[1] (numeric) = -8.7371591168803443377325644095995
absolute error = 2.0e-30
relative error = 2.2890735687026289753493561438704e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.351
y[1] (analytic) = -8.7362854446529957309184676869769
y[1] (numeric) = -8.7362854446529957309184676869749
absolute error = 2.0e-30
relative error = 2.2893024875052486035594836899651e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.469e+09
Order of pole = 5.617e+15
TOP MAIN SOLVE Loop
x[1] = 1.352
y[1] (analytic) = -8.7354118597885016434367070032457
y[1] (numeric) = -8.735411859788501643436707003244
absolute error = 1.7e-30
relative error = 1.9461017148207591570146753061407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.353
y[1] (analytic) = -8.7345383622781262266350616097182
y[1] (numeric) = -8.7345383622781262266350616097161
absolute error = 2.1e-30
relative error = 2.4042484134814445572945177748392e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.186e+09
Order of pole = 4.138e+15
TOP MAIN SOLVE Loop
x[1] = 1.354
y[1] (analytic) = -8.7336649521131345054024981924543
y[1] (numeric) = -8.7336649521131345054024981924525
absolute error = 1.8e-30
relative error = 2.0609904431523732747808162863388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.355
y[1] (analytic) = -8.7327916292847923780818211210848
y[1] (numeric) = -8.7327916292847923780818211210835
absolute error = 1.3e-30
relative error = 1.4886419545847663918469334204096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.465e+09
Order of pole = 7.782e+14
TOP MAIN SOLVE Loop
x[1] = 1.356
y[1] (analytic) = -8.7319183937843666163823314321653
y[1] (numeric) = -8.7319183937843666163823314321637
absolute error = 1.6e-30
relative error = 1.8323579399676095441294519799613e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.357
y[1] (analytic) = -8.7310452456031248652924945461943
y[1] (numeric) = -8.7310452456031248652924945461923
absolute error = 2.0e-30
relative error = 2.2906764811546267569336058703778e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.358
y[1] (analytic) = -8.7301721847323356429926167174267
y[1] (numeric) = -8.7301721847323356429926167174248
absolute error = 1.9e-30
relative error = 2.1763602822436810936236032669020e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.359
y[1] (analytic) = -8.7292992111632683407675302156054
y[1] (numeric) = -8.7292992111632683407675302156034
absolute error = 2.0e-30
relative error = 2.2911346622674416934036079837795e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.36
y[1] (analytic) = -8.7284263248871932229192872387346
y[1] (numeric) = -8.7284263248871932229192872387326
absolute error = 2.0e-30
relative error = 2.2913637871897236142337867423966e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.454e+09
Order of pole = 5.553e+15
memory used=1682.3MB, alloc=4.6MB, time=74.61
TOP MAIN SOLVE Loop
x[1] = 1.361
y[1] (analytic) = -8.7275535258953814266798625560283
y[1] (numeric) = -8.7275535258953814266798625560269
absolute error = 1.4e-30
relative error = 1.6041150545179503982391299134083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.362
y[1] (analytic) = -8.7266808141791049621238648801598
y[1] (numeric) = -8.7266808141791049621238648801579
absolute error = 1.9e-30
relative error = 2.1772310004886179768695023155530e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.661e+09
Order of pole = 2.703e+15
TOP MAIN SOLVE Loop
x[1] = 1.363
y[1] (analytic) = -8.7258081897296367120812569679293
y[1] (numeric) = -8.7258081897296367120812569679275
absolute error = 1.8e-30
relative error = 2.0628461695028065787516884996782e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.582e+09
Order of pole = 3.479e+15
TOP MAIN SOLVE Loop
x[1] = 1.364
y[1] (analytic) = -8.7249356525382504320500844484966
y[1] (numeric) = -8.724935652538250432050084448495
absolute error = 1.6e-30
relative error = 1.8338244128305169095234470900955e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.365
y[1] (analytic) = -8.7240632025962207501092133782862
y[1] (numeric) = -8.7240632025962207501092133782847
absolute error = 1.5e-30
relative error = 1.7193823166636509410095721343268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.069e+09
Order of pole = 4.272e+15
TOP MAIN SOLVE Loop
x[1] = 1.366
y[1] (analytic) = -8.7231908398948231668310765217033
y[1] (numeric) = -8.7231908398948231668310765217019
absolute error = 1.4e-30
relative error = 1.6049173125930144296185674748407e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+09
Order of pole = 2.690e+15
TOP MAIN SOLVE Loop
x[1] = 1.367
y[1] (analytic) = -8.7223185644253340551944283567862
y[1] (numeric) = -8.7223185644253340551944283567844
absolute error = 1.8e-30
relative error = 2.0636714730203071546277008241510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.368
y[1] (analytic) = -8.7214463761790306604971088049196
y[1] (numeric) = -8.7214463761790306604971088049177
absolute error = 1.9e-30
relative error = 2.1785377310688833100828395241364e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.369
y[1] (analytic) = -8.7205742751471911002688156837421
y[1] (numeric) = -8.7205742751471911002688156837402
absolute error = 1.9e-30
relative error = 2.1787555957350419524575312663451e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.673e+09
Order of pole = 3.859e+15
TOP MAIN SOLVE Loop
x[1] = 1.37
y[1] (analytic) = -8.7197022613210943641838858823698
y[1] (numeric) = -8.719702261321094364183885882368
absolute error = 1.8e-30
relative error = 2.0642906673367167508474160560799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.371
y[1] (analytic) = -8.7188303346920203139740852580672
y[1] (numeric) = -8.7188303346920203139740852580651
absolute error = 2.1e-30
relative error = 2.4085799578461224522940277811023e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.271e+09
Order of pole = 4.346e+15
TOP MAIN SOLVE Loop
x[1] = 1.372
y[1] (analytic) = -8.7179584952512496833414072534904
y[1] (numeric) = -8.7179584952512496833414072534889
absolute error = 1.5e-30
relative error = 1.7205863056322916384277102441381e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.454e+09
Order of pole = 2.106e+15
TOP MAIN SOLVE Loop
x[1] = 1.373
y[1] (analytic) = -8.7170867429900640778708802336386
y[1] (numeric) = -8.7170867429900640778708802336371
absolute error = 1.5e-30
relative error = 1.7207583728660731673065362472906e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.327e+09
Order of pole = 3.122e+15
TOP MAIN SOLVE Loop
x[1] = 1.374
y[1] (analytic) = -8.7162150778997459749433835416269
y[1] (numeric) = -8.7162150778997459749433835416254
absolute error = 1.5e-30
relative error = 1.7209304573074384391857470355055e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1686.1MB, alloc=4.6MB, time=74.78
x[1] = 1.375
y[1] (analytic) = -8.715343499971578723648472272425
y[1] (numeric) = -8.7153434999715787236484722724238
absolute error = 1.2e-30
relative error = 1.3768820471664866387843434916697e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.584e+09
Order of pole = 6.211e+15
TOP MAIN SOLVE Loop
x[1] = 1.376
y[1] (analytic) = -8.7144720091968465446972107636811
y[1] (numeric) = -8.7144720091968465446972107636794
absolute error = 1.7e-30
relative error = 1.9507779681957775965918781422917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.377
y[1] (analytic) = -8.7136006055668345303350148027562
y[1] (numeric) = -8.7136006055668345303350148027543
absolute error = 1.9e-30
relative error = 2.1804992975993782887813948338858e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.378
y[1] (analytic) = -8.7127292890728286442545025491091
y[1] (numeric) = -8.7127292890728286442545025491074
absolute error = 1.7e-30
relative error = 1.9511681628075772833747429475944e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.379
y[1] (analytic) = -8.7118580597061157215083541711498
y[1] (numeric) = -8.7118580597061157215083541711478
absolute error = 2.0e-30
relative error = 2.2957215169176753623115271138021e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.38
y[1] (analytic) = -8.7109869174579834684221801966904
y[1] (numeric) = -8.710986917457983468422180196689
absolute error = 1.4e-30
relative error = 1.6071657703838501409782566271059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.373e+09
Order of pole = 3.013e+15
TOP MAIN SOLVE Loop
x[1] = 1.381
y[1] (analytic) = -8.7101158623197204625073985761338
y[1] (numeric) = -8.7101158623197204625073985761324
absolute error = 1.4e-30
relative error = 1.6073264949969852455699937753291e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.382
y[1] (analytic) = -8.709244894282616152374120457511
y[1] (numeric) = -8.7092448942826161523741204575089
absolute error = 2.1e-30
relative error = 2.4112308535250779702889562630378e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.093e+09
Order of pole = 3.824e+15
TOP MAIN SOLVE Loop
x[1] = 1.383
y[1] (analytic) = -8.7083740133379608576440446725092
y[1] (numeric) = -8.7083740133379608576440446725074
absolute error = 1.8e-30
relative error = 2.0669759902859885379148217303246e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.384
y[1] (analytic) = -8.7075032194770457688633609326205
y[1] (numeric) = -8.7075032194770457688633609326193
absolute error = 1.2e-30
relative error = 1.3781217988134943952063394070376e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.385
y[1] (analytic) = -8.7066325126911629474156617345295
y[1] (numeric) = -8.7066325126911629474156617345277
absolute error = 1.8e-30
relative error = 2.0673894268263216471331349097940e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.386
y[1] (analytic) = -8.7057618929716053254348629738728
y[1] (numeric) = -8.7057618929716053254348629738708
absolute error = 2.0e-30
relative error = 2.2973290845625510966091360107317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.387
y[1] (analytic) = -8.7048913603096667057181332665098
y[1] (numeric) = -8.7048913603096667057181332665086
absolute error = 1.2e-30
relative error = 1.3785352973748214033708252793119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.552e+09
Order of pole = 1.058e+16
TOP MAIN SOLVE Loop
x[1] = 1.388
y[1] (analytic) = -8.7040209146966417616388319764236
y[1] (numeric) = -8.7040209146966417616388319764219
absolute error = 1.7e-30
relative error = 1.9531203068797422731839176072258e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.389
y[1] (analytic) = -8.7031505561238260370594559493749
y[1] (numeric) = -8.7031505561238260370594559493733
absolute error = 1.6e-30
relative error = 1.8384147093424539388228310870797e-29 %
Correct digits = 30
h = 0.001
memory used=1689.9MB, alloc=4.6MB, time=74.94
Complex estimate of poles used for equation 1
Radius of convergence = 1.388e+09
Order of pole = 3.019e+14
TOP MAIN SOLVE Loop
x[1] = 1.39
y[1] (analytic) = -8.7022802845825159462445949514617
y[1] (numeric) = -8.7022802845825159462445949514599
absolute error = 1.8e-30
relative error = 2.0684233800064891586708489617482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.872e+09
Order of pole = 3.581e+15
TOP MAIN SOLVE Loop
x[1] = 1.391
y[1] (analytic) = -8.7014101000640087737738958116881
y[1] (numeric) = -8.7014101000640087737738958116865
absolute error = 1.6e-30
relative error = 1.8387824290550679586380142604800e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.059e+09
Order of pole = 9.016e+15
TOP MAIN SOLVE Loop
x[1] = 1.392
y[1] (analytic) = -8.7005400025596026744550352676915
y[1] (numeric) = -8.7005400025596026744550352676893
absolute error = 2.2e-30
relative error = 2.5285786851767641129000680342904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.393
y[1] (analytic) = -8.6996699920605966732367015137425
y[1] (numeric) = -8.6996699920605966732367015137407
absolute error = 1.8e-30
relative error = 2.0690440001088518090552699778426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.394
y[1] (analytic) = -8.6988000685582906651215844501646
y[1] (numeric) = -8.6988000685582906651215844501631
absolute error = 1.5e-30
relative error = 1.7243757623786896200569237075658e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.581e+09
Order of pole = 2.908e+15
TOP MAIN SOLVE Loop
x[1] = 1.395
y[1] (analytic) = -8.6979302320439854150793746332854
y[1] (numeric) = -8.6979302320439854150793746332838
absolute error = 1.6e-30
relative error = 1.8395180891488999509950044360294e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.396
y[1] (analytic) = -8.6970604825089825579597709250612
y[1] (numeric) = -8.6970604825089825579597709250591
absolute error = 2.1e-30
relative error = 2.4146089408293718434812344175670e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.397
y[1] (analytic) = -8.6961908199445845984054968415004
y[1] (numeric) = -8.6961908199445845984054968414988
absolute error = 1.6e-30
relative error = 1.8398860295595443273881791450998e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.398
y[1] (analytic) = -8.6953212443420949107653255990228
y[1] (numeric) = -8.695321244342094910765325599021
absolute error = 1.8e-30
relative error = 2.0700787807825167205761502202614e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 1.608e+15
TOP MAIN SOLVE Loop
x[1] = 1.399
y[1] (analytic) = -8.6944517556928177390071138578691
y[1] (numeric) = -8.6944517556928177390071138578676
absolute error = 1.5e-30
relative error = 1.7252381658427782482636855169320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.901e+09
Order of pole = 1.617e+16
TOP MAIN SOLVE Loop
x[1] = 1.4
y[1] (analytic) = -8.6935823539880581966308441617117
y[1] (numeric) = -8.6935823539880581966308441617101
absolute error = 1.6e-30
relative error = 1.8404380781715636289977028121938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.556e+09
Order of pole = 2.348e+15
TOP MAIN SOLVE Loop
x[1] = 1.401
y[1] (analytic) = -8.6927130392191222665816760725785
y[1] (numeric) = -8.692713039219122266581676072577
absolute error = 1.5e-30
relative error = 1.7255832479830105533438387682931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.402
y[1] (analytic) = -8.6918438113773168011630060002348
y[1] (numeric) = -8.6918438113773168011630060002331
absolute error = 1.7e-30
relative error = 1.9558565902608143918739367000105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.403
y[1] (analytic) = -8.6909746704539495219495357251431
y[1] (numeric) = -8.690974670453949521949535725141
absolute error = 2.1e-30
relative error = 2.4162997588052022109510532010779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1693.7MB, alloc=4.6MB, time=75.11
x[1] = 1.404
y[1] (analytic) = -8.6901056164403290197003496141368
y[1] (numeric) = -8.6901056164403290197003496141354
absolute error = 1.4e-30
relative error = 1.6110276005753228345951626121419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.405
y[1] (analytic) = -8.689236649327764754272000527944
y[1] (numeric) = -8.6892366493277647542720005279419
absolute error = 2.1e-30
relative error = 2.4167830670861803216021221681791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.406
y[1] (analytic) = -8.6883677691075670545316044196712
y[1] (numeric) = -8.6883677691075670545316044196699
absolute error = 1.3e-30
relative error = 1.4962534212954139080986244253545e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 2.651e+15
TOP MAIN SOLVE Loop
x[1] = 1.407
y[1] (analytic) = -8.6874989757710471182699436234133
y[1] (numeric) = -8.6874989757710471182699436234113
absolute error = 2.0e-30
relative error = 2.3021585447985537504172825782599e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.408
y[1] (analytic) = -8.6866302693095170121145788320778
y[1] (numeric) = -8.6866302693095170121145788320761
absolute error = 1.7e-30
relative error = 1.9570304563395785275981501467045e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.409
y[1] (analytic) = -8.6857616497142896714429697635974
y[1] (numeric) = -8.6857616497142896714429697635956
absolute error = 1.8e-30
relative error = 2.0723571202983786498133932559083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.025e+09
Order of pole = 8.844e+15
TOP MAIN SOLVE Loop
x[1] = 1.41
y[1] (analytic) = -8.6848931169766789002956045146266
y[1] (numeric) = -8.6848931169766789002956045146243
absolute error = 2.3e-30
relative error = 2.6482766903649115713971574249824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.411
y[1] (analytic) = -8.6840246710879993712891376008742
y[1] (numeric) = -8.6840246710879993712891376008727
absolute error = 1.5e-30
relative error = 1.7273096943102866770838843823233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.412
y[1] (analytic) = -8.6831563120395666255295366832033
y[1] (numeric) = -8.6831563120395666255295366832015
absolute error = 1.8e-30
relative error = 2.0729789206998648833392146501523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.873e+09
Order of pole = 1.832e+15
TOP MAIN SOLVE Loop
x[1] = 1.413
y[1] (analytic) = -8.6822880398226970725252379786105
y[1] (numeric) = -8.6822880398226970725252379786086
absolute error = 1.9e-30
relative error = 2.1883632416770180328096435098232e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.444e+09
Order of pole = 1.154e+15
TOP MAIN SOLVE Loop
x[1] = 1.414
y[1] (analytic) = -8.6814198544287079901003103552433
y[1] (numeric) = -8.6814198544287079901003103552413
absolute error = 2.0e-30
relative error = 2.3037706199403859782350772086229e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.902e+09
Order of pole = 2.825e+15
TOP MAIN SOLVE Loop
x[1] = 1.415
y[1] (analytic) = -8.6805517558489175243076281105666
y[1] (numeric) = -8.6805517558489175243076281105647
absolute error = 1.9e-30
relative error = 2.1888009580955362335088540604009e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.416
y[1] (analytic) = -8.6796837440746446893420524318196
y[1] (numeric) = -8.6796837440746446893420524318181
absolute error = 1.5e-30
relative error = 1.7281735651071437264919119194012e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.417e+09
Order of pole = 1.660e+15
TOP MAIN SOLVE Loop
x[1] = 1.417
y[1] (analytic) = -8.6788158190972093674536215378926
y[1] (numeric) = -8.6788158190972093674536215378909
absolute error = 1.7e-30
relative error = 1.9587925765854516761991534458377e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1697.6MB, alloc=4.6MB, time=75.28
x[1] = 1.418
y[1] (analytic) = -8.6779479809079323088607495017531
y[1] (numeric) = -8.6779479809079323088607495017512
absolute error = 1.9e-30
relative error = 2.1894576968888583517541159304691e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+09
Order of pole = 3.459e+15
TOP MAIN SOLVE Loop
x[1] = 1.419
y[1] (analytic) = -8.6770802294981351316634337525586
y[1] (numeric) = -8.6770802294981351316634337525571
absolute error = 1.5e-30
relative error = 1.7286920949522636637678848200874e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.42
y[1] (analytic) = -8.6762125648591403217564712565866
y[1] (numeric) = -8.6762125648591403217564712565848
absolute error = 1.8e-30
relative error = 2.0746379673666089849373197124753e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.421
y[1] (analytic) = -8.675344986982271232742683376106
y[1] (numeric) = -8.675344986982271232742683376104
absolute error = 2.0e-30
relative error = 2.3053838239298680714532413600410e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.422
y[1] (analytic) = -8.6744774958588520858461494053352
y[1] (numeric) = -8.6744774958588520858461494053338
absolute error = 1.4e-30
relative error = 1.6139300616876950927071047163786e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.463e+09
Order of pole = 2.829e+15
TOP MAIN SOLVE Loop
x[1] = 1.423
y[1] (analytic) = -8.6736100914802079698254487826133
y[1] (numeric) = -8.6736100914802079698254487826113
absolute error = 2.0e-30
relative error = 2.3058449468054045224618694185904e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.714e+09
Order of pole = 2.390e+15
TOP MAIN SOLVE Loop
x[1] = 1.424
y[1] (analytic) = -8.672742773837664840886911977907
y[1] (numeric) = -8.6727427738376648408869119779051
absolute error = 1.9e-30
relative error = 2.1907717656882094083381442928710e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 3.778e+15
TOP MAIN SOLVE Loop
x[1] = 1.425
y[1] (analytic) = -8.6718755429225495225978800548079
y[1] (numeric) = -8.6718755429225495225978800548061
absolute error = 1.8e-30
relative error = 2.0756755457232652378194045236368e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.471e+09
Order of pole = 5.949e+15
TOP MAIN SOLVE Loop
x[1] = 1.426
y[1] (analytic) = -8.6710083987261897057999729061312
y[1] (numeric) = -8.6710083987261897057999729061291
absolute error = 2.1e-30
relative error = 2.4218636442659881221213911049318e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.427
y[1] (analytic) = -8.6701413412399139485223661622584
y[1] (numeric) = -8.6701413412399139485223661622562
absolute error = 2.2e-30
relative error = 2.5374442162039526246905816336728e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.925e+09
Order of pole = 2.561e+15
TOP MAIN SOLVE Loop
x[1] = 1.428
y[1] (analytic) = -8.6692743704550516758950767713578
y[1] (numeric) = -8.6692743704550516758950767713566
absolute error = 1.2e-30
relative error = 1.3841988945344820103173146357013e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.429
y[1] (analytic) = -8.6684074863629331800622572506158
y[1] (numeric) = -8.6684074863629331800622572506145
absolute error = 1.3e-30
relative error = 1.4996987647905906898386331541003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.43
y[1] (analytic) = -8.6675406889548896200954986076001
y[1] (numeric) = -8.6675406889548896200954986075984
absolute error = 1.7e-30
relative error = 1.9613406628322176916431326964588e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.576e+09
Order of pole = 1.817e+15
TOP MAIN SOLVE Loop
x[1] = 1.431
y[1] (analytic) = -8.6666739782222530219071419309066
y[1] (numeric) = -8.6666739782222530219071419309045
absolute error = 2.1e-30
relative error = 2.4230748788715384495871616464665e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.285e+09
Order of pole = 1.962e+15
TOP MAIN SOLVE Loop
x[1] = 1.432
y[1] (analytic) = -8.6658073541563562781635986492098
y[1] (numeric) = -8.6658073541563562781635986492082
absolute error = 1.6e-30
relative error = 1.8463369131239648409137562833362e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1701.4MB, alloc=4.6MB, time=75.45
x[1] = 1.433
y[1] (analytic) = -8.6649408167485331481986794578574
y[1] (numeric) = -8.6649408167485331481986794578559
absolute error = 1.5e-30
relative error = 1.7311139587943151876841408059348e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.789e+09
Order of pole = 6.072e+15
TOP MAIN SOLVE Loop
x[1] = 1.434
y[1] (analytic) = -8.6640743659901182579269319121325
y[1] (numeric) = -8.6640743659901182579269319121308
absolute error = 1.7e-30
relative error = 1.9621253560255266646315015191128e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.254e+09
Order of pole = 5.579e+15
TOP MAIN SOLVE Loop
x[1] = 1.435
y[1] (analytic) = -8.6632080018724470997569866863276
y[1] (numeric) = -8.6632080018724470997569866863262
absolute error = 1.4e-30
relative error = 1.6160295351299507277009039063933e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.436
y[1] (analytic) = -8.662341724386856032504912497761
y[1] (numeric) = -8.6623417243868560325049124977596
absolute error = 1.4e-30
relative error = 1.6161911461638807434128736948237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.437
y[1] (analytic) = -8.6614755335246822813075796948632
y[1] (numeric) = -8.6614755335246822813075796948614
absolute error = 1.8e-30
relative error = 2.0781678514625000154410277513057e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.907e+09
Order of pole = 4.963e+15
TOP MAIN SOLVE Loop
x[1] = 1.438
y[1] (analytic) = -8.6606094292772639375360325084725
y[1] (numeric) = -8.660609429277263937536032508471
absolute error = 1.5e-30
relative error = 1.7319797321990265772690457604914e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.035e+09
Order of pole = 3.899e+15
TOP MAIN SOLVE Loop
x[1] = 1.439
y[1] (analytic) = -8.659743411635939958708869965477
y[1] (numeric) = -8.6597434116359399587088699654753
absolute error = 1.7e-30
relative error = 1.9631066640100916529509761994843e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.028e+09
Order of pole = 8.760e+15
TOP MAIN SOLVE Loop
x[1] = 1.44
y[1] (analytic) = -8.658877480592050168405635463924
y[1] (numeric) = -8.6588774805920501684056354639227
absolute error = 1.3e-30
relative error = 1.5013493410823877218986221884880e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.654e+09
Order of pole = 3.066e+16
TOP MAIN SOLVE Loop
x[1] = 1.441
y[1] (analytic) = -8.6580116361369352561802150087474
y[1] (numeric) = -8.658011636136935256180215008746
absolute error = 1.4e-30
relative error = 1.6169994437945308124001152292857e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.819e+09
Order of pole = 3.358e+15
TOP MAIN SOLVE Loop
x[1] = 1.442
y[1] (analytic) = -8.657145878261936777474244107231
y[1] (numeric) = -8.6571458782619367774742441072292
absolute error = 1.8e-30
relative error = 2.0792071952025132742700667762273e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.443
y[1] (analytic) = -8.6562802069583971535305233233536
y[1] (numeric) = -8.656280206958397153530523323352
absolute error = 1.6e-30
relative error = 1.8483690011719253731610048799694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.803e+09
Order of pole = 2.724e+15
TOP MAIN SOLVE Loop
x[1] = 1.444
y[1] (analytic) = -8.6554146222176596713064424901468
y[1] (numeric) = -8.6554146222176596713064424901452
absolute error = 1.6e-30
relative error = 1.8485538473141956407598347053583e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.445
y[1] (analytic) = -8.6545491240310684833874135791942
y[1] (numeric) = -8.6545491240310684833874135791928
absolute error = 1.4e-30
relative error = 1.6176463729492538472920817955447e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.446
y[1] (analytic) = -8.6536837123899686079003122264159
y[1] (numeric) = -8.6536837123899686079003122264139
absolute error = 2.0e-30
relative error = 2.3111544938215003598460473465126e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1705.2MB, alloc=4.6MB, time=75.62
x[1] = 1.447
y[1] (analytic) = -8.652818387285705928426927913261
y[1] (numeric) = -8.6528183872857059284269279132592
absolute error = 1.8e-30
relative error = 2.0802470587443361629316562917904e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.065e+09
Order of pole = 1.896e+15
TOP MAIN SOLVE Loop
x[1] = 1.448
y[1] (analytic) = -8.6519531487096271939174228024585
y[1] (numeric) = -8.6519531487096271939174228024569
absolute error = 1.6e-30
relative error = 1.8492934167571489838049989004599e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 3.833e+15
TOP MAIN SOLVE Loop
x[1] = 1.449
y[1] (analytic) = -8.651087996653080018603799227444
y[1] (numeric) = -8.6510879966530800186037992274423
absolute error = 1.7e-30
relative error = 1.9650707525547000061243851404873e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.45
y[1] (analytic) = -8.6502229311074128819133758346073
y[1] (numeric) = -8.6502229311074128819133758346055
absolute error = 1.8e-30
relative error = 2.0808712264824389211655220688291e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.451
y[1] (analytic) = -8.6493579520639751283822723774941
y[1] (numeric) = -8.6493579520639751283822723774926
absolute error = 1.5e-30
relative error = 1.7342327700081584316761531826553e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.749e+09
Order of pole = 2.298e+15
TOP MAIN SOLVE Loop
x[1] = 1.452
y[1] (analytic) = -8.6484930595141169675689031620959
y[1] (numeric) = -8.6484930595141169675689031620949
absolute error = 1.0e-30
relative error = 1.1562708013044080957208191419555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.945e+09
Order of pole = 6.235e+15
TOP MAIN SOLVE Loop
x[1] = 1.453
y[1] (analytic) = -8.6476282534491894739674791423624
y[1] (numeric) = -8.6476282534491894739674791423608
absolute error = 1.6e-30
relative error = 1.8502182946657364154728647468226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.639e+09
Order of pole = 6.228e+15
TOP MAIN SOLVE Loop
x[1] = 1.454
y[1] (analytic) = -8.6467635338605445869215186650672
y[1] (numeric) = -8.6467635338605445869215186650659
absolute error = 1.3e-30
relative error = 1.5034527021691148073929684124034e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.455
y[1] (analytic) = -8.6458989007395351105373668631775
y[1] (numeric) = -8.6458989007395351105373668631762
absolute error = 1.3e-30
relative error = 1.5036030549568458114341548141954e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.618e+09
Order of pole = 2.250e+15
TOP MAIN SOLVE Loop
x[1] = 1.456
y[1] (analytic) = -8.6450343540775147135977236968411
y[1] (numeric) = -8.6450343540775147135977236968393
absolute error = 1.8e-30
relative error = 2.0821201238500717535637574049712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.457
y[1] (analytic) = -8.6441698938658379294751806411409
y[1] (numeric) = -8.6441698938658379294751806411396
absolute error = 1.3e-30
relative error = 1.5039038056419031840508470738503e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.514e+09
Order of pole = 8.498e+15
TOP MAIN SOLVE Loop
x[1] = 1.458
y[1] (analytic) = -8.6433055200958601560457660197536
y[1] (numeric) = -8.6433055200958601560457660197519
absolute error = 1.7e-30
relative error = 1.9668401123244638470115661177711e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.937e+08
Order of pole = 4.118e+15
TOP MAIN SOLVE Loop
x[1] = 1.459
y[1] (analytic) = -8.6424412327589376556024989836308
y[1] (numeric) = -8.6424412327589376556024989836299
absolute error = 9e-31
relative error = 1.0413724267960012958290438027986e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.980e+09
Order of pole = 2.836e+15
TOP MAIN SOLVE Loop
x[1] = 1.46
y[1] (analytic) = -8.641577031846427554768952133866
y[1] (numeric) = -8.6415770318464275547689521338642
absolute error = 1.8e-30
relative error = 2.0829531384914331926978088280105e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.560e+09
Order of pole = 6.840e+15
TOP MAIN SOLVE Loop
x[1] = 1.461
y[1] (analytic) = -8.6407129173496878444128227878474
y[1] (numeric) = -8.6407129173496878444128227878459
absolute error = 1.5e-30
relative error = 1.7359678701836626633415040032917e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.406e+09
Order of pole = 4.907e+15
memory used=1709.0MB, alloc=4.6MB, time=75.79
TOP MAIN SOLVE Loop
x[1] = 1.462
y[1] (analytic) = -8.6398488892600773795595128878728
y[1] (numeric) = -8.6398488892600773795595128878719
absolute error = 9e-31
relative error = 1.0416848853904858294427157238055e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 3.172e+15
TOP MAIN SOLVE Loop
x[1] = 1.463
y[1] (analytic) = -8.638984947568955879305717551328
y[1] (numeric) = -8.6389849475689558793057175513266
absolute error = 1.4e-30
relative error = 1.6205607585807467698361473441053e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.464
y[1] (analytic) = -8.6381210922676839267330222615785
y[1] (numeric) = -8.6381210922676839267330222615769
absolute error = 1.6e-30
relative error = 1.8522546545824899858618283530086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.492e+08
Order of pole = 1.112e+15
TOP MAIN SOLVE Loop
x[1] = 1.465
y[1] (analytic) = -8.637257323347622968821508698718
y[1] (numeric) = -8.6372573233476229688215086987163
absolute error = 1.7e-30
relative error = 1.9682173823913758636373338583323e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.466
y[1] (analytic) = -8.6363936408001353163633692092947
y[1] (numeric) = -8.6363936408001353163633692092933
absolute error = 1.4e-30
relative error = 1.6210469997408482003863902086508e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.587e+09
Order of pole = 2.670e+15
TOP MAIN SOLVE Loop
x[1] = 1.467
y[1] (analytic) = -8.635530044616584143876529914163
y[1] (numeric) = -8.6355300446165841438765299141618
absolute error = 1.2e-30
relative error = 1.3896078107539949701415350680504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.974e+09
Order of pole = 1.060e+16
TOP MAIN SOLVE Loop
x[1] = 1.468
y[1] (analytic) = -8.6346665347883334895182824535894
y[1] (numeric) = -8.6346665347883334895182824535881
absolute error = 1.3e-30
relative error = 1.5055590100236194497088368148282e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.469
y[1] (analytic) = -8.6338031113067482549989243687538
y[1] (numeric) = -8.6338031113067482549989243687518
absolute error = 2.0e-30
relative error = 2.3164762668502581454567131652344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.988e+09
Order of pole = 3.803e+15
TOP MAIN SOLVE Loop
x[1] = 1.47
y[1] (analytic) = -8.6329397741631942054954081187782
y[1] (numeric) = -8.6329397741631942054954081187771
absolute error = 1.1e-30
relative error = 1.2741893593328408270038944855694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.800e+09
Order of pole = 3.453e+15
TOP MAIN SOLVE Loop
x[1] = 1.471
y[1] (analytic) = -8.6320765233490379695649987324316
y[1] (numeric) = -8.6320765233490379695649987324302
absolute error = 1.4e-30
relative error = 1.6218577259053696264859541190210e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.472
y[1] (analytic) = -8.6312133588556470390589400936217
y[1] (numeric) = -8.6312133588556470390589400936199
absolute error = 1.8e-30
relative error = 2.0854541825839531405983995444603e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.473
y[1] (analytic) = -8.6303502806743897690361298598399
y[1] (numeric) = -8.6303502806743897690361298598383
absolute error = 1.6e-30
relative error = 1.8539224341598489184167898943186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.474
y[1] (analytic) = -8.6294872887966353776768030126789
y[1] (numeric) = -8.6294872887966353776768030126778
absolute error = 1.1e-30
relative error = 1.2746991370253154223722338686591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.475
y[1] (analytic) = -8.6286243832137539461962240395623
y[1] (numeric) = -8.6286243832137539461962240395614
absolute error = 9e-31
relative error = 1.0430399563467758952615586806395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1712.8MB, alloc=4.6MB, time=75.96
x[1] = 1.476
y[1] (analytic) = -8.6277615639171164187583877458246
y[1] (numeric) = -8.6277615639171164187583877458236
absolute error = 1.0e-30
relative error = 1.1590491839530935543597505722457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.477
y[1] (analytic) = -8.6268988308980946023897286962796
y[1] (numeric) = -8.6268988308980946023897286962783
absolute error = 1.3e-30
relative error = 1.5069146230670063521263490972692e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 2.809e+15
TOP MAIN SOLVE Loop
x[1] = 1.478
y[1] (analytic) = -8.6260361841480611668928392854127
y[1] (numeric) = -8.6260361841480611668928392854114
absolute error = 1.3e-30
relative error = 1.5070653220641373268127078349601e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.047e+10
Order of pole = 8.379e+16
TOP MAIN SOLVE Loop
x[1] = 1.479
y[1] (analytic) = -8.6251736236583896447601964353361
y[1] (numeric) = -8.6251736236583896447601964353346
absolute error = 1.5e-30
relative error = 1.7390954263060633092684433024986e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.48
y[1] (analytic) = -8.6243111494204544310878969206401
y[1] (numeric) = -8.6243111494204544310878969206385
absolute error = 1.6e-30
relative error = 1.8552206341807582971880322563899e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.106e+09
Order of pole = 7.753e+15
TOP MAIN SOLVE Loop
x[1] = 1.481
y[1] (analytic) = -8.6234487614256307834894013192828
y[1] (numeric) = -8.6234487614256307834894013192816
absolute error = 1.2e-30
relative error = 1.3915546241404415663181099389910e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.800e+09
Order of pole = 3.223e+15
TOP MAIN SOLVE Loop
x[1] = 1.482
y[1] (analytic) = -8.6225864596652948220092865886541
y[1] (numeric) = -8.6225864596652948220092865886529
absolute error = 1.2e-30
relative error = 1.3916937865608606627458998872398e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.483
y[1] (analytic) = -8.6217242441308235290370072659477
y[1] (numeric) = -8.6217242441308235290370072659462
absolute error = 1.5e-30
relative error = 1.7397912036227720454746808601923e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.484
y[1] (analytic) = -8.6208621148135947492206652919839
y[1] (numeric) = -8.6208621148135947492206652919823
absolute error = 1.6e-30
relative error = 1.8559628708718723341258318411778e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.485
y[1] (analytic) = -8.6200000717049871893807884576199
y[1] (numeric) = -8.6200000717049871893807884576186
absolute error = 1.3e-30
relative error = 1.5081206371067551086101313202368e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.486
y[1] (analytic) = -8.6191381147963804184241174718834
y[1] (numeric) = -8.6191381147963804184241174718821
absolute error = 1.3e-30
relative error = 1.5082714567113203293782473356968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.487
y[1] (analytic) = -8.6182762440791548672574016509666
y[1] (numeric) = -8.6182762440791548672574016509653
absolute error = 1.3e-30
relative error = 1.5084222913986001298284954550566e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.991e+09
Order of pole = 9.261e+15
TOP MAIN SOLVE Loop
x[1] = 1.488
y[1] (analytic) = -8.6174144595446918287012032272231
y[1] (numeric) = -8.6174144595446918287012032272218
absolute error = 1.3e-30
relative error = 1.5085731411701028568349306385464e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 3.410e+15
TOP MAIN SOLVE Loop
x[1] = 1.489
y[1] (analytic) = -8.6165527611843734574037102773019
y[1] (numeric) = -8.6165527611843734574037102773
absolute error = 1.9e-30
relative error = 2.2050581626553387041663775011955e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.49
y[1] (analytic) = -8.6156911489895827697545582685544
y[1] (numeric) = -8.6156911489895827697545582685533
absolute error = 1.1e-30
relative error = 1.2767402881299941195866887458186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1716.6MB, alloc=4.6MB, time=76.13
TOP MAIN SOLVE Loop
x[1] = 1.491
y[1] (analytic) = -8.6148296229517036437986602228659
y[1] (numeric) = -8.6148296229517036437986602228645
absolute error = 1.4e-30
relative error = 1.6251046872361908154755419871936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.492
y[1] (analytic) = -8.6139681830621208191500454970241
y[1] (numeric) = -8.6139681830621208191500454970233
absolute error = 8e-31
relative error = 9.2872411761754784473751691906929e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.427e+09
Order of pole = 1.931e+16
TOP MAIN SOLVE Loop
x[1] = 1.493
y[1] (analytic) = -8.6131068293122198969057071787959
y[1] (numeric) = -8.6131068293122198969057071787946
absolute error = 1.3e-30
relative error = 1.5093276163437630906026944775430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.471e+09
Order of pole = 5.643e+16
TOP MAIN SOLVE Loop
x[1] = 1.494
y[1] (analytic) = -8.6122455616933873395594580978182
y[1] (numeric) = -8.6122455616933873395594580978167
absolute error = 1.5e-30
relative error = 1.7417060269064851263718673169415e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.574e+09
Order of pole = 1.438e+15
TOP MAIN SOLVE Loop
x[1] = 1.495
y[1] (analytic) = -8.6113843801970104709157954504693
y[1] (numeric) = -8.6113843801970104709157954504679
absolute error = 1.4e-30
relative error = 1.6257548591367964542778680415462e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.496
y[1] (analytic) = -8.6105232848144774760037740378404
y[1] (numeric) = -8.6105232848144774760037740378393
absolute error = 1.1e-30
relative error = 1.2775065621620935250550284215143e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.116e+09
Order of pole = 4.401e+15
TOP MAIN SOLVE Loop
x[1] = 1.497
y[1] (analytic) = -8.6096622755371774009908881159553
y[1] (numeric) = -8.6096622755371774009908881159539
absolute error = 1.4e-30
relative error = 1.6260800426258887778381611959107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.498
y[1] (analytic) = -8.608801352356500153096961857371
y[1] (numeric) = -8.6088013523565001530969618573696
absolute error = 1.4e-30
relative error = 1.6262426587608225999612955692207e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.746e+09
Order of pole = 2.532e+15
TOP MAIN SOLVE Loop
x[1] = 1.499
y[1] (analytic) = -8.6079405152638365005080484233069
y[1] (numeric) = -8.6079405152638365005080484233057
absolute error = 1.2e-30
relative error = 1.3940616781355854484954383740010e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.5
y[1] (analytic) = -8.6070797642505780722903376454335
y[1] (numeric) = -8.6070797642505780722903376454319
absolute error = 1.6e-30
relative error = 1.8589347883652529961865923429306e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.501
y[1] (analytic) = -8.606219099308117358304072316459
y[1] (numeric) = -8.6062190993081173583040723164582
absolute error = 8e-31
relative error = 9.2956034556953664676146002863341e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.185e+09
Order of pole = 3.782e+15
TOP MAIN SOLVE Loop
x[1] = 1.502
y[1] (analytic) = -8.6053585204278477091174730886671
y[1] (numeric) = -8.6053585204278477091174730886657
absolute error = 1.4e-30
relative error = 1.6268932859410879530248214958857e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.503
y[1] (analytic) = -8.604498027601163335920671979518
y[1] (numeric) = -8.6044980276011633359206719795171
absolute error = 9e-31
relative error = 1.0459645607599840589049074095326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.528e+09
Order of pole = 2.624e+15
TOP MAIN SOLVE Loop
x[1] = 1.504
y[1] (analytic) = -8.6036376208194593104396544834868
y[1] (numeric) = -8.6036376208194593104396544834863
absolute error = 5e-31
relative error = 5.8114953469225399605321353359671e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1720.4MB, alloc=4.6MB, time=76.30
x[1] = 1.505
y[1] (analytic) = -8.6027773000741315648502102892478
y[1] (numeric) = -8.6027773000741315648502102892465
absolute error = 1.3e-30
relative error = 1.5111398966340761645375768252907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.506
y[1] (analytic) = -8.6019170653565768916918926013575
y[1] (numeric) = -8.6019170653565768916918926013565
absolute error = 1.0e-30
relative error = 1.1625315524459160909772250651955e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.330e+09
Order of pole = 2.273e+16
TOP MAIN SOLVE Loop
x[1] = 1.507
y[1] (analytic) = -8.6010569166581929437819860655851
y[1] (numeric) = -8.6010569166581929437819860655844
absolute error = 7e-31
relative error = 8.1385346798980854344303580346038e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.483e+09
Order of pole = 4.208e+15
TOP MAIN SOLVE Loop
x[1] = 1.508
y[1] (analytic) = -8.6001968539703782341294832970095
y[1] (numeric) = -8.600196853970378234129483297009
absolute error = 5e-31
relative error = 5.8138204100429322134443695087386e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.509
y[1] (analytic) = -8.5993368772845321358490700100387
y[1] (numeric) = -8.5993368772845321358490700100377
absolute error = 1.0e-30
relative error = 1.1628803642308015102346903406469e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.51
y[1] (analytic) = -8.5984769865920548820751187494825
y[1] (numeric) = -8.5984769865920548820751187494819
absolute error = 6e-31
relative error = 6.9779799484909213786751495222799e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.236e+09
Order of pole = 4.562e+15
TOP MAIN SOLVE Loop
x[1] = 1.511
y[1] (analytic) = -8.5976171818843475658756912218302
y[1] (numeric) = -8.597617181884347565875691221829
absolute error = 1.2e-30
relative error = 1.3957355562753666478002407421807e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.512
y[1] (analytic) = -8.5967574631528121401665492258522
y[1] (numeric) = -8.5967574631528121401665492258515
absolute error = 7e-31
relative error = 8.1426049647244434664597782349098e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.981e+08
Order of pole = 1.193e+15
TOP MAIN SOLVE Loop
x[1] = 1.513
y[1] (analytic) = -8.5958978303888514176251741816935
y[1] (numeric) = -8.5958978303888514176251741816929
absolute error = 6e-31
relative error = 6.9800736565159696021579670288728e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.618e+09
Order of pole = 7.897e+15
TOP MAIN SOLVE Loop
x[1] = 1.514
y[1] (analytic) = -8.5950382835838690706047952575718
y[1] (numeric) = -8.5950382835838690706047952575706
absolute error = 1.2e-30
relative error = 1.3961543397566305712783344165229e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.639e+09
Order of pole = 1.103e+16
TOP MAIN SOLVE Loop
x[1] = 1.515
y[1] (analytic) = -8.5941788227292696310484260932381
y[1] (numeric) = -8.5941788227292696310484260932369
absolute error = 1.2e-30
relative error = 1.3962939621716106313260006419049e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.562e+09
Order of pole = 6.189e+15
TOP MAIN SOLVE Loop
x[1] = 1.516
y[1] (analytic) = -8.5933194478164584904029101193385
y[1] (numeric) = -8.5933194478164584904029101193375
absolute error = 1.0e-30
relative error = 1.1636946654579419372712968354352e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.584e+08
Order of pole = 1.775e+15
TOP MAIN SOLVE Loop
x[1] = 1.517
y[1] (analytic) = -8.5924601588368418995329744718092
y[1] (numeric) = -8.592460158836841899532974471808
absolute error = 1.2e-30
relative error = 1.3965732488917860152573616688534e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.518
y[1] (analytic) = -8.5916009557818269686352925004508
y[1] (numeric) = -8.5916009557818269686352925004498
absolute error = 1.0e-30
relative error = 1.1639274276664785052876147492244e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.519
y[1] (analytic) = -8.5907418386428216671525548708269
y[1] (numeric) = -8.5907418386428216671525548708254
memory used=1724.3MB, alloc=4.6MB, time=76.47
absolute error = 1.5e-30
relative error = 1.7460657393436144263374125916011e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.885e+09
Order of pole = 3.425e+15
TOP MAIN SOLVE Loop
x[1] = 1.52
y[1] (analytic) = -8.5898828074112348236875492586136
y[1] (numeric) = -8.5898828074112348236875492586132
absolute error = 4e-31
relative error = 4.6566409457284493406135870812100e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.537e+09
Order of pole = 7.445e+15
TOP MAIN SOLVE Loop
x[1] = 1.521
y[1] (analytic) = -8.5890238620784761259172486355653
y[1] (numeric) = -8.5890238620784761259172486355642
absolute error = 1.1e-30
relative error = 1.2807043241044258361147415183633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.181e+09
Order of pole = 4.697e+15
TOP MAIN SOLVE Loop
x[1] = 1.522
y[1] (analytic) = -8.5881650026359561205069081462007
y[1] (numeric) = -8.5881650026359561205069081462001
absolute error = 6e-31
relative error = 6.9863585505849346651502235725591e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.643e+09
Order of pole = 1.027e+16
TOP MAIN SOLVE Loop
x[1] = 1.523
y[1] (analytic) = -8.5873062290750862130241705743948
y[1] (numeric) = -8.587306229075086213024170574394
absolute error = 8e-31
relative error = 9.3160762951639337783247807690640e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.524
y[1] (analytic) = -8.5864475413872786678531803989767
y[1] (numeric) = -8.5864475413872786678531803989757
absolute error = 1.0e-30
relative error = 1.1646259936719230457153212971093e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.525
y[1] (analytic) = -8.5855889395639466081087064375018
y[1] (numeric) = -8.5855889395639466081087064375011
absolute error = 7e-31
relative error = 8.1531972346623002089514445068466e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.885e+09
Order of pole = 7.768e+15
TOP MAIN SOLVE Loop
x[1] = 1.526
y[1] (analytic) = -8.5847304235965040155502730773296
y[1] (numeric) = -8.5847304235965040155502730773286
absolute error = 1.0e-30
relative error = 1.1648589421647302160659931907060e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.527
y[1] (analytic) = -8.583871993476365730496300093144
y[1] (numeric) = -8.5838719934763657304963000931428
absolute error = 1.2e-30
relative error = 1.3979705206601226575063451891286e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.528
y[1] (analytic) = -8.5830136491949474517382510500679
y[1] (numeric) = -8.5830136491949474517382510500672
absolute error = 7e-31
relative error = 8.1556435607632665982427968919482e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.850e+09
Order of pole = 2.987e+15
TOP MAIN SOLVE Loop
x[1] = 1.529
y[1] (analytic) = -8.5821553907436657364547902915083
y[1] (numeric) = -8.582155390743665736454790291507
absolute error = 1.3e-30
relative error = 1.5147709879526565782309655166259e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.405e+09
Order of pole = 1.843e+15
TOP MAIN SOLVE Loop
x[1] = 1.53
y[1] (analytic) = -8.5812972181139380001259485108656
y[1] (numeric) = -8.5812972181139380001259485108646
absolute error = 1.0e-30
relative error = 1.1653249789427378859962068948086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.743e+09
Order of pole = 2.583e+15
TOP MAIN SOLVE Loop
x[1] = 1.531
y[1] (analytic) = -8.5804391312971825164472969062687
y[1] (numeric) = -8.5804391312971825164472969062681
absolute error = 6e-31
relative error = 6.9926491036047076811036255565298e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.049e+09
Order of pole = 9.578e+13
TOP MAIN SOLVE Loop
x[1] = 1.532
y[1] (analytic) = -8.5795811302848184172441299174565
y[1] (numeric) = -8.5795811302848184172441299174556
absolute error = 9e-31
relative error = 1.0490022605219218710823743657061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.533
y[1] (analytic) = -8.5787232150682656923856565439575
y[1] (numeric) = -8.5787232150682656923856565439568
absolute error = 7e-31
relative error = 8.1597224021690238085786264579315e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.124e+09
Order of pole = 5.081e+15
TOP MAIN SOLVE Loop
memory used=1728.1MB, alloc=4.6MB, time=76.63
x[1] = 1.534
y[1] (analytic) = -8.577865385638945189699200243714
y[1] (numeric) = -8.5778653856389451896992002437132
absolute error = 8e-31
relative error = 9.3263296173819573823289388929630e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.535
y[1] (analytic) = -8.5770076419882786148844074112807
y[1] (numeric) = -8.5770076419882786148844074112802
absolute error = 5e-31
relative error = 5.8295389356105613075668789401504e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.528e+09
Order of pole = 5.788e+15
TOP MAIN SOLVE Loop
x[1] = 1.536
y[1] (analytic) = -8.5761499841076885314274644347529
y[1] (numeric) = -8.576149984107688531427464434752
absolute error = 9e-31
relative error = 1.0494219453575019580553895529467e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.592e+09
Order of pole = 6.155e+15
TOP MAIN SOLVE Loop
x[1] = 1.537
y[1] (analytic) = -8.5752924119885983605153233305529
y[1] (numeric) = -8.5752924119885983605153233305518
absolute error = 1.1e-30
relative error = 1.2827550911991717526398196599178e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.538
y[1] (analytic) = -8.574434925622432380949935955231
y[1] (numeric) = -8.5744349256224323809499359552301
absolute error = 9e-31
relative error = 1.0496318507364116648217780368815e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.539
y[1] (analytic) = -8.5735775250006157290624967934134
y[1] (numeric) = -8.5735775250006157290624967934125
absolute error = 9e-31
relative error = 1.0497368191698195026856614562520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.54
y[1] (analytic) = -8.5727202101145743986276943210408
y[1] (numeric) = -8.5727202101145743986276943210405
absolute error = 3e-31
relative error = 3.4994726603353184699851557727011e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.541
y[1] (analytic) = -8.5718629809557352407779709430475
y[1] (numeric) = -8.5718629809557352407779709430467
absolute error = 8e-31
relative error = 9.3328603335981295027561695206976e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.657e+09
Order of pole = 6.317e+15
TOP MAIN SOLVE Loop
x[1] = 1.542
y[1] (analytic) = -8.571005837515525963917791504609
y[1] (numeric) = -8.5710058375155259639177915046078
absolute error = 1.2e-30
relative error = 1.4000690499446019748960582221495e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.914e+09
Order of pole = 3.549e+15
TOP MAIN SOLVE Loop
x[1] = 1.543
y[1] (analytic) = -8.5701487797853751336379203751187
y[1] (numeric) = -8.5701487797853751336379203751179
absolute error = 8e-31
relative error = 9.3347270923345002366130190127717e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.544
y[1] (analytic) = -8.5692918077567121726297071040253
y[1] (numeric) = -8.5692918077567121726297071040246
absolute error = 7e-31
relative error = 8.1687030352540593531717057844699e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.545
y[1] (analytic) = -8.5684349214209673605993806476726
y[1] (numeric) = -8.5684349214209673605993806476712
absolute error = 1.4e-30
relative error = 1.6339039892804922839840277561911e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.546
y[1] (analytic) = -8.5675781207695718341823521662888
y[1] (numeric) = -8.5675781207695718341823521662876
absolute error = 1.2e-30
relative error = 1.4006291895850393746467175233183e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.547
y[1] (analytic) = -8.5667214057939575868575263902736
y[1] (numeric) = -8.5667214057939575868575263902728
absolute error = 8e-31
relative error = 9.3384617300491818036247661278815e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1731.9MB, alloc=4.6MB, time=76.80
x[1] = 1.548
y[1] (analytic) = -8.565864776485557468861621554913
y[1] (numeric) = -8.5658647764855574688616215549127
absolute error = 3e-31
relative error = 3.5022733585935194329689054673395e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.071e+09
Order of pole = 4.340e+15
TOP MAIN SOLVE Loop
x[1] = 1.549
y[1] (analytic) = -8.5650082328358051871034979026768
y[1] (numeric) = -8.5650082328358051871034979026758
absolute error = 1.0e-30
relative error = 1.1675412011471097682331097659177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.55
y[1] (analytic) = -8.5641517748361353050784947522316
y[1] (numeric) = -8.5641517748361353050784947522306
absolute error = 1.0e-30
relative error = 1.1676579611051250800105254045226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.541e+09
Order of pole = 2.662e+15
TOP MAIN SOLVE Loop
x[1] = 1.551
y[1] (analytic) = -8.5632954024779832427827761333284
y[1] (numeric) = -8.5632954024779832427827761333275
absolute error = 9e-31
relative error = 1.0509972594657480113127073701170e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.291e+09
Order of pole = 5.610e+15
TOP MAIN SOLVE Loop
x[1] = 1.552
y[1] (analytic) = -8.5624391157527852766276849866898
y[1] (numeric) = -8.5624391157527852766276849866889
absolute error = 9e-31
relative error = 1.0511023644468560540317324877581e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.591e+09
Order of pole = 6.466e+15
TOP MAIN SOLVE Loop
x[1] = 1.553
y[1] (analytic) = -8.5615829146519785393541059280528
y[1] (numeric) = -8.5615829146519785393541059280516
absolute error = 1.2e-30
relative error = 1.4016099732519836666380060253689e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.554
y[1] (analytic) = -8.5607267991670010199468365755049
y[1] (numeric) = -8.560726799167001019946836575504
absolute error = 9e-31
relative error = 1.0513126059431942540752163858252e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.045e+09
Order of pole = 3.818e+15
TOP MAIN SOLVE Loop
x[1] = 1.555
y[1] (analytic) = -8.5598707692892915635489674392639
y[1] (numeric) = -8.5598707692892915635489674392629
absolute error = 1.0e-30
relative error = 1.1682419360672520292942324212847e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.556
y[1] (analytic) = -8.5590148250102898713762703730339
y[1] (numeric) = -8.559014825010289871376270373033
absolute error = 9e-31
relative error = 1.0515228894920368320214847595603e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.557
y[1] (analytic) = -8.5581589663214365006315955860942
y[1] (numeric) = -8.5581589663214365006315955860933
absolute error = 9e-31
relative error = 1.0516280470387757413612194088671e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.558
y[1] (analytic) = -8.5573031932141728644192772152557
y[1] (numeric) = -8.5573031932141728644192772152542
absolute error = 1.5e-30
relative error = 1.7528886918363252164204642222728e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.027e+09
Order of pole = 4.590e+15
TOP MAIN SOLVE Loop
x[1] = 1.559
y[1] (analytic) = -8.5564475056799412316595474558303
y[1] (numeric) = -8.5564475056799412316595474558296
absolute error = 7e-31
relative error = 8.1809652841944741632001410326714e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.060e+09
Order of pole = 5.595e+15
TOP MAIN SOLVE Loop
x[1] = 1.56
y[1] (analytic) = -8.5555919037101847270029592507684
y[1] (numeric) = -8.5555919037101847270029592507679
absolute error = 5e-31
relative error = 5.8441310154493453999220724174400e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.826e+09
Order of pole = 3.021e+15
TOP MAIN SOLVE Loop
x[1] = 1.561
y[1] (analytic) = -8.5547363872963473307448175370867
y[1] (numeric) = -8.5547363872963473307448175370862
absolute error = 5e-31
relative error = 5.8447154577725194578957327652660e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.562
y[1] (analytic) = -8.5538809564298738787396190487527
y[1] (numeric) = -8.553880956429873878739619048752
absolute error = 7e-31
relative error = 8.1834199419599873992207697989443e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1735.7MB, alloc=4.6MB, time=76.97
x[1] = 1.563
y[1] (analytic) = -8.5530256111022100623155006751577
y[1] (numeric) = -8.5530256111022100623155006751571
absolute error = 6e-31
relative error = 7.0150614213194117530136176495335e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.564
y[1] (analytic) = -8.5521703513048024281886963743284
y[1] (numeric) = -8.5521703513048024281886963743274
absolute error = 1.0e-30
relative error = 1.1692938270896700011532563664474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.565
y[1] (analytic) = -8.5513151770290983783780026400144
y[1] (numeric) = -8.551315177029098378378002640014
absolute error = 4e-31
relative error = 4.6776430492761719631135667940020e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.931e+09
Order of pole = 4.776e+15
TOP MAIN SOLVE Loop
x[1] = 1.566
y[1] (analytic) = -8.550460088266546170119252521811
y[1] (numeric) = -8.5504600882665461701192525218101
absolute error = 9e-31
relative error = 1.0525749383182712520051419648200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.634e+09
Order of pole = 4.224e+15
TOP MAIN SOLVE Loop
x[1] = 1.567
y[1] (analytic) = -8.5496050850085949157797981974388
y[1] (numeric) = -8.5496050850085949157797981974379
absolute error = 9e-31
relative error = 1.0526802010751532042639017432838e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.895e+09
Order of pole = 3.629e+15
TOP MAIN SOLVE Loop
x[1] = 1.568
y[1] (analytic) = -8.5487501672466945827730020963516
y[1] (numeric) = -8.5487501672466945827730020963509
absolute error = 7e-31
relative error = 8.1883314672354002581396667043248e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.256e+09
Order of pole = 4.869e+15
TOP MAIN SOLVE Loop
x[1] = 1.569
y[1] (analytic) = -8.5478953349722959934727365737965
y[1] (numeric) = -8.5478953349722959934727365737962
absolute error = 3e-31
relative error = 3.5096358605679196673024648632341e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.866e+09
Order of pole = 9.885e+15
TOP MAIN SOLVE Loop
x[1] = 1.57
y[1] (analytic) = -8.5470405881768508251278921344827
y[1] (numeric) = -8.5470405881768508251278921344822
absolute error = 5e-31
relative error = 5.8499780695045678600711055440108e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.353e+09
Order of pole = 2.054e+15
TOP MAIN SOLVE Loop
x[1] = 1.571
y[1] (analytic) = -8.546185926851811609776894204997
y[1] (numeric) = -8.5461859268518116097768942049959
absolute error = 1.1e-30
relative error = 1.2871238812437244107220584126687e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.572
y[1] (analytic) = -8.545331350988631734162228454117
y[1] (numeric) = -8.5453313509886317341622284541164
absolute error = 6e-31
relative error = 7.0213778185509966294095457826295e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.573
y[1] (analytic) = -8.544476860578765439644974660169
y[1] (numeric) = -8.5444768605787654396449746601682
absolute error = 8e-31
relative error = 9.3627733219212147742936281140794e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.574
y[1] (analytic) = -8.5436224556136678221193491245616
y[1] (numeric) = -8.5436224556136678221193491245607
absolute error = 9e-31
relative error = 1.0534173351827438257436010715808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.502e+09
Order of pole = 6.776e+15
TOP MAIN SOLVE Loop
x[1] = 1.575
y[1] (analytic) = -8.5427681360847948319272556306603
y[1] (numeric) = -8.5427681360847948319272556306596
absolute error = 7e-31
relative error = 8.1940653058718560554395502635066e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.082e+09
Order of pole = 6.421e+15
TOP MAIN SOLVE Loop
x[1] = 1.576
y[1] (analytic) = -8.5419139019836032737728449471354
y[1] (numeric) = -8.5419139019836032737728449471342
absolute error = 1.2e-30
relative error = 1.4048373862927089397882242450906e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.749e+09
Order of pole = 2.179e+16
TOP MAIN SOLVE Loop
memory used=1739.5MB, alloc=4.6MB, time=77.14
x[1] = 1.577
y[1] (analytic) = -8.5410597533015508066370828749294
y[1] (numeric) = -8.5410597533015508066370828749282
absolute error = 1.2e-30
relative error = 1.4049778770557592875637360658992e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.578
y[1] (analytic) = -8.5402056900300959436923268369984
y[1] (numeric) = -8.5402056900300959436923268369978
absolute error = 6e-31
relative error = 7.0255919093429420880249487085632e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.247e+09
Order of pole = 2.644e+15
TOP MAIN SOLVE Loop
x[1] = 1.579
y[1] (analytic) = -8.5393517121606980522169110099651
y[1] (numeric) = -8.5393517121606980522169110099642
absolute error = 9e-31
relative error = 1.0539441755494510335310855847879e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.847e+09
Order of pole = 3.112e+15
TOP MAIN SOLVE Loop
x[1] = 1.58
y[1] (analytic) = -8.5384978196848173535097399968271
y[1] (numeric) = -8.538497819684817353509739996826
absolute error = 1.1e-30
relative error = 1.2882828141784364110548756269104e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.581
y[1] (analytic) = -8.5376440125939149228048910398778
y[1] (numeric) = -8.5376440125939149228048910398767
absolute error = 1.1e-30
relative error = 1.2884116489014830447584786602500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.394e+09
Order of pole = 5.821e+15
TOP MAIN SOLVE Loop
x[1] = 1.582
y[1] (analytic) = -8.5367902908794526891862247729754
y[1] (numeric) = -8.5367902908794526891862247729746
absolute error = 8e-31
relative error = 9.3712036109719722051903700770835e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.583
y[1] (analytic) = -8.5359366545328934355020045123111
y[1] (numeric) = -8.5359366545328934355020045123102
absolute error = 9e-31
relative error = 1.0543658375464480534035046643749e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.584
y[1] (analytic) = -8.5350831035457007982795240848183
y[1] (numeric) = -8.5350831035457007982795240848176
absolute error = 7e-31
relative error = 8.2014432842393925842418738679653e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.074e+09
Order of pole = 4.631e+15
TOP MAIN SOLVE Loop
x[1] = 1.585
y[1] (analytic) = -8.5342296379093392676397441933771
y[1] (numeric) = -8.5342296379093392676397441933763
absolute error = 8e-31
relative error = 9.3740153938015998698110453615096e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.586
y[1] (analytic) = -8.5333762576152741872119373179509
y[1] (numeric) = -8.5333762576152741872119373179498
absolute error = 1.1e-30
relative error = 1.2890560158042351638925735679888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.587
y[1] (analytic) = -8.5325229626549717540483411518082
y[1] (numeric) = -8.5325229626549717540483411518071
absolute error = 1.1e-30
relative error = 1.2891849278513105144706135063118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.588
y[1] (analytic) = -8.531669753019899018538820571975
y[1] (numeric) = -8.531669753019899018538820571974
absolute error = 1.0e-30
relative error = 1.1721035025365774130045148409238e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.589
y[1] (analytic) = -8.5308166287015238843255381430615
y[1] (numeric) = -8.5308166287015238843255381430607
absolute error = 8e-31
relative error = 9.3777657499803515111705657959061e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.59
y[1] (analytic) = -8.5299635896913151082176331536128
y[1] (numeric) = -8.5299635896913151082176331536122
absolute error = 6e-31
relative error = 7.0340276800843059721924319390096e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.591
y[1] (analytic) = -8.5291106359807423001059091841289
y[1] (numeric) = -8.5291106359807423001059091841286
absolute error = 3e-31
relative error = 3.5173655590118125852334483032944e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=1743.3MB, alloc=4.6MB, time=77.30
TOP MAIN SOLVE Loop
x[1] = 1.592
y[1] (analytic) = -8.5282577675612759228775302059025
y[1] (numeric) = -8.5282577675612759228775302059023
absolute error = 2e-31
relative error = 2.3451448754367518692001241050804e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.593
y[1] (analytic) = -8.5274049844243872923307252098192
y[1] (numeric) = -8.5274049844243872923307252098182
absolute error = 1.0e-30
relative error = 1.1726897008252053944108376675598e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.199e+09
Order of pole = 3.424e+15
TOP MAIN SOLVE Loop
x[1] = 1.594
y[1] (analytic) = -8.5265522865615485770895013642654
y[1] (numeric) = -8.5265522865615485770895013642651
absolute error = 3e-31
relative error = 3.5184209269767956167382442104662e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.595
y[1] (analytic) = -8.525699673964232798518365701306
y[1] (numeric) = -8.5256996739642327985183657013048
absolute error = 1.2e-30
relative error = 1.4075091146648737397328423947526e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.596
y[1] (analytic) = -8.5248471466239138306370553302466
y[1] (numeric) = -8.524847146623913830637055330246
absolute error = 6e-31
relative error = 7.0382493630706019557418356438222e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.979e+09
Order of pole = 6.173e+15
TOP MAIN SOLVE Loop
x[1] = 1.597
y[1] (analytic) = -8.5239947045320664000352761777708
y[1] (numeric) = -8.5239947045320664000352761777705
absolute error = 3e-31
relative error = 3.5194766115996644510887784582193e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.720e+09
Order of pole = 4.418e+15
TOP MAIN SOLVE Loop
x[1] = 1.598
y[1] (analytic) = -8.5231423476801660857874502537603
y[1] (numeric) = -8.5231423476801660857874502537594
absolute error = 9e-31
relative error = 1.0559485730576382208896766135565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.599
y[1] (analytic) = -8.5222900760596893193674714419666
y[1] (numeric) = -8.5222900760596893193674714419662
absolute error = 4e-31
relative error = 4.6935741030882793147941037494414e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.519e+09
Order of pole = 3.055e+15
TOP MAIN SOLVE Loop
x[1] = 1.6
y[1] (analytic) = -8.5214378896621133845634698146862
y[1] (numeric) = -8.5214378896621133845634698146848
absolute error = 1.4e-30
relative error = 1.6429152193885343290260555216486e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.601
y[1] (analytic) = -8.5205857884789164173925844705608
y[1] (numeric) = -8.5205857884789164173925844705597
absolute error = 1.1e-30
relative error = 1.2909910507413252971396614329480e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.021e+09
Order of pole = 3.792e+15
TOP MAIN SOLVE Loop
x[1] = 1.602
y[1] (analytic) = -8.5197337725015774060157448946871
y[1] (numeric) = -8.5197337725015774060157448946864
absolute error = 7e-31
relative error = 8.2162191764645354341023061912067e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.425e+09
Order of pole = 1.727e+15
TOP MAIN SOLVE Loop
x[1] = 1.603
y[1] (analytic) = -8.5188818417215761906524608401503
y[1] (numeric) = -8.5188818417215761906524608401496
absolute error = 7e-31
relative error = 8.2170408394646471740660689465216e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.398e+09
Order of pole = 2.355e+15
TOP MAIN SOLVE Loop
x[1] = 1.604
y[1] (analytic) = -8.5180299961303934634956207301486
y[1] (numeric) = -8.5180299961303934634956207301475
absolute error = 1.1e-30
relative error = 1.2913784061569548735524011676590e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.927e+09
Order of pole = 8.287e+15
TOP MAIN SOLVE Loop
x[1] = 1.605
y[1] (analytic) = -8.5171782357195107686262985798501
y[1] (numeric) = -8.5171782357195107686262985798494
absolute error = 7e-31
relative error = 8.2186844119843134950710806415039e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1747.1MB, alloc=4.6MB, time=77.47
x[1] = 1.606
y[1] (analytic) = -8.516326560480410501928569437137
y[1] (numeric) = -8.5163265604804105019285694371357
absolute error = 1.3e-30
relative error = 1.5264797454251992773884994282223e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.607
y[1] (analytic) = -8.5154749704045759110043333413685
y[1] (numeric) = -8.5154749704045759110043333413676
absolute error = 9e-31
relative error = 1.0568993545608888074494142397862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.608
y[1] (analytic) = -8.5146234654834910950881477993354
y[1] (numeric) = -8.514623465483491095088147799335
absolute error = 4e-31
relative error = 4.6978002212489681041371796459693e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.211e+09
Order of pole = 3.124e+15
TOP MAIN SOLVE Loop
x[1] = 1.609
y[1] (analytic) = -8.5137720457086410049620687775328
y[1] (numeric) = -8.5137720457086410049620687775314
absolute error = 1.4e-30
relative error = 1.6443945086663069827146870602010e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.608e+09
Order of pole = 2.391e+15
TOP MAIN SOLVE Loop
x[1] = 1.61
y[1] (analytic) = -8.5129207110715114428705002099045
y[1] (numeric) = -8.5129207110715114428705002099032
absolute error = 1.3e-30
relative error = 1.5270904594580330701085958876578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.611
y[1] (analytic) = -8.5120694615635890624350520202238
y[1] (numeric) = -8.5120694615635890624350520202229
absolute error = 9e-31
relative error = 1.0573221988659362484083210381786e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.858e+09
Order of pole = 5.209e+15
TOP MAIN SOLVE Loop
x[1] = 1.612
y[1] (analytic) = -8.5112182971763613685694066582353
y[1] (numeric) = -8.5112182971763613685694066582344
absolute error = 9e-31
relative error = 1.0574279363726100611349180419586e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.958e+09
Order of pole = 3.734e+15
TOP MAIN SOLVE Loop
x[1] = 1.613
y[1] (analytic) = -8.5103672179013167173941941487195
y[1] (numeric) = -8.5103672179013167173941941487186
absolute error = 9e-31
relative error = 1.0575336844535632463995151297968e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.767e+09
Order of pole = 3.199e+15
TOP MAIN SOLVE Loop
x[1] = 1.614
y[1] (analytic) = -8.5095162237299443161518756526297
y[1] (numeric) = -8.5095162237299443161518756526289
absolute error = 8e-31
relative error = 9.4012394943098069778891145630884e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.615
y[1] (analytic) = -8.5086653146537342231216355394462
y[1] (numeric) = -8.5086653146537342231216355394451
absolute error = 1.1e-30
relative error = 1.2927997039742128221016706427381e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.616
y[1] (analytic) = -8.5078144906641773475342819698945
y[1] (numeric) = -8.5078144906641773475342819698939
absolute error = 6e-31
relative error = 7.0523399476844958286857115860617e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.994e+09
Order of pole = 1.922e+15
TOP MAIN SOLVE Loop
x[1] = 1.617
y[1] (analytic) = -8.5069637517527654494871559881872
y[1] (numeric) = -8.5069637517527654494871559881865
absolute error = 7e-31
relative error = 8.2285527530991626754122904595568e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.618
y[1] (analytic) = -8.5061130979109911398590491229223
y[1] (numeric) = -8.5061130979109911398590491229208
absolute error = 1.5e-30
relative error = 1.7634376391825588179116036688959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.619
y[1] (analytic) = -8.5052625291303478802251294957998
y[1] (numeric) = -8.5052625291303478802251294957986
absolute error = 1.2e-30
relative error = 1.4108911934111673466617518379763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 4.146e+15
TOP MAIN SOLVE Loop
x[1] = 1.62
y[1] (analytic) = -8.5044120454023299827718764373073
y[1] (numeric) = -8.5044120454023299827718764373063
absolute error = 1.0e-30
relative error = 1.1758602413209996540527673526102e-29 %
Correct digits = 30
h = 0.001
memory used=1751.0MB, alloc=4.6MB, time=77.64
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.621
y[1] (analytic) = -8.5035616467184326102120236085099
y[1] (numeric) = -8.5035616467184326102120236085089
absolute error = 1.0e-30
relative error = 1.1759778332246289422295733950424e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.558e+09
Order of pole = 7.002e+15
TOP MAIN SOLVE Loop
x[1] = 1.622
y[1] (analytic) = -8.5027113330701517756995106281079
y[1] (numeric) = -8.5027113330701517756995106281064
absolute error = 1.5e-30
relative error = 1.7641431553320548586787262098632e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.361e+09
Order of pole = 1.615e+15
TOP MAIN SOLVE Loop
x[1] = 1.623
y[1] (analytic) = -8.5018611044489843427444432039033
y[1] (numeric) = -8.5018611044489843427444432039022
absolute error = 1.1e-30
relative error = 1.2938343575436384394922115119641e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.440e+09
Order of pole = 7.627e+15
TOP MAIN SOLVE Loop
x[1] = 1.624
y[1] (analytic) = -8.5010109608464280251280617678346
y[1] (numeric) = -8.5010109608464280251280617678336
absolute error = 1.0e-30
relative error = 1.1763306794988911231863889527954e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.625
y[1] (analytic) = -8.5001609022539813868177186137138
y[1] (numeric) = -8.5001609022539813868177186137131
absolute error = 7e-31
relative error = 8.2351382291408332886552221827198e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.268e+09
Order of pole = 2.357e+16
TOP MAIN SOLVE Loop
x[1] = 1.626
y[1] (analytic) = -8.4993109286631438418818635368324
y[1] (numeric) = -8.4993109286631438418818635368312
absolute error = 1.2e-30
relative error = 1.4118791629955676128640354025381e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.146e+09
Order of pole = 5.135e+15
TOP MAIN SOLVE Loop
x[1] = 1.627
y[1] (analytic) = -8.4984610400654156544050379745706
y[1] (numeric) = -8.49846104006541565440503797457
absolute error = 6e-31
relative error = 7.0601017898574915183996998468676e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.584e+09
Order of pole = 1.809e+15
TOP MAIN SOLVE Loop
x[1] = 1.628
y[1] (analytic) = -8.4976112364522979384028776471783
y[1] (numeric) = -8.4976112364522979384028776471778
absolute error = 5e-31
relative error = 5.8840065294484691082402662223321e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.501e+09
Order of pole = 2.383e+15
TOP MAIN SOLVE Loop
x[1] = 1.629
y[1] (analytic) = -8.4967615178152926577371236978555
y[1] (numeric) = -8.4967615178152926577371236978547
absolute error = 8e-31
relative error = 9.4153519352358836714648449329470e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.63
y[1] (analytic) = -8.4959118841459026260306423312998
y[1] (numeric) = -8.495911884145902626030642331299
absolute error = 8e-31
relative error = 9.4162935175077362005653667779310e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.631
y[1] (analytic) = -8.4950623354356315065824529498661
y[1] (numeric) = -8.4950623354356315065824529498654
absolute error = 7e-31
relative error = 8.2400807946997084853108178880450e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.359e+09
Order of pole = 8.063e+15
TOP MAIN SOLVE Loop
x[1] = 1.632
y[1] (analytic) = -8.4942128716759838122827647864848
y[1] (numeric) = -8.494212871675983812282764786484
absolute error = 8e-31
relative error = 9.4181769645496637837615596311181e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.633
y[1] (analytic) = -8.4933634928584649055280220334933
y[1] (numeric) = -8.4933634928584649055280220334918
absolute error = 1.5e-30
relative error = 1.7660847805009824953047878493695e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.490e+09
Order of pole = 4.684e+15
TOP MAIN SOLVE Loop
x[1] = 1.634
y[1] (analytic) = -8.4925141989745809981359574665272
y[1] (numeric) = -8.4925141989745809981359574665263
absolute error = 9e-31
relative error = 1.0597568386858505105288888380199e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1754.8MB, alloc=4.6MB, time=77.81
x[1] = 1.635
y[1] (analytic) = -8.4916649900158391512606545626332
y[1] (numeric) = -8.4916649900158391512606545626322
absolute error = 1.0e-30
relative error = 1.1776253551874221328496856263326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.444e+09
Order of pole = 5.961e+15
TOP MAIN SOLVE Loop
x[1] = 1.636
y[1] (analytic) = -8.4908158659737472753076181117318
y[1] (numeric) = -8.4908158659737472753076181117313
absolute error = 5e-31
relative error = 5.8887156180563196339974147326435e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.637
y[1] (analytic) = -8.4899668268398141298488533206073
y[1] (numeric) = -8.4899668268398141298488533206067
absolute error = 6e-31
relative error = 7.0671654228752218000586734085094e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.638
y[1] (analytic) = -8.4891178726055493235379534085536
y[1] (numeric) = -8.4891178726055493235379534085524
absolute error = 1.2e-30
relative error = 1.4135744349509028653931424697382e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.356e+09
Order of pole = 5.959e+15
TOP MAIN SOLVE Loop
x[1] = 1.639
y[1] (analytic) = -8.4882690032624633140251956938389
y[1] (numeric) = -8.4882690032624633140251956938381
absolute error = 8e-31
relative error = 9.4247719964167048804224391570453e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 3.840e+15
TOP MAIN SOLVE Loop
x[1] = 1.64
y[1] (analytic) = -8.4874202188020674078726461701427
y[1] (numeric) = -8.4874202188020674078726461701414
absolute error = 1.3e-30
relative error = 1.5316786096205388222345792305782e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.641
y[1] (analytic) = -8.4865715192158737604692725720991
y[1] (numeric) = -8.4865715192158737604692725720979
absolute error = 1.2e-30
relative error = 1.4139985708985992711106665276077e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 3.294e+14
TOP MAIN SOLVE Loop
x[1] = 1.642
y[1] (analytic) = -8.485722904495395375946065929121
y[1] (numeric) = -8.4857229044953953759460659291199
absolute error = 1.1e-30
relative error = 1.2962949796737578530301159638690e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.643e+09
Order of pole = 5.784e+15
TOP MAIN SOLVE Loop
x[1] = 1.643
y[1] (analytic) = -8.4848743746321461070911706066366
y[1] (numeric) = -8.4848743746321461070911706066357
absolute error = 9e-31
relative error = 1.0607110491709768759763107979571e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.920e+09
Order of pole = 4.075e+15
TOP MAIN SOLVE Loop
x[1] = 1.644
y[1] (analytic) = -8.4840259296176406552650228339012
y[1] (numeric) = -8.4840259296176406552650228339001
absolute error = 1.1e-30
relative error = 1.2965542645973206778052329382273e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.539e+09
Order of pole = 4.931e+15
TOP MAIN SOLVE Loop
x[1] = 1.645
y[1] (analytic) = -8.4831775694433945703154977175299
y[1] (numeric) = -8.4831775694433945703154977175285
absolute error = 1.4e-30
relative error = 1.6503249973722499662684128269036e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.646
y[1] (analytic) = -8.4823292941009242504930647399059
y[1] (numeric) = -8.4823292941009242504930647399046
absolute error = 1.3e-30
relative error = 1.5325978925436095792283663291670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.905e+09
Order of pole = 3.133e+15
TOP MAIN SOLVE Loop
x[1] = 1.647
y[1] (analytic) = -8.4814811035817469423659517416151
y[1] (numeric) = -8.4814811035817469423659517416144
absolute error = 7e-31
relative error = 8.2532754769021245353128150315089e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.648
y[1] (analytic) = -8.4806329978773807407353173870585
y[1] (numeric) = -8.4806329978773807407353173870579
absolute error = 6e-31
relative error = 7.0749435820436294679249613844375e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1758.6MB, alloc=4.6MB, time=77.98
x[1] = 1.649
y[1] (analytic) = -8.4797849769793445885504321123913
y[1] (numeric) = -8.4797849769793445885504321123901
absolute error = 1.2e-30
relative error = 1.4151302223555461855666192677503e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.65
y[1] (analytic) = -8.4789370408791582768238675549441
y[1] (numeric) = -8.4789370408791582768238675549428
absolute error = 1.3e-30
relative error = 1.5332110543248077723044983021043e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.651
y[1] (analytic) = -8.478089189568342444546694463281
y[1] (numeric) = -8.4780891895683424445466944632797
absolute error = 1.3e-30
relative error = 1.5333643830965510662699955774898e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.192e+09
Order of pole = 4.629e+15
TOP MAIN SOLVE Loop
x[1] = 1.652
y[1] (analytic) = -8.4772414230384185786036890870374
y[1] (numeric) = -8.4772414230384185786036890870367
absolute error = 7e-31
relative error = 8.2574031464719749445025233226730e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.653
y[1] (analytic) = -8.4763937412809090136885480456997
y[1] (numeric) = -8.4763937412809090136885480456986
absolute error = 1.1e-30
relative error = 1.2977216886975022224118915740823e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.654
y[1] (analytic) = -8.4755461442873369322191116754666
y[1] (numeric) = -8.4755461442873369322191116754658
absolute error = 8e-31
relative error = 9.4389197625832487889239416280173e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.655
y[1] (analytic) = -8.4746986320492263642525958533627
y[1] (numeric) = -8.4746986320492263642525958533617
absolute error = 1.0e-30
relative error = 1.1799829627194598899178075969314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.656
y[1] (analytic) = -8.4738512045581021874008322977354
y[1] (numeric) = -8.4738512045581021874008322977347
absolute error = 7e-31
relative error = 8.2607067684109032277353892416843e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.336e+09
Order of pole = 3.211e+15
TOP MAIN SOLVE Loop
x[1] = 1.657
y[1] (analytic) = -8.4730038618054901267455173443063
y[1] (numeric) = -8.4730038618054901267455173443053
absolute error = 1.0e-30
relative error = 1.1802189829132364255706258107485e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.658
y[1] (analytic) = -8.4721566037829167547534691969136
y[1] (numeric) = -8.4721566037829167547534691969129
absolute error = 7e-31
relative error = 8.2623590749897356030260292582928e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.973e+09
Order of pole = 3.948e+15
TOP MAIN SOLVE Loop
x[1] = 1.659
y[1] (analytic) = -8.471309430481909491191893652114
y[1] (numeric) = -8.4713094304819094911918936521133
absolute error = 7e-31
relative error = 8.2631853522104070458080261861384e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.66
y[1] (analytic) = -8.4704623418939966030436582967809
y[1] (numeric) = -8.47046234189399660304365829678
absolute error = 9e-31
relative error = 1.0625157915509484102283677681562e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.661
y[1] (analytic) = -8.4696153380107072044225751778627
y[1] (numeric) = -8.4696153380107072044225751778623
absolute error = 4e-31
relative error = 4.7227646597460424587405725484325e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.432e+09
Order of pole = 3.706e+15
TOP MAIN SOLVE Loop
x[1] = 1.662
y[1] (analytic) = -8.468768418823571256488691943454
y[1] (numeric) = -8.468768418823571256488691943453
absolute error = 1.0e-30
relative error = 1.1808092399566568772096323897557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.663
y[1] (analytic) = -8.467921584324119567363591454319
y[1] (numeric) = -8.467921584324119567363591454318
absolute error = 1.0e-30
relative error = 1.1809273267848955491407674174184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1762.4MB, alloc=4.6MB, time=78.15
x[1] = 1.664
y[1] (analytic) = -8.4670748345038837920456998650428
y[1] (numeric) = -8.4670748345038837920456998650419
absolute error = 9e-31
relative error = 1.0629408828801667488857270966790e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.665
y[1] (analytic) = -8.4662281693543964323256031739426
y[1] (numeric) = -8.4662281693543964323256031739415
absolute error = 1.1e-30
relative error = 1.2992798894574110836941098557504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.162e+09
Order of pole = 1.004e+15
TOP MAIN SOLVE Loop
x[1] = 1.666
y[1] (analytic) = -8.4653815888671908367013722409019
y[1] (numeric) = -8.4653815888671908367013722409011
absolute error = 8e-31
relative error = 9.4502532650398023574658332236733e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.990e+09
Order of pole = 5.878e+15
TOP MAIN SOLVE Loop
x[1] = 1.667
y[1] (analytic) = -8.464535093033801200293896272284
y[1] (numeric) = -8.4645350930338012002938962722826
absolute error = 1.4e-30
relative error = 1.6539597090833508552854480141574e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.668
y[1] (analytic) = -8.4636886818457625647622247720648
y[1] (numeric) = -8.463688681845762564762224772064
absolute error = 8e-31
relative error = 9.4521435047104765864621791275182e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.036e+09
Order of pole = 1.360e+15
TOP MAIN SOLVE Loop
x[1] = 1.669
y[1] (analytic) = -8.4628423552946108182189179583599
y[1] (numeric) = -8.4628423552946108182189179583593
absolute error = 6e-31
relative error = 7.0898165747424304157315342389152e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.955e+09
Order of pole = 3.706e+15
TOP MAIN SOLVE Loop
x[1] = 1.67
y[1] (analytic) = -8.4619961133718826951454056444742
y[1] (numeric) = -8.4619961133718826951454056444734
absolute error = 8e-31
relative error = 9.4540341224668922641633907982947e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.537e+09
Order of pole = 3.689e+15
TOP MAIN SOLVE Loop
x[1] = 1.671
y[1] (analytic) = -8.4611499560691157763073545836474
y[1] (numeric) = -8.4611499560691157763073545836461
absolute error = 1.3e-30
relative error = 1.5364341806370188575889740653876e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.672
y[1] (analytic) = -8.4603038833778484886700442766397
y[1] (numeric) = -8.4603038833778484886700442766382
absolute error = 1.5e-30
relative error = 1.7729859596971263939521583209829e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.673
y[1] (analytic) = -8.4594578952896201053137512413148
y[1] (numeric) = -8.4594578952896201053137512413137
absolute error = 1.1e-30
relative error = 1.3003197292494357007581311369595e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.674
y[1] (analytic) = -8.4586119917959707453491417433729
y[1] (numeric) = -8.458611991795970745349141743372
absolute error = 9e-31
relative error = 1.0640043554106894675941189401119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.138e+09
Order of pole = 4.203e+15
TOP MAIN SOLVE Loop
x[1] = 1.675
y[1] (analytic) = -8.4577661728884413738326729873855
y[1] (numeric) = -8.4577661728884413738326729873843
absolute error = 1.2e-30
relative error = 1.4188143482219062027826679390307e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.676
y[1] (analytic) = -8.4569204385585738016820027672888
y[1] (numeric) = -8.4569204385585738016820027672874
absolute error = 1.4e-30
relative error = 1.6554489428762093777294187067842e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.677
y[1] (analytic) = -8.4560747887979106855914075754911
y[1] (numeric) = -8.4560747887979106855914075754901
absolute error = 1.0e-30
relative error = 1.1825817828914411629308760408765e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.618e+09
Order of pole = 1.002e+15
TOP MAIN SOLVE Loop
memory used=1766.2MB, alloc=4.6MB, time=78.33
x[1] = 1.678
y[1] (analytic) = -8.4552292235979955279472091697467
y[1] (numeric) = -8.4552292235979955279472091697453
absolute error = 1.4e-30
relative error = 1.6557800657759708527539979603678e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.440e+09
Order of pole = 1.938e+15
TOP MAIN SOLVE Loop
x[1] = 1.679
y[1] (analytic) = -8.4543837429503726767432095969432
y[1] (numeric) = -8.4543837429503726767432095969426
absolute error = 6e-31
relative error = 7.0969099374073917812684794733478e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.885e+09
Order of pole = 9.935e+15
TOP MAIN SOLVE Loop
x[1] = 1.68
y[1] (analytic) = -8.4535383468465873254961346729775
y[1] (numeric) = -8.4535383468465873254961346729762
absolute error = 1.3e-30
relative error = 1.5378175938421540953317951227491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.303e+09
Order of pole = 2.664e+16
TOP MAIN SOLVE Loop
x[1] = 1.681
y[1] (analytic) = -8.4526930352781855131610859178428
y[1] (numeric) = -8.4526930352781855131610859178414
absolute error = 1.4e-30
relative error = 1.6562768743132581730838078247945e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.367e+09
Order of pole = 2.558e+15
TOP MAIN SOLVE Loop
x[1] = 1.682
y[1] (analytic) = -8.4518478082367141240470009451163
y[1] (numeric) = -8.4518478082367141240470009451154
absolute error = 9e-31
relative error = 1.0648558994672249508306970386665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.683
y[1] (analytic) = -8.4510026657137208877321223049768
y[1] (numeric) = -8.451002665713720887732122304976
absolute error = 8e-31
relative error = 9.4663323589478102318412241831086e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.684
y[1] (analytic) = -8.4501576077007543789794747799147
y[1] (numeric) = -8.4501576077007543789794747799139
absolute error = 8e-31
relative error = 9.4672790395169445691071244695653e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.685
y[1] (analytic) = -8.4493126341893640176523511322932
y[1] (numeric) = -8.4493126341893640176523511322921
absolute error = 1.1e-30
relative error = 1.3018810495293445398100135895378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.686
y[1] (analytic) = -8.4484677451711000686298063029097
y[1] (numeric) = -8.4484677451711000686298063029088
absolute error = 9e-31
relative error = 1.0652819270268433970538423100675e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.687
y[1] (analytic) = -8.4476229406375136417221600597187
y[1] (numeric) = -8.4476229406375136417221600597174
absolute error = 1.3e-30
relative error = 1.5388944430110813870451952722610e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 3.512e+14
TOP MAIN SOLVE Loop
x[1] = 1.688
y[1] (analytic) = -8.4467782205801566915865080958603
y[1] (numeric) = -8.4467782205801566915865080958592
absolute error = 1.1e-30
relative error = 1.3022716724347094761265615611122e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.689
y[1] (analytic) = -8.4459335849905820176422415761648
y[1] (numeric) = -8.445933584990582017642241576164
absolute error = 8e-31
relative error = 9.4720138626438426178378269750780e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.898e+09
Order of pole = 3.613e+15
TOP MAIN SOLVE Loop
x[1] = 1.69
y[1] (analytic) = -8.4450890338603432639865751312742
y[1] (numeric) = -8.4450890338603432639865751312736
absolute error = 6e-31
relative error = 7.1047208335438162678225836970461e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.691
y[1] (analytic) = -8.4442445671809949193100832985447
y[1] (numeric) = -8.4442445671809949193100832985437
absolute error = 1.0e-30
relative error = 1.1842385568586598278184944678238e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.692
y[1] (analytic) = -8.4434001849440923168122454088806
y[1] (numeric) = -8.4434001849440923168122454088792
absolute error = 1.4e-30
relative error = 1.6580997812900301985705357380113e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.433e+09
Order of pole = 9.907e+15
memory used=1770.0MB, alloc=4.6MB, time=78.50
TOP MAIN SOLVE Loop
x[1] = 1.693
y[1] (analytic) = -8.4425558871411916341169989186597
y[1] (numeric) = -8.4425558871411916341169989186585
absolute error = 1.2e-30
relative error = 1.4213705139076581127825537618263e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.694
y[1] (analytic) = -8.4417116737638498931883011859034
y[1] (numeric) = -8.4417116737638498931883011859026
absolute error = 8e-31
relative error = 9.4767510537742556609351296551091e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.695
y[1] (analytic) = -8.4408675448036249602456996898448
y[1] (numeric) = -8.4408675448036249602456996898443
absolute error = 5e-31
relative error = 5.9235617351656049083554476969815e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.696
y[1] (analytic) = -8.4400235002520755456799106930546
y[1] (numeric) = -8.4400235002520755456799106930534
absolute error = 1.2e-30
relative error = 1.4217969890299001831149207006179e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.792e+09
Order of pole = 3.410e+15
TOP MAIN SOLVE Loop
x[1] = 1.697
y[1] (analytic) = -8.4391795401007612039684063452739
y[1] (numeric) = -8.4391795401007612039684063452734
absolute error = 5e-31
relative error = 5.9247465659917712098826834623956e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.698
y[1] (analytic) = -8.438335664341242333591010228127
y[1] (numeric) = -8.438335664341242333591010228126
absolute error = 1.0e-30
relative error = 1.1850678140546181398820928341530e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.699
y[1] (analytic) = -8.4374918729650801769455013398399
y[1] (numeric) = -8.4374918729650801769455013398389
absolute error = 1.0e-30
relative error = 1.1851863267615601882093954950616e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.816e+09
Order of pole = 2.801e+15
TOP MAIN SOLVE Loop
x[1] = 1.7
y[1] (analytic) = -8.4366481659638368202632265191543
y[1] (numeric) = -8.4366481659638368202632265191533
absolute error = 1.0e-30
relative error = 1.1853048513203655140288527643692e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.701
y[1] (analytic) = -8.4358045433290751935247213075677
y[1] (numeric) = -8.435804543329075193524721307567
absolute error = 7e-31
relative error = 8.2979637141255355405065392344942e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.702
y[1] (analytic) = -8.4349610050523590703753392490708
y[1] (numeric) = -8.4349610050523590703753392490697
absolute error = 1.1e-30
relative error = 1.3040961295981378089339683400935e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.167e+09
Order of pole = 3.963e+15
TOP MAIN SOLVE Loop
x[1] = 1.703
y[1] (analytic) = -8.434117551125253068040889626527
y[1] (numeric) = -8.4341175511252530680408896265259
absolute error = 1.1e-30
relative error = 1.3042265457317956254943263543798e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.679e+09
Order of pole = 1.268e+15
TOP MAIN SOLVE Loop
x[1] = 1.704
y[1] (analytic) = -8.4332741815393226472432836338639
y[1] (numeric) = -8.4332741815393226472432836338629
absolute error = 1.0e-30
relative error = 1.1857790680979262820374501590883e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.526e+09
Order of pole = 6.409e+15
TOP MAIN SOLVE Loop
x[1] = 1.705
y[1] (analytic) = -8.4324308962861341121161889832205
y[1] (numeric) = -8.4324308962861341121161889832195
absolute error = 1.0e-30
relative error = 1.1858976519338290499408132356491e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.706
y[1] (analytic) = -8.4315876953572546101206929462135
y[1] (numeric) = -8.4315876953572546101206929462125
absolute error = 1.0e-30
relative error = 1.1860162476287083470649472476942e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1773.8MB, alloc=4.6MB, time=78.66
x[1] = 1.707
y[1] (analytic) = -8.4307445787442521319609738284785
y[1] (numeric) = -8.4307445787442521319609738284773
absolute error = 1.2e-30
relative error = 1.4233618262205001564315601567068e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.337e+09
Order of pole = 1.037e+15
TOP MAIN SOLVE Loop
x[1] = 1.708
y[1] (analytic) = -8.4299015464386955114999808766404
y[1] (numeric) = -8.4299015464386955114999808766393
absolute error = 1.1e-30
relative error = 1.3048788220601545229139059249303e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.490e+09
Order of pole = 1.275e+16
TOP MAIN SOLVE Loop
x[1] = 1.709
y[1] (analytic) = -8.4290585984321544256751226168743
y[1] (numeric) = -8.4290585984321544256751226168733
absolute error = 1.0e-30
relative error = 1.1863721058790655762797731419494e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.849e+09
Order of pole = 3.702e+15
TOP MAIN SOLVE Loop
x[1] = 1.71
y[1] (analytic) = -8.4282157347161993944139636242078
y[1] (numeric) = -8.4282157347161993944139636242072
absolute error = 6e-31
relative error = 7.1189444941302704751621489124674e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.711
y[1] (analytic) = -8.4273729552824017805499297217282
y[1] (numeric) = -8.4273729552824017805499297217275
absolute error = 7e-31
relative error = 8.3062658282048579088183847283400e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.712
y[1] (analytic) = -8.426530260122333789738021608844
y[1] (numeric) = -8.4265302601223337897380216088431
absolute error = 9e-31
relative error = 1.0680552638126218218705072949413e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.629e+09
Order of pole = 2.725e+15
TOP MAIN SOLVE Loop
x[1] = 1.713
y[1] (analytic) = -8.4256876492275684703705369177664
y[1] (numeric) = -8.4256876492275684703705369177654
absolute error = 1.0e-30
relative error = 1.1868467496438415741963979599647e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.784e+09
Order of pole = 3.077e+15
TOP MAIN SOLVE Loop
x[1] = 1.714
y[1] (analytic) = -8.4248451225896797134928006973615
y[1] (numeric) = -8.4248451225896797134928006973609
absolute error = 6e-31
relative error = 7.1217926415194251158595588403922e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.216e+10
Order of pole = 7.357e+17
TOP MAIN SOLVE Loop
x[1] = 1.715
y[1] (analytic) = -8.424002680200242252718904323535
y[1] (numeric) = -8.424002680200242252718904323534
absolute error = 1.0e-30
relative error = 1.1870841427322878768472088520059e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.716
y[1] (analytic) = -8.4231603220508316641474528352997
y[1] (numeric) = -8.4231603220508316641474528352982
absolute error = 1.5e-30
relative error = 1.7808042856232695073996067877276e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.952e+09
Order of pole = 3.036e+15
TOP MAIN SOLVE Loop
x[1] = 1.717
y[1] (analytic) = -8.4223180481330243662773206956922
y[1] (numeric) = -8.4223180481330243662773206956915
absolute error = 7e-31
relative error = 8.3112510831287003294719450862778e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.718
y[1] (analytic) = -8.421475858438397619923415976696
y[1] (numeric) = -8.4214758584383976199234159766952
absolute error = 8e-31
relative error = 9.4995225711938901237636047699479e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.719
y[1] (analytic) = -8.420633752958529528132452967314
y[1] (numeric) = -8.4206337529585295281324529673127
absolute error = 1.3e-30
relative error = 1.5438267927794084200895328762008e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.72
y[1] (analytic) = -8.419791731684999036098733203968
y[1] (numeric) = -8.4197917316849990360987332039665
absolute error = 1.5e-30
relative error = 1.7815167498208588104539855257275e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.721
y[1] (analytic) = -8.4189497946093859310799349223719
y[1] (numeric) = -8.4189497946093859310799349223709
absolute error = 1.0e-30
relative error = 1.1877966069358143815471755818727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1777.7MB, alloc=4.6MB, time=78.83
TOP MAIN SOLVE Loop
x[1] = 1.722
y[1] (analytic) = -8.4181079417232708423129109300401
y[1] (numeric) = -8.4181079417232708423129109300389
absolute error = 1.2e-30
relative error = 1.4254984710428267624577716277958e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.723
y[1] (analytic) = -8.4172661730182352409294948985816
y[1] (numeric) = -8.4172661730182352409294948985802
absolute error = 1.4e-30
relative error = 1.6632478660206044875940797964452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.724
y[1] (analytic) = -8.4164244884858614398723160749511
y[1] (numeric) = -8.4164244884858614398723160749497
absolute error = 1.4e-30
relative error = 1.6634141991237230930538697911946e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.629e+09
Order of pole = 2.098e+15
TOP MAIN SOLVE Loop
x[1] = 1.725
y[1] (analytic) = -8.4155828881177325938106224108047
y[1] (numeric) = -8.4155828881177325938106224108035
absolute error = 1.2e-30
relative error = 1.4259261847379860316680077546866e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.440e+09
Order of pole = 3.173e+15
TOP MAIN SOLVE Loop
x[1] = 1.726
y[1] (analytic) = -8.4147413719054326990561121091222
y[1] (numeric) = -8.4147413719054326990561121091212
absolute error = 1.0e-30
relative error = 1.1883906537386070118889213697597e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.727
y[1] (analytic) = -8.413899939840546593478773587254
y[1] (numeric) = -8.413899939840546593478773587253
absolute error = 1.0e-30
relative error = 1.1885094987461322113438285139591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.728
y[1] (analytic) = -8.4130585919146599564227338555501
y[1] (numeric) = -8.413058591914659956422733855549
absolute error = 1.1e-30
relative error = 1.3074911912026276489807339575610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.729
y[1] (analytic) = -8.4122173281193593086221153107317
y[1] (numeric) = -8.4122173281193593086221153107308
absolute error = 9e-31
relative error = 1.0698725019758905541497851571867e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.73
y[1] (analytic) = -8.4113761484462320121169009431638
y[1] (numeric) = -8.4113761484462320121169009431623
absolute error = 1.5e-30
relative error = 1.7832991576260482827103446732849e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.608e+09
Order of pole = 7.415e+15
TOP MAIN SOLVE Loop
x[1] = 1.731
y[1] (analytic) = -8.4105350528868662701688079571809
y[1] (numeric) = -8.4105350528868662701688079571797
absolute error = 1.2e-30
relative error = 1.4267819971668831197005519174930e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.520e+09
Order of pole = 5.256e+15
TOP MAIN SOLVE Loop
x[1] = 1.732
y[1] (analytic) = -8.4096940414328511271771698036391
y[1] (numeric) = -8.4096940414328511271771698036383
absolute error = 8e-31
relative error = 9.5128312166716506452767284914512e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.488e+09
Order of pole = 6.041e+15
TOP MAIN SOLVE Loop
x[1] = 1.733
y[1] (analytic) = -8.4088531140757764685948266238373
y[1] (numeric) = -8.408853114075776468594826623836
absolute error = 1.3e-30
relative error = 1.5459896639458471533460634245489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.734
y[1] (analytic) = -8.4080122708072330208440241039729
y[1] (numeric) = -8.4080122708072330208440241039713
absolute error = 1.6e-30
relative error = 1.9029467946368587436016950234348e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.931e+09
Order of pole = 1.365e+16
TOP MAIN SOLVE Loop
x[1] = 1.735
y[1] (analytic) = -8.4071715116188123512323207392972
y[1] (numeric) = -8.4071715116188123512323207392961
absolute error = 1.1e-30
relative error = 1.3084067554465693282671340466202e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1781.5MB, alloc=4.6MB, time=79.00
x[1] = 1.736
y[1] (analytic) = -8.406330836502106867868503507122
y[1] (numeric) = -8.4063308365021068678685035071208
absolute error = 1.2e-30
relative error = 1.4274955665429445480114752868976e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.370e+09
Order of pole = 4.610e+15
TOP MAIN SOLVE Loop
x[1] = 1.737
y[1] (analytic) = -8.4054902454487098195785119478335
y[1] (numeric) = -8.4054902454487098195785119478323
absolute error = 1.2e-30
relative error = 1.4276383232373145970567734857839e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.534e+09
Order of pole = 5.552e+15
TOP MAIN SOLVE Loop
x[1] = 1.738
y[1] (analytic) = -8.404649738450215295821370653085
y[1] (numeric) = -8.4046497384502152958213706530834
absolute error = 1.6e-30
relative error = 1.9037081256107571871629382482414e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.167e+09
Order of pole = 1.077e+16
TOP MAIN SOLVE Loop
x[1] = 1.739
y[1] (analytic) = -8.4038093154982182266051301603144
y[1] (numeric) = -8.403809315498218226605130160313
absolute error = 1.4e-30
relative error = 1.6659111926994041606109033425559e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.294e+09
Order of pole = 2.596e+15
TOP MAIN SOLVE Loop
x[1] = 1.74
y[1] (analytic) = -8.4029689765843143824028162527572
y[1] (numeric) = -8.4029689765843143824028162527563
absolute error = 9e-31
relative error = 1.0710500092383263935698453864421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.741
y[1] (analytic) = -8.4021287217001003740683876641069
y[1] (numeric) = -8.4021287217001003740683876641053
absolute error = 1.6e-30
relative error = 1.9042793237238733959084533701515e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.742
y[1] (analytic) = -8.4012885508371736527527021869797
y[1] (numeric) = -8.4012885508371736527527021869782
absolute error = 1.5e-30
relative error = 1.7854404011043373028337697331576e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.743
y[1] (analytic) = -8.4004484639871325098194911843593
y[1] (numeric) = -8.4004484639871325098194911843582
absolute error = 1.1e-30
relative error = 1.3094538996527613701452988144854e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.986e+09
Order of pole = 3.346e+15
TOP MAIN SOLVE Loop
x[1] = 1.744
y[1] (analytic) = -8.3996084611415760767613425031614
y[1] (numeric) = -8.3996084611415760767613425031604
absolute error = 1.0e-30
relative error = 1.1905316832638312657444509335018e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.317e+09
Order of pole = 5.195e+15
TOP MAIN SOLVE Loop
x[1] = 1.745
y[1] (analytic) = -8.3987685422921043251156917890889
y[1] (numeric) = -8.3987685422921043251156917890881
absolute error = 8e-31
relative error = 9.5252059390801159367843219100384e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.746
y[1] (analytic) = -8.3979287074303180663808222019376
y[1] (numeric) = -8.3979287074303180663808222019368
absolute error = 8e-31
relative error = 9.5261585073016412177909119053655e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.886e+09
Order of pole = 4.221e+15
TOP MAIN SOLVE Loop
x[1] = 1.747
y[1] (analytic) = -8.397088956547818951931872530509
y[1] (numeric) = -8.3970889565478189519318725305073
absolute error = 1.7e-30
relative error = 2.0245111237917597258796957706724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.748
y[1] (analytic) = -8.3962492896362094729368537062885
y[1] (numeric) = -8.3962492896362094729368537062869
absolute error = 1.6e-30
relative error = 1.9056127859077947743692668776221e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.749
y[1] (analytic) = -8.395409706687092960272673715061
y[1] (numeric) = -8.3954097066870929602726737150597
absolute error = 1.3e-30
relative error = 1.5484652273307482634337104393942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.997e+10
Order of pole = 4.022e+17
TOP MAIN SOLVE Loop
x[1] = 1.75
y[1] (analytic) = -8.3945702076920735844411709056066
y[1] (numeric) = -8.3945702076920735844411709056056
absolute error = 1.0e-30
relative error = 1.1912462166123581222336546721398e-29 %
Correct digits = 30
h = 0.001
memory used=1785.3MB, alloc=4.6MB, time=79.17
Complex estimate of poles used for equation 1
Radius of convergence = 5.621e+09
Order of pole = 2.924e+16
TOP MAIN SOLVE Loop
x[1] = 1.751
y[1] (analytic) = -8.3937307926427563554851556946502
y[1] (numeric) = -8.3937307926427563554851556946488
absolute error = 1.4e-30
relative error = 1.6679114860666285819503542364608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.752
y[1] (analytic) = -8.3928914615307471229044606672167
y[1] (numeric) = -8.3928914615307471229044606672158
absolute error = 9e-31
relative error = 1.0723360407139740004323043756830e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.753
y[1] (analytic) = -8.3920522143476525755719990715649
y[1] (numeric) = -8.3920522143476525755719990715638
absolute error = 1.1e-30
relative error = 1.3107640084976608459980097222868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.754
y[1] (analytic) = -8.391213051085080241649831707841
y[1] (numeric) = -8.3912130510850802416498317078402
absolute error = 8e-31
relative error = 9.5337824832912663323681645887393e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.755
y[1] (analytic) = -8.3903739717346384885052422096343
y[1] (numeric) = -8.3903739717346384885052422096328
absolute error = 1.5e-30
relative error = 1.7877629829768931647993443350479e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.756
y[1] (analytic) = -8.3895349762879365226268207175746
y[1] (numeric) = -8.3895349762879365226268207175731
absolute error = 1.5e-30
relative error = 1.7879417682143037369466143208077e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.289e+09
Order of pole = 4.585e+15
TOP MAIN SOLVE Loop
x[1] = 1.757
y[1] (analytic) = -8.3886960647365843895405559441534
y[1] (numeric) = -8.388696064736584389540555944152
absolute error = 1.4e-30
relative error = 1.6689125332423898723940073217113e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.907e+09
Order of pole = 8.627e+15
TOP MAIN SOLVE Loop
x[1] = 1.758
y[1] (analytic) = -8.3878572370721929737259356289117
y[1] (numeric) = -8.3878572370721929737259356289099
absolute error = 1.8e-30
relative error = 2.1459592707949992042463000066258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.248e+09
Order of pole = 3.602e+15
TOP MAIN SOLVE Loop
x[1] = 1.759
y[1] (analytic) = -8.3870184932863739985320553831637
y[1] (numeric) = -8.3870184932863739985320553831617
absolute error = 2.0e-30
relative error = 2.3846376416135919188465136506936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.76
y[1] (analytic) = -8.3861798333707400260937359234191
y[1] (numeric) = -8.3861798333707400260937359234178
absolute error = 1.3e-30
relative error = 1.5501694762458703081721635544425e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.761
y[1] (analytic) = -8.3853412573169044572476486926639
y[1] (numeric) = -8.3853412573169044572476486926624
absolute error = 1.5e-30
relative error = 1.7888359626283853590048561046277e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.762
y[1] (analytic) = -8.3845027651164815314484498686518
y[1] (numeric) = -8.3845027651164815314484498686503
absolute error = 1.5e-30
relative error = 1.7890148551691261574634203659219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.763
y[1] (analytic) = -8.3836643567610863266849227583851
y[1] (numeric) = -8.3836643567610863266849227583837
absolute error = 1.4e-30
relative error = 1.6699141812266811543535897776807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.636e+09
Order of pole = 3.243e+15
TOP MAIN SOLVE Loop
x[1] = 1.764
y[1] (analytic) = -8.3828260322423347593961285779313
y[1] (numeric) = -8.38282603224233475939612857793
absolute error = 1.3e-30
relative error = 1.5507896680664635506914109670717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1789.1MB, alloc=4.6MB, time=79.33
x[1] = 1.765
y[1] (analytic) = -8.3819877915518435843875656167442
y[1] (numeric) = -8.3819877915518435843875656167426
absolute error = 1.6e-30
relative error = 1.9088550828153563185048965626097e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.628e+09
Order of pole = 3.627e+15
TOP MAIN SOLVE Loop
x[1] = 1.766
y[1] (analytic) = -8.3811496346812303947473367856473
y[1] (numeric) = -8.3811496346812303947473367856462
absolute error = 1.1e-30
relative error = 1.3124691097844091003432240221650e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.499e+09
Order of pole = 3.180e+15
TOP MAIN SOLVE Loop
x[1] = 1.767
y[1] (analytic) = -8.3803115616221136217623255476492
y[1] (numeric) = -8.3803115616221136217623255476478
absolute error = 1.4e-30
relative error = 1.6705822805101205242672103132824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.768
y[1] (analytic) = -8.379473572366112534834380230737
y[1] (numeric) = -8.3794735723661125348343802307355
absolute error = 1.5e-30
relative error = 1.7900885861693157602263107807567e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.769
y[1] (analytic) = -8.3786356669048472413965067218294
y[1] (numeric) = -8.3786356669048472413965067218276
absolute error = 1.8e-30
relative error = 2.1483211247744087738465504614003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.77
y[1] (analytic) = -8.3777978452299386868290695410338
y[1] (numeric) = -8.3777978452299386868290695410325
absolute error = 1.3e-30
relative error = 1.5517204210652804841048773895258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.124e+09
Order of pole = 9.186e+15
TOP MAIN SOLVE Loop
x[1] = 1.771
y[1] (analytic) = -8.3769601073330086543760012953841
y[1] (numeric) = -8.3769601073330086543760012953826
absolute error = 1.5e-30
relative error = 1.7906256933072089354024987436523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.514e+09
Order of pole = 1.942e+15
TOP MAIN SOLVE Loop
x[1] = 1.772
y[1] (analytic) = -8.3761224532056797650610205112049
y[1] (numeric) = -8.3761224532056797650610205112038
absolute error = 1.1e-30
relative error = 1.3132568275419754831330646202091e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.773
y[1] (analytic) = -8.3752848828395754776038578442841
y[1] (numeric) = -8.3752848828395754776038578442828
absolute error = 1.3e-30
relative error = 1.5521860070260022818195904188836e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.177e+09
Order of pole = 4.931e+15
TOP MAIN SOLVE Loop
x[1] = 1.774
y[1] (analytic) = -8.3744473962263200883364906669962
y[1] (numeric) = -8.3744473962263200883364906669949
absolute error = 1.3e-30
relative error = 1.5523412333878936213131925010018e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.871e+09
Order of pole = 8.774e+15
TOP MAIN SOLVE Loop
x[1] = 1.775
y[1] (analytic) = -8.3736099933575387311193860315548
y[1] (numeric) = -8.3736099933575387311193860315536
absolute error = 1.2e-30
relative error = 1.4330736694829513608817609958122e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.776
y[1] (analytic) = -8.3727726742248573772577520085471
y[1] (numeric) = -8.3727726742248573772577520085457
absolute error = 1.4e-30
relative error = 1.6720864813514246641846872129429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.825e+09
Order of pole = 3.057e+15
TOP MAIN SOLVE Loop
x[1] = 1.777
y[1] (analytic) = -8.3719354388199028354177973999148
y[1] (numeric) = -8.3719354388199028354177973999135
absolute error = 1.3e-30
relative error = 1.5528070056202515513516476893447e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.865e+09
Order of pole = 7.218e+15
TOP MAIN SOLVE Loop
x[1] = 1.778
y[1] (analytic) = -8.3710982871343027515429998255483
y[1] (numeric) = -8.3710982871343027515429998255471
absolute error = 1.2e-30
relative error = 1.4335036560785606882268946882665e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.153e+09
Order of pole = 4.565e+15
TOP MAIN SOLVE Loop
memory used=1792.9MB, alloc=4.6MB, time=79.50
x[1] = 1.779
y[1] (analytic) = -8.3702612191596856087703821826514
y[1] (numeric) = -8.3702612191596856087703821826496
absolute error = 1.8e-30
relative error = 2.1504705204178886219063779099111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.319e+09
Order of pole = 5.580e+15
TOP MAIN SOLVE Loop
x[1] = 1.78
y[1] (analytic) = -8.3694242348876807273467974770388
y[1] (numeric) = -8.3694242348876807273467974770374
absolute error = 1.4e-30
relative error = 1.6727554497287211150003570864738e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+09
Order of pole = 2.260e+15
TOP MAIN SOLVE Loop
x[1] = 1.781
y[1] (analytic) = -8.3685873343099182645452220255407
y[1] (numeric) = -8.3685873343099182645452220255389
absolute error = 1.8e-30
relative error = 2.1509006575342500453861916155220e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.757e+09
Order of pole = 2.221e+15
TOP MAIN SOLVE Loop
x[1] = 1.782
y[1] (analytic) = -8.367750517418029214581057028656
y[1] (numeric) = -8.3677505174180292145810570286547
absolute error = 1.3e-30
relative error = 1.5535836032562915697818436670598e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.179e+09
Order of pole = 1.013e+16
TOP MAIN SOLVE Loop
x[1] = 1.783
y[1] (analytic) = -8.3669137842036454085284385126432
y[1] (numeric) = -8.3669137842036454085284385126417
absolute error = 1.5e-30
relative error = 1.7927757339055317141856348807191e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.784
y[1] (analytic) = -8.3660771346583995142365556401868
y[1] (numeric) = -8.3660771346583995142365556401849
absolute error = 1.9e-30
relative error = 2.2710763592279263377265208898494e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.864e+09
Order of pole = 3.133e+15
TOP MAIN SOLVE Loop
x[1] = 1.785
y[1] (analytic) = -8.3652405687739250362459773888209
y[1] (numeric) = -8.3652405687739250362459773888194
absolute error = 1.5e-30
relative error = 1.7931343249102179858074768220485e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.786
y[1] (analytic) = -8.3644040865418563157049875962682
y[1] (numeric) = -8.3644040865418563157049875962665
absolute error = 1.7e-30
relative error = 2.0324221336165034280627760951415e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.787
y[1] (analytic) = -8.363567687953828530285928371848
y[1] (numeric) = -8.3635676879538285302859283718468
absolute error = 1.2e-30
relative error = 1.4347943901122219943380921353217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.788
y[1] (analytic) = -8.3627313730014776941015518731355
y[1] (numeric) = -8.3627313730014776941015518731337
absolute error = 1.8e-30
relative error = 2.1524068150881664582131262203263e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.689e+09
Order of pole = 4.262e+15
TOP MAIN SOLVE Loop
x[1] = 1.789
y[1] (analytic) = -8.3618951416764406576213804470135
y[1] (numeric) = -8.3618951416764406576213804470116
absolute error = 1.9e-30
relative error = 2.2722121813394052100562524117845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.79
y[1] (analytic) = -8.3610589939703551075880751343025
y[1] (numeric) = -8.3610589939703551075880751343011
absolute error = 1.4e-30
relative error = 1.6744290418350369875163928440868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.791
y[1] (analytic) = -8.3602229298748595669338125371177
y[1] (numeric) = -8.3602229298748595669338125371162
absolute error = 1.5e-30
relative error = 1.7942105283339051202223883637601e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.570e+09
Order of pole = 2.726e+15
TOP MAIN SOLVE Loop
x[1] = 1.792
y[1] (analytic) = -8.3593869493815933946966700481175
y[1] (numeric) = -8.3593869493815933946966700481161
absolute error = 1.4e-30
relative error = 1.6747639611342175153034840042565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.567e+09
Order of pole = 2.059e+16
TOP MAIN SOLVE Loop
x[1] = 1.793
y[1] (analytic) = -8.3585510524821967859370194408185
y[1] (numeric) = -8.3585510524821967859370194408165
absolute error = 2.0e-30
relative error = 2.3927592084348998243304005278222e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1796.7MB, alloc=4.6MB, time=79.68
x[1] = 1.794
y[1] (analytic) = -8.3577152391683107716539288201253
y[1] (numeric) = -8.3577152391683107716539288201236
absolute error = 1.7e-30
relative error = 2.0340487218719474357099527500488e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.795
y[1] (analytic) = -8.3568795094315772187015729322571
y[1] (numeric) = -8.3568795094315772187015729322551
absolute error = 2.0e-30
relative error = 2.3932378081349614781281710938798e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.068e+09
Order of pole = 7.619e+15
TOP MAIN SOLVE Loop
x[1] = 1.796
y[1] (analytic) = -8.3560438632636388297056518332137
y[1] (numeric) = -8.3560438632636388297056518332124
absolute error = 1.3e-30
relative error = 1.5557601435235358836290443331272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.889e+09
Order of pole = 2.764e+15
TOP MAIN SOLVE Loop
x[1] = 1.797
y[1] (analytic) = -8.3552083006561391429798179149693
y[1] (numeric) = -8.3552083006561391429798179149677
absolute error = 1.6e-30
relative error = 1.9149732028516286211382205028190e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.177e+10
Order of pole = 1.081e+17
TOP MAIN SOLVE Loop
x[1] = 1.798
y[1] (analytic) = -8.3543728216007225324421112885333
y[1] (numeric) = -8.3543728216007225324421112885313
absolute error = 2.0e-30
relative error = 2.3939558871838737105477091220486e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.799
y[1] (analytic) = -8.3535374260890342075314035230633
y[1] (numeric) = -8.3535374260890342075314035230619
absolute error = 1.4e-30
relative error = 1.6759367063199393755227084846298e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.402e+09
Order of pole = 5.496e+15
TOP MAIN SOLVE Loop
x[1] = 1.8
y[1] (analytic) = -8.352702114112720213123849740188
y[1] (numeric) = -8.3527021141127202131238497401861
absolute error = 1.9e-30
relative error = 2.2747129899314393132659655498408e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.873e+09
Order of pole = 3.518e+15
TOP MAIN SOLVE Loop
x[1] = 1.801
y[1] (analytic) = -8.3518668856634274294493490626915
y[1] (numeric) = -8.3518668856634274294493490626901
absolute error = 1.4e-30
relative error = 1.6762719271821721838052768574708e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.802
y[1] (analytic) = -8.3510317407328035720080134167508
y[1] (numeric) = -8.3510317407328035720080134167491
absolute error = 1.7e-30
relative error = 2.0356766119186428702680093042269e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.803
y[1] (analytic) = -8.3501966793124971914866446868606
y[1] (numeric) = -8.3501966793124971914866446868589
absolute error = 1.7e-30
relative error = 2.0358801897585570820657257558485e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.501e+09
Order of pole = 1.923e+15
TOP MAIN SOLVE Loop
x[1] = 1.804
y[1] (analytic) = -8.3493617013941576736752202226364
y[1] (numeric) = -8.3493617013941576736752202226343
absolute error = 2.1e-30
relative error = 2.5151623263001610221593121715987e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.805
y[1] (analytic) = -8.3485268069694352393833866966411
y[1] (numeric) = -8.3485268069694352393833866966392
absolute error = 1.9e-30
relative error = 2.2758506308129245526335848320965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.237e+09
Order of pole = 6.389e+15
TOP MAIN SOLVE Loop
x[1] = 1.806
y[1] (analytic) = -8.3476919960299809443569623124159
y[1] (numeric) = -8.3476919960299809443569623124136
absolute error = 2.3e-30
relative error = 2.7552525908884042785642804764717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.807
y[1] (analytic) = -8.3468572685674466791944473618646
y[1] (numeric) = -8.3468572685674466791944473618622
absolute error = 2.4e-30
relative error = 2.8753337007904855238397444538763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 2.395e+15
TOP MAIN SOLVE Loop
memory used=1800.6MB, alloc=4.6MB, time=79.84
x[1] = 1.808
y[1] (analytic) = -8.3460226245734851692635431311717
y[1] (numeric) = -8.3460226245734851692635431311697
absolute error = 2.0e-30
relative error = 2.3963510404480935921740148585030e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 1.866e+15
TOP MAIN SOLVE Loop
x[1] = 1.809
y[1] (analytic) = -8.3451880640397499746176791544104
y[1] (numeric) = -8.3451880640397499746176791544084
absolute error = 2.0e-30
relative error = 2.3965906875342930055987706042397e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.007e+09
Order of pole = 8.444e+15
TOP MAIN SOLVE Loop
x[1] = 1.81
y[1] (analytic) = -8.3443535869578954899125488140048
y[1] (numeric) = -8.3443535869578954899125488140029
absolute error = 1.9e-30
relative error = 2.2769888406570793486211432016367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.741e+09
Order of pole = 2.749e+15
TOP MAIN SOLVE Loop
x[1] = 1.811
y[1] (analytic) = -8.3435191933195769443226532872192
y[1] (numeric) = -8.3435191933195769443226532872175
absolute error = 1.7e-30
relative error = 2.0375095455657878445776648454412e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.005e+09
Order of pole = 3.863e+15
TOP MAIN SOLVE Loop
x[1] = 1.812
y[1] (analytic) = -8.3426848831164504014578538378332
y[1] (numeric) = -8.3426848831164504014578538378315
absolute error = 1.7e-30
relative error = 2.0377133067082317446051157012710e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.848e+09
Order of pole = 2.506e+15
TOP MAIN SOLVE Loop
x[1] = 1.813
y[1] (analytic) = -8.3418506563401727592799324521705
y[1] (numeric) = -8.3418506563401727592799324521686
absolute error = 1.9e-30
relative error = 2.2776720397840215203071021409550e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.839e+09
Order of pole = 2.279e+16
TOP MAIN SOLVE Loop
x[1] = 1.814
y[1] (analytic) = -8.3410165129824017500191608186468
y[1] (numeric) = -8.3410165129824017500191608186449
absolute error = 1.9e-30
relative error = 2.2778998183767397428763610978916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.815
y[1] (analytic) = -8.3401824530347959400908776500039
y[1] (numeric) = -8.3401824530347959400908776500023
absolute error = 1.6e-30
relative error = 1.9184232587355420363751713485408e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.623e+09
Order of pole = 9.736e+14
TOP MAIN SOLVE Loop
x[1] = 1.816
y[1] (analytic) = -8.3393484764890147300120743473941
y[1] (numeric) = -8.3393484764890147300120743473923
absolute error = 1.8e-30
relative error = 2.1584419994855830831423857231281e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.737e+09
Order of pole = 1.747e+15
TOP MAIN SOLVE Loop
x[1] = 1.817
y[1] (analytic) = -8.338514583336718354317989005478
y[1] (numeric) = -8.3385145833367183543179890054764
absolute error = 1.6e-30
relative error = 1.9188069817583123450716010479532e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.818
y[1] (analytic) = -8.3376807735695678814787087577109
y[1] (numeric) = -8.3376807735695678814787087577089
absolute error = 2.0e-30
relative error = 2.3987485900635536178206066408916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.819
y[1] (analytic) = -8.3368470471792252138157804609705
y[1] (numeric) = -8.3368470471792252138157804609684
absolute error = 2.1e-30
relative error = 2.5189379007625378611731607276027e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.82
y[1] (analytic) = -8.3360134041573530874188297187058
y[1] (numeric) = -8.3360134041573530874188297187039
absolute error = 1.9e-30
relative error = 2.2792669683717497901320492003029e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.650e+09
Order of pole = 3.362e+15
TOP MAIN SOLVE Loop
x[1] = 1.821
y[1] (analytic) = -8.3351798444956150720621882417636
y[1] (numeric) = -8.3351798444956150720621882417612
absolute error = 2.4e-30
relative error = 2.8793619871140652980568534203917e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.084e+09
Order of pole = 2.460e+15
TOP MAIN SOLVE Loop
x[1] = 1.822
y[1] (analytic) = -8.3343463681856755711215295460588
y[1] (numeric) = -8.3343463681856755711215295460571
absolute error = 1.7e-30
relative error = 2.0397520392112971366218527042515e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.021e+09
Order of pole = 1.058e+16
memory used=1804.4MB, alloc=4.6MB, time=80.02
TOP MAIN SOLVE Loop
x[1] = 1.823
y[1] (analytic) = -8.3335129752191998214905129862687
y[1] (numeric) = -8.3335129752191998214905129862666
absolute error = 2.1e-30
relative error = 2.5199456774647462953441838012812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.824
y[1] (analytic) = -8.3326796655878538934974361246916
y[1] (numeric) = -8.3326796655878538934974361246898
absolute error = 1.8e-30
relative error = 2.1601694439708352789231521221496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 3.562e+15
TOP MAIN SOLVE Loop
x[1] = 1.825
y[1] (analytic) = -8.3318464392833046908218954344682
y[1] (numeric) = -8.3318464392833046908218954344659
absolute error = 2.3e-30
relative error = 2.7604925471932284027542044136127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.385e+09
Order of pole = 1.116e+16
TOP MAIN SOLVE Loop
x[1] = 1.826
y[1] (analytic) = -8.3310132962972199504114553363008
y[1] (numeric) = -8.3310132962972199504114553362991
absolute error = 1.7e-30
relative error = 2.0405681032289043233747718151875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.827
y[1] (analytic) = -8.3301802366212682423983255678677
y[1] (numeric) = -8.3301802366212682423983255678654
absolute error = 2.3e-30
relative error = 2.7610447009161988330691123191751e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.828
y[1] (analytic) = -8.3293472602471189700160468850669
y[1] (numeric) = -8.3293472602471189700160468850649
absolute error = 2.0e-30
relative error = 2.4011485384278036027433180640019e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.829
y[1] (analytic) = -8.32851436716644236951618509429
y[1] (numeric) = -8.328514367166442369516185094288
absolute error = 2.0e-30
relative error = 2.4013886652877892766706673859544e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.480e+09
Order of pole = 6.086e+15
TOP MAIN SOLVE Loop
x[1] = 1.83
y[1] (analytic) = -8.327681557370909510085033414863
y[1] (numeric) = -8.3276815573709095100850334148614
absolute error = 1.6e-30
relative error = 1.9213030529293292987899853536126e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.770e+09
Order of pole = 7.082e+15
TOP MAIN SOLVE Loop
x[1] = 1.831
y[1] (analytic) = -8.3268488308521922937603231708439
y[1] (numeric) = -8.3268488308521922937603231708418
absolute error = 2.1e-30
relative error = 2.5219624406044132595312099930186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.832
y[1] (analytic) = -8.3260161876019634553479428113256
y[1] (numeric) = -8.3260161876019634553479428113238
absolute error = 1.8e-30
relative error = 2.1618982709646053498237575572358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.628e+09
Order of pole = 1.772e+16
TOP MAIN SOLVE Loop
x[1] = 1.833
y[1] (analytic) = -8.3251836276118965623386652584316
y[1] (numeric) = -8.3251836276118965623386652584295
absolute error = 2.1e-30
relative error = 2.5224668835351457389964088076374e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.916e+09
Order of pole = 8.050e+15
TOP MAIN SOLVE Loop
x[1] = 1.834
y[1] (analytic) = -8.3243511508736660148248835821483
y[1] (numeric) = -8.3243511508736660148248835821465
absolute error = 1.8e-30
relative error = 2.1623306938596463653460987642260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.468e+09
Order of pole = 1.752e+16
TOP MAIN SOLVE Loop
x[1] = 1.835
y[1] (analytic) = -8.3235187573789470454173550011848
y[1] (numeric) = -8.3235187573789470454173550011827
absolute error = 2.1e-30
relative error = 2.5229714273645538961963554352373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.481e+09
Order of pole = 8.317e+15
TOP MAIN SOLVE Loop
x[1] = 1.836
y[1] (analytic) = -8.3226864471194157191619532090064
y[1] (numeric) = -8.3226864471194157191619532090046
absolute error = 1.8e-30
relative error = 2.1627632032479154235650541507607e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.811e+09
Order of pole = 3.309e+15
TOP MAIN SOLVE Loop
memory used=1808.2MB, alloc=4.6MB, time=80.19
x[1] = 1.837
y[1] (analytic) = -8.3218542200867489334564290242288
y[1] (numeric) = -8.3218542200867489334564290242264
absolute error = 2.4e-30
relative error = 2.8839726538432222678567413422781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.838
y[1] (analytic) = -8.3210220762726244179671793645202
y[1] (numeric) = -8.3210220762726244179671793645183
absolute error = 1.9e-30
relative error = 2.2833733435437525056284458510058e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.646e+09
Order of pole = 2.028e+15
TOP MAIN SOLVE Loop
x[1] = 1.839
y[1] (analytic) = -8.3201900156687207345460245432027
y[1] (numeric) = -8.3201900156687207345460245432011
absolute error = 1.6e-30
relative error = 1.9230330040381929855460556335718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.264e+09
Order of pole = 3.348e+15
TOP MAIN SOLVE Loop
x[1] = 1.84
y[1] (analytic) = -8.3193580382667172771469938876967
y[1] (numeric) = -8.3193580382667172771469938876952
absolute error = 1.5e-30
relative error = 1.8030237346444521923897305980719e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.841
y[1] (analytic) = -8.3185261440582942717431196789932
y[1] (numeric) = -8.3185261440582942717431196789912
absolute error = 2.0e-30
relative error = 2.4042720613777810963996716763729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.363e+09
Order of pole = 1.797e+16
TOP MAIN SOLVE Loop
x[1] = 1.842
y[1] (analytic) = -8.3176943330351327762432394113128
y[1] (numeric) = -8.3176943330351327762432394113112
absolute error = 1.6e-30
relative error = 1.9236100004845439227411578966456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.843
y[1] (analytic) = -8.3168626051889146804088063711292
y[1] (numeric) = -8.3168626051889146804088063711277
absolute error = 1.5e-30
relative error = 1.8035647229090278024107197084239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.915e+09
Order of pole = 3.518e+15
TOP MAIN SOLVE Loop
x[1] = 1.844
y[1] (analytic) = -8.3160309605113227057707085347111
y[1] (numeric) = -8.316030960511322705770708534709
absolute error = 2.1e-30
relative error = 2.5252431237592200899202231189421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.845
y[1] (analytic) = -8.3151993989940404055460957833602
y[1] (numeric) = -8.3151993989940404055460957833585
absolute error = 1.7e-30
relative error = 2.0444488681842834646058403931010e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.622e+09
Order of pole = 2.352e+15
TOP MAIN SOLVE Loop
x[1] = 1.846
y[1] (analytic) = -8.3143679206287521645552154355185
y[1] (numeric) = -8.314367920628752164555215435517
absolute error = 1.5e-30
relative error = 1.8041058734944296916504026515530e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.055e+09
Order of pole = 3.996e+15
TOP MAIN SOLVE Loop
x[1] = 1.847
y[1] (analytic) = -8.3135365254071431991382560948981
y[1] (numeric) = -8.3135365254071431991382560948961
absolute error = 2.0e-30
relative error = 2.4057150574701455918949644967653e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.397e+09
Order of pole = 3.958e+15
TOP MAIN SOLVE Loop
x[1] = 1.848
y[1] (analytic) = -8.3127052133208995570721998138122
y[1] (numeric) = -8.3127052133208995570721998138104
absolute error = 1.8e-30
relative error = 2.1653600769043819707046261764092e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.849
y[1] (analytic) = -8.31187398436170811748768257088
y[1] (numeric) = -8.3118739843617081174876825708784
absolute error = 1.6e-30
relative error = 1.9249569988793188407042411789576e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.102e+09
Order of pole = 1.744e+16
TOP MAIN SOLVE Loop
x[1] = 1.85
y[1] (analytic) = -8.3110428385212565907858630622614
y[1] (numeric) = -8.3110428385212565907858630622593
absolute error = 2.1e-30
relative error = 2.5267587242681602890385128554566e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.851
y[1] (analytic) = -8.3102117757912335185552998055974
y[1] (numeric) = -8.3102117757912335185552998055956
memory used=1812.0MB, alloc=4.6MB, time=80.35
absolute error = 1.8e-30
relative error = 2.1660097823784015971919726541458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.852
y[1] (analytic) = -8.3093807961633282734888365558314
y[1] (numeric) = -8.3093807961633282734888365558291
absolute error = 2.3e-30
relative error = 2.7679559481278964043157945850848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.510e+09
Order of pole = 2.144e+15
TOP MAIN SOLVE Loop
x[1] = 1.853
y[1] (analytic) = -8.3085498996292310593004960320617
y[1] (numeric) = -8.3085498996292310593004960320603
absolute error = 1.4e-30
relative error = 1.6850112437339697308559220003137e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.681e+09
Order of pole = 3.413e+15
TOP MAIN SOLVE Loop
x[1] = 1.854
y[1] (analytic) = -8.3077190861806329106423819546216
y[1] (numeric) = -8.3077190861806329106423819546193
absolute error = 2.3e-30
relative error = 2.7685095946803317386232010292924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.989e+09
Order of pole = 3.978e+15
TOP MAIN SOLVE Loop
x[1] = 1.855
y[1] (analytic) = -8.3068883558092256930215893915194
y[1] (numeric) = -8.3068883558092256930215893915178
absolute error = 1.6e-30
relative error = 1.9261123196402150782610013601954e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.856
y[1] (analytic) = -8.3060577085067021027171234134525
y[1] (numeric) = -8.3060577085067021027171234134504
absolute error = 2.1e-30
relative error = 2.5282752344102685136890562098996e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.081e+09
Order of pole = 5.870e+15
TOP MAIN SOLVE Loop
x[1] = 1.857
y[1] (analytic) = -8.3052271442647556666968260565177
y[1] (numeric) = -8.3052271442647556666968260565158
absolute error = 1.9e-30
relative error = 2.2877158769968873783005560828079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.012e+09
Order of pole = 1.015e+16
TOP MAIN SOLVE Loop
x[1] = 1.858
y[1] (analytic) = -8.3043966630750807425343115918275
y[1] (numeric) = -8.3043966630750807425343115918258
absolute error = 1.7e-30
relative error = 2.0471083800210690372678560506132e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.859
y[1] (analytic) = -8.303566264929372518325910101174
y[1] (numeric) = -8.3035662649293725183259101011724
absolute error = 1.6e-30
relative error = 1.9268829186776039882698544746915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.86
y[1] (analytic) = -8.302735949819327012607619357923
y[1] (numeric) = -8.3027359498193270126076193579217
absolute error = 1.3e-30
relative error = 1.5657489384909185915064061633946e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.861
y[1] (analytic) = -8.3019057177366410742720650123064
y[1] (numeric) = -8.3019057177366410742720650123047
absolute error = 1.7e-30
relative error = 2.0477226046641651375777721697418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.862
y[1] (analytic) = -8.3010755686730123824854690802758
y[1] (numeric) = -8.3010755686730123824854690802745
absolute error = 1.3e-30
relative error = 1.5660621195956833146818385352896e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.863
y[1] (analytic) = -8.300245502620139446604626735101
y[1] (numeric) = -8.3002455026201394466046267350993
absolute error = 1.7e-30
relative error = 2.0481321901422804972151104491631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.864
y[1] (analytic) = -8.2994155195697216060938914008627
y[1] (numeric) = -8.2994155195697216060938914008611
absolute error = 1.6e-30
relative error = 1.9278466010374560375297063207716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.594e+09
Order of pole = 2.190e+15
TOP MAIN SOLVE Loop
x[1] = 1.865
y[1] (analytic) = -8.2985856195134590304421681470317
y[1] (numeric) = -8.2985856195134590304421681470301
absolute error = 1.6e-30
relative error = 1.9280393953371141041204338826089e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.061e+09
Order of pole = 7.936e+15
TOP MAIN SOLVE Loop
memory used=1815.8MB, alloc=4.6MB, time=80.52
x[1] = 1.866
y[1] (analytic) = -8.2977558024430527190799153832866
y[1] (numeric) = -8.2977558024430527190799153832846
absolute error = 2.0e-30
relative error = 2.4102902611464576751866218151859e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.481e+09
Order of pole = 1.520e+15
TOP MAIN SOLVE Loop
x[1] = 1.867
y[1] (analytic) = -8.2969260683502045012961548537479
y[1] (numeric) = -8.2969260683502045012961548537463
absolute error = 1.6e-30
relative error = 1.9284250417795402814184241695143e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.124e+09
Order of pole = 4.399e+15
TOP MAIN SOLVE Loop
x[1] = 1.868
y[1] (analytic) = -8.2960964172266170361554899298034
y[1] (numeric) = -8.2960964172266170361554899298017
absolute error = 1.7e-30
relative error = 2.0491565122965501600877350371617e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.869
y[1] (analytic) = -8.2952668490639938124151322006802
y[1] (numeric) = -8.2952668490639938124151322006785
absolute error = 1.7e-30
relative error = 2.0493614381939039112102002699218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.87
y[1] (analytic) = -8.2944373638540391484419363609507
y[1] (numeric) = -8.2944373638540391484419363609489
absolute error = 1.8e-30
relative error = 2.1701291130898645355467587586862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.871
y[1] (analytic) = -8.2936079615884581921294433941305
y[1] (numeric) = -8.2936079615884581921294433941291
absolute error = 1.4e-30
relative error = 1.6880469953294739436380840025443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.836e+09
Order of pole = 2.927e+15
TOP MAIN SOLVE Loop
x[1] = 1.872
y[1] (analytic) = -8.2927786422589569208149320515471
y[1] (numeric) = -8.2927786422589569208149320515454
absolute error = 1.7e-30
relative error = 2.0499763388558496192820989366957e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.873
y[1] (analytic) = -8.2919494058572421411964786256399
y[1] (numeric) = -8.2919494058572421411964786256378
absolute error = 2.1e-30
relative error = 2.5325769577375958803265466320549e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.874
y[1] (analytic) = -8.2911202523750214892500250168738
y[1] (numeric) = -8.2911202523750214892500250168719
absolute error = 1.9e-30
relative error = 2.2916083016112787700467207904856e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+09
Order of pole = 2.564e+15
TOP MAIN SOLVE Loop
x[1] = 1.875
y[1] (analytic) = -8.2902911818040034301464550934307
y[1] (numeric) = -8.290291181804003430146455093429
absolute error = 1.7e-30
relative error = 2.0505914240156672081144962177590e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.876
y[1] (analytic) = -8.2894621941358972581686793428475
y[1] (numeric) = -8.2894621941358972581686793428459
absolute error = 1.6e-30
relative error = 1.9301614055636401587720296200972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.552e+09
Order of pole = 1.090e+15
TOP MAIN SOLVE Loop
x[1] = 1.877
y[1] (analytic) = -8.2886332893624130966287278147767
y[1] (numeric) = -8.288633289362413096628727814775
absolute error = 1.7e-30
relative error = 2.0510015833150330804797141960251e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.878
y[1] (analytic) = -8.2878044674752618977848513540374
y[1] (numeric) = -8.2878044674752618977848513540355
absolute error = 1.9e-30
relative error = 2.2925251282850336769186467206381e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.594e+09
Order of pole = 1.682e+16
TOP MAIN SOLVE Loop
x[1] = 1.879
y[1] (analytic) = -8.2869757284661554427586311231284
y[1] (numeric) = -8.2869757284661554427586311231267
absolute error = 1.7e-30
relative error = 2.0514118246544625589131335334401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.249e+09
Order of pole = 5.890e+15
TOP MAIN SOLVE Loop
memory used=1819.6MB, alloc=4.6MB, time=80.69
x[1] = 1.88
y[1] (analytic) = -8.2861470723268063414520964133766
y[1] (numeric) = -8.2861470723268063414520964133749
absolute error = 1.7e-30
relative error = 2.0516169760943290389598336083471e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.881
y[1] (analytic) = -8.2853184990489280324648507438859
y[1] (numeric) = -8.2853184990489280324648507438845
absolute error = 1.4e-30
relative error = 1.6897358866297125975678147633760e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.488e+09
Order of pole = 1.963e+16
TOP MAIN SOLVE Loop
x[1] = 1.882
y[1] (analytic) = -8.2844900086242347830112062474668
y[1] (numeric) = -8.2844900086242347830112062474651
absolute error = 1.7e-30
relative error = 2.0520273405246230527356016935801e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.097e+09
Order of pole = 7.990e+15
TOP MAIN SOLVE Loop
x[1] = 1.883
y[1] (analytic) = -8.2836616010444416888373263427077
y[1] (numeric) = -8.2836616010444416888373263427055
absolute error = 2.2e-30
relative error = 2.6558303633777290045272147056183e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.884
y[1] (analytic) = -8.2828332763012646741383766913681
y[1] (numeric) = -8.2828332763012646741383766913664
absolute error = 1.7e-30
relative error = 2.0524377870360109610999376563251e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.666e+09
Order of pole = 7.132e+15
TOP MAIN SOLVE Loop
x[1] = 1.885
y[1] (analytic) = -8.2820050343864204914756844402645
y[1] (numeric) = -8.2820050343864204914756844402628
absolute error = 1.7e-30
relative error = 2.0526430410772455788926036094002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.886
y[1] (analytic) = -8.2811768752916267216939057468101
y[1] (numeric) = -8.2811768752916267216939057468085
absolute error = 1.6e-30
relative error = 1.9320925323716805878240790896441e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.887
y[1] (analytic) = -8.2803487990086017738382015873953
y[1] (numeric) = -8.2803487990086017738382015873934
absolute error = 1.9e-30
relative error = 2.2945893296517716489414741226402e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 2.991e+15
TOP MAIN SOLVE Loop
x[1] = 1.888
y[1] (analytic) = -8.2795208055290648850714218477685
y[1] (numeric) = -8.2795208055290648850714218477663
absolute error = 2.2e-30
relative error = 2.6571586105935500073992246590908e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.812e+09
Order of pole = 2.949e+15
TOP MAIN SOLVE Loop
x[1] = 1.889
y[1] (analytic) = -8.2786928948447361205912976945955
y[1] (numeric) = -8.2786928948447361205912976945943
absolute error = 1.2e-30
relative error = 1.4495041853131883379315613752376e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.89
y[1] (analytic) = -8.2778650669473363735476422273729
y[1] (numeric) = -8.2778650669473363735476422273711
absolute error = 1.8e-30
relative error = 2.1744737144692232601028549778841e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.596e+09
Order of pole = 2.441e+15
TOP MAIN SOLVE Loop
x[1] = 1.891
y[1] (analytic) = -8.2770373218285873649595594098483
y[1] (numeric) = -8.2770373218285873649595594098462
absolute error = 2.1e-30
relative error = 2.5371397014989680388080839184283e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.253e+09
Order of pole = 4.717e+15
TOP MAIN SOLVE Loop
x[1] = 1.892
y[1] (analytic) = -8.2762096594802116436326612801484
y[1] (numeric) = -8.2762096594802116436326612801469
absolute error = 1.5e-30
relative error = 1.8124238772537423644966773359132e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.893
y[1] (analytic) = -8.2753820798939325860762934387674
y[1] (numeric) = -8.2753820798939325860762934387654
absolute error = 2.0e-30
relative error = 2.4168068382718522709332866350069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.894
y[1] (analytic) = -8.274554583061474396420768813585
y[1] (numeric) = -8.2745545830614743964207688135835
absolute error = 1.5e-30
relative error = 1.8127863982800873440471873928311e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1823.4MB, alloc=4.6MB, time=80.87
x[1] = 1.895
y[1] (analytic) = -8.273727168974562106334609701108
y[1] (numeric) = -8.2737271689745621063346097011064
absolute error = 1.6e-30
relative error = 1.9338321983830927816552923455093e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.109e+09
Order of pole = 4.539e+15
TOP MAIN SOLVE Loop
x[1] = 1.896
y[1] (analytic) = -8.272899837624921574941798083081
y[1] (numeric) = -8.2728998376249215749417980830793
absolute error = 1.7e-30
relative error = 2.0549021907269402960401839229773e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.834e+09
Order of pole = 3.183e+15
TOP MAIN SOLVE Loop
x[1] = 1.897
y[1] (analytic) = -8.2720725890042794887390342176596
y[1] (numeric) = -8.2720725890042794887390342176582
absolute error = 1.4e-30
relative error = 1.6924416280642429472654650969175e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.898
y[1] (analytic) = -8.2712454231043633615130035043094
y[1] (numeric) = -8.2712454231043633615130035043077
absolute error = 1.7e-30
relative error = 2.0553132122658695052247931045948e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.899
y[1] (analytic) = -8.2704183399169015342576516216012
y[1] (numeric) = -8.2704183399169015342576516215993
absolute error = 1.9e-30
relative error = 2.2973444896127111512437053695211e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.703e+09
Order of pole = 7.143e+15
TOP MAIN SOLVE Loop
x[1] = 1.9
y[1] (analytic) = -8.2695913394336231750914679370837
y[1] (numeric) = -8.2695913394336231750914679370816
absolute error = 2.1e-30
relative error = 2.5394241550802280624002843774639e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.901
y[1] (analytic) = -8.2687644216462582791747771883986
y[1] (numeric) = -8.2687644216462582791747771883966
absolute error = 2.0e-30
relative error = 2.4187410573269334367123717691629e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.391e+09
Order of pole = 2.766e+15
TOP MAIN SOLVE Loop
x[1] = 1.902
y[1] (analytic) = -8.2679375865465376686270394348152
y[1] (numeric) = -8.2679375865465376686270394348136
absolute error = 1.6e-30
relative error = 1.9351863548214196402228431862274e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.903
y[1] (analytic) = -8.2671108341261929924441582783573
y[1] (numeric) = -8.2671108341261929924441582783553
absolute error = 2.0e-30
relative error = 2.4192248539164451192706729019669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.904
y[1] (analytic) = -8.2662841643769567264157973536895
y[1] (numeric) = -8.2662841643769567264157973536877
absolute error = 1.8e-30
relative error = 2.1775201096485278228287051228922e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.905
y[1] (analytic) = -8.26545757729056217304270508595
y[1] (numeric) = -8.265457577290562173042705085948
absolute error = 2.0e-30
relative error = 2.4197087472749512810500930912083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.441e+09
Order of pole = 2.000e+15
TOP MAIN SOLVE Loop
x[1] = 1.906
y[1] (analytic) = -8.2646310728587434614540477156852
y[1] (numeric) = -8.264631072858743461454047715683
absolute error = 2.2e-30
relative error = 2.6619458032734883881691372660883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.907
y[1] (analytic) = -8.2638046510732355473247505900738
y[1] (numeric) = -8.2638046510732355473247505900719
absolute error = 1.9e-30
relative error = 2.2991831005507172736326280264864e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.211e+09
Order of pole = 2.734e+15
TOP MAIN SOLVE Loop
x[1] = 1.908
y[1] (analytic) = -8.2629783119257742127928477196086
y[1] (numeric) = -8.262978311925774212792847719607
absolute error = 1.6e-30
relative error = 1.9363478150375335198965254437145e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1827.3MB, alloc=4.6MB, time=81.03
x[1] = 1.909
y[1] (analytic) = -8.2621520554080960663768395994067
y[1] (numeric) = -8.2621520554080960663768395994047
absolute error = 2.0e-30
relative error = 2.4206768243763738514253744320731e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.91
y[1] (analytic) = -8.2613258815119385428930592943241
y[1] (numeric) = -8.2613258815119385428930592943221
absolute error = 2.0e-30
relative error = 2.4209189041625990669161374502841e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.911
y[1] (analytic) = -8.2604997902290399033730467870527
y[1] (numeric) = -8.260499790229039903373046787051
absolute error = 1.7e-30
relative error = 2.0579868569343113425761330438759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.700e+08
Order of pole = 1.997e+15
TOP MAIN SOLVE Loop
x[1] = 1.912
y[1] (analytic) = -8.2596737815511392349809315883669
y[1] (numeric) = -8.2596737815511392349809315883649
absolute error = 2.0e-30
relative error = 2.4214031363650377232547684246361e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.913
y[1] (analytic) = -8.2588478554699764509308236086928
y[1] (numeric) = -8.2588478554699764509308236086911
absolute error = 1.7e-30
relative error = 2.0583984954681794632113994806407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.914
y[1] (analytic) = -8.2580220119772922904042122901854
y[1] (numeric) = -8.2580220119772922904042122901833
absolute error = 2.1e-30
relative error = 2.5429818386947822649010932887382e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.373e+09
Order of pole = 9.123e+15
TOP MAIN SOLVE Loop
x[1] = 1.915
y[1] (analytic) = -8.2571962510648283184673739984695
y[1] (numeric) = -8.2571962510648283184673739984673
absolute error = 2.2e-30
relative error = 2.6643426329079840526231474058570e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.723e+09
Order of pole = 3.649e+15
TOP MAIN SOLVE Loop
x[1] = 1.916
y[1] (analytic) = -8.2563705727243269259887876732371
y[1] (numeric) = -8.2563705727243269259887876732353
absolute error = 1.8e-30
relative error = 2.1801347022218989776344708048935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.917
y[1] (analytic) = -8.2555449769475313295565587368634
y[1] (numeric) = -8.2555449769475313295565587368616
absolute error = 1.8e-30
relative error = 2.1803527265931580435095090634871e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.893e+09
Order of pole = 9.014e+15
TOP MAIN SOLVE Loop
x[1] = 1.918
y[1] (analytic) = -8.2547194637261855713958512602167
y[1] (numeric) = -8.254719463726185571395851260215
absolute error = 1.7e-30
relative error = 2.0594279520586141494031930504988e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.919
y[1] (analytic) = -8.2538940330520345192863283848433
y[1] (numeric) = -8.2538940330520345192863283848415
absolute error = 1.8e-30
relative error = 2.1807888407484384893128256201774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.042e+09
Order of pole = 8.007e+15
TOP MAIN SOLVE Loop
x[1] = 1.92
y[1] (analytic) = -8.2530686849168238664796010006939
y[1] (numeric) = -8.2530686849168238664796010006924
absolute error = 1.5e-30
relative error = 1.8175057754473508423312855507800e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.921
y[1] (analytic) = -8.2522434193123001316166846785732
y[1] (numeric) = -8.2522434193123001316166846785714
absolute error = 1.8e-30
relative error = 2.1812250421352728558255275702017e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.625e+10
Order of pole = 5.402e+18
TOP MAIN SOLVE Loop
x[1] = 1.922
y[1] (analytic) = -8.2514182362302106586454648564774
y[1] (numeric) = -8.251418236230210658645464856476
absolute error = 1.4e-30
relative error = 1.6966780254246473314090905293737e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.923
y[1] (analytic) = -8.2505931356623036167381702790093
y[1] (numeric) = -8.2505931356623036167381702790076
absolute error = 1.7e-30
relative error = 2.0604579235060475764358636613314e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.771e+09
Order of pole = 2.408e+15
memory used=1831.1MB, alloc=4.6MB, time=81.20
TOP MAIN SOLVE Loop
x[1] = 1.924
y[1] (analytic) = -8.2497681176003280002088546890269
y[1] (numeric) = -8.249768117600328000208854689025
absolute error = 1.9e-30
relative error = 2.3030950360246819483704965495275e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.744e+09
Order of pole = 4.837e+16
TOP MAIN SOLVE Loop
x[1] = 1.925
y[1] (analytic) = -8.2489431820360336284308867707182
y[1] (numeric) = -8.2489431820360336284308867707164
absolute error = 1.8e-30
relative error = 2.1820977066733990630653177150767e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.870e+09
Order of pole = 4.278e+15
TOP MAIN SOLVE Loop
x[1] = 1.926
y[1] (analytic) = -8.2481183289611711457544483432655
y[1] (numeric) = -8.248118328961171145754448343264
absolute error = 1.5e-30
relative error = 1.8185966061290988569849895147202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.356e+09
Order of pole = 1.671e+15
TOP MAIN SOLVE Loop
x[1] = 1.927
y[1] (analytic) = -8.2472935583674920214240408042793
y[1] (numeric) = -8.2472935583674920214240408042773
absolute error = 2.0e-30
relative error = 2.4250379665106638727042327460270e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.171e+09
Order of pole = 2.031e+15
TOP MAIN SOLVE Loop
x[1] = 1.928
y[1] (analytic) = -8.2464688702467485494959998221709
y[1] (numeric) = -8.2464688702467485494959998221693
absolute error = 1.6e-30
relative error = 1.9402243859463271637950143417025e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.929
y[1] (analytic) = -8.2456442645906938487560182766526
y[1] (numeric) = -8.245644264590693848756018276651
absolute error = 1.6e-30
relative error = 1.9404184180863671050584506794757e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.93
y[1] (analytic) = -8.2448197413910818626366774465216
y[1] (numeric) = -8.2448197413910818626366774465199
absolute error = 1.7e-30
relative error = 2.0619007489825031960654435296063e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.931
y[1] (analytic) = -8.2439953006396673591349864439189
y[1] (numeric) = -8.2439953006396673591349864439169
absolute error = 2.0e-30
relative error = 2.4260081757261751176633193178498e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.932
y[1] (analytic) = -8.2431709423282059307299298942292
y[1] (numeric) = -8.2431709423282059307299298942276
absolute error = 1.6e-30
relative error = 1.9410006309393543668883881361556e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.933
y[1] (analytic) = -8.2423466664484539943000238608057
y[1] (numeric) = -8.2423466664484539943000238608037
absolute error = 2.0e-30
relative error = 2.4264934258847187065183371876683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.723e+09
Order of pole = 9.389e+15
TOP MAIN SOLVE Loop
x[1] = 1.934
y[1] (analytic) = -8.2415224729921687910408800136807
y[1] (numeric) = -8.2415224729921687910408800136792
absolute error = 1.5e-30
relative error = 1.8200520655201340501206161195790e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.935
y[1] (analytic) = -8.2406983619511083863827780414598
y[1] (numeric) = -8.2406983619511083863827780414581
absolute error = 1.7e-30
relative error = 2.0629319571375497061503764540922e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.547e+09
Order of pole = 2.272e+15
TOP MAIN SOLVE Loop
x[1] = 1.936
y[1] (analytic) = -8.2398743333170316699082463055496
y[1] (numeric) = -8.2398743333170316699082463055482
absolute error = 1.4e-30
relative error = 1.6990550381809258284448501308581e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.937
y[1] (analytic) = -8.2390503870816983552696507359196
y[1] (numeric) = -8.2390503870816983552696507359179
absolute error = 1.7e-30
relative error = 2.0633445847903670723197491964314e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.141e+09
Order of pole = 5.664e+15
TOP MAIN SOLVE Loop
memory used=1834.9MB, alloc=4.6MB, time=81.38
x[1] = 1.938
y[1] (analytic) = -8.2382265232368689801067919675527
y[1] (numeric) = -8.2382265232368689801067919675511
absolute error = 1.6e-30
relative error = 1.9421655807679180539674252351400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.939
y[1] (analytic) = -8.2374027417743049059645107167784
y[1] (numeric) = -8.2374027417743049059645107167768
absolute error = 1.6e-30
relative error = 1.9423598070371464519683920035385e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.039e+09
Order of pole = 3.946e+15
TOP MAIN SOLVE Loop
x[1] = 1.94
y[1] (analytic) = -8.2365790426857683182103013966503
y[1] (numeric) = -8.2365790426857683182103013966485
absolute error = 1.8e-30
relative error = 2.1853733093212195535930494001166e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.941
y[1] (analytic) = -8.235755425963022225951933970552
y[1] (numeric) = -8.2357554259630222259519339705506
absolute error = 1.4e-30
relative error = 1.6999047781172974690018981197977e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.942
y[1] (analytic) = -8.2349318915978304619550840432092
y[1] (numeric) = -8.2349318915978304619550840432077
absolute error = 1.5e-30
relative error = 1.8215086897445533005871965436914e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.835e+09
Order of pole = 5.892e+15
TOP MAIN SOLVE Loop
x[1] = 1.943
y[1] (analytic) = -8.2341084395819576825609711882739
y[1] (numeric) = -8.2341084395819576825609711882724
absolute error = 1.5e-30
relative error = 1.8216908497213747970114171940215e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.944
y[1] (analytic) = -8.2332850699071693676040055116707
y[1] (numeric) = -8.233285069907169367604005511669
absolute error = 1.7e-30
relative error = 2.0647894316371187799408286206091e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.204e+09
Order of pole = 2.619e+15
TOP MAIN SOLVE Loop
x[1] = 1.945
y[1] (analytic) = -8.2324617825652318203294424498704
y[1] (numeric) = -8.2324617825652318203294424498689
absolute error = 1.5e-30
relative error = 1.8220552243275651089821919030416e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.946
y[1] (analytic) = -8.231638577547912167311045802276
y[1] (numeric) = -8.2316385775479121673110458022748
absolute error = 1.2e-30
relative error = 1.4577899511684621364749484291936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.947
y[1] (analytic) = -8.2308154548469783583687589968909
y[1] (numeric) = -8.2308154548469783583687589968894
absolute error = 1.5e-30
relative error = 1.8224196718159646369962678722790e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.948
y[1] (analytic) = -8.2299924144541991664863845884484
y[1] (numeric) = -8.2299924144541991664863845884465
absolute error = 1.9e-30
relative error = 2.3086291023343612265440810966393e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.949
y[1] (analytic) = -8.2291694563613441877292719881815
y[1] (numeric) = -8.2291694563613441877292719881802
absolute error = 1.3e-30
relative error = 1.5797462999076644432197899913728e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.95
y[1] (analytic) = -8.2283465805601838411620134244118
y[1] (numeric) = -8.2283465805601838411620134244099
absolute error = 1.9e-30
relative error = 2.3090908743304884715278236304899e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 5.168e+15
TOP MAIN SOLVE Loop
x[1] = 1.951
y[1] (analytic) = -8.2275237870424893687661481331195
y[1] (numeric) = -8.2275237870424893687661481331178
absolute error = 1.7e-30
relative error = 2.0662352902307333027459963340722e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.952
y[1] (analytic) = -8.2267010758000328353578747776974
y[1] (numeric) = -8.2267010758000328353578747776955
absolute error = 1.9e-30
relative error = 2.3095527386902509976098886800237e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1838.7MB, alloc=4.6MB, time=81.54
TOP MAIN SOLVE Loop
x[1] = 1.953
y[1] (analytic) = -8.2258784468245871285057720970391
y[1] (numeric) = -8.2258784468245871285057720970375
absolute error = 1.6e-30
relative error = 1.9450810151682262326237321341077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.954
y[1] (analytic) = -8.2250559001079259584485277811605
y[1] (numeric) = -8.2250559001079259584485277811585
absolute error = 2.0e-30
relative error = 2.4315944162443403992024833718319e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.955
y[1] (analytic) = -8.2242334356418238580126755735131
y[1] (numeric) = -8.2242334356418238580126755735115
absolute error = 1.6e-30
relative error = 1.9454700702754737522655939014759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.279e+09
Order of pole = 5.107e+15
TOP MAIN SOLVE Loop
x[1] = 1.956
y[1] (analytic) = -8.2234110534180561825303405991864
y[1] (numeric) = -8.2234110534180561825303405991849
absolute error = 1.5e-30
relative error = 1.8240605878220399101276773929767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.957
y[1] (analytic) = -8.2225887534283991097569929181565
y[1] (numeric) = -8.222588753428399109756992918155
absolute error = 1.5e-30
relative error = 1.8242430030014290709272645081803e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.649e+09
Order of pole = 8.164e+15
TOP MAIN SOLVE Loop
x[1] = 1.958
y[1] (analytic) = -8.2217665356646296397892093027734
y[1] (numeric) = -8.2217665356646296397892093027722
absolute error = 1.2e-30
relative error = 1.4595403491385986215545338901887e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.959
y[1] (analytic) = -8.2209444001185255949824432386603
y[1] (numeric) = -8.2209444001185255949824432386583
absolute error = 2.0e-30
relative error = 2.4328105174524291498601310604238e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 3.532e+15
TOP MAIN SOLVE Loop
x[1] = 1.96
y[1] (analytic) = -8.2201223467818656198688031481938
y[1] (numeric) = -8.2201223467818656198688031481925
absolute error = 1.3e-30
relative error = 1.5814849769346110980859384455309e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.961
y[1] (analytic) = -8.2193003756464291810748388357652
y[1] (numeric) = -8.2193003756464291810748388357639
absolute error = 1.3e-30
relative error = 1.5816431333399930312879441614936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.962
y[1] (analytic) = -8.2184784867039965672393361539705
y[1] (numeric) = -8.2184784867039965672393361539687
absolute error = 1.8e-30
relative error = 2.1901864230855779691741779620096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.662e+09
Order of pole = 2.441e+15
TOP MAIN SOLVE Loop
x[1] = 1.963
y[1] (analytic) = -8.2176566799463488889311198899311
y[1] (numeric) = -8.2176566799463488889311198899293
absolute error = 1.8e-30
relative error = 2.1904054526791836825954587701053e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.964
y[1] (analytic) = -8.2168349553652680785668648709158
y[1] (numeric) = -8.2168349553652680785668648709141
absolute error = 1.7e-30
relative error = 2.0689231428336859443362910057574e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.382e+09
Order of pole = 4.611e+15
TOP MAIN SOLVE Loop
x[1] = 1.965
y[1] (analytic) = -8.2160133129525368903289152884373
y[1] (numeric) = -8.216013312952536890328915288436
absolute error = 1.3e-30
relative error = 1.5822759171416522430098465428713e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.220e+09
Order of pole = 3.664e+15
TOP MAIN SOLVE Loop
x[1] = 1.966
y[1] (analytic) = -8.2151917526999389000831122400088
y[1] (numeric) = -8.2151917526999389000831122400071
absolute error = 1.7e-30
relative error = 2.0693369688434742403230488998130e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.507e+09
Order of pole = 2.809e+15
TOP MAIN SOLVE Loop
memory used=1842.5MB, alloc=4.6MB, time=81.71
x[1] = 1.967
y[1] (analytic) = -8.2143702745992585052966294877304
y[1] (numeric) = -8.2143702745992585052966294877288
absolute error = 1.6e-30
relative error = 1.9478060356587184283121595010142e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.791e+09
Order of pole = 8.448e+15
TOP MAIN SOLVE Loop
x[1] = 1.968
y[1] (analytic) = -8.2135488786422809249558174328967
y[1] (numeric) = -8.213548878642280924955817432895
absolute error = 1.7e-30
relative error = 2.0697508776267415659603726204692e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.520e+09
Order of pole = 2.084e+15
TOP MAIN SOLVE Loop
x[1] = 1.969
y[1] (analytic) = -8.2127275648207921994840553057884
y[1] (numeric) = -8.2127275648207921994840553057871
absolute error = 1.3e-30
relative error = 1.5829089541074615729180823774664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.97
y[1] (analytic) = -8.2119063331265791906596115698412
y[1] (numeric) = -8.2119063331265791906596115698395
absolute error = 1.7e-30
relative error = 2.0701648692000442726341430310616e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.224e+09
Order of pole = 3.416e+15
TOP MAIN SOLVE Loop
x[1] = 1.971
y[1] (analytic) = -8.211085183551429581533512539355
y[1] (numeric) = -8.2110851835514295815335125393537
absolute error = 1.3e-30
relative error = 1.5832255675585727981855255728162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.972
y[1] (analytic) = -8.2102641160871318763474192099414
y[1] (numeric) = -8.2102641160871318763474192099402
absolute error = 1.2e-30
relative error = 1.4615851366446649576458827823918e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 3.569e+15
TOP MAIN SOLVE Loop
x[1] = 1.973
y[1] (analytic) = -8.209443130725475400451512300868
y[1] (numeric) = -8.2094431307254754004515123008666
absolute error = 1.4e-30
relative error = 1.7053531862109151628074404965148e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.306e+09
Order of pole = 1.681e+16
TOP MAIN SOLVE Loop
x[1] = 1.974
y[1] (analytic) = -8.2086222274582503002223855084926
y[1] (numeric) = -8.2086222274582503002223855084911
absolute error = 1.5e-30
relative error = 1.8273468536320568764447634980090e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.129e+09
Order of pole = 4.199e+15
TOP MAIN SOLVE Loop
x[1] = 1.975
y[1] (analytic) = -8.2078014062772475429809469699615
y[1] (numeric) = -8.2078014062772475429809469699599
absolute error = 1.6e-30
relative error = 1.9493649039514228434301104401473e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.976
y[1] (analytic) = -8.2069806671742589169103289363496
y[1] (numeric) = -8.206980667174258916910328936348
absolute error = 1.6e-30
relative error = 1.9495598501889674077447424550628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.855e+09
Order of pole = 3.192e+15
TOP MAIN SOLVE Loop
x[1] = 1.977
y[1] (analytic) = -8.2061600101410770309738056544238
y[1] (numeric) = -8.2061600101410770309738056544221
absolute error = 1.7e-30
relative error = 2.0716144919172423958325919276086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.419e+09
Order of pole = 3.547e+16
TOP MAIN SOLVE Loop
x[1] = 1.978
y[1] (analytic) = -8.2053394351694953148327194562068
y[1] (numeric) = -8.2053394351694953148327194562048
absolute error = 2.0e-30
relative error = 2.4374372514410021851438506589455e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.979
y[1] (analytic) = -8.2045189422513080187644150555216
y[1] (numeric) = -8.2045189422513080187644150555197
absolute error = 1.9e-30
relative error = 2.3157969569860518526522007505426e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.370e+09
Order of pole = 5.643e+15
TOP MAIN SOLVE Loop
x[1] = 1.98
y[1] (analytic) = -8.2036985313783102135801820506984
y[1] (numeric) = -8.2036985313783102135801820506967
absolute error = 1.7e-30
relative error = 2.0722360694967926692527204215650e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.196e+09
Order of pole = 4.439e+15
TOP MAIN SOLVE Loop
x[1] = 1.981
y[1] (analytic) = -8.2028782025422977905432056326178
y[1] (numeric) = -8.2028782025422977905432056326162
absolute error = 1.6e-30
relative error = 1.9505348738496640727683276713125e-29 %
Correct digits = 30
h = 0.001
memory used=1846.3MB, alloc=4.6MB, time=81.87
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.982
y[1] (analytic) = -8.2020579557350674612865254972744
y[1] (numeric) = -8.2020579557350674612865254972726
absolute error = 1.8e-30
relative error = 2.1945711792263045689090773752875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.983
y[1] (analytic) = -8.2012377909484167577310029620385
y[1] (numeric) = -8.2012377909484167577310029620367
absolute error = 1.8e-30
relative error = 2.1947906473174488665049249757545e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.984
y[1] (analytic) = -8.2004177081741440320032962847975
y[1] (numeric) = -8.2004177081741440320032962847955
absolute error = 2.0e-30
relative error = 2.4389001526183329506279814537179e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.135e+09
Order of pole = 3.007e+15
TOP MAIN SOLVE Loop
x[1] = 1.985
y[1] (analytic) = -8.1995977074040484563538441851525
y[1] (numeric) = -8.1995977074040484563538441851507
absolute error = 1.8e-30
relative error = 2.1952296493456518364821893473243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.986
y[1] (analytic) = -8.1987777886299300230748575668567
y[1] (numeric) = -8.1987777886299300230748575668548
absolute error = 1.9e-30
relative error = 2.3174185823586061141020327333491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.817e+09
Order of pole = 2.066e+15
TOP MAIN SOLVE Loop
x[1] = 1.987
y[1] (analytic) = -8.1979579518435895444183194406664
y[1] (numeric) = -8.1979579518435895444183194406646
absolute error = 1.8e-30
relative error = 2.1956687391830410729828141478650e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 1.978e+15
TOP MAIN SOLVE Loop
x[1] = 1.988
y[1] (analytic) = -8.1971381970368286525139930467947
y[1] (numeric) = -8.1971381970368286525139930467929
absolute error = 1.8e-30
relative error = 2.1958883170356690269439843564132e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.599e+09
Order of pole = 1.191e+16
TOP MAIN SOLVE Loop
x[1] = 1.989
y[1] (analytic) = -8.1963185242014497992874381761399
y[1] (numeric) = -8.1963185242014497992874381761379
absolute error = 2.0e-30
relative error = 2.4401199076079779661787934990350e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.440e+09
Order of pole = 2.217e+16
TOP MAIN SOLVE Loop
x[1] = 1.99
y[1] (analytic) = -8.1954989333292562563780356894721
y[1] (numeric) = -8.1954989333292562563780356894702
absolute error = 1.9e-30
relative error = 2.3183457352097577488922418923202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.418e+09
Order of pole = 5.935e+15
TOP MAIN SOLVE Loop
x[1] = 1.991
y[1] (analytic) = -8.1946794244120521150570202337609
y[1] (numeric) = -8.1946794244120521150570202337586
absolute error = 2.3e-30
relative error = 2.8066991774544240752963353018253e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.689e+08
Order of pole = 8.539e+14
TOP MAIN SOLVE Loop
x[1] = 1.992
y[1] (analytic) = -8.1938599974416422861455211548156
y[1] (numeric) = -8.193859997441642286145521154814
absolute error = 1.6e-30
relative error = 1.9526816427173100520814201860218e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.993
y[1] (analytic) = -8.1930406524098324999326116054343
y[1] (numeric) = -8.1930406524098324999326116054324
absolute error = 1.9e-30
relative error = 2.3190413432663120989530866567657e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.435e+09
Order of pole = 6.004e+15
TOP MAIN SOLVE Loop
x[1] = 1.994
y[1] (analytic) = -8.1922213893084293060933658482186
y[1] (numeric) = -8.1922213893084293060933658482173
absolute error = 1.3e-30
relative error = 1.5868711772079481852433358292471e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.195e+09
Order of pole = 4.624e+15
TOP MAIN SOLVE Loop
x[1] = 1.995
y[1] (analytic) = -8.1914022081292400736069247522643
y[1] (numeric) = -8.1914022081292400736069247522622
absolute error = 2.1e-30
relative error = 2.5636636398050827981621427511665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1850.1MB, alloc=4.6MB, time=82.05
x[1] = 1.996
y[1] (analytic) = -8.1905831088640729906745694828753
y[1] (numeric) = -8.1905831088640729906745694828739
absolute error = 1.4e-30
relative error = 1.7092800126585391956152128520694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.065e+09
Order of pole = 4.049e+15
TOP MAIN SOLVE Loop
x[1] = 1.997
y[1] (analytic) = -8.1897640915047370646378033835185
y[1] (numeric) = -8.1897640915047370646378033835169
absolute error = 1.6e-30
relative error = 1.9536582276645599999448258320940e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.998
y[1] (analytic) = -8.1889451560430421218964420491622
y[1] (numeric) = -8.1889451560430421218964420491601
absolute error = 2.1e-30
relative error = 2.5644328542734254658978354026222e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.407e+09
Order of pole = 3.001e+15
TOP MAIN SOLVE Loop
x[1] = 1.999
y[1] (analytic) = -8.1881263024707988078267115902083
y[1] (numeric) = -8.1881263024707988078267115902068
absolute error = 1.5e-30
relative error = 1.8319209359867460685518681088108e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.913e+09
Order of pole = 3.683e+15
TOP MAIN SOLVE Loop
x[1] = 2
y[1] (analytic) = -8.1873075307798185866993550861907
y[1] (numeric) = -8.1873075307798185866993550861887
absolute error = 2.0e-30
relative error = 2.4428055163203396678421439892793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.500e+09
Order of pole = 7.071e+14
TOP MAIN SOLVE Loop
x[1] = 2.001
y[1] (analytic) = -8.186488840961913741597747228407
y[1] (numeric) = -8.1864888409619137415977472284052
absolute error = 1.8e-30
relative error = 2.1987448281777657850577158392188e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.507e+09
Order of pole = 4.145e+15
TOP MAIN SOLVE Loop
x[1] = 2.002
y[1] (analytic) = -8.1856702330088973743360171506904
y[1] (numeric) = -8.1856702330088973743360171506887
absolute error = 1.7e-30
relative error = 2.0768000073405256042048094288680e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.003
y[1] (analytic) = -8.1848517069125834053771794474792
y[1] (numeric) = -8.1848517069125834053771794474778
absolute error = 1.4e-30
relative error = 1.7104769275387342174342879800013e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.908e+09
Order of pole = 7.402e+16
TOP MAIN SOLVE Loop
x[1] = 2.004
y[1] (analytic) = -8.184033262664786573751273378381
y[1] (numeric) = -8.1840332626647865737512733783793
absolute error = 1.7e-30
relative error = 2.0772154088807630612714886496532e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.325e+09
Order of pole = 4.209e+15
TOP MAIN SOLVE Loop
x[1] = 2.005
y[1] (analytic) = -8.1832149002573224369735102584018
y[1] (numeric) = -8.1832149002573224369735102584001
absolute error = 1.7e-30
relative error = 2.0774231408080743932048152065582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.006
y[1] (analytic) = -8.1823966196820073709624290330328
y[1] (numeric) = -8.1823966196820073709624290330316
absolute error = 1.2e-30
relative error = 1.4665629836538474003746436762465e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.625e+09
Order of pole = 5.161e+15
TOP MAIN SOLVE Loop
x[1] = 2.007
y[1] (analytic) = -8.1815784209306585699580600373679
y[1] (numeric) = -8.1815784209306585699580600373663
absolute error = 1.6e-30
relative error = 1.9556128630470295155448823527520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.744e+09
Order of pole = 6.625e+15
TOP MAIN SOLVE Loop
x[1] = 2.008
y[1] (analytic) = -8.180760303995094046440096938432
y[1] (numeric) = -8.1807603039950940464400969384303
absolute error = 1.7e-30
relative error = 2.0780464612437072571921406249138e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.009
y[1] (analytic) = -8.1799422688671326310460768599137
y[1] (numeric) = -8.1799422688671326310460768599121
absolute error = 1.6e-30
relative error = 1.9560040247345037965853836907482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.794e+09
Order of pole = 3.423e+15
TOP MAIN SOLVE Loop
memory used=1854.0MB, alloc=4.6MB, time=82.22
x[1] = 2.01
y[1] (analytic) = -8.1791243155385939724895686884709
y[1] (numeric) = -8.1791243155385939724895686884695
absolute error = 1.4e-30
relative error = 1.7116746805526579570262138101909e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.011
y[1] (analytic) = -8.1783064440012985374783695607987
y[1] (numeric) = -8.1783064440012985374783695607973
absolute error = 1.4e-30
relative error = 1.7118458565793719118307521372659e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.012
y[1] (analytic) = -8.1774886542470676106327095306385
y[1] (numeric) = -8.1774886542470676106327095306372
absolute error = 1.3e-30
relative error = 1.5897301176013627005019351737390e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.013
y[1] (analytic) = -8.1766709462677232944034644149136
y[1] (numeric) = -8.1766709462677232944034644149116
absolute error = 2.0e-30
relative error = 2.4459832285569821329575493332403e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.014
y[1] (analytic) = -8.1758533200550885089903768181659
y[1] (numeric) = -8.1758533200550885089903768181647
absolute error = 1.2e-30
relative error = 1.4677367034660969888113895225825e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.872e+09
Order of pole = 3.443e+15
TOP MAIN SOLVE Loop
x[1] = 2.015
y[1] (analytic) = -8.175035775600986992260285334493
y[1] (numeric) = -8.1750357756009869922602853344913
absolute error = 1.7e-30
relative error = 2.0795016030067766383821745883633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.844e+09
Order of pole = 3.904e+16
TOP MAIN SOLVE Loop
x[1] = 2.016
y[1] (analytic) = -8.1742183128972432996653619261388
y[1] (numeric) = -8.1742183128972432996653619261374
absolute error = 1.4e-30
relative error = 1.7127019935240615839313085930266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.017
y[1] (analytic) = -8.1734009319356828041613574779551
y[1] (numeric) = -8.1734009319356828041613574779537
absolute error = 1.4e-30
relative error = 1.7128732722872094151786646877016e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.018
y[1] (analytic) = -8.1725836327081316961258555268868
y[1] (numeric) = -8.1725836327081316961258555268848
absolute error = 2.0e-30
relative error = 2.4472065259701285479600841066399e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.145e+09
Order of pole = 4.070e+15
TOP MAIN SOLVE Loop
x[1] = 2.019
y[1] (analytic) = -8.1717664152064169832765341656787
y[1] (numeric) = -8.1717664152064169832765341656772
absolute error = 1.5e-30
relative error = 1.8355884441443745514625617538205e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.02
y[1] (analytic) = -8.1709492794223664905894361199897
y[1] (numeric) = -8.1709492794223664905894361199877
absolute error = 2.0e-30
relative error = 2.4476960162227161982605017536737e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.749e+08
Order of pole = 1.882e+15
TOP MAIN SOLVE Loop
x[1] = 2.021
y[1] (analytic) = -8.1701322253478088602172469980778
y[1] (numeric) = -8.1701322253478088602172469980761
absolute error = 1.7e-30
relative error = 2.0807496783537425339495507994866e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.022
y[1] (analytic) = -8.1693152529745735514075817122647
y[1] (numeric) = -8.1693152529745735514075817122635
absolute error = 1.2e-30
relative error = 1.4689113626298868942974219575815e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.023
y[1] (analytic) = -8.168498362294490840421279071342
y[1] (numeric) = -8.1684983622944908404212790713407
absolute error = 1.3e-30
relative error = 1.5914797828701974808854201503604e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.024
y[1] (analytic) = -8.1676815532993918204507045431099
y[1] (numeric) = -8.1676815532993918204507045431084
absolute error = 1.5e-30
relative error = 1.8365064678532484633610840583087e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.221e+09
Order of pole = 5.221e+15
TOP MAIN SOLVE Loop
memory used=1857.8MB, alloc=4.6MB, time=82.39
x[1] = 2.025
y[1] (analytic) = -8.1668648259811084015380611862344
y[1] (numeric) = -8.1668648259811084015380611862327
absolute error = 1.7e-30
relative error = 2.0815821447072551821421993105076e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.026
y[1] (analytic) = -8.1660481803314733104937087506012
y[1] (numeric) = -8.1660481803314733104937087505993
absolute error = 1.9e-30
relative error = 2.3267068207805698726072875317199e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.119e+09
Order of pole = 1.198e+16
TOP MAIN SOLVE Loop
x[1] = 2.027
y[1] (analytic) = -8.1652316163423200908144909453506
y[1] (numeric) = -8.1652316163423200908144909453487
absolute error = 1.9e-30
relative error = 2.3269395030965698276623333672073e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.028
y[1] (analytic) = -8.1644151340054831026020708737788
y[1] (numeric) = -8.1644151340054831026020708737769
absolute error = 1.9e-30
relative error = 2.3271722086819648330742400115865e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.094e+10
Order of pole = 1.201e+17
TOP MAIN SOLVE Loop
x[1] = 2.029
y[1] (analytic) = -8.1635987333127975224812746342854
y[1] (numeric) = -8.1635987333127975224812746342838
absolute error = 1.6e-30
relative error = 1.9599199474013321639569656692117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.03
y[1] (analytic) = -8.1627824142560993435184430865547
y[1] (numeric) = -8.1627824142560993435184430865534
absolute error = 1.3e-30
relative error = 1.5925942087217489402327569832240e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.293e+09
Order of pole = 5.150e+15
TOP MAIN SOLVE Loop
x[1] = 2.031
y[1] (analytic) = -8.1619661768272253751397917821511
y[1] (numeric) = -8.1619661768272253751397917821493
absolute error = 1.8e-30
relative error = 2.2053509669158028276394283933560e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.032
y[1] (analytic) = -8.1611500210180132430497790587107
y[1] (numeric) = -8.1611500210180132430497790587088
absolute error = 1.9e-30
relative error = 2.3281032637640399663062185074338e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.981e+09
Order of pole = 4.089e+15
TOP MAIN SOLVE Loop
x[1] = 2.033
y[1] (analytic) = -8.160333946820301389149482296921
y[1] (numeric) = -8.1603339468203013891494822969194
absolute error = 1.6e-30
relative error = 1.9607040721947963924499373291220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.034
y[1] (analytic) = -8.1595179542259290714549823394629
y[1] (numeric) = -8.1595179542259290714549823394616
absolute error = 1.3e-30
relative error = 1.5932313738297637080115303629527e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.990e+09
Order of pole = 3.903e+15
TOP MAIN SOLVE Loop
x[1] = 2.035
y[1] (analytic) = -8.158702043226736364015756071103
y[1] (numeric) = -8.1587020432267363640157560711017
absolute error = 1.3e-30
relative error = 1.5933907049335690987320518457827e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.036
y[1] (analytic) = -8.1578862138145641568330771591196
y[1] (numeric) = -8.1578862138145641568330771591185
absolute error = 1.1e-30
relative error = 1.3483885055141613132870555494510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.037
y[1] (analytic) = -8.1570704659812541557784249532498
y[1] (numeric) = -8.1570704659812541557784249532483
absolute error = 1.5e-30
relative error = 1.8388954787821090827616013484781e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.127e+09
Order of pole = 3.929e+15
TOP MAIN SOLVE Loop
x[1] = 2.038
y[1] (analytic) = -8.1562547997186488825119015443325
y[1] (numeric) = -8.1562547997186488825119015443313
absolute error = 1.2e-30
relative error = 1.4712635020198169422579501434967e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1861.6MB, alloc=4.6MB, time=82.56
x[1] = 2.039
y[1] (analytic) = -8.1554392150185916744006569808468
y[1] (numeric) = -8.155439215018591674400656980845
absolute error = 1.8e-30
relative error = 2.2071159535898724761479767275634e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.04
y[1] (analytic) = -8.1546237118729266844373226425088
y[1] (numeric) = -8.1546237118729266844373226425075
absolute error = 1.3e-30
relative error = 1.5941875994930737895336120779430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.937e+09
Order of pole = 2.116e+16
TOP MAIN SOLVE Loop
x[1] = 2.041
y[1] (analytic) = -8.153808290273498881158452770138
y[1] (numeric) = -8.153808290273498881158452770136
absolute error = 2.0e-30
relative error = 2.4528415788065027676211760228496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.877e+09
Order of pole = 3.047e+15
TOP MAIN SOLVE Loop
x[1] = 2.042
y[1] (analytic) = -8.1529929502121540485629741509457
y[1] (numeric) = -8.1529929502121540485629741509444
absolute error = 1.3e-30
relative error = 1.5945064688988500839024099642634e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.975e+09
Order of pole = 3.732e+15
TOP MAIN SOLVE Loop
x[1] = 2.043
y[1] (analytic) = -8.152177691680738786030643958466
y[1] (numeric) = -8.1521776916807387860306439584643
absolute error = 1.7e-30
relative error = 2.0853323667550113237816057306543e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.044
y[1] (analytic) = -8.1513625146711005082405157462762
y[1] (numeric) = -8.1513625146711005082405157462751
absolute error = 1.1e-30
relative error = 1.3494676479179799088528318546109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.279e+09
Order of pole = 4.369e+15
TOP MAIN SOLVE Loop
x[1] = 2.045
y[1] (analytic) = -8.1505474191750874450894135947276
y[1] (numeric) = -8.1505474191750874450894135947262
absolute error = 1.4e-30
relative error = 1.7176760381840625533305723668799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.046
y[1] (analytic) = -8.1497324051845486416104144098391
y[1] (numeric) = -8.1497324051845486416104144098376
absolute error = 1.5e-30
relative error = 1.8405512296891579682175451810901e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.780e+09
Order of pole = 2.509e+15
TOP MAIN SOLVE Loop
x[1] = 2.047
y[1] (analytic) = -8.1489174726913339578913383735639
y[1] (numeric) = -8.1489174726913339578913383735625
absolute error = 1.4e-30
relative error = 1.7180196077475104787563847990952e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.017e+09
Order of pole = 3.511e+15
TOP MAIN SOLVE Loop
x[1] = 2.048
y[1] (analytic) = -8.1481026216872940689932475445993
y[1] (numeric) = -8.1481026216872940689932475445978
absolute error = 1.5e-30
relative error = 1.8409193767485745846089238779338e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.550e+09
Order of pole = 2.510e+15
TOP MAIN SOLVE Loop
x[1] = 2.049
y[1] (analytic) = -8.1472878521642804648689526089277
y[1] (numeric) = -8.1472878521642804648689526089266
absolute error = 1.1e-30
relative error = 1.3501425504535123124764910657088e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.05
y[1] (analytic) = -8.1464731641141454502815277792803
y[1] (numeric) = -8.1464731641141454502815277792787
absolute error = 1.6e-30
relative error = 1.9640401039410842841591500653002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.051
y[1] (analytic) = -8.1456585575287421447228338426949
y[1] (numeric) = -8.145658557528742144722833842693
absolute error = 1.9e-30
relative error = 2.3325308648542574343365953374068e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.383e+09
Order of pole = 1.822e+15
TOP MAIN SOLVE Loop
x[1] = 2.052
y[1] (analytic) = -8.1448440323999244823320493553703
y[1] (numeric) = -8.1448440323999244823320493553687
absolute error = 1.6e-30
relative error = 1.9644329512452934309175002351442e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.053
y[1] (analytic) = -8.14402958871954721181420998399
y[1] (numeric) = -8.1440295887195472118142099839888
absolute error = 1.2e-30
relative error = 1.4734720532721825976231757682427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.282e+09
Order of pole = 3.972e+15
memory used=1865.4MB, alloc=4.6MB, time=82.72
TOP MAIN SOLVE Loop
x[1] = 2.054
y[1] (analytic) = -8.1432152264794658963587559927042
y[1] (numeric) = -8.1432152264794658963587559927029
absolute error = 1.3e-30
relative error = 1.5964210251655419726472349608634e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.972e+09
Order of pole = 3.713e+15
TOP MAIN SOLVE Loop
x[1] = 2.055
y[1] (analytic) = -8.1424009456715369135580878749553
y[1] (numeric) = -8.1424009456715369135580878749534
absolute error = 1.9e-30
relative error = 2.3334640638275511431080152170450e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.264e+09
Order of pole = 3.036e+15
TOP MAIN SOLVE Loop
x[1] = 2.056
y[1] (analytic) = -8.1415867462876174553261301293333
y[1] (numeric) = -8.1415867462876174553261301293321
absolute error = 1.2e-30
relative error = 1.4739141612010377712170617161002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.057
y[1] (analytic) = -8.1407726283195655278169031786525
y[1] (numeric) = -8.1407726283195655278169031786511
absolute error = 1.4e-30
relative error = 1.7197384866514700627511716653089e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.058
y[1] (analytic) = -8.1399585917592399513431034314171
y[1] (numeric) = -8.1399585917592399513431034314154
absolute error = 1.7e-30
relative error = 2.0884627124774959032462601625511e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.072e+09
Order of pole = 3.068e+15
TOP MAIN SOLVE Loop
x[1] = 2.059
y[1] (analytic) = -8.1391446365985003602946914848833
y[1] (numeric) = -8.1391446365985003602946914848821
absolute error = 1.2e-30
relative error = 1.4743564017821684477964088688698e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.176e+09
Order of pole = 7.887e+15
TOP MAIN SOLVE Loop
x[1] = 2.06
y[1] (analytic) = -8.1383307628292072030574884688931
y[1] (numeric) = -8.1383307628292072030574884688919
absolute error = 1.2e-30
relative error = 1.4745038447943744057622689826537e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.061
y[1] (analytic) = -8.1375169704432217419317805296613
y[1] (numeric) = -8.1375169704432217419317805296598
absolute error = 1.5e-30
relative error = 1.8433141281895235299492564976364e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 3.479e+15
TOP MAIN SOLVE Loop
x[1] = 2.062
y[1] (analytic) = -8.1367032594324060530509314527117
y[1] (numeric) = -8.1367032594324060530509314527099
absolute error = 1.8e-30
relative error = 2.2121981625830644199422357677775e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.063
y[1] (analytic) = -8.1358896297886230263000034241429
y[1] (numeric) = -8.1358896297886230263000034241413
absolute error = 1.6e-30
relative error = 1.9665950164094953317431045619120e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.064
y[1] (analytic) = -8.135076081503736365234385929413
y[1] (numeric) = -8.135076081503736365234385929411
absolute error = 2.0e-30
relative error = 2.4584896071805489216926669595766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.065
y[1] (analytic) = -8.1342626145696105869984327888209
y[1] (numeric) = -8.1342626145696105869984327888198
absolute error = 1.1e-30
relative error = 1.3523045076387686240496457085298e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.066
y[1] (analytic) = -8.1334492289781110222441073288893
y[1] (numeric) = -8.1334492289781110222441073288882
absolute error = 1.1e-30
relative error = 1.3524397448512804288252150638683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.315e+09
Order of pole = 4.810e+15
TOP MAIN SOLVE Loop
x[1] = 2.067
y[1] (analytic) = -8.1326359247211038150496356888097
y[1] (numeric) = -8.1326359247211038150496356888082
absolute error = 1.5e-30
relative error = 1.8444204485293495818871635249677e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1869.2MB, alloc=4.6MB, time=82.89
x[1] = 2.068
y[1] (analytic) = -8.1318227017904559228381682611595
y[1] (numeric) = -8.1318227017904559228381682611577
absolute error = 1.8e-30
relative error = 2.2135258797559346047025127385892e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.171e+09
Order of pole = 2.143e+15
TOP MAIN SOLVE Loop
x[1] = 2.069
y[1] (analytic) = -8.1310095601780351162964492660658
y[1] (numeric) = -8.1310095601780351162964492660644
absolute error = 1.4e-30
relative error = 1.7218034115425955211134188987223e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 3.763e+15
TOP MAIN SOLVE Loop
x[1] = 2.07
y[1] (analytic) = -8.1301964998757099792934944580071
y[1] (numeric) = -8.1301964998757099792934944580054
absolute error = 1.7e-30
relative error = 2.0909703720272796298141084513413e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.628e+09
Order of pole = 2.657e+15
TOP MAIN SOLVE Loop
x[1] = 2.071
y[1] (analytic) = -8.1293835208753499087992769644303
y[1] (numeric) = -8.1293835208753499087992769644294
absolute error = 9e-31
relative error = 1.1070950185692437938348464838646e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.997e+09
Order of pole = 3.171e+16
TOP MAIN SOLVE Loop
x[1] = 2.072
y[1] (analytic) = -8.1285706231688251148034212553903
y[1] (numeric) = -8.1285706231688251148034212553891
absolute error = 1.2e-30
relative error = 1.4762743114756804420131537535297e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.073
y[1] (analytic) = -8.1277578067480066202339052433712
y[1] (numeric) = -8.1277578067480066202339052433692
absolute error = 2.0e-30
relative error = 2.4607032438140760321760042473933e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.074
y[1] (analytic) = -8.1269450716047662608757705125001
y[1] (numeric) = -8.1269450716047662608757705124989
absolute error = 1.2e-30
relative error = 1.4765695958654302717860237595702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.075
y[1] (analytic) = -8.1261324177309766852898406763355
y[1] (numeric) = -8.1261324177309766852898406763342
absolute error = 1.3e-30
relative error = 1.5997770318921201364942855186178e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.076
y[1] (analytic) = -8.1253198451185113547314478633999
y[1] (numeric) = -8.1253198451185113547314478633986
absolute error = 1.3e-30
relative error = 1.5999370175944611441397219328556e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.827e+09
Order of pole = 2.757e+15
TOP MAIN SOLVE Loop
x[1] = 2.077
y[1] (analytic) = -8.1245073537592445430691673296701
y[1] (numeric) = -8.1245073537592445430691673296688
absolute error = 1.3e-30
relative error = 1.6000970192961723410625782728888e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.907e+09
Order of pole = 3.404e+15
TOP MAIN SOLVE Loop
x[1] = 2.078
y[1] (analytic) = -8.1236949436450513367035601971942
y[1] (numeric) = -8.1236949436450513367035601971924
absolute error = 1.8e-30
relative error = 2.2157405127676436459279536460221e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.848e+08
Order of pole = 1.550e+14
TOP MAIN SOLVE Loop
x[1] = 2.079
y[1] (analytic) = -8.1228826147678076344859243180277
y[1] (numeric) = -8.1228826147678076344859243180262
absolute error = 1.5e-30
relative error = 1.8466350815816602278738856080163e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.08
y[1] (analytic) = -8.1220703671193901476370532626827
y[1] (numeric) = -8.1220703671193901476370532626812
absolute error = 1.5e-30
relative error = 1.8468197543233015820130378080631e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+09
Order of pole = 3.442e+15
TOP MAIN SOLVE Loop
x[1] = 2.081
y[1] (analytic) = -8.1212582006916763996660034322643
y[1] (numeric) = -8.1212582006916763996660034322629
absolute error = 1.4e-30
relative error = 1.7238708158309311284570124225490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.082
y[1] (analytic) = -8.1204461154765447262888692934958
y[1] (numeric) = -8.1204461154765447262888692934944
absolute error = 1.4e-30
relative error = 1.7240432115321556197100909788556e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.634e+09
Order of pole = 2.296e+16
memory used=1873.0MB, alloc=4.6MB, time=83.06
TOP MAIN SOLVE Loop
x[1] = 2.083
y[1] (analytic) = -8.1196341114658742753475667358109
y[1] (numeric) = -8.1196341114658742753475667358092
absolute error = 1.7e-30
relative error = 2.0936904011467720065056994640671e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.354e+09
Order of pole = 6.988e+15
TOP MAIN SOLVE Loop
x[1] = 2.084
y[1] (analytic) = -8.1188221886515450067286245497051
y[1] (numeric) = -8.1188221886515450067286245497032
absolute error = 1.9e-30
relative error = 2.3402409313210626638071428155778e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 2.915e+15
TOP MAIN SOLVE Loop
x[1] = 2.085
y[1] (analytic) = -8.118010347025437692281984025533
y[1] (numeric) = -8.1180103470254376922819840255319
absolute error = 1.1e-30
relative error = 1.3550118230670360127598850120117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.796e+09
Order of pole = 7.397e+15
TOP MAIN SOLVE Loop
x[1] = 2.086
y[1] (analytic) = -8.1171985865794339157398066719437
y[1] (numeric) = -8.1171985865794339157398066719425
absolute error = 1.2e-30
relative error = 1.4783425429359574610685611846847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.627e+09
Order of pole = 1.173e+16
TOP MAIN SOLVE Loop
x[1] = 2.087
y[1] (analytic) = -8.1163869073054160726352900531284
y[1] (numeric) = -8.1163869073054160726352900531275
absolute error = 9e-31
relative error = 1.1088677884366576260586213489159e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.088
y[1] (analytic) = -8.1155753091952673702214917440912
y[1] (numeric) = -8.1155753091952673702214917440894
absolute error = 1.8e-30
relative error = 2.2179573615200500998459259532468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.089
y[1] (analytic) = -8.1147637922408718273901614031045
y[1] (numeric) = -8.1147637922408718273901614031034
absolute error = 1.1e-30
relative error = 1.3555539362116635774354983603024e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.846e+09
Order of pole = 3.337e+15
TOP MAIN SOLVE Loop
x[1] = 2.09
y[1] (analytic) = -8.1139523564341142745905809605687
y[1] (numeric) = -8.1139523564341142745905809605673
absolute error = 1.4e-30
relative error = 1.7254229979423568169256265602183e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.238e+09
Order of pole = 4.887e+15
TOP MAIN SOLVE Loop
x[1] = 2.091
y[1] (analytic) = -8.1131410017668803537484129234284
y[1] (numeric) = -8.1131410017668803537484129234267
absolute error = 1.7e-30
relative error = 2.0953660236273151100099165201970e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.092
y[1] (analytic) = -8.1123297282310565181845567943661
y[1] (numeric) = -8.1123297282310565181845567943641
absolute error = 2.0e-30
relative error = 2.4653830243610084659517223485603e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.705e+09
Order of pole = 3.073e+15
TOP MAIN SOLVE Loop
x[1] = 2.093
y[1] (analytic) = -8.1115185358185300325340136049417
y[1] (numeric) = -8.1115185358185300325340136049401
absolute error = 1.6e-30
relative error = 1.9725036599926164768373771243829e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.843e+09
Order of pole = 3.626e+14
TOP MAIN SOLVE Loop
x[1] = 2.094
y[1] (analytic) = -8.1107074245211889726647585618773
y[1] (numeric) = -8.110707424521188972664758561876
absolute error = 1.3e-30
relative error = 1.6028194976799385227876207105136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.075e+09
Order of pole = 8.293e+15
TOP MAIN SOLVE Loop
x[1] = 2.095
y[1] (analytic) = -8.1098963943309222255966218056672
y[1] (numeric) = -8.1098963943309222255966218056658
absolute error = 1.4e-30
relative error = 1.7262859251551535443242474169062e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.096
y[1] (analytic) = -8.1090854452396194894201772807085
y[1] (numeric) = -8.109085445239619489420177280707
absolute error = 1.5e-30
relative error = 1.8497770311207711503231878248904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1876.8MB, alloc=4.6MB, time=83.22
x[1] = 2.097
y[1] (analytic) = -8.1082745772391712732156397161395
y[1] (numeric) = -8.1082745772391712732156397161387
absolute error = 8e-31
relative error = 9.8664640963897423302479349554083e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.098
y[1] (analytic) = -8.1074637903214688969717697165776
y[1] (numeric) = -8.1074637903214688969717697165762
absolute error = 1.4e-30
relative error = 1.7268038886233355916891111544600e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.782e+09
Order of pole = 3.859e+15
TOP MAIN SOLVE Loop
x[1] = 2.099
y[1] (analytic) = -8.1066530844784044915047869619319
y[1] (numeric) = -8.106653084478404491504786961931
absolute error = 9e-31
relative error = 1.1101992284870390418481427262468e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.749e+09
Order of pole = 3.405e+15
TOP MAIN SOLVE Loop
x[1] = 2.1
y[1] (analytic) = -8.105842459701870998377291515507
y[1] (numeric) = -8.1058424597018709983772915155055
absolute error = 1.5e-30
relative error = 1.8505170899351148766969887107344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 1.947e+15
TOP MAIN SOLVE Loop
x[1] = 2.101
y[1] (analytic) = -8.1050319159837621698171932395525
y[1] (numeric) = -8.1050319159837621698171932395515
absolute error = 1.0e-30
relative error = 1.2338014339313348433905760439738e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.733e+09
Order of pole = 8.382e+15
TOP MAIN SOLVE Loop
x[1] = 2.102
y[1] (analytic) = -8.104221453315972568636649317483
y[1] (numeric) = -8.1042214533159725686366493174814
absolute error = 1.6e-30
relative error = 1.9742797123903052563917653347497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.103
y[1] (analytic) = -8.1034110716903975681510098819236
y[1] (numeric) = -8.1034110716903975681510098819226
absolute error = 1.0e-30
relative error = 1.2340482188957949398212453157058e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.104
y[1] (analytic) = -8.1026007710989333520977717478046
y[1] (numeric) = -8.1026007710989333520977717478034
absolute error = 1.2e-30
relative error = 1.4810059558657575523671862275579e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.988e+09
Order of pole = 2.576e+16
TOP MAIN SOLVE Loop
x[1] = 2.105
y[1] (analytic) = -8.1017905515334769145555402496611
y[1] (numeric) = -8.1017905515334769145555402496602
absolute error = 9e-31
relative error = 1.1108655478999655609611274272020e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.106
y[1] (analytic) = -8.100980412985926059862999182358
y[1] (numeric) = -8.1009804129859260598629991823564
absolute error = 1.6e-30
relative error = 1.9750695822386994593844154588423e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.107
y[1] (analytic) = -8.1001703554481794025378888444022
y[1] (numeric) = -8.1001703554481794025378888444013
absolute error = 9e-31
relative error = 1.1110877432283377401971630928631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.108
y[1] (analytic) = -8.0993603789121363671959921830618
y[1] (numeric) = -8.0993603789121363671959921830604
absolute error = 1.4e-30
relative error = 1.7285315562017758516069424343592e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 4.105e+15
TOP MAIN SOLVE Loop
x[1] = 2.109
y[1] (analytic) = -8.0985504833696971884701290404467
y[1] (numeric) = -8.0985504833696971884701290404455
absolute error = 1.2e-30
relative error = 1.4817466440002930622823213258433e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.087e+09
Order of pole = 2.745e+16
TOP MAIN SOLVE Loop
x[1] = 2.11
y[1] (analytic) = -8.0977406688127629109291584997768
y[1] (numeric) = -8.0977406688127629109291584997753
absolute error = 1.5e-30
relative error = 1.8523685325920915944226034364717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1880.7MB, alloc=4.6MB, time=83.39
x[1] = 2.111
y[1] (analytic) = -8.0969309352332353889969893309983
y[1] (numeric) = -8.0969309352332353889969893309968
absolute error = 1.5e-30
relative error = 1.8525537787075022023496256032783e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.982e+09
Order of pole = 3.225e+15
TOP MAIN SOLVE Loop
x[1] = 2.112
y[1] (analytic) = -8.0961212826230172868715985349577
y[1] (numeric) = -8.0961212826230172868715985349566
absolute error = 1.1e-30
relative error = 1.3586752984555304493790531667236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.710e+09
Order of pole = 5.959e+16
TOP MAIN SOLVE Loop
x[1] = 2.113
y[1] (analytic) = -8.0953117109740120784440579853145
y[1] (numeric) = -8.0953117109740120784440579853134
absolute error = 1.1e-30
relative error = 1.3588111727789789462459795424038e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.114
y[1] (analytic) = -8.0945022202781240472175691673824
y[1] (numeric) = -8.0945022202781240472175691673812
absolute error = 1.2e-30
relative error = 1.4824877025714972897012238081560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.006e+09
Order of pole = 3.550e+15
TOP MAIN SOLVE Loop
x[1] = 2.115
y[1] (analytic) = -8.0936928105272582862265060130952
y[1] (numeric) = -8.0936928105272582862265060130938
absolute error = 1.4e-30
relative error = 1.7297419518801800463733642540078e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 2.724e+15
TOP MAIN SOLVE Loop
x[1] = 2.116
y[1] (analytic) = -8.0928834817133206979554658312823
y[1] (numeric) = -8.0928834817133206979554658312811
absolute error = 1.2e-30
relative error = 1.4827842297637423896956721137488e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.117
y[1] (analytic) = -8.0920742338282179942583283324487
y[1] (numeric) = -8.0920742338282179942583283324476
absolute error = 1.1e-30
relative error = 1.3593548059674797955003133242146e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.118
y[1] (analytic) = -8.0912650668638576962773227472454
y[1] (numeric) = -8.0912650668638576962773227472439
absolute error = 1.5e-30
relative error = 1.8538510203341960974304752990920e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.119
y[1] (analytic) = -8.0904559808121481343621030378228
y[1] (numeric) = -8.0904559808121481343621030378213
absolute error = 1.5e-30
relative error = 1.8540364147057936016057882746762e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.12
y[1] (analytic) = -8.0896469756649984479888312012624
y[1] (numeric) = -8.0896469756649984479888312012611
absolute error = 1.3e-30
relative error = 1.6069922506020545658507619637033e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.121
y[1] (analytic) = -8.0888380514143185856792686642701
y[1] (numeric) = -8.0888380514143185856792686642688
absolute error = 1.3e-30
relative error = 1.6071529578623438630553218406759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.403e+10
Order of pole = 2.001e+17
TOP MAIN SOLVE Loop
x[1] = 2.122
y[1] (analytic) = -8.0880292080520193049198757683256
y[1] (numeric) = -8.0880292080520193049198757683241
absolute error = 1.5e-30
relative error = 1.8545927090701877910879942325217e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.425e+09
Order of pole = 2.704e+15
TOP MAIN SOLVE Loop
x[1] = 2.123
y[1] (analytic) = -8.0872204455700121720809193444793
y[1] (numeric) = -8.0872204455700121720809193444784
absolute error = 9e-31
relative error = 1.1128669065686204770383067150666e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.624e+09
Order of pole = 2.533e+15
TOP MAIN SOLVE Loop
x[1] = 2.124
y[1] (analytic) = -8.0864117639602095623355883769914
y[1] (numeric) = -8.0864117639602095623355883769899
absolute error = 1.5e-30
relative error = 1.8549636647063289239731875869437e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.125
y[1] (analytic) = -8.0856031632145246595791177549892
y[1] (numeric) = -8.0856031632145246595791177549879
absolute error = 1.3e-30
relative error = 1.6077959476348701089055592640520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1884.5MB, alloc=4.6MB, time=83.55
x[1] = 2.126
y[1] (analytic) = -8.0847946433248714563479201113593
y[1] (numeric) = -8.0847946433248714563479201113582
absolute error = 1.1e-30
relative error = 1.3605787759967457211226863622217e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.568e+08
Order of pole = 2.175e+15
TOP MAIN SOLVE Loop
x[1] = 2.127
y[1] (analytic) = -8.0839862042831647537387257480407
y[1] (numeric) = -8.0839862042831647537387257480393
absolute error = 1.4e-30
relative error = 1.7318188881349567838798839107987e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.430e+09
Order of pole = 5.602e+15
TOP MAIN SOLVE Loop
x[1] = 2.128
y[1] (analytic) = -8.0831778460813201613277306469244
y[1] (numeric) = -8.0831778460813201613277306469229
absolute error = 1.5e-30
relative error = 1.8557057985890928899255014277802e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.748e+09
Order of pole = 3.660e+15
TOP MAIN SOLVE Loop
x[1] = 2.129
y[1] (analytic) = -8.0823695687112540970897525655499
y[1] (numeric) = -8.0823695687112540970897525655481
absolute error = 1.8e-30
relative error = 2.2270696541373481010303824982567e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.13
y[1] (analytic) = -8.081561372164883787317395216784
y[1] (numeric) = -8.0815613721648837873173952167823
absolute error = 1.7e-30
relative error = 2.1035539071141212221890826350261e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.164e+08
Order of pole = 4.550e+15
TOP MAIN SOLVE Loop
x[1] = 2.131
y[1] (analytic) = -8.0807532564341272665402205316811
y[1] (numeric) = -8.0807532564341272665402205316799
absolute error = 1.2e-30
relative error = 1.4850100750750254853868775904670e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.132
y[1] (analytic) = -8.079945221510903377443929004712
y[1] (numeric) = -8.0799452215109033774439290047107
absolute error = 1.3e-30
relative error = 1.6089217988001501104421709924941e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.133
y[1] (analytic) = -8.0791372673871317707895481205507
y[1] (numeric) = -8.0791372673871317707895481205493
absolute error = 1.4e-30
relative error = 1.7328582912575924551596181835058e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.134
y[1] (analytic) = -8.0783293940547329053326288616193
y[1] (numeric) = -8.0783293940547329053326288616182
absolute error = 1.1e-30
relative error = 1.3616676745188773831368304557900e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.135
y[1] (analytic) = -8.077521601505628047742450295577
y[1] (numeric) = -8.0775216015056280477424502955759
absolute error = 1.1e-30
relative error = 1.3618038480948945937556796521097e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.136
y[1] (analytic) = -8.076713889731739272521232241944
y[1] (numeric) = -8.0767138897317392725212322419426
absolute error = 1.4e-30
relative error = 1.7333782267313912866732511516215e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.137
y[1] (analytic) = -8.0759062587249894619233560170562
y[1] (numeric) = -8.0759062587249894619233560170547
absolute error = 1.5e-30
relative error = 1.8573766855941904961277327185263e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.138
y[1] (analytic) = -8.0750987084773023058745932565429
y[1] (numeric) = -8.0750987084773023058745932565417
absolute error = 1.2e-30
relative error = 1.4860499460399543309347637158391e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.139
y[1] (analytic) = -8.0742912389806023018913428145176
y[1] (numeric) = -8.0742912389806023018913428145163
absolute error = 1.3e-30
relative error = 1.6100484383371437158965202973878e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.458e+09
Order of pole = 1.293e+15
TOP MAIN SOLVE Loop
memory used=1888.3MB, alloc=4.6MB, time=83.72
x[1] = 2.14
y[1] (analytic) = -8.0734838502268147549998757386726
y[1] (numeric) = -8.0734838502268147549998757386713
absolute error = 1.3e-30
relative error = 1.6102094512314879700688873855302e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.028e+09
Order of pole = 5.432e+15
TOP MAIN SOLVE Loop
x[1] = 2.141
y[1] (analytic) = -8.0726765422078657776555883204767
y[1] (numeric) = -8.0726765422078657776555883204749
absolute error = 1.8e-30
relative error = 2.2297437418540524230416794541339e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.545e+09
Order of pole = 1.201e+15
TOP MAIN SOLVE Loop
x[1] = 2.142
y[1] (analytic) = -8.0718693149156822896622632196585
y[1] (numeric) = -8.0718693149156822896622632196573
absolute error = 1.2e-30
relative error = 1.4866444849182187805346707681060e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.671e+09
Order of pole = 6.599e+15
TOP MAIN SOLVE Loop
x[1] = 2.143
y[1] (analytic) = -8.071062168342192018091338662183
y[1] (numeric) = -8.0710621683421920180913386621816
absolute error = 1.4e-30
relative error = 1.7345920162668776084922993756814e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.144
y[1] (analytic) = -8.0702551024793234972011857108923
y[1] (numeric) = -8.0702551024793234972011857108905
absolute error = 1.8e-30
relative error = 2.2304127653251116216229616749769e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.145
y[1] (analytic) = -8.0694481173190060683563936080246
y[1] (numeric) = -8.069448117319006068356393608023
absolute error = 1.6e-30
relative error = 1.9827873935591819592579039918926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.790e+09
Order of pole = 4.144e+15
TOP MAIN SOLVE Loop
x[1] = 2.146
y[1] (analytic) = -8.0686412128531698799470631887939
y[1] (numeric) = -8.0686412128531698799470631887929
absolute error = 1.0e-30
relative error = 1.2393660513830033237981950940258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.466e+09
Order of pole = 1.192e+15
TOP MAIN SOLVE Loop
x[1] = 2.147
y[1] (analytic) = -8.0678343890737458873081083652244
y[1] (numeric) = -8.0678343890737458873081083652228
absolute error = 1.6e-30
relative error = 1.9831839906962855155492541803758e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.148
y[1] (analytic) = -8.0670276459726658526385656794267
y[1] (numeric) = -8.0670276459726658526385656794256
absolute error = 1.1e-30
relative error = 1.3635753443204788751011644311411e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.184e+08
Order of pole = 1.263e+15
TOP MAIN SOLVE Loop
x[1] = 2.149
y[1] (analytic) = -8.066220983541862344920911925529
y[1] (numeric) = -8.066220983541862344920911925528
absolute error = 1.0e-30
relative error = 1.2397379169754681025728483976459e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.376e+09
Order of pole = 6.115e+15
TOP MAIN SOLVE Loop
x[1] = 2.15
y[1] (analytic) = -8.0654144017732687398403898394297
y[1] (numeric) = -8.0654144017732687398403898394279
absolute error = 1.8e-30
relative error = 2.2317514145389113523421161331634e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.871e+09
Order of pole = 3.015e+15
TOP MAIN SOLVE Loop
x[1] = 2.151
y[1] (analytic) = -8.0646079006588192197043418555813
y[1] (numeric) = -8.0646079006588192197043418555795
absolute error = 1.8e-30
relative error = 2.2319746008394942840401471346757e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.152
y[1] (analytic) = -8.0638014801904487733615519300014
y[1] (numeric) = -8.0638014801904487733615519299997
absolute error = 1.7e-30
relative error = 2.1081868200453886181366365829453e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.536e+09
Order of pole = 3.397e+15
TOP MAIN SOLVE Loop
x[1] = 2.153
y[1] (analytic) = -8.0629951403600931961215954286901
y[1] (numeric) = -8.0629951403600931961215954286887
absolute error = 1.4e-30
relative error = 1.7363274758683235780420962778660e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.154
y[1] (analytic) = -8.06218888115968908967419708066
y[1] (numeric) = -8.0621888811596890896741970806583
absolute error = 1.7e-30
relative error = 2.1086084995759451530795068130979e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1892.1MB, alloc=4.6MB, time=83.89
x[1] = 2.155
y[1] (analytic) = -8.0613827025811738620085969947636
y[1] (numeric) = -8.0613827025811738620085969947622
absolute error = 1.4e-30
relative error = 1.7366747760923619791851294415694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.947e+09
Order of pole = 8.489e+15
TOP MAIN SOLVE Loop
x[1] = 2.156
y[1] (analytic) = -8.0605766046164857273329247395229
y[1] (numeric) = -8.0605766046164857273329247395213
absolute error = 1.6e-30
relative error = 1.9849696597184394844310432797684e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.858e+09
Order of pole = 4.480e+15
TOP MAIN SOLVE Loop
x[1] = 2.157
y[1] (analytic) = -8.0597705872575637059935814851388
y[1] (numeric) = -8.0597705872575637059935814851375
absolute error = 1.3e-30
relative error = 1.6129491353702922516093304013255e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.502e+09
Order of pole = 1.769e+16
TOP MAIN SOLVE Loop
x[1] = 2.158
y[1] (analytic) = -8.0589646504963476243946302068917
y[1] (numeric) = -8.0589646504963476243946302068908
absolute error = 9e-31
relative error = 1.1167687650107380079510331598837e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.159
y[1] (analytic) = -8.0581587943247781149171939491142
y[1] (numeric) = -8.0581587943247781149171939491126
absolute error = 1.6e-30
relative error = 1.9855652399489227370423401702797e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.277e+09
Order of pole = 5.291e+15
TOP MAIN SOLVE Loop
x[1] = 2.16
y[1] (analytic) = -8.0573530187347966158388621489312
y[1] (numeric) = -8.0573530187347966158388621489299
absolute error = 1.3e-30
relative error = 1.6134330927008732464601278786439e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.161
y[1] (analytic) = -8.0565473237183453712531050189753
y[1] (numeric) = -8.056547323718345371253105018974
absolute error = 1.3e-30
relative error = 1.6135944440775777095273626105258e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.162
y[1] (analytic) = -8.0557417092673674309886959882498
y[1] (numeric) = -8.055741709267367430988695988248
absolute error = 1.8e-30
relative error = 2.2344311237403137909773774285059e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.163
y[1] (analytic) = -8.0549361753738066505291422003491
y[1] (numeric) = -8.0549361753738066505291422003475
absolute error = 1.6e-30
relative error = 1.9863596249113029827161333878956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.164
y[1] (analytic) = -8.0541307220296076909321230682301
y[1] (numeric) = -8.0541307220296076909321230682283
absolute error = 1.8e-30
relative error = 2.2348780546566637190082027395664e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.033e+09
Order of pole = 3.176e+15
TOP MAIN SOLVE Loop
x[1] = 2.165
y[1] (analytic) = -8.053325349226716018748936884718
y[1] (numeric) = -8.0533253492267160187489368847163
absolute error = 1.7e-30
relative error = 2.1109292451015092505596332693545e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.725e+09
Order of pole = 7.031e+15
TOP MAIN SOLVE Loop
x[1] = 2.166
y[1] (analytic) = -8.0525200569570779059439554879549
y[1] (numeric) = -8.0525200569570779059439554879533
absolute error = 1.6e-30
relative error = 1.9869556221938987833682825148047e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.454e+09
Order of pole = 5.731e+15
TOP MAIN SOLVE Loop
x[1] = 2.167
y[1] (analytic) = -8.051714845212640429814086980975
y[1] (numeric) = -8.0517148452126404298140869809736
absolute error = 1.4e-30
relative error = 1.7387600367298240202949229698271e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.168
y[1] (analytic) = -8.0509097139853514729082465046076
y[1] (numeric) = -8.050909713985351472908246504606
absolute error = 1.6e-30
relative error = 1.9873530530600994136348639082602e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.309e+09
Order of pole = 4.318e+15
TOP MAIN SOLVE Loop
memory used=1895.9MB, alloc=4.6MB, time=84.06
x[1] = 2.169
y[1] (analytic) = -8.050104663267159722946835062897
y[1] (numeric) = -8.0501046632671597229468350628957
absolute error = 1.3e-30
relative error = 1.6148858361207828121664265588275e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.17
y[1] (analytic) = -8.0492996930500146727412264002426
y[1] (numeric) = -8.0492996930500146727412264002415
absolute error = 1.1e-30
relative error = 1.3665785123515404215090076266296e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.129e+09
Order of pole = 3.502e+15
TOP MAIN SOLVE Loop
x[1] = 2.171
y[1] (analytic) = -8.0484948033258666201132619294434
y[1] (numeric) = -8.0484948033258666201132619294422
absolute error = 1.2e-30
relative error = 1.4909620113118864430055748108142e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.227e+09
Order of pole = 5.586e+15
TOP MAIN SOLVE Loop
x[1] = 2.172
y[1] (analytic) = -8.0476899940866666678147537098491
y[1] (numeric) = -8.047689994086666667814753709848
absolute error = 1.1e-30
relative error = 1.3668518553874031724161317331765e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.173
y[1] (analytic) = -8.0468852653243667234469954748131
y[1] (numeric) = -8.0468852653243667234469954748116
absolute error = 1.5e-30
relative error = 1.8640752919192213691022051081269e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.174
y[1] (analytic) = -8.0460806170309194993802817076353
y[1] (numeric) = -8.046080617030919499380281707634
absolute error = 1.3e-30
relative error = 1.6156934809332203794419874002943e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.175
y[1] (analytic) = -8.0452760491982785126734347652023
y[1] (numeric) = -8.0452760491982785126734347652004
absolute error = 1.9e-30
relative error = 2.3616343160646890390289141352079e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.176
y[1] (analytic) = -8.0444715618183980849933400485031
y[1] (numeric) = -8.0444715618183980849933400485015
absolute error = 1.6e-30
relative error = 1.9889435716251458558450072642935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.177
y[1] (analytic) = -8.0436671548832333425344892192364
y[1] (numeric) = -8.0436671548832333425344892192351
absolute error = 1.3e-30
relative error = 1.6161782616909781535442058070219e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.898e+09
Order of pole = 4.393e+15
TOP MAIN SOLVE Loop
x[1] = 2.178
y[1] (analytic) = -8.042862828384740215938531461685
y[1] (numeric) = -8.042862828384740215938531461684
absolute error = 1.0e-30
relative error = 1.2433383750756214843017514865345e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.179
y[1] (analytic) = -8.0420585823148754402138327890673
y[1] (numeric) = -8.0420585823148754402138327890657
absolute error = 1.6e-30
relative error = 1.9895403442080450401143709805533e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.678e+09
Order of pole = 2.668e+15
TOP MAIN SOLVE Loop
x[1] = 2.18
y[1] (analytic) = -8.0412544166655965546550433935503
y[1] (numeric) = -8.0412544166655965546550433935487
absolute error = 1.6e-30
relative error = 1.9897393081904991640058928577220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.181
y[1] (analytic) = -8.040450331428861902762673039134
y[1] (numeric) = -8.0404503314288619027626730391323
absolute error = 1.7e-30
relative error = 2.1143094353247430355325402371933e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.182
y[1] (analytic) = -8.0396463265966306321626744965861
y[1] (numeric) = -8.0396463265966306321626744965844
absolute error = 1.7e-30
relative error = 2.1145208768401750801754949686282e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.873e+09
Order of pole = 2.491e+15
TOP MAIN SOLVE Loop
x[1] = 2.183
y[1] (analytic) = -8.0388424021608626945260350196359
y[1] (numeric) = -8.0388424021608626945260350196342
absolute error = 1.7e-30
relative error = 2.1147323395008159108412078146933e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.362e+09
Order of pole = 6.352e+15
memory used=1899.7MB, alloc=4.6MB, time=84.23
TOP MAIN SOLVE Loop
x[1] = 2.184
y[1] (analytic) = -8.0380385581135188454883758616167
y[1] (numeric) = -8.038038558113518845488375861615
absolute error = 1.7e-30
relative error = 2.1149438233087801541378492708848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.108e+09
Order of pole = 5.428e+15
TOP MAIN SOLVE Loop
x[1] = 2.185
y[1] (analytic) = -8.0372347944465606445695598317548
y[1] (numeric) = -8.0372347944465606445695598317534
absolute error = 1.4e-30
relative error = 1.7418926232780327690620904643122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.803e+09
Order of pole = 2.904e+15
TOP MAIN SOLVE Loop
x[1] = 2.186
y[1] (analytic) = -8.0364311111519504550933068903028
y[1] (numeric) = -8.0364311111519504550933068903011
absolute error = 1.7e-30
relative error = 2.1153668543751384424439198891493e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.208e+09
Order of pole = 2.630e+15
TOP MAIN SOLVE Loop
x[1] = 2.187
y[1] (analytic) = -8.0356275082216514441068177817063
y[1] (numeric) = -8.0356275082216514441068177817048
absolute error = 1.5e-30
relative error = 1.8666868249744965865768739939741e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.188
y[1] (analytic) = -8.0348239856476275823004057050135
y[1] (numeric) = -8.0348239856476275823004057050117
absolute error = 1.8e-30
relative error = 2.2402482035888871400282332330928e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.189
y[1] (analytic) = -8.0340205434218436439271360207061
y[1] (numeric) = -8.0340205434218436439271360207051
absolute error = 1.0e-30
relative error = 1.2447067997838113504010133943498e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.19
y[1] (analytic) = -8.0332171815362652067224739931706
y[1] (numeric) = -8.0332171815362652067224739931687
absolute error = 1.9e-30
relative error = 2.3651794257063092548721002576964e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.191
y[1] (analytic) = -8.0324138999828586518239405679748
y[1] (numeric) = -8.0324138999828586518239405679737
absolute error = 1.1e-30
relative error = 1.3694513426435201804372188346681e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.192
y[1] (analytic) = -8.0316106987535911636907761831892
y[1] (numeric) = -8.0316106987535911636907761831875
absolute error = 1.7e-30
relative error = 2.1166364553299619441437192998215e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 3.813e+15
TOP MAIN SOLVE Loop
x[1] = 2.193
y[1] (analytic) = -8.0308075778404307300236126139009
y[1] (numeric) = -8.030807577840430730023612613899
absolute error = 1.9e-30
relative error = 2.3658890859777394101441102027619e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.194
y[1] (analytic) = -8.0300045372353461416841528491597
y[1] (numeric) = -8.0300045372353461416841528491581
absolute error = 1.6e-30
relative error = 1.9925268940767805799406761880883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.195
y[1] (analytic) = -8.0292015769303069926148590005269
y[1] (numeric) = -8.0292015769303069926148590005255
absolute error = 1.4e-30
relative error = 1.7436353871380104714380373003146e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.071e+09
Order of pole = 2.642e+16
TOP MAIN SOLVE Loop
x[1] = 2.196
y[1] (analytic) = -8.028398696917283679758648241432
y[1] (numeric) = -8.0283986969172836797586482414307
absolute error = 1.3e-30
relative error = 1.6192519194383924055284980803716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.397e+09
Order of pole = 1.558e+15
TOP MAIN SOLVE Loop
x[1] = 2.197
y[1] (analytic) = -8.0275958971882474029785967765356
y[1] (numeric) = -8.0275958971882474029785967765342
absolute error = 1.4e-30
relative error = 1.7439841490904707797223940090580e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.666e+09
Order of pole = 7.025e+15
TOP MAIN SOLVE Loop
memory used=1903.6MB, alloc=4.6MB, time=84.40
x[1] = 2.198
y[1] (analytic) = -8.0267931777351701649776518402925
y[1] (numeric) = -8.0267931777351701649776518402912
absolute error = 1.3e-30
relative error = 1.6195758022094775832911491920473e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.199
y[1] (analytic) = -8.0259905385500247712183517239159
y[1] (numeric) = -8.0259905385500247712183517239145
absolute error = 1.4e-30
relative error = 1.7443329808022972841568020954682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.070e+09
Order of pole = 7.518e+15
TOP MAIN SOLVE Loop
x[1] = 2.2
y[1] (analytic) = -8.0251879796247848298425538299341
y[1] (numeric) = -8.0251879796247848298425538299326
absolute error = 1.5e-30
relative error = 1.8691150958810712292803971744890e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.259e+09
Order of pole = 9.370e+15
TOP MAIN SOLVE Loop
x[1] = 2.201
y[1] (analytic) = -8.0243855009514247515911707535427
y[1] (numeric) = -8.0243855009514247515911707535416
absolute error = 1.1e-30
relative error = 1.3708214789401339847049399250594e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.333e+10
Order of pole = 2.368e+17
TOP MAIN SOLVE Loop
x[1] = 2.202
y[1] (analytic) = -8.023583102521919749723914389949
y[1] (numeric) = -8.0235831025219197497239143899475
absolute error = 1.5e-30
relative error = 1.8694889562850416392215101329797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.203
y[1] (analytic) = -8.0227807843282458399390480668976
y[1] (numeric) = -8.0227807843282458399390480668963
absolute error = 1.3e-30
relative error = 1.6203857925913029788806413962504e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.204
y[1] (analytic) = -8.021978546362379840293146701591
y[1] (numeric) = -8.0219785463623798402931467015898
absolute error = 1.2e-30
relative error = 1.4958903131748564398635865312186e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.646e+09
Order of pole = 1.772e+16
TOP MAIN SOLVE Loop
x[1] = 2.205
y[1] (analytic) = -8.0211763886162993711208649811865
y[1] (numeric) = -8.0211763886162993711208649811845
absolute error = 2.0e-30
relative error = 2.4933998494764580211117531051586e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.736e+09
Order of pole = 2.797e+15
TOP MAIN SOLVE Loop
x[1] = 2.206
y[1] (analytic) = -8.0203743110819828549547135660731
y[1] (numeric) = -8.0203743110819828549547135660714
absolute error = 1.7e-30
relative error = 2.1196018216394974176280414786722e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.413e+09
Order of pole = 4.532e+15
TOP MAIN SOLVE Loop
x[1] = 2.207
y[1] (analytic) = -8.0195723137514095164448433151361
y[1] (numeric) = -8.0195723137514095164448433151341
absolute error = 2.0e-30
relative error = 2.4938985793176750016110770750472e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.208
y[1] (analytic) = -8.0187703966165593822788375321851
y[1] (numeric) = -8.0187703966165593822788375321836
absolute error = 1.5e-30
relative error = 1.8706109862341364943907135341096e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.209
y[1] (analytic) = -8.0179685596694132811015122327688
y[1] (numeric) = -8.0179685596694132811015122327672
absolute error = 1.6e-30
relative error = 1.9955179271318683898697697027430e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.21
y[1] (analytic) = -8.0171668029019528434347244305513
y[1] (numeric) = -8.0171668029019528434347244305498
absolute error = 1.5e-30
relative error = 1.8709851458460973190663546244769e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.211
y[1] (analytic) = -8.0163651263061605015971884424676
y[1] (numeric) = -8.0163651263061605015971884424658
absolute error = 1.8e-30
relative error = 2.2454067044591033960187794766525e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.212
y[1] (analytic) = -8.0155635298740194896243002118412
y[1] (numeric) = -8.0155635298740194896243002118394
absolute error = 1.8e-30
relative error = 2.2456312563569570724606899075171e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1907.4MB, alloc=4.6MB, time=84.57
TOP MAIN SOLVE Loop
x[1] = 2.213
y[1] (analytic) = -8.014762013597513843187969648673
y[1] (numeric) = -8.0147620135975138431879696486716
absolute error = 1.4e-30
relative error = 1.7467767572197625909222615672675e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.214
y[1] (analytic) = -8.0139605774686283995164609862944
y[1] (numeric) = -8.0139605774686283995164609862927
absolute error = 1.7e-30
relative error = 2.1212981815503008093076751658567e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.829e+09
Order of pole = 3.087e+15
TOP MAIN SOLVE Loop
x[1] = 2.215
y[1] (analytic) = -8.0131592214793487973142411535792
y[1] (numeric) = -8.013159221479348797314241153578
absolute error = 1.2e-30
relative error = 1.4975366978649178628300853395066e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.695e+09
Order of pole = 2.903e+15
TOP MAIN SOLVE Loop
x[1] = 2.216
y[1] (analytic) = -8.0123579456216614766818361619269
y[1] (numeric) = -8.0123579456216614766818361619257
absolute error = 1.2e-30
relative error = 1.4976864590226374396304628530767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.217
y[1] (analytic) = -8.0115567498875536790356955061969
y[1] (numeric) = -8.0115567498875536790356955061955
absolute error = 1.4e-30
relative error = 1.7474756076834252223275911354614e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.812e+09
Order of pole = 6.716e+15
TOP MAIN SOLVE Loop
x[1] = 2.218
y[1] (analytic) = -8.0107556342690134470280645788078
y[1] (numeric) = -8.0107556342690134470280645788062
absolute error = 1.6e-30
relative error = 1.9973147016935575502661233156099e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.219
y[1] (analytic) = -8.0099545987580296244668650961924
y[1] (numeric) = -8.0099545987580296244668650961914
absolute error = 1.0e-30
relative error = 1.2484465269691458178717901926581e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.277e+09
Order of pole = 4.318e+15
TOP MAIN SOLVE Loop
x[1] = 2.22
y[1] (analytic) = -8.0091536433465918562355835368135
y[1] (numeric) = -8.009153643346591856235583536812
absolute error = 1.5e-30
relative error = 1.8728570667964251703836488299828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.221
y[1] (analytic) = -8.0083527680266905882131675899256
y[1] (numeric) = -8.0083527680266905882131675899244
absolute error = 1.2e-30
relative error = 1.4984354894941618380248050426569e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.222
y[1] (analytic) = -8.0075519727903170671939306143039
y[1] (numeric) = -8.007551972790317067193930614303
absolute error = 9e-31
relative error = 1.1239390054016538353784538636419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.223
y[1] (analytic) = -8.0067512576294633408074641061178
y[1] (numeric) = -8.0067512576294633408074641061167
absolute error = 1.1e-30
relative error = 1.3738406060158711013145563873325e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.661e+09
Order of pole = 1.256e+16
TOP MAIN SOLVE Loop
x[1] = 2.224
y[1] (analytic) = -8.0059506225361222574385581751598
y[1] (numeric) = -8.0059506225361222574385581751582
absolute error = 1.6e-30
relative error = 1.9985134501031341056913886183064e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.225
y[1] (analytic) = -8.0051500675022874661471300286266
y[1] (numeric) = -8.0051500675022874661471300286251
absolute error = 1.5e-30
relative error = 1.8737937294759794657999544334085e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.226
y[1] (analytic) = -8.0043495925199534165881604616532
y[1] (numeric) = -8.0043495925199534165881604616522
absolute error = 1.0e-30
relative error = 1.2493207454788053452593162973284e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1911.2MB, alloc=4.6MB, time=84.74
x[1] = 2.227
y[1] (analytic) = -8.0035491975811153589316383537962
y[1] (numeric) = -8.0035491975811153589316383537948
absolute error = 1.4e-30
relative error = 1.7492239573202312499248116970797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.228
y[1] (analytic) = -8.0027488826777693437825131706637
y[1] (numeric) = -8.0027488826777693437825131706619
absolute error = 1.8e-30
relative error = 2.2492271423087673483416906481539e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.892e+09
Order of pole = 6.542e+15
TOP MAIN SOLVE Loop
x[1] = 2.229
y[1] (analytic) = -8.0019486478019122221006554699002
y[1] (numeric) = -8.0019486478019122221006554698987
absolute error = 1.5e-30
relative error = 1.8745433968912573476522612931870e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.552e+09
Order of pole = 2.346e+15
TOP MAIN SOLVE Loop
x[1] = 2.23
y[1] (analytic) = -8.0011484929455416451208254107206
y[1] (numeric) = -8.0011484929455416451208254107189
absolute error = 1.7e-30
relative error = 2.1246949753511726748273553467894e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.749e+09
Order of pole = 1.368e+16
TOP MAIN SOLVE Loop
x[1] = 2.231
y[1] (analytic) = -8.000348418100656064272649266187
y[1] (numeric) = -8.0003484181006560642726492661857
absolute error = 1.3e-30
relative error = 1.6249292306554693127017054567194e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.232
y[1] (analytic) = -7.9995484232592547311006039374427
y[1] (numeric) = -7.9995484232592547311006039374409
absolute error = 1.8e-30
relative error = 2.2501270131278563955346073519608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.233
y[1] (analytic) = -7.9987485084133376971840094690854
y[1] (numeric) = -7.9987485084133376971840094690836
absolute error = 1.8e-30
relative error = 2.2503520370801792773580141681773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.234
y[1] (analytic) = -7.9979486735549058140570295648976
y[1] (numeric) = -7.9979486735549058140570295648963
absolute error = 1.3e-30
relative error = 1.6254167825537940629761064602933e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.147e+10
Order of pole = 1.418e+17
TOP MAIN SOLVE Loop
x[1] = 2.235
y[1] (analytic) = -7.9971489186759607331286801031215
y[1] (numeric) = -7.99714891867596073312868010312
absolute error = 1.5e-30
relative error = 1.8756684604146972285244293066853e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.871e+09
Order of pole = 9.919e+16
TOP MAIN SOLVE Loop
x[1] = 2.236
y[1] (analytic) = -7.9963492437685049056028456504795
y[1] (numeric) = -7.9963492437685049056028456504778
absolute error = 1.7e-30
relative error = 2.1259701748579794354857823776117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.237
y[1] (analytic) = -7.9955496488245415823983039741487
y[1] (numeric) = -7.9955496488245415823983039741471
absolute error = 1.6e-30
relative error = 2.0011132070641604187671441809191e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.238
y[1] (analytic) = -7.9947501338360748140687585508819
y[1] (numeric) = -7.9947501338360748140687585508804
absolute error = 1.5e-30
relative error = 1.8762312453663434975023176320844e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.238e+09
Order of pole = 5.270e+15
TOP MAIN SOLVE Loop
x[1] = 2.239
y[1] (analytic) = -7.9939506987951094507228790724777
y[1] (numeric) = -7.9939506987951094507228790724762
absolute error = 1.5e-30
relative error = 1.8764188778723490717091329528449e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.530e+09
Order of pole = 6.035e+15
TOP MAIN SOLVE Loop
x[1] = 2.24
y[1] (analytic) = -7.9931513436936511419443499468006
y[1] (numeric) = -7.9931513436936511419443499467988
absolute error = 1.8e-30
relative error = 2.2519278349710521283315155738142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.241
y[1] (analytic) = -7.9923520685237063367119267935505
y[1] (numeric) = -7.9923520685237063367119267935486
absolute error = 1.9e-30
memory used=1915.0MB, alloc=4.6MB, time=84.91
relative error = 2.3772726522931506134824725288334e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.935e+09
Order of pole = 3.741e+15
TOP MAIN SOLVE Loop
x[1] = 2.242
y[1] (analytic) = -7.9915528732772822833195009339847
y[1] (numeric) = -7.9915528732772822833195009339828
absolute error = 1.9e-30
relative error = 2.3775103914451394120237901958452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.243
y[1] (analytic) = -7.9907537579463870292961718737894
y[1] (numeric) = -7.9907537579463870292961718737881
absolute error = 1.3e-30
relative error = 1.6268803161494219938304290318937e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.244
y[1] (analytic) = -7.9899547225230294213263277783067
y[1] (numeric) = -7.9899547225230294213263277783049
absolute error = 1.8e-30
relative error = 2.2528287862832903126885776253397e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.245
y[1] (analytic) = -7.9891557669992191051697339393061
y[1] (numeric) = -7.9891557669992191051697339393046
absolute error = 1.5e-30
relative error = 1.8775450670220317116563774527546e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.427e+09
Order of pole = 7.240e+15
TOP MAIN SOLVE Loop
x[1] = 2.246
y[1] (analytic) = -7.9883568913669665255816292325225
y[1] (numeric) = -7.9883568913669665255816292325205
absolute error = 2.0e-30
relative error = 2.5036437745556962425850660862516e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.247
y[1] (analytic) = -7.9875580956182829262328305651356
y[1] (numeric) = -7.987558095618282926232830565134
absolute error = 1.6e-30
relative error = 2.0031153211614303755058315650134e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.248
y[1] (analytic) = -7.9867593797451803496298453124173
y[1] (numeric) = -7.9867593797451803496298453124158
absolute error = 1.5e-30
relative error = 1.8781084150401159236723828418686e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.249
y[1] (analytic) = -7.9859607437396716370349917427262
y[1] (numeric) = -7.9859607437396716370349917427247
absolute error = 1.5e-30
relative error = 1.8782962352724750363601112921456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.25
y[1] (analytic) = -7.9851621875937704283865274300654
y[1] (numeric) = -7.985162187593770428386527430064
absolute error = 1.4e-30
relative error = 1.7532518026686100829300548226110e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.396e+09
Order of pole = 6.457e+15
TOP MAIN SOLVE Loop
x[1] = 2.251
y[1] (analytic) = -7.9843637112994911622187856533988
y[1] (numeric) = -7.9843637112994911622187856533977
absolute error = 1.1e-30
relative error = 1.3776927501978364218161372322796e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.591e+09
Order of pole = 3.054e+15
TOP MAIN SOLVE Loop
x[1] = 2.252
y[1] (analytic) = -7.9835653148488490755823197819284
y[1] (numeric) = -7.9835653148488490755823197819271
absolute error = 1.3e-30
relative error = 1.6283451675181949554002537172185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.253
y[1] (analytic) = -7.9827669982338602039640556455317
y[1] (numeric) = -7.98276699823386020396405564553
absolute error = 1.7e-30
relative error = 2.1295873979236960132507530214412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.254
y[1] (analytic) = -7.9819687614465413812074518895649
y[1] (numeric) = -7.9819687614465413812074518895633
absolute error = 1.6e-30
relative error = 2.0045179927640285294842388131034e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.255
y[1] (analytic) = -7.9811706044789102394326683132331
y[1] (numeric) = -7.9811706044789102394326683132311
absolute error = 2.0e-30
relative error = 2.5058980682327862385522282145346e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1918.8MB, alloc=4.6MB, time=85.08
x[1] = 2.256
y[1] (analytic) = -7.9803725273229852089567421907214
y[1] (numeric) = -7.9803725273229852089567421907198
absolute error = 1.6e-30
relative error = 2.0049189364556140147676033656905e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.973e+09
Order of pole = 7.772e+15
TOP MAIN SOLVE Loop
x[1] = 2.257
y[1] (analytic) = -7.9795745299707855182137725743034
y[1] (numeric) = -7.9795745299707855182137725743018
absolute error = 1.6e-30
relative error = 2.0051194383741884199572221167953e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.258
y[1] (analytic) = -7.9787766124143311936751125786116
y[1] (numeric) = -7.9787766124143311936751125786102
absolute error = 1.4e-30
relative error = 1.7546549653009625723982970103903e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.334e+09
Order of pole = 4.984e+15
TOP MAIN SOLVE Loop
x[1] = 2.259
y[1] (analytic) = -7.9779787746456430597695696452876
y[1] (numeric) = -7.9779787746456430597695696452858
absolute error = 1.8e-30
relative error = 2.2562105651627913578131394249353e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.26
y[1] (analytic) = -7.9771810166567427388036137872001
y[1] (numeric) = -7.9771810166567427388036137871985
absolute error = 1.6e-30
relative error = 2.0057210644450991175627881795812e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 3.799e+15
TOP MAIN SOLVE Loop
x[1] = 2.261
y[1] (analytic) = -7.976383338439652650881593811447
y[1] (numeric) = -7.9763833384396526508815938114457
absolute error = 1.3e-30
relative error = 1.6298113378466426364824301379378e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+09
Order of pole = 1.992e+15
TOP MAIN SOLVE Loop
x[1] = 2.262
y[1] (analytic) = -7.9755857399863960138259615203307
y[1] (numeric) = -7.9755857399863960138259615203292
absolute error = 1.5e-30
relative error = 1.8807396082266411138384027669683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.263
y[1] (analytic) = -7.9747882212889968430975038895151
y[1] (numeric) = -7.9747882212889968430975038895134
absolute error = 1.7e-30
relative error = 2.1317180504703386546570597216105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.264
y[1] (analytic) = -7.9739907823394799517155832225678
y[1] (numeric) = -7.9739907823394799517155832225664
absolute error = 1.4e-30
relative error = 1.7557080741812139591397764269976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.265
y[1] (analytic) = -7.9731934231298709501783852810892
y[1] (numeric) = -7.9731934231298709501783852810876
absolute error = 1.6e-30
relative error = 2.0067241757342458020225375503224e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.266
y[1] (analytic) = -7.972396143652196246383175389624
y[1] (numeric) = -7.9723961436521962463831753896226
absolute error = 1.4e-30
relative error = 1.7560592509125527467066788400369e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.267
y[1] (analytic) = -7.9715989438984830455465625145713
y[1] (numeric) = -7.9715989438984830455465625145699
absolute error = 1.4e-30
relative error = 1.7562348656182329404029918864243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.268
y[1] (analytic) = -7.9708018238607593501247713162816
y[1] (numeric) = -7.9708018238607593501247713162802
absolute error = 1.4e-30
relative error = 1.7564104978862618049169248885386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.269
y[1] (analytic) = -7.9700047835310539597339221735537
y[1] (numeric) = -7.9700047835310539597339221735523
absolute error = 1.4e-30
relative error = 1.7565861477183956629302300937533e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.27
y[1] (analytic) = -7.9692078229013964710703191797294
y[1] (numeric) = -7.969207822901396471070319179728
memory used=1922.6MB, alloc=4.6MB, time=85.25
absolute error = 1.4e-30
relative error = 1.7567618151163910127657098308030e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.523e+09
Order of pole = 3.983e+15
TOP MAIN SOLVE Loop
x[1] = 2.271
y[1] (analytic) = -7.9684109419638172778307461095904
y[1] (numeric) = -7.9684109419638172778307461095885
absolute error = 1.9e-30
relative error = 2.3844151786827204314064891691070e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.272
y[1] (analytic) = -7.9676141407103475706327703562577
y[1] (numeric) = -7.9676141407103475706327703562561
absolute error = 1.6e-30
relative error = 2.0081293744194206394343363179366e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.495e+09
Order of pole = 4.719e+15
TOP MAIN SOLVE Loop
x[1] = 2.273
y[1] (analytic) = -7.966817419133019336935054837305
y[1] (numeric) = -7.9668174191330193369350548373032
absolute error = 1.8e-30
relative error = 2.2593714720725746689658041665600e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.811e+09
Order of pole = 8.665e+15
TOP MAIN SOLVE Loop
x[1] = 2.274
y[1] (analytic) = -7.9660207772238653609576778692743
y[1] (numeric) = -7.9660207772238653609576778692728
absolute error = 1.5e-30
relative error = 1.8829978504308465484348518933170e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.999e+09
Order of pole = 8.445e+15
TOP MAIN SOLVE Loop
x[1] = 2.275
y[1] (analytic) = -7.9652242149749192236024610098143
y[1] (numeric) = -7.9652242149749192236024610098125
absolute error = 1.8e-30
relative error = 2.2598233915574312712779774692040e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.835e+09
Order of pole = 3.527e+15
TOP MAIN SOLVE Loop
x[1] = 2.276
y[1] (analytic) = -7.9644277323782153023733048666283
y[1] (numeric) = -7.9644277323782153023733048666268
absolute error = 1.5e-30
relative error = 1.8833744876634005157002558181639e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.373e+09
Order of pole = 6.931e+15
TOP MAIN SOLVE Loop
x[1] = 2.277
y[1] (analytic) = -7.963631329425788771296532872451
y[1] (numeric) = -7.9636313294257887712965328724493
absolute error = 1.7e-30
relative error = 2.1347045457999336240195660342763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.832e+09
Order of pole = 3.077e+15
TOP MAIN SOLVE Loop
x[1] = 2.278
y[1] (analytic) = -7.9628350061096756008412430252416
y[1] (numeric) = -7.9628350061096756008412430252399
absolute error = 1.7e-30
relative error = 2.1349180269283921393673829357583e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.545e+09
Order of pole = 2.100e+15
TOP MAIN SOLVE Loop
x[1] = 2.279
y[1] (analytic) = -7.9620387624219125578396675928106
y[1] (numeric) = -7.9620387624219125578396675928093
absolute error = 1.3e-30
relative error = 1.6327476401340236613689036664445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.28
y[1] (analytic) = -7.9612425983545372054075407810765
y[1] (numeric) = -7.9612425983545372054075407810747
absolute error = 1.8e-30
relative error = 2.2609535857782194711285987530088e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.285e+09
Order of pole = 5.092e+15
TOP MAIN SOLVE Loop
x[1] = 2.281
y[1] (analytic) = -7.9604465138995879028644743651532
y[1] (numeric) = -7.9604465138995879028644743651512
absolute error = 2.0e-30
relative error = 2.5124218804910467299836300316155e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.366e+09
Order of pole = 2.388e+16
TOP MAIN SOLVE Loop
x[1] = 2.282
y[1] (analytic) = -7.9596505090491038056543412824835
y[1] (numeric) = -7.9596505090491038056543412824814
absolute error = 2.1e-30
relative error = 2.6383067920037051837886066476682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.283
y[1] (analytic) = -7.9588545837951248652656671872094
y[1] (numeric) = -7.9588545837951248652656671872077
absolute error = 1.7e-30
relative error = 2.1359857528510927206188019139156e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.862e+09
Order of pole = 4.911e+16
TOP MAIN SOLVE Loop
x[1] = 2.284
y[1] (analytic) = -7.958058738129691829152029964993
y[1] (numeric) = -7.9580587381296918291520299649913
absolute error = 1.7e-30
relative error = 2.1361993621066626006719212179801e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.133e+09
Order of pole = 8.898e+15
TOP MAIN SOLVE Loop
memory used=1926.4MB, alloc=4.6MB, time=85.42
x[1] = 2.285
y[1] (analytic) = -7.957262972044846240652467207483
y[1] (numeric) = -7.9572629720448462406524672074817
absolute error = 1.3e-30
relative error = 1.6337275826714670326301919125074e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.286
y[1] (analytic) = -7.9564672855326304389118916456426
y[1] (numeric) = -7.9564672855326304389118916456406
absolute error = 2.0e-30
relative error = 2.5136784055363759806593380718774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.387e+09
Order of pole = 3.761e+16
TOP MAIN SOLVE Loop
x[1] = 2.287
y[1] (analytic) = -7.9556716785850875588015145411272
y[1] (numeric) = -7.955671678585087558801514541125
absolute error = 2.2e-30
relative error = 2.7653227645403146630954837518785e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.230e+09
Order of pole = 3.459e+15
TOP MAIN SOLVE Loop
x[1] = 2.288
y[1] (analytic) = -7.9548761511942615308392770349348
y[1] (numeric) = -7.9548761511942615308392770349327
absolute error = 2.1e-30
relative error = 2.6398902510691232606444168783839e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.149e+09
Order of pole = 3.356e+15
TOP MAIN SOLVE Loop
x[1] = 2.289
y[1] (analytic) = -7.9540807033521970811102894525176
y[1] (numeric) = -7.9540807033521970811102894525156
absolute error = 2.0e-30
relative error = 2.5144326221848775438327350963296e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.29
y[1] (analytic) = -7.9532853350509397311872785645658
y[1] (numeric) = -7.9532853350509397311872785645643
absolute error = 1.5e-30
relative error = 1.8860130585147586688191617754312e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.291
y[1] (analytic) = -7.9524900462825357980510428026713
y[1] (numeric) = -7.9524900462825357980510428026694
absolute error = 1.9e-30
relative error = 2.3891887810512537221289702522467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.292
y[1] (analytic) = -7.9516948370390323940109154290647
y[1] (numeric) = -7.951694837039032394010915429063
absolute error = 1.7e-30
relative error = 2.1379090053624692807540657124096e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.293
y[1] (analytic) = -7.9508997073124774266252356596475
y[1] (numeric) = -7.9508997073124774266252356596457
absolute error = 1.8e-30
relative error = 2.2638947367736661098978379492061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.294
y[1] (analytic) = -7.9501046570949195986218277395057
y[1] (numeric) = -7.9501046570949195986218277395039
absolute error = 1.8e-30
relative error = 2.2641211375671944855997039577713e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.852e+09
Order of pole = 2.948e+15
TOP MAIN SOLVE Loop
x[1] = 2.295
y[1] (analytic) = -7.9493096863784084078184879701236
y[1] (numeric) = -7.9493096863784084078184879701217
absolute error = 1.9e-30
relative error = 2.3901446477242639367212571402946e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.765e+09
Order of pole = 5.859e+15
TOP MAIN SOLVE Loop
x[1] = 2.296
y[1] (analytic) = -7.9485147951549941470434796874946
y[1] (numeric) = -7.9485147951549941470434796874925
absolute error = 2.1e-30
relative error = 2.6420030082601745974668474928637e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.297
y[1] (analytic) = -7.9477199834167279040560361903378
y[1] (numeric) = -7.9477199834167279040560361903356
absolute error = 2.2e-30
relative error = 2.7680894704272396201693500529741e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.059e+09
Order of pole = 9.225e+15
TOP MAIN SOLVE Loop
x[1] = 2.298
y[1] (analytic) = -7.9469252511556615614668716176242
y[1] (numeric) = -7.9469252511556615614668716176222
absolute error = 2.0e-30
relative error = 2.5166966301956282327696119092517e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1930.3MB, alloc=4.6MB, time=85.58
x[1] = 2.299
y[1] (analytic) = -7.946130598363847796658699774618
y[1] (numeric) = -7.9461305983638477966586997746161
absolute error = 1.9e-30
relative error = 2.3911008968204228861710495767080e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.3
y[1] (analytic) = -7.945336025033340081706760906637
y[1] (numeric) = -7.945336025033340081706760906635
absolute error = 2.0e-30
relative error = 2.5172000198589557256221447524380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.301
y[1] (analytic) = -7.944541531156192683299356419738
y[1] (numeric) = -7.9445415311561926832993564197364
absolute error = 1.6e-30
relative error = 2.0139614019578890114517375524441e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.848e+09
Order of pole = 4.103e+15
TOP MAIN SOLVE Loop
x[1] = 2.302
y[1] (analytic) = -7.9437471167244606626583915475364
y[1] (numeric) = -7.9437471167244606626583915475345
absolute error = 1.9e-30
relative error = 2.3918183346997701310365975634127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.454e+09
Order of pole = 5.580e+15
TOP MAIN SOLVE Loop
x[1] = 2.303
y[1] (analytic) = -7.9429527817301998754599259633551
y[1] (numeric) = -7.9429527817301998754599259633529
absolute error = 2.2e-30
relative error = 2.7697508224652668112570055913193e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.304
y[1] (analytic) = -7.9421585261654669717547323369216
y[1] (numeric) = -7.9421585261654669717547323369194
absolute error = 2.2e-30
relative error = 2.7700278113967290869424021359861e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.305
y[1] (analytic) = -7.9413643500223193958888628348083
y[1] (numeric) = -7.941364350022319395888862834807
absolute error = 1.3e-30
relative error = 1.6369983074713683407192050220763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.996e+09
Order of pole = 3.250e+15
TOP MAIN SOLVE Loop
x[1] = 2.306
y[1] (analytic) = -7.9405702532928153864242235638304
y[1] (numeric) = -7.9405702532928153864242235638285
absolute error = 1.9e-30
relative error = 2.3927752534046320954510926853125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.126e+09
Order of pole = 4.190e+15
TOP MAIN SOLVE Loop
x[1] = 2.307
y[1] (analytic) = -7.9397762359690139760591569565913
y[1] (numeric) = -7.9397762359690139760591569565895
absolute error = 1.8e-30
relative error = 2.2670664090577082825015955798627e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.134e+09
Order of pole = 3.211e+15
TOP MAIN SOLVE Loop
x[1] = 2.308
y[1] (analytic) = -7.9389822980429749915490320984073
y[1] (numeric) = -7.9389822980429749915490320984055
absolute error = 1.8e-30
relative error = 2.2672931270343239524661957330657e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.573e+09
Order of pole = 5.134e+15
TOP MAIN SOLVE Loop
x[1] = 2.309
y[1] (analytic) = -7.9381884395067590536268429947913
y[1] (numeric) = -7.9381884395067590536268429947893
absolute error = 2.0e-30
relative error = 2.5194665196487454574090497879793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.31
y[1] (analytic) = -7.9373946603524275769238147787169
y[1] (numeric) = -7.9373946603524275769238147787151
absolute error = 1.8e-30
relative error = 2.2677466310086165666048019056428e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.311
y[1] (analytic) = -7.9366009605720427698900178568665
y[1] (numeric) = -7.9366009605720427698900178568642
absolute error = 2.3e-30
relative error = 2.8979660328471698145603780623537e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.854e+09
Order of pole = 4.479e+16
TOP MAIN SOLVE Loop
x[1] = 2.312
y[1] (analytic) = -7.935807340157667634714989994062
y[1] (numeric) = -7.93580734015766763471498999406
absolute error = 2.0e-30
relative error = 2.5202224729919719149492095704249e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.385e+09
Order of pole = 5.334e+15
TOP MAIN SOLVE Loop
x[1] = 2.313
y[1] (analytic) = -7.9350137991013659672483663350986
y[1] (numeric) = -7.9350137991013659672483663350968
absolute error = 1.8e-30
relative error = 2.2684270570567231722124797488582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1934.1MB, alloc=4.6MB, time=85.75
TOP MAIN SOLVE Loop
x[1] = 2.314
y[1] (analytic) = -7.9342203373952023569205173631719
y[1] (numeric) = -7.9342203373952023569205173631704
absolute error = 1.5e-30
relative error = 1.8905449259207851753678845179717e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.805e+09
Order of pole = 2.569e+15
TOP MAIN SOLVE Loop
x[1] = 2.315
y[1] (analytic) = -7.9334269550312421866631947941173
y[1] (numeric) = -7.9334269550312421866631947941153
absolute error = 2.0e-30
relative error = 2.5209786531552226429170160713310e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.111e+09
Order of pole = 6.308e+15
TOP MAIN SOLVE Loop
x[1] = 2.316
y[1] (analytic) = -7.9326336520015516328301854056584
y[1] (numeric) = -7.9326336520015516328301854056565
absolute error = 1.9e-30
relative error = 2.3951692254445590243420395979413e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.003e+09
Order of pole = 1.433e+16
TOP MAIN SOLVE Loop
x[1] = 2.317
y[1] (analytic) = -7.9318404282981976651179728008827
y[1] (numeric) = -7.9318404282981976651179728008809
absolute error = 1.8e-30
relative error = 2.2693346093779094011436031065335e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.318
y[1] (analytic) = -7.9310472839132480464864071051382
y[1] (numeric) = -7.9310472839132480464864071051362
absolute error = 2.0e-30
relative error = 2.5217350602065538565154564195255e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.137e+09
Order of pole = 4.022e+15
TOP MAIN SOLVE Loop
x[1] = 2.319
y[1] (analytic) = -7.9302542188387713330793825955658
y[1] (numeric) = -7.9302542188387713330793825955634
absolute error = 2.4e-30
relative error = 3.0263846955860041351416214868066e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.478e+09
Order of pole = 1.922e+15
TOP MAIN SOLVE Loop
x[1] = 2.32
y[1] (analytic) = -7.9294612330668368741455232624714
y[1] (numeric) = -7.9294612330668368741455232624693
absolute error = 2.1e-30
relative error = 2.6483514305394917956015329565696e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.321
y[1] (analytic) = -7.9286683265895148119588763017493
y[1] (numeric) = -7.928668326589514811958876301747
absolute error = 2.3e-30
relative error = 2.9008654483461485195061517900557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.322
y[1] (analytic) = -7.9278754993988760817396135375518
y[1] (numeric) = -7.9278754993988760817396135375502
absolute error = 1.6e-30
relative error = 2.0181951647970739935657394586279e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.255e+09
Order of pole = 1.688e+16
TOP MAIN SOLVE Loop
x[1] = 2.323
y[1] (analytic) = -7.9270827514869924115747407744307
y[1] (numeric) = -7.9270827514869924115747407744287
absolute error = 2.0e-30
relative error = 2.5229962430060823740257252730699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.324
y[1] (analytic) = -7.9262900828459363223388150781344
y[1] (numeric) = -7.9262900828459363223388150781326
absolute error = 1.8e-30
relative error = 2.2709236997212062364620617956543e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.325
y[1] (analytic) = -7.9254974934677811276146699842936
y[1] (numeric) = -7.9254974934677811276146699842915
absolute error = 2.1e-30
relative error = 2.6496759373538712445102969442872e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.326
y[1] (analytic) = -7.9247049833446009336141486341796
y[1] (numeric) = -7.9247049833446009336141486341773
absolute error = 2.3e-30
relative error = 2.9023162437389448889676163009508e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.348e+09
Order of pole = 7.181e+15
TOP MAIN SOLVE Loop
x[1] = 2.327
y[1] (analytic) = -7.9239125524684706390988448367583
y[1] (numeric) = -7.923912552468470639098844836756
absolute error = 2.3e-30
relative error = 2.9026064898753837336184202108641e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1937.9MB, alloc=4.6MB, time=85.92
x[1] = 2.328
y[1] (analytic) = -7.92312020083146593530085205624
y[1] (numeric) = -7.9231202008314659353008520562379
absolute error = 2.1e-30
relative error = 2.6504709593824190228452359345089e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.329
y[1] (analytic) = -7.9223279284256633058435203243341
y[1] (numeric) = -7.9223279284256633058435203243325
absolute error = 1.6e-30
relative error = 2.0196083959856410040863714406505e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.33
y[1] (analytic) = -7.9215357352431400266622210764181
y[1] (numeric) = -7.921535735243140026662221076416
absolute error = 2.1e-30
relative error = 2.6510011065872488322824941142881e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.331
y[1] (analytic) = -7.9207436212759741659251199108205
y[1] (numeric) = -7.9207436212759741659251199108188
absolute error = 1.7e-30
relative error = 2.1462631304384301852056394680646e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.832e+08
Order of pole = 2.842e+15
TOP MAIN SOLVE Loop
x[1] = 2.332
y[1] (analytic) = -7.9199515865162445839539572704431
y[1] (numeric) = -7.9199515865162445839539572704413
absolute error = 1.8e-30
relative error = 2.2727411655703913645798745156767e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.320e+09
Order of pole = 7.469e+15
TOP MAIN SOLVE Loop
x[1] = 2.333
y[1] (analytic) = -7.9191596309560309331448370459072
y[1] (numeric) = -7.9191596309560309331448370459053
absolute error = 1.9e-30
relative error = 2.3992444761094237551898561634253e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.815e+09
Order of pole = 2.072e+15
TOP MAIN SOLVE Loop
x[1] = 2.334
y[1] (analytic) = -7.918367754587413657889023099451
y[1] (numeric) = -7.9183677545874136578890230994489
absolute error = 2.1e-30
relative error = 2.6520617191382524318929918850178e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.146e+09
Order of pole = 5.489e+15
TOP MAIN SOLVE Loop
x[1] = 2.335
y[1] (analytic) = -7.9175759574024739944937437087753
y[1] (numeric) = -7.9175759574024739944937437087733
absolute error = 2.0e-30
relative error = 2.5260256557818255944423281501392e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.970e+09
Order of pole = 4.858e+15
TOP MAIN SOLVE Loop
x[1] = 2.336
y[1] (analytic) = -7.916784239393293971103003930051
y[1] (numeric) = -7.9167842393932939711030039300491
absolute error = 1.9e-30
relative error = 2.3999643574290554171765723276271e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.337
y[1] (analytic) = -7.9159926005519564076184058792919
y[1] (numeric) = -7.9159926005519564076184058792901
absolute error = 1.8e-30
relative error = 2.2738778202931769500324958554388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.338
y[1] (analytic) = -7.9152010408705449156199769313052
y[1] (numeric) = -7.9152010408705449156199769313036
absolute error = 1.6e-30
relative error = 2.0214268617288660962709153738163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.609e+09
Order of pole = 6.575e+15
TOP MAIN SOLVE Loop
x[1] = 2.339
y[1] (analytic) = -7.9144095603411438982870058354263
y[1] (numeric) = -7.9144095603411438982870058354248
absolute error = 1.5e-30
relative error = 1.8952772011148533166480701281006e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.006e+09
Order of pole = 8.559e+15
TOP MAIN SOLVE Loop
x[1] = 2.34
y[1] (analytic) = -7.9136181589558385503188867472453
y[1] (numeric) = -7.9136181589558385503188867472434
absolute error = 1.9e-30
relative error = 2.4009245351947778136472447918710e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.341
y[1] (analytic) = -7.9128268367067148578559711755336
y[1] (numeric) = -7.9128268367067148578559711755318
absolute error = 1.8e-30
relative error = 2.2747875533557769666801842338122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.236e+09
Order of pole = 2.230e+15
TOP MAIN SOLVE Loop
x[1] = 2.342
y[1] (analytic) = -7.9120355935858595984004278435847
y[1] (numeric) = -7.9120355935858595984004278435826
absolute error = 2.1e-30
relative error = 2.6541842173996676938752842156081e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.733e+09
Order of pole = 7.922e+15
memory used=1941.7MB, alloc=4.6MB, time=86.09
TOP MAIN SOLVE Loop
x[1] = 2.343
y[1] (analytic) = -7.9112444295853603407371104641664
y[1] (numeric) = -7.9112444295853603407371104641644
absolute error = 2.0e-30
relative error = 2.5280472848502582121319672218015e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.559e+09
Order of pole = 2.342e+15
TOP MAIN SOLVE Loop
x[1] = 2.344
y[1] (analytic) = -7.9104533446973054448544334273063
y[1] (numeric) = -7.9104533446973054448544334273043
absolute error = 2.0e-30
relative error = 2.5283001022194010139523542165466e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.546e+09
Order of pole = 4.811e+15
TOP MAIN SOLVE Loop
x[1] = 2.345
y[1] (analytic) = -7.9096623389137840618652554001083
y[1] (numeric) = -7.9096623389137840618652554001062
absolute error = 2.1e-30
relative error = 2.6549805921151221019877148201499e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.346
y[1] (analytic) = -7.9088714122268861339277708378156
y[1] (numeric) = -7.9088714122268861339277708378135
absolute error = 2.1e-30
relative error = 2.6552461034496790826015170078041e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.707e+09
Order of pole = 1.421e+15
TOP MAIN SOLVE Loop
x[1] = 2.347
y[1] (analytic) = -7.9080805646287023941664094053264
y[1] (numeric) = -7.908080564628702394166409405325
absolute error = 1.4e-30
relative error = 1.7703410942244647465594405939533e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.150e+09
Order of pole = 2.316e+16
TOP MAIN SOLVE Loop
x[1] = 2.348
y[1] (analytic) = -7.9072897961113243665927433083748
y[1] (numeric) = -7.9072897961113243665927433083733
absolute error = 1.5e-30
relative error = 1.8969837184134511375521711840210e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.349
y[1] (analytic) = -7.9064991066668443660264025335765
y[1] (numeric) = -7.9064991066668443660264025335748
absolute error = 1.7e-30
relative error = 2.1501298831065975461359089632581e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.35
y[1] (analytic) = -7.9057084962873554980159979965614
y[1] (numeric) = -7.9057084962873554980159979965598
absolute error = 1.6e-30
relative error = 2.0238540299726268097534887007176e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.351
y[1] (analytic) = -7.9049179649649516587600525973949
y[1] (numeric) = -7.9049179649649516587600525973931
absolute error = 1.8e-30
relative error = 2.2770634786821354822024232331505e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.352
y[1] (analytic) = -7.9041275126917275350279401824949
y[1] (numeric) = -7.9041275126917275350279401824929
absolute error = 2.0e-30
relative error = 2.5303235515730006769211727726234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.403e+09
Order of pole = 5.218e+15
TOP MAIN SOLVE Loop
x[1] = 2.353
y[1] (analytic) = -7.9033371394597786040808324122607
y[1] (numeric) = -7.9033371394597786040808324122591
absolute error = 1.6e-30
relative error = 2.0244612772641579727912182159872e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.747e+09
Order of pole = 7.048e+15
TOP MAIN SOLVE Loop
x[1] = 2.354
y[1] (analytic) = -7.9025468452612011335926535336208
y[1] (numeric) = -7.9025468452612011335926535336188
absolute error = 2.0e-30
relative error = 2.5308296668931602419469857390989e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.766e+09
Order of pole = 2.564e+15
TOP MAIN SOLVE Loop
x[1] = 2.355
y[1] (analytic) = -7.9017566300880921815710430567021
y[1] (numeric) = -7.9017566300880921815710430566999
absolute error = 2.2e-30
relative error = 2.7841910387658616787194781947059e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.356
y[1] (analytic) = -7.9009664939325495962783263348434
y[1] (numeric) = -7.9009664939325495962783263348416
absolute error = 1.8e-30
relative error = 2.2782022951018561381288479772205e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.430e+09
Order of pole = 4.545e+15
TOP MAIN SOLVE Loop
memory used=1945.5MB, alloc=4.6MB, time=86.25
x[1] = 2.357
y[1] (analytic) = -7.9001764367866720161524930471538
y[1] (numeric) = -7.9001764367866720161524930471516
absolute error = 2.2e-30
relative error = 2.7847479326611480667109708216242e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.390e+09
Order of pole = 9.369e+14
TOP MAIN SOLVE Loop
x[1] = 2.358
y[1] (analytic) = -7.8993864586425588697281835828227
y[1] (numeric) = -7.8993864586425588697281835828204
absolute error = 2.3e-30
relative error = 2.9116185314412824347677276032781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.359
y[1] (analytic) = -7.8985965594923103755576833264039
y[1] (numeric) = -7.8985965594923103755576833264017
absolute error = 2.2e-30
relative error = 2.7853049379463521324481109668674e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.769e+09
Order of pole = 3.264e+14
TOP MAIN SOLVE Loop
x[1] = 2.36
y[1] (analytic) = -7.8978067393280275421319248432719
y[1] (numeric) = -7.8978067393280275421319248432697
absolute error = 2.2e-30
relative error = 2.7855834823671356864884435196166e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.361
y[1] (analytic) = -7.8970169981418121678014979644644
y[1] (numeric) = -7.8970169981418121678014979644622
absolute error = 2.2e-30
relative error = 2.7858620546437540874133286313807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.070e+09
Order of pole = 1.338e+16
TOP MAIN SOLVE Loop
x[1] = 2.362
y[1] (analytic) = -7.896227335925766840697667770123
y[1] (numeric) = -7.8962273359257668406976677701209
absolute error = 2.1e-30
relative error = 2.6594978977435842826280321221821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.363
y[1] (analytic) = -7.8954377526719949386534004707403
y[1] (numeric) = -7.8954377526719949386534004707383
absolute error = 2.0e-30
relative error = 2.5331084388869441814336220365382e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.364
y[1] (analytic) = -7.8946482483726006291243971854235
y[1] (numeric) = -7.8946482483726006291243971854214
absolute error = 2.1e-30
relative error = 2.6600298505166371288601869072502e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.365
y[1] (analytic) = -7.893858823019688869110135616385
y[1] (numeric) = -7.8938588230196888691101356163831
absolute error = 1.9e-30
relative error = 2.4069343556782545950675614508983e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.366
y[1] (analytic) = -7.8930694766053654050749196188731
y[1] (numeric) = -7.8930694766053654050749196188709
absolute error = 2.2e-30
relative error = 2.7872553339618788433060204387511e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.430e+09
Order of pole = 9.092e+14
TOP MAIN SOLVE Loop
x[1] = 2.367
y[1] (analytic) = -7.8922802091217367728689366657465
y[1] (numeric) = -7.8922802091217367728689366657445
absolute error = 2.0e-30
relative error = 2.5341218849381965956083652155660e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.067e+09
Order of pole = 4.737e+15
TOP MAIN SOLVE Loop
x[1] = 2.368
y[1] (analytic) = -7.8914910205609102976493232059136
y[1] (numeric) = -7.8914910205609102976493232059116
absolute error = 2.0e-30
relative error = 2.5343753097977222041654510971479e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.062e+09
Order of pole = 1.965e+15
TOP MAIN SOLVE Loop
x[1] = 2.369
y[1] (analytic) = -7.8907019109149940938012379158359
y[1] (numeric) = -7.8907019109149940938012379158337
absolute error = 2.2e-30
relative error = 2.7880916360011010250015086033124e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.37
y[1] (analytic) = -7.8899128801760970648589428433136
y[1] (numeric) = -7.8899128801760970648589428433117
absolute error = 1.9e-30
relative error = 2.4081381237730389165752925572618e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.810e+09
Order of pole = 7.760e+15
TOP MAIN SOLVE Loop
memory used=1949.3MB, alloc=4.6MB, time=86.42
x[1] = 2.371
y[1] (analytic) = -7.8891239283363289034268924427656
y[1] (numeric) = -7.8891239283363289034268924427631
absolute error = 2.5e-30
relative error = 3.1689196705611950075266004909507e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.983e+09
Order of pole = 3.801e+15
TOP MAIN SOLVE Loop
x[1] = 2.372
y[1] (analytic) = -7.8883350553878000911008305012024
y[1] (numeric) = -7.8883350553878000911008305012004
absolute error = 2.0e-30
relative error = 2.5353892626987021170526808769438e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.256e+09
Order of pole = 2.300e+15
TOP MAIN SOLVE Loop
x[1] = 2.373
y[1] (analytic) = -7.887546261322621898388894954125
y[1] (numeric) = -7.887546261322621898388894954123
absolute error = 2.0e-30
relative error = 2.5356428143023408761993463945190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.374
y[1] (analytic) = -7.8867575461329063846327305905352
y[1] (numeric) = -7.8867575461329063846327305905329
absolute error = 2.3e-30
relative error = 2.9162808499517689694247440870314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.375
y[1] (analytic) = -7.8859689098107663979286096462873
y[1] (numeric) = -7.8859689098107663979286096462853
absolute error = 2.0e-30
relative error = 2.5361499935814386565567564686775e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.376
y[1] (analytic) = -7.8851803523483155750485602849875
y[1] (numeric) = -7.8851803523483155750485602849857
absolute error = 1.8e-30
relative error = 2.2827632591357725235064347905461e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.377
y[1] (analytic) = -7.8843918737376683413615029656464
y[1] (numeric) = -7.8843918737376683413615029656443
absolute error = 2.1e-30
relative error = 2.6634901380218633442412980201777e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.310e+08
Order of pole = 9.604e+14
TOP MAIN SOLVE Loop
x[1] = 2.378
y[1] (analytic) = -7.8836034739709399107543946963017
y[1] (numeric) = -7.8836034739709399107543946962996
absolute error = 2.1e-30
relative error = 2.6637565003535601468061400513788e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.379
y[1] (analytic) = -7.8828151530402462855533811728239
y[1] (numeric) = -7.8828151530402462855533811728222
absolute error = 1.7e-30
relative error = 2.1565899580232368369894011763547e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.38
y[1] (analytic) = -7.8820269109377042564449568021128
y[1] (numeric) = -7.8820269109377042564449568021107
absolute error = 2.1e-30
relative error = 2.6642893049323127188313792400644e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.381
y[1] (analytic) = -7.8812387476554314023971326088928
y[1] (numeric) = -7.8812387476554314023971326088908
absolute error = 2.0e-30
relative error = 2.5376721401759014610321353866276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.382
y[1] (analytic) = -7.8804506631855460905806120253318
y[1] (numeric) = -7.8804506631855460905806120253298
absolute error = 2.0e-30
relative error = 2.5379259200787027079882872825063e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.383
y[1] (analytic) = -7.8796626575201674762899745626796
y[1] (numeric) = -7.879662657520167476289974562678
absolute error = 1.6e-30
relative error = 2.0305437802886105415046791461123e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.735e+09
Order of pole = 3.135e+15
TOP MAIN SOLVE Loop
x[1] = 2.384
y[1] (analytic) = -7.8788747306514155028648673641503
y[1] (numeric) = -7.8788747306514155028648673641486
absolute error = 1.7e-30
relative error = 2.1576685226209277824526590594770e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.893e+09
Order of pole = 6.503e+15
TOP MAIN SOLVE Loop
x[1] = 2.385
y[1] (analytic) = -7.8780868825714109016112046382506
y[1] (numeric) = -7.8780868825714109016112046382488
absolute error = 1.8e-30
relative error = 2.2848186708655328210256480478985e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1953.1MB, alloc=4.6MB, time=86.59
x[1] = 2.386
y[1] (analytic) = -7.8772991132722751917223749717748
y[1] (numeric) = -7.877299113272275191722374971773
absolute error = 1.8e-30
relative error = 2.2850471641570935412674938399707e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.387
y[1] (analytic) = -7.8765114227461306802004565216731
y[1] (numeric) = -7.8765114227461306802004565216713
absolute error = 1.8e-30
relative error = 2.2852756802991259221223347523744e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.388
y[1] (analytic) = -7.8757238109851004617774400850066
y[1] (numeric) = -7.8757238109851004617774400850045
absolute error = 2.1e-30
relative error = 2.6664215891762343125144653773156e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+09
Order of pole = 2.662e+15
TOP MAIN SOLVE Loop
x[1] = 2.389
y[1] (analytic) = -7.8749362779813084188364600462
y[1] (numeric) = -7.8749362779813084188364600461983
absolute error = 1.7e-30
relative error = 2.1587476266357606210048448552373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 2.957e+15
TOP MAIN SOLVE Loop
x[1] = 2.39
y[1] (analytic) = -7.8741488237268792213330332008112
y[1] (numeric) = -7.874148823726879221333033200809
absolute error = 2.2e-30
relative error = 2.7939527804844404041917619873490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.391
y[1] (analytic) = -7.8733614482139383267163054550149
y[1] (numeric) = -7.8733614482139383267163054550134
absolute error = 1.5e-30
relative error = 1.9051583111813989234723863703670e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.392
y[1] (analytic) = -7.8725741514346119798503064000363
y[1] (numeric) = -7.8725741514346119798503064000341
absolute error = 2.2e-30
relative error = 2.7945116269233183586063571655230e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.393
y[1] (analytic) = -7.8717869333810272129352117607164
y[1] (numeric) = -7.8717869333810272129352117607146
absolute error = 1.8e-30
relative error = 2.2866472571392101179787230231144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.551e+09
Order of pole = 1.475e+15
TOP MAIN SOLVE Loop
x[1] = 2.394
y[1] (analytic) = -7.8709997940453118454286137174573
y[1] (numeric) = -7.8709997940453118454286137174551
absolute error = 2.2e-30
relative error = 2.7950705851426617625552374411959e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.342e+09
Order of pole = 5.155e+15
TOP MAIN SOLVE Loop
x[1] = 2.395
y[1] (analytic) = -7.8702127334195944839667991007252
y[1] (numeric) = -7.8702127334195944839667991007233
absolute error = 1.9e-30
relative error = 2.4141660007892227914811378393108e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.017e+09
Order of pole = 3.666e+15
TOP MAIN SOLVE Loop
x[1] = 2.396
y[1] (analytic) = -7.869425751496004522286035457353
y[1] (numeric) = -7.8694257514960045222860354573511
absolute error = 1.9e-30
relative error = 2.4144074294605340887657576347739e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.418e+08
Order of pole = 2.267e+15
TOP MAIN SOLVE Loop
x[1] = 2.397
y[1] (analytic) = -7.8686388482666721411438649878344
y[1] (numeric) = -7.8686388482666721411438649878322
absolute error = 2.2e-30
relative error = 2.7959092321089596535298508004732e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.398
y[1] (analytic) = -7.8678520237237283082404063538336
y[1] (numeric) = -7.8678520237237283082404063538315
absolute error = 2.1e-30
relative error = 2.6690893444207198562636079640127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.513e+09
Order of pole = 5.192e+15
TOP MAIN SOLVE Loop
x[1] = 2.399
y[1] (analytic) = -7.8670652778593047781396643551226
y[1] (numeric) = -7.8670652778593047781396643551211
absolute error = 1.5e-30
relative error = 1.9066830476436096497845226826254e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1957.0MB, alloc=4.6MB, time=86.76
x[1] = 2.4
y[1] (analytic) = -7.8662786106655340921908474751564
y[1] (numeric) = -7.8662786106655340921908474751545
absolute error = 1.9e-30
relative error = 2.4153733856106689140655379973328e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.401
y[1] (analytic) = -7.865492022134549578449693294495
y[1] (numeric) = -7.8654920221345495784496932944933
absolute error = 1.7e-30
relative error = 2.1613396787079205885364832601840e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.466e+09
Order of pole = 2.482e+15
TOP MAIN SOLVE Loop
x[1] = 2.402
y[1] (analytic) = -7.864705512258485351599801771301
y[1] (numeric) = -7.8647055122584853515998017712988
absolute error = 2.2e-30
relative error = 2.7973075362719235377206297356118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.403
y[1] (analytic) = -7.8639190810294763128739763881047
y[1] (numeric) = -7.8639190810294763128739763881028
absolute error = 1.9e-30
relative error = 2.4160981063290244626925382021242e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.404
y[1] (analytic) = -7.8631327284396581499755731640719
y[1] (numeric) = -7.8631327284396581499755731640697
absolute error = 2.2e-30
relative error = 2.7978670537290585777429693342368e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.405
y[1] (analytic) = -7.8623464544811673369998575319669
y[1] (numeric) = -7.8623464544811673369998575319649
absolute error = 2.0e-30
relative error = 2.5437698676583937046178823451451e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.694e+09
Order of pole = 2.632e+15
TOP MAIN SOLVE Loop
x[1] = 2.406
y[1] (analytic) = -7.8615602591461411343553690790431
y[1] (numeric) = -7.8615602591461411343553690790416
absolute error = 1.5e-30
relative error = 1.9080181930233246408931316162640e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.407
y[1] (analytic) = -7.8607741424267175886852941510625
y[1] (numeric) = -7.8607741424267175886852941510608
absolute error = 1.7e-30
relative error = 2.1626368716341074093837494292851e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.408
y[1] (analytic) = -7.8599881043150355327888463186598
y[1] (numeric) = -7.8599881043150355327888463186578
absolute error = 2.0e-30
relative error = 2.5445331130997830903352914395295e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.409
y[1] (analytic) = -7.8592021448032345855426547052705
y[1] (numeric) = -7.8592021448032345855426547052685
absolute error = 2.0e-30
relative error = 2.5447875791341827335978570700743e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.41
y[1] (analytic) = -7.8584162638834551518221601758324
y[1] (numeric) = -7.8584162638834551518221601758305
absolute error = 1.9e-30
relative error = 2.4177899670856352799383725429621e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.411
y[1] (analytic) = -7.8576304615478384224230193854732
y[1] (numeric) = -7.8576304615478384224230193854718
absolute error = 1.4e-30
relative error = 1.7817076112844080608151246113864e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.980e+09
Order of pole = 2.679e+15
TOP MAIN SOLVE Loop
x[1] = 2.412
y[1] (analytic) = -7.8568447377885263739825166874034
y[1] (numeric) = -7.856844737788526373982516687402
absolute error = 1.4e-30
relative error = 1.7818857909543715167357240210606e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.452e+09
Order of pole = 5.620e+15
TOP MAIN SOLVE Loop
x[1] = 2.413
y[1] (analytic) = -7.8560590925976617689009838992212
y[1] (numeric) = -7.8560590925976617689009838992197
absolute error = 1.5e-30
relative error = 1.9093542733319923896954502082086e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.807e+09
Order of pole = 2.956e+15
TOP MAIN SOLVE Loop
x[1] = 2.414
y[1] (analytic) = -7.8552735259673881552632279268518
y[1] (numeric) = -7.8552735259673881552632279268501
absolute error = 1.7e-30
relative error = 2.1641512474139372144973930376958e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1960.8MB, alloc=4.6MB, time=86.93
x[1] = 2.415
y[1] (analytic) = -7.8544880378898498667599662453297
y[1] (numeric) = -7.8544880378898498667599662453279
absolute error = 1.8e-30
relative error = 2.2916834188515482253676677023189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.813e+09
Order of pole = 1.866e+15
TOP MAIN SOLVE Loop
x[1] = 2.416
y[1] (analytic) = -7.8537026283571920226092702356408
y[1] (numeric) = -7.8537026283571920226092702356388
absolute error = 2.0e-30
relative error = 2.5465695540580360347036586029418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.346e+09
Order of pole = 4.629e+15
TOP MAIN SOLVE Loop
x[1] = 2.417
y[1] (analytic) = -7.852917297361560527478016376837
y[1] (numeric) = -7.8529172973615605274780163768349
absolute error = 2.1e-30
relative error = 2.6741654349340497498405993832961e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.253e+09
Order of pole = 3.963e+15
TOP MAIN SOLVE Loop
x[1] = 2.418
y[1] (analytic) = -7.8521320448951020714033452926396
y[1] (numeric) = -7.8521320448951020714033452926378
absolute error = 1.8e-30
relative error = 2.2923710270132708870293428832470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.419
y[1] (analytic) = -7.8513468709499641297141286517467
y[1] (numeric) = -7.8513468709499641297141286517448
absolute error = 1.9e-30
relative error = 2.4199669575547766106058601543669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.804e+09
Order of pole = 8.195e+15
TOP MAIN SOLVE Loop
x[1] = 2.42
y[1] (analytic) = -7.8505617755182949629524439210539
y[1] (numeric) = -7.8505617755182949629524439210521
absolute error = 1.8e-30
relative error = 2.2928295470691507290056991809887e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.029e+09
Order of pole = 3.627e+15
TOP MAIN SOLVE Loop
x[1] = 2.421
y[1] (analytic) = -7.8497767585922436167950569710119
y[1] (numeric) = -7.8497767585922436167950569710101
absolute error = 1.8e-30
relative error = 2.2930588414883875272358457728251e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.001e+09
Order of pole = 3.649e+15
TOP MAIN SOLVE Loop
x[1] = 2.422
y[1] (analytic) = -7.8489918201639599219749125323274
y[1] (numeric) = -7.8489918201639599219749125323256
absolute error = 1.8e-30
relative error = 2.2932881588382127594586913224594e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.423
y[1] (analytic) = -7.848206960225594494202632503228
y[1] (numeric) = -7.848206960225594494202632503226
absolute error = 2.0e-30
relative error = 2.5483527768010217768604434778176e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.082e+09
Order of pole = 2.626e+15
TOP MAIN SOLVE Loop
x[1] = 2.424
y[1] (analytic) = -7.8474221787692987340880221065018
y[1] (numeric) = -7.8474221787692987340880221064999
absolute error = 1.9e-30
relative error = 2.4211772435798459741681681373870e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 1.285e+15
TOP MAIN SOLVE Loop
x[1] = 2.425
y[1] (analytic) = -7.8466374757872248270615838955317
y[1] (numeric) = -7.8466374757872248270615838955299
absolute error = 1.8e-30
relative error = 2.2939762484941519417520700780818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.329e+09
Order of pole = 4.395e+15
TOP MAIN SOLVE Loop
x[1] = 2.426
y[1] (analytic) = -7.8458528512715257432960396085342
y[1] (numeric) = -7.8458528512715257432960396085322
absolute error = 2.0e-30
relative error = 2.5491173973214054870557550619696e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.427
y[1] (analytic) = -7.84506830521435523762785987022
y[1] (numeric) = -7.8450683052143552376278598702183
absolute error = 1.7e-30
relative error = 2.1669664735360770560726900752905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.428
y[1] (analytic) = -7.844283837607867849478801740096
y[1] (numeric) = -7.8442838376078678494788017400945
absolute error = 1.5e-30
relative error = 1.9122204538399625307942466418709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.586e+09
Order of pole = 2.258e+15
TOP MAIN SOLVE Loop
memory used=1964.6MB, alloc=4.6MB, time=87.09
x[1] = 2.429
y[1] (analytic) = -7.8434994484442189027774541066157
y[1] (numeric) = -7.8434994484442189027774541066139
absolute error = 1.8e-30
relative error = 2.2948940225361210091486279515460e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.774e+09
Order of pole = 1.256e+16
TOP MAIN SOLVE Loop
x[1] = 2.43
y[1] (analytic) = -7.8427151377155645058807909263986
y[1] (numeric) = -7.8427151377155645058807909263972
absolute error = 1.4e-30
relative error = 1.7850960737658433978673786884700e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.431
y[1] (analytic) = -7.8419309054140615514957323077385
y[1] (numeric) = -7.8419309054140615514957323077367
absolute error = 1.8e-30
relative error = 2.2953530472415686957686474452523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.342e+09
Order of pole = 1.103e+16
TOP MAIN SOLVE Loop
x[1] = 2.432
y[1] (analytic) = -7.8411467515318677166007134376017
y[1] (numeric) = -7.8411467515318677166007134376006
absolute error = 1.1e-30
relative error = 1.4028560296809915127647670737288e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.433
y[1] (analytic) = -7.840362676061141462367261351353
y[1] (numeric) = -7.8403626760611414623672613513515
absolute error = 1.5e-30
relative error = 1.9131768031342821484154067860915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.434
y[1] (analytic) = -7.8395786789940420340815795443982
y[1] (numeric) = -7.8395786789940420340815795443966
absolute error = 1.6e-30
relative error = 2.0409260057395183606121716227437e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.435
y[1] (analytic) = -7.8387947603227294610661404249857
y[1] (numeric) = -7.8387947603227294610661404249845
absolute error = 1.2e-30
relative error = 1.5308475814087968779881072499576e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.436
y[1] (analytic) = -7.8380109200393645566012856073657
y[1] (numeric) = -7.8380109200393645566012856073643
absolute error = 1.4e-30
relative error = 1.7861674527916692810891373696303e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.437
y[1] (analytic) = -7.8372271581361089178468340445256
y[1] (numeric) = -7.8372271581361089178468340445239
absolute error = 1.7e-30
relative error = 2.1691345238541012884207650327327e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.890e+09
Order of pole = 3.268e+15
TOP MAIN SOLVE Loop
x[1] = 2.438
y[1] (analytic) = -7.8364434746051249257636979997242
y[1] (numeric) = -7.8364434746051249257636979997228
absolute error = 1.4e-30
relative error = 1.7865247220079583464650565026888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.439
y[1] (analytic) = -7.8356598694385757450355068560373
y[1] (numeric) = -7.835659869438575745035506856036
absolute error = 1.3e-30
relative error = 1.6590817131692890486249861962756e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.44
y[1] (analytic) = -7.8348763426286253239902387631262
y[1] (numeric) = -7.8348763426286253239902387631247
absolute error = 1.5e-30
relative error = 1.9145164957341819968170779425161e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.441
y[1] (analytic) = -7.8340928941674383945218601204526
y[1] (numeric) = -7.8340928941674383945218601204513
absolute error = 1.3e-30
relative error = 1.6594135626957693893812564614119e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.442
y[1] (analytic) = -7.8333095240471804720119728961547
y[1] (numeric) = -7.8333095240471804720119728961531
absolute error = 1.6e-30
relative error = 2.0425593998146256684806387202419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.443
y[1] (analytic) = -7.8325262322600178552514697807952
y[1] (numeric) = -7.8325262322600178552514697807937
absolute error = 1.5e-30
relative error = 1.9150909368447605298732049495091e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1968.4MB, alloc=4.6MB, time=87.26
TOP MAIN SOLVE Loop
x[1] = 2.444
y[1] (analytic) = -7.8317430187981176263621971752077
y[1] (numeric) = -7.8317430187981176263621971752062
absolute error = 1.5e-30
relative error = 1.9152824555142188799525075432162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.445
y[1] (analytic) = -7.8309598836536476507186260116477
y[1] (numeric) = -7.8309598836536476507186260116465
absolute error = 1.2e-30
relative error = 1.5323791946692014409077488568430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.665e+09
Order of pole = 2.536e+15
TOP MAIN SOLVE Loop
x[1] = 2.446
y[1] (analytic) = -7.8301768268187765768695304074738
y[1] (numeric) = -7.8301768268187765768695304074728
absolute error = 1.0e-30
relative error = 1.2771103668756831144294439289088e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.447
y[1] (analytic) = -7.8293938482856738364596741505693
y[1] (numeric) = -7.829393848285673836459674150568
absolute error = 1.3e-30
relative error = 1.6604095095875759864190690869306e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.521e+08
Order of pole = 1.062e+15
TOP MAIN SOLVE Loop
x[1] = 2.448
y[1] (analytic) = -7.8286109480465096441515050157233
y[1] (numeric) = -7.8286109480465096441515050157222
absolute error = 1.1e-30
relative error = 1.4051023959422653362858488716491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.956e+07
Order of pole = 4.759e+15
TOP MAIN SOLVE Loop
x[1] = 2.449
y[1] (analytic) = -7.8278281260934549975468569111935
y[1] (numeric) = -7.8278281260934549975468569111918
absolute error = 1.7e-30
relative error = 2.1717390476844815860008106428497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.45
y[1] (analytic) = -7.8270453824186816771086598546541
y[1] (numeric) = -7.8270453824186816771086598546528
absolute error = 1.3e-30
relative error = 1.6609077071663525938708927480664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.451
y[1] (analytic) = -7.8262627170143622460826577777656
y[1] (numeric) = -7.8262627170143622460826577777645
absolute error = 1.1e-30
relative error = 1.4055239898969792683209283299466e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.452
y[1] (analytic) = -7.8254801298726700504191341585636
y[1] (numeric) = -7.8254801298726700504191341585621
absolute error = 1.5e-30
relative error = 1.9168152945324861485283272924331e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.301e+09
Order of pole = 4.192e+15
TOP MAIN SOLVE Loop
x[1] = 2.453
y[1] (analytic) = -7.8246976209857792186946454808952
y[1] (numeric) = -7.824697620985779218694645480894
absolute error = 1.2e-30
relative error = 1.5336055885170682776066051306542e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+09
Order of pole = 2.278e+15
TOP MAIN SOLVE Loop
x[1] = 2.454
y[1] (analytic) = -7.8239151903458646620337625201234
y[1] (numeric) = -7.8239151903458646620337625201225
absolute error = 9e-31
relative error = 1.1503192175581526507559583339976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.455
y[1] (analytic) = -7.8231328379451020740308194543052
y[1] (numeric) = -7.8231328379451020740308194543039
absolute error = 1.3e-30
relative error = 1.6617383686680057355742529483709e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.456
y[1] (analytic) = -7.8223505637756679306716708000678
y[1] (numeric) = -7.822350563775667930671670800067
absolute error = 8e-31
relative error = 1.0227104928085177494194864015067e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.457
y[1] (analytic) = -7.8215683678297394902554561724075
y[1] (numeric) = -7.8215683678297394902554561724061
absolute error = 1.4e-30
relative error = 1.7899223457001626621825955623491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 3.210e+15
TOP MAIN SOLVE Loop
memory used=1972.2MB, alloc=4.6MB, time=87.43
x[1] = 2.458
y[1] (analytic) = -7.8207862500994947933163728676087
y[1] (numeric) = -7.8207862500994947933163728676075
absolute error = 1.2e-30
relative error = 1.5343725830439794869703452254522e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.459
y[1] (analytic) = -7.8200042105771126625454562685276
y[1] (numeric) = -7.8200042105771126625454562685262
absolute error = 1.4e-30
relative error = 1.7902803659701362911788152073712e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.46
y[1] (analytic) = -7.8192222492547727027123680714326
y[1] (numeric) = -7.8192222492547727027123680714309
absolute error = 1.7e-30
relative error = 2.1741292750209549912176732030852e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.403e+09
Order of pole = 2.571e+15
TOP MAIN SOLVE Loop
x[1] = 2.461
y[1] (analytic) = -7.8184403661246553005871923336371
y[1] (numeric) = -7.8184403661246553005871923336358
absolute error = 1.3e-30
relative error = 1.6627357108619444549927830699907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.462
y[1] (analytic) = -7.8176585611789416248622393411373
y[1] (numeric) = -7.817658561178941624862239341136
absolute error = 1.3e-30
relative error = 1.6629019927469863332946856395475e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.463
y[1] (analytic) = -7.8168768344098136260738572954666
y[1] (numeric) = -7.8168768344098136260738572954655
absolute error = 1.1e-30
relative error = 1.4072116310670407447818192062960e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.123e+09
Order of pole = 7.395e+15
TOP MAIN SOLVE Loop
x[1] = 2.464
y[1] (analytic) = -7.8160951858094540365242518189963
y[1] (numeric) = -7.8160951858094540365242518189955
absolute error = 8e-31
relative error = 1.0235289885574110147831597706325e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.120e+09
Order of pole = 2.323e+15
TOP MAIN SOLVE Loop
x[1] = 2.465
y[1] (analytic) = -7.8153136153700463702033132778932
y[1] (numeric) = -7.8153136153700463702033132778915
absolute error = 1.7e-30
relative error = 2.1752166114699248685901395549819e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.890e+09
Order of pole = 3.128e+15
TOP MAIN SOLVE Loop
x[1] = 2.466
y[1] (analytic) = -7.8145321230837749227104519219483
y[1] (numeric) = -7.8145321230837749227104519219469
absolute error = 1.4e-30
relative error = 1.7915340009473673229582151405029e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.467
y[1] (analytic) = -7.8137507089428247711764408405131
y[1] (numeric) = -7.813750708942824771176440840512
absolute error = 1.1e-30
relative error = 1.4077746283114098049868698210910e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.468
y[1] (analytic) = -7.812969372939381774185266733738
y[1] (numeric) = -7.8129693729393817741852667337366
absolute error = 1.4e-30
relative error = 1.7918923435806256468117940455383e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.469
y[1] (analytic) = -7.812188115065632571695988498346
y[1] (numeric) = -7.8121881150656325716959884983447
absolute error = 1.3e-30
relative error = 1.6640664316479766489363366320668e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.47
y[1] (analytic) = -7.8114069353137645849646036271616
y[1] (numeric) = -7.8114069353137645849646036271602
absolute error = 1.4e-30
relative error = 1.7922507578895779528093782856875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.471
y[1] (analytic) = -7.8106258336759660164659224216023
y[1] (numeric) = -7.8106258336759660164659224216014
absolute error = 9e-31
relative error = 1.1522764233815910531300373490234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.176e+09
Order of pole = 5.373e+15
TOP MAIN SOLVE Loop
x[1] = 2.472
y[1] (analytic) = -7.8098448101444258498154500163661
y[1] (numeric) = -7.8098448101444258498154500163644
absolute error = 1.7e-30
relative error = 2.1767397961503952733618876773255e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=1976.0MB, alloc=4.6MB, time=87.60
TOP MAIN SOLVE Loop
x[1] = 2.473
y[1] (analytic) = -7.8090638647113338496912762155142
y[1] (numeric) = -7.8090638647113338496912762155128
absolute error = 1.4e-30
relative error = 1.7927885137762946645576577566944e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.474
y[1] (analytic) = -7.8082829973688805617559731391948
y[1] (numeric) = -7.8082829973688805617559731391936
absolute error = 1.2e-30
relative error = 1.5368295442216402872525580885456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.475
y[1] (analytic) = -7.807502208109257312578500680199
y[1] (numeric) = -7.8075022081092573125785006801978
absolute error = 1.2e-30
relative error = 1.5369832348604663170504395595185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.476
y[1] (analytic) = -7.8067214969246562095561197695862
y[1] (numeric) = -7.806721496924656209556119769585
absolute error = 1.2e-30
relative error = 1.5371369408691247082611778291024e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.477
y[1] (analytic) = -7.8059408638072701408363134505922
y[1] (numeric) = -7.8059408638072701408363134505909
absolute error = 1.3e-30
relative error = 1.6653982174365818977203575005448e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.467e+08
Order of pole = 2.107e+15
TOP MAIN SOLVE Loop
x[1] = 2.478
y[1] (analytic) = -7.8051603087492927752387157600383
y[1] (numeric) = -7.805160308749292775238715760037
absolute error = 1.3e-30
relative error = 1.6655647655855942164019098133632e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.219e+09
Order of pole = 4.362e+15
TOP MAIN SOLVE Loop
x[1] = 2.479
y[1] (analytic) = -7.8043798317429185621770484164636
y[1] (numeric) = -7.804379831742918562177048416462
absolute error = 1.6e-30
relative error = 2.0501308681726205597773669842551e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.48
y[1] (analytic) = -7.8035994327803427315810653141958
y[1] (numeric) = -7.803599432780342731581065314194
absolute error = 1.8e-30
relative error = 2.3066278779492380921814664737067e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.481
y[1] (analytic) = -7.8028191118537612938185048225843
y[1] (numeric) = -7.8028191118537612938185048225829
absolute error = 1.4e-30
relative error = 1.7942233184326553303659694454236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.482
y[1] (analytic) = -7.8020388689553710396170498896142
y[1] (numeric) = -7.8020388689553710396170498896126
absolute error = 1.6e-30
relative error = 2.0507459996981876945806874110372e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.483
y[1] (analytic) = -7.8012587040773695399862959491149
y[1] (numeric) = -7.8012587040773695399862959491133
absolute error = 1.6e-30
relative error = 2.0509510845522293113859795477216e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.015e+09
Order of pole = 8.514e+15
TOP MAIN SOLVE Loop
x[1] = 2.484
y[1] (analytic) = -7.8004786172119551461397266307934
y[1] (numeric) = -7.8004786172119551461397266307918
absolute error = 1.6e-30
relative error = 2.0511561899157817908048238418981e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.752e+09
Order of pole = 1.278e+16
TOP MAIN SOLVE Loop
x[1] = 2.485
y[1] (analytic) = -7.7996986083513269894166972723035
y[1] (numeric) = -7.7996986083513269894166972723019
absolute error = 1.6e-30
relative error = 2.0513613157908961864744542991187e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.563e+09
Order of pole = 7.524e+15
TOP MAIN SOLVE Loop
x[1] = 2.486
y[1] (analytic) = -7.7989186774876849812044262325742
y[1] (numeric) = -7.7989186774876849812044262325725
absolute error = 1.7e-30
relative error = 2.1797893660658502419694570245211e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1979.9MB, alloc=4.6MB, time=87.77
x[1] = 2.487
y[1] (analytic) = -7.7981388246132298128599940056162
y[1] (numeric) = -7.7981388246132298128599940056151
absolute error = 1.1e-30
relative error = 1.4105929949952609771156130484979e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.850e+09
Order of pole = 7.114e+15
TOP MAIN SOLVE Loop
x[1] = 2.488
y[1] (analytic) = -7.7973590497201629556323501340308
y[1] (numeric) = -7.7973590497201629556323501340294
absolute error = 1.4e-30
relative error = 1.7954797144428589236905489974173e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.489
y[1] (analytic) = -7.7965793528006866605843279214296
y[1] (numeric) = -7.7965793528006866605843279214279
absolute error = 1.7e-30
relative error = 2.1804434009760012578756590653614e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.49
y[1] (analytic) = -7.7957997338470039585146669430005
y[1] (numeric) = -7.7957997338470039585146669429992
absolute error = 1.3e-30
relative error = 1.6675646429907547429178852378656e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.491
y[1] (analytic) = -7.7950201928513186598800433534314
y[1] (numeric) = -7.7950201928513186598800433534305
absolute error = 9e-31
relative error = 1.1545832823183380545856128928773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.492
y[1] (analytic) = -7.7942407298058353547171079914105
y[1] (numeric) = -7.7942407298058353547171079914094
absolute error = 1.1e-30
relative error = 1.4112984678462740098608246047830e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.040e+10
Order of pole = 9.942e+16
TOP MAIN SOLVE Loop
x[1] = 2.493
y[1] (analytic) = -7.7934613447027594125645322799266
y[1] (numeric) = -7.7934613447027594125645322799254
absolute error = 1.2e-30
relative error = 1.5397522960906758532200178273540e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.792e+09
Order of pole = 3.524e+15
TOP MAIN SOLVE Loop
x[1] = 2.494
y[1] (analytic) = -7.7926820375342969823850619215928
y[1] (numeric) = -7.7926820375342969823850619215915
absolute error = 1.3e-30
relative error = 1.6682318022709116191452607361217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.495
y[1] (analytic) = -7.7919028082926549924875783882084
y[1] (numeric) = -7.791902808292654992487578388207
absolute error = 1.4e-30
relative error = 1.7967369902381585185732077364122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.722e+09
Order of pole = 2.735e+15
TOP MAIN SOLVE Loop
x[1] = 2.496
y[1] (analytic) = -7.7911236569700411504491682037831
y[1] (numeric) = -7.7911236569700411504491682037813
absolute error = 1.8e-30
relative error = 2.3103214366129286776295801139110e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.497
y[1] (analytic) = -7.7903445835586639430372000202415
y[1] (numeric) = -7.7903445835586639430372000202396
absolute error = 1.9e-30
relative error = 2.4389165069923923399146919713285e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.498
y[1] (analytic) = -7.7895655880507326361314094850334
y[1] (numeric) = -7.789565588050732636131409485032
absolute error = 1.4e-30
relative error = 1.7972760921964804497371046965660e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.000e+09
Order of pole = 7.435e+15
TOP MAIN SOLVE Loop
x[1] = 2.499
y[1] (analytic) = -7.7887866704384572746459918998669
y[1] (numeric) = -7.7887866704384572746459918998656
absolute error = 1.3e-30
relative error = 1.6690661267357815328208864029198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.668e+09
Order of pole = 2.799e+15
TOP MAIN SOLVE Loop
x[1] = 2.5
y[1] (analytic) = -7.7880078307140486824517026697828
y[1] (numeric) = -7.7880078307140486824517026697818
absolute error = 1.0e-30
relative error = 1.2840254166877414840734205680625e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.501
y[1] (analytic) = -7.7872290688697184622979655418006
y[1] (numeric) = -7.7872290688697184622979655417988
absolute error = 1.8e-30
relative error = 2.3114768861695524322443531495012e-29 %
Correct digits = 30
h = 0.001
memory used=1983.7MB, alloc=4.6MB, time=87.94
Complex estimate of poles used for equation 1
Radius of convergence = 1.784e+09
Order of pole = 2.722e+15
TOP MAIN SOLVE Loop
x[1] = 2.502
y[1] (analytic) = -7.7864503848976789957349886323421
y[1] (numeric) = -7.7864503848976789957349886323409
absolute error = 1.2e-30
relative error = 1.5411386969439593827429206600673e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.091e+09
Order of pole = 4.745e+15
TOP MAIN SOLVE Loop
x[1] = 2.503
y[1] (analytic) = -7.7856717787901434430358882426772
y[1] (numeric) = -7.7856717787901434430358882426759
absolute error = 1.3e-30
relative error = 1.6697338867295711367946907094914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.504
y[1] (analytic) = -7.7848932505393257431188204615823
y[1] (numeric) = -7.7848932505393257431188204615812
absolute error = 1.1e-30
relative error = 1.4129930425491623121878324967942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.096e+09
Order of pole = 1.212e+16
TOP MAIN SOLVE Loop
x[1] = 2.505
y[1] (analytic) = -7.7841148001374406134691205544621
y[1] (numeric) = -7.7841148001374406134691205544605
absolute error = 1.6e-30
relative error = 2.0554681438816261031169112194509e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.081e+09
Order of pole = 1.565e+15
TOP MAIN SOLVE Loop
x[1] = 2.506
y[1] (analytic) = -7.7833364275767035500614501381337
y[1] (numeric) = -7.7833364275767035500614501381322
absolute error = 1.5e-30
relative error = 1.9271940946628414734912083642640e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.507
y[1] (analytic) = -7.7825581328493308272819521405125
y[1] (numeric) = -7.7825581328493308272819521405113
absolute error = 1.2e-30
relative error = 1.5419094589668795503989423915322e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.226e+09
Order of pole = 4.200e+15
TOP MAIN SOLVE Loop
x[1] = 2.508
y[1] (analytic) = -7.7817799159475394978504135444071
y[1] (numeric) = -7.7817799159475394978504135444059
absolute error = 1.2e-30
relative error = 1.5420636576225805245229590913162e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.396e+08
Order of pole = 1.289e+15
TOP MAIN SOLVE Loop
x[1] = 2.509
y[1] (analytic) = -7.7810017768635473927424359146517
y[1] (numeric) = -7.7810017768635473927424359146502
absolute error = 1.5e-30
relative error = 1.9277723396236476096541394010019e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.51
y[1] (analytic) = -7.7802237155895731211116137077968
y[1] (numeric) = -7.7802237155895731211116137077956
absolute error = 1.2e-30
relative error = 1.5423721011974343807646604292950e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.337e+09
Order of pole = 3.377e+15
TOP MAIN SOLVE Loop
x[1] = 2.511
y[1] (analytic) = -7.7794457321178360702117203635834
y[1] (numeric) = -7.779445732117836070211720363582
absolute error = 1.4e-30
relative error = 1.7996140704729503150723629918698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.512
y[1] (analytic) = -7.7786678264405564053189021774119
y[1] (numeric) = -7.7786678264405564053189021774105
absolute error = 1.4e-30
relative error = 1.7997940408783679056455758925593e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.513
y[1] (analytic) = -7.7778899985499550696538799530412
y[1] (numeric) = -7.77788999854995506965387995304
absolute error = 1.2e-30
relative error = 1.5428348822414793600006441674490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.514
y[1] (analytic) = -7.7771122484382537843041584347314
y[1] (numeric) = -7.7771122484382537843041584347299
absolute error = 1.5e-30
relative error = 1.9287364668051688308996106576893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.515
y[1] (analytic) = -7.7763345760976750481462435180514
y[1] (numeric) = -7.7763345760976750481462435180499
absolute error = 1.5e-30
relative error = 1.9289293500958531459229083104642e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1987.5MB, alloc=4.6MB, time=88.11
x[1] = 2.516
y[1] (analytic) = -7.7755569815204421377678672385823
y[1] (numeric) = -7.7755569815204421377678672385806
absolute error = 1.7e-30
relative error = 2.1863385530326084417097018357750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+09
Order of pole = 4.971e+15
TOP MAIN SOLVE Loop
x[1] = 2.517
y[1] (analytic) = -7.7747794646987791073902205377272
y[1] (numeric) = -7.7747794646987791073902205377257
absolute error = 1.5e-30
relative error = 1.9293151745470313528697176042348e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.518
y[1] (analytic) = -7.7740020256249107887901938048612
y[1] (numeric) = -7.7740020256249107887901938048595
absolute error = 1.7e-30
relative error = 2.1867758644729012878826567209206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.519
y[1] (analytic) = -7.773224664291062791222625195032
y[1] (numeric) = -7.7732246642910627912226251950306
absolute error = 1.4e-30
relative error = 1.8010543377594290123438176534729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.507e+09
Order of pole = 6.168e+15
TOP MAIN SOLVE Loop
x[1] = 2.52
y[1] (analytic) = -7.772447380689461501342556721447
y[1] (numeric) = -7.7724473806894615013425567214457
absolute error = 1.3e-30
relative error = 1.6725748484702927681790072971424e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.521
y[1] (analytic) = -7.7716701748123340831274981219568
y[1] (numeric) = -7.7716701748123340831274981219554
absolute error = 1.4e-30
relative error = 1.8014145846504691791936380581906e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.657e+09
Order of pole = 6.472e+15
TOP MAIN SOLVE Loop
x[1] = 2.522
y[1] (analytic) = -7.7708930466519084777996984987657
y[1] (numeric) = -7.7708930466519084777996984987642
absolute error = 1.5e-30
relative error = 1.9302800733389007778222028063452e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.479e+09
Order of pole = 4.136e+15
TOP MAIN SOLVE Loop
x[1] = 2.523
y[1] (analytic) = -7.7701159962004134037484257305896
y[1] (numeric) = -7.7701159962004134037484257305883
absolute error = 1.3e-30
relative error = 1.6730766961982291885186345778036e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.718e+09
Order of pole = 1.304e+16
TOP MAIN SOLVE Loop
x[1] = 2.524
y[1] (analytic) = -7.7693390234500783564522536564856
y[1] (numeric) = -7.7693390234500783564522536564838
absolute error = 1.8e-30
relative error = 2.3167994015540926322528645745142e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 3.009e+15
TOP MAIN SOLVE Loop
x[1] = 2.525
y[1] (analytic) = -7.7685621283931336084013570305685
y[1] (numeric) = -7.7685621283931336084013570305673
absolute error = 1.2e-30
relative error = 1.5446873953857541281157795204344e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.526
y[1] (analytic) = -7.7677853110218102090198142468544
y[1] (numeric) = -7.7677853110218102090198142468532
absolute error = 1.2e-30
relative error = 1.5448418718489871347929189048557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.527
y[1] (analytic) = -7.7670085713283399845879178334306
y[1] (numeric) = -7.7670085713283399845879178334295
absolute error = 1.1e-30
relative error = 1.4162466667805856334308109146635e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.528
y[1] (analytic) = -7.7662319093049555381644927151975
y[1] (numeric) = -7.7662319093049555381644927151961
absolute error = 1.4e-30
relative error = 1.8026760163092966382482738961867e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.529
y[1] (analytic) = -7.7654553249438902495092222443894
y[1] (numeric) = -7.7654553249438902495092222443885
absolute error = 9e-31
relative error = 1.1589790454515337804823859871045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.612e+09
Order of pole = 1.537e+16
TOP MAIN SOLVE Loop
memory used=1991.3MB, alloc=4.6MB, time=88.28
x[1] = 2.53
y[1] (analytic) = -7.764678818237378275004981998111
y[1] (numeric) = -7.7646788182373782750049819981096
absolute error = 1.4e-30
relative error = 1.8030365875684825119668104283548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.877e+09
Order of pole = 3.913e+15
TOP MAIN SOLVE Loop
x[1] = 2.531
y[1] (analytic) = -7.7639023891776545475801813420953
y[1] (numeric) = -7.7639023891776545475801813420939
absolute error = 1.4e-30
relative error = 1.8032169002427228116711504534056e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.307e+09
Order of pole = 4.602e+15
TOP MAIN SOLVE Loop
x[1] = 2.532
y[1] (analytic) = -7.7631260377569547766311127599283
y[1] (numeric) = -7.7631260377569547766311127599268
absolute error = 1.5e-30
relative error = 1.9322113188740701380316351094995e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.565e+09
Order of pole = 3.083e+16
TOP MAIN SOLVE Loop
x[1] = 2.533
y[1] (analytic) = -7.7623497639675154479443089469441
y[1] (numeric) = -7.7623497639675154479443089469431
absolute error = 1.0e-30
relative error = 1.2882696997782241217910952158626e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.534
y[1] (analytic) = -7.7615735678015738236189076680283
y[1] (numeric) = -7.7615735678015738236189076680272
absolute error = 1.1e-30
relative error = 1.4172383865087416760868146528702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.535
y[1] (analytic) = -7.760797449251367941989024378541
y[1] (numeric) = -7.76079744925136794198902437854
absolute error = 1.0e-30
relative error = 1.2885273794852915410010556551539e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.355e+09
Order of pole = 3.888e+15
TOP MAIN SOLVE Loop
x[1] = 2.536
y[1] (analytic) = -7.760021408309136617546132607597
y[1] (numeric) = -7.7600214083091366175461326075956
absolute error = 1.4e-30
relative error = 1.8041187341325284185193654644047e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.395e+09
Order of pole = 5.840e+15
TOP MAIN SOLVE Loop
x[1] = 2.537
y[1] (analytic) = -7.7592454449671194408614521029118
y[1] (numeric) = -7.7592454449671194408614521029109
absolute error = 9e-31
relative error = 1.1599065996601088802836957054380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.689e+09
Order of pole = 2.901e+15
TOP MAIN SOLVE Loop
x[1] = 2.538
y[1] (analytic) = -7.7584695592175567785083447364549
y[1] (numeric) = -7.7584695592175567785083447364536
absolute error = 1.3e-30
relative error = 1.6755881943952684174372167960156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.539
y[1] (analytic) = -7.7576937510526897729847181701116
y[1] (numeric) = -7.7576937510526897729847181701106
absolute error = 1.0e-30
relative error = 1.2890428935330216830277889186728e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.54
y[1] (analytic) = -7.7569180204647603426354372806045
y[1] (numeric) = -7.7569180204647603426354372806031
absolute error = 1.4e-30
relative error = 1.8048405259749260182004051326310e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.541
y[1] (analytic) = -7.7561423674460111815747433428711
y[1] (numeric) = -7.7561423674460111815747433428699
absolute error = 1.2e-30
relative error = 1.5471608734731659613870031565105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.542
y[1] (analytic) = -7.7553667919886857596086809711474
y[1] (numeric) = -7.7553667919886857596086809711458
absolute error = 1.6e-30
relative error = 2.0630874630621006825882441285970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.754e+09
Order of pole = 2.317e+16
TOP MAIN SOLVE Loop
x[1] = 2.543
y[1] (analytic) = -7.754591294085028322157532816958
y[1] (numeric) = -7.7545912940850283221575328169569
absolute error = 1.1e-30
relative error = 1.4185144752103792943257969038806e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.204e+09
Order of pole = 5.426e+14
TOP MAIN SOLVE Loop
x[1] = 2.544
y[1] (analytic) = -7.7538158737272838901782620232603
y[1] (numeric) = -7.7538158737272838901782620232591
absolute error = 1.2e-30
relative error = 1.5476250913644099635966431381476e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.172e+09
Order of pole = 2.549e+15
TOP MAIN SOLVE Loop
memory used=1995.1MB, alloc=4.6MB, time=88.44
x[1] = 2.545
y[1] (analytic) = -7.7530405309076982600869624339444
y[1] (numeric) = -7.753040530907698260086962433943
absolute error = 1.4e-30
relative error = 1.8057431718805847729419880193136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.523e+09
Order of pole = 6.639e+14
TOP MAIN SOLVE Loop
x[1] = 2.546
y[1] (analytic) = -7.7522652656185180036813165579314
y[1] (numeric) = -7.7522652656185180036813165579302
absolute error = 1.2e-30
relative error = 1.5479346473372482761785141807678e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.662e+08
Order of pole = 2.287e+15
TOP MAIN SOLVE Loop
x[1] = 2.547
y[1] (analytic) = -7.7514900778519904680630612870872
y[1] (numeric) = -7.7514900778519904680630612870856
absolute error = 1.6e-30
relative error = 2.0641192647225509776668261978669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.087e+08
Order of pole = 1.665e+15
TOP MAIN SOLVE Loop
x[1] = 2.548
y[1] (analytic) = -7.7507149676003637755604613671712
y[1] (numeric) = -7.7507149676003637755604613671701
absolute error = 1.1e-30
relative error = 1.4192239097918499645881359525709e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.549
y[1] (analytic) = -7.7499399348558868236507906210596
y[1] (numeric) = -7.7499399348558868236507906210587
absolute error = 9e-31
relative error = 1.1612993230466061069073863754342e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.55
y[1] (analytic) = -7.7491649796108092848828209234498
y[1] (numeric) = -7.7491649796108092848828209234485
absolute error = 1.3e-30
relative error = 1.6776001071347569096891820561559e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.551
y[1] (analytic) = -7.7483901018573816067993189262838
y[1] (numeric) = -7.7483901018573816067993189262821
absolute error = 1.7e-30
relative error = 2.1940041449287506905425258918546e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.552
y[1] (analytic) = -7.7476153015878550118595505341115
y[1] (numeric) = -7.7476153015878550118595505341104
absolute error = 1.1e-30
relative error = 1.4197917129088193902530337328358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.317e+09
Order of pole = 3.722e+16
TOP MAIN SOLVE Loop
x[1] = 2.553
y[1] (analytic) = -7.7468405787944814973617931286221
y[1] (numeric) = -7.7468405787944814973617931286208
absolute error = 1.3e-30
relative error = 1.6781034626664519245322654116724e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.926e+08
Order of pole = 2.237e+15
TOP MAIN SOLVE Loop
x[1] = 2.554
y[1] (analytic) = -7.7460659334695138353658555415566
y[1] (numeric) = -7.7460659334695138353658555415555
absolute error = 1.1e-30
relative error = 1.4200756996491285625812510018598e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.555
y[1] (analytic) = -7.7452913656052055726156057752463
y[1] (numeric) = -7.7452913656052055726156057752449
absolute error = 1.4e-30
relative error = 1.8075498182250837476699437321424e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.558e+09
Order of pole = 3.656e+15
TOP MAIN SOLVE Loop
x[1] = 2.556
y[1] (analytic) = -7.7445168751938110304615064699829
y[1] (numeric) = -7.7445168751938110304615064699817
absolute error = 1.2e-30
relative error = 1.5494833562099628111469501597914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.557
y[1] (analytic) = -7.7437424622275853047831581174625
y[1] (numeric) = -7.7437424622275853047831581174612
absolute error = 1.3e-30
relative error = 1.6787748383176970790069089877326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 3.396e+15
TOP MAIN SOLVE Loop
x[1] = 2.558
y[1] (analytic) = -7.7429681266987842659118500195135
y[1] (numeric) = -7.7429681266987842659118500195126
absolute error = 9e-31
relative error = 1.1623449629047035067648036728953e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=1998.9MB, alloc=4.6MB, time=88.61
x[1] = 2.559
y[1] (analytic) = -7.7421938685996645585531189913482
y[1] (numeric) = -7.7421938685996645585531189913473
absolute error = 9e-31
relative error = 1.1624612032129125206426826801353e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.56
y[1] (analytic) = -7.7414196879224836017093158085508
y[1] (numeric) = -7.7414196879224836017093158085498
absolute error = 1.0e-30
relative error = 1.2917527279397039737076262116357e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.561
y[1] (analytic) = -7.7406455846594995886021793970378
y[1] (numeric) = -7.7406455846594995886021793970367
absolute error = 1.1e-30
relative error = 1.4210701006386245694379758885003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.562
y[1] (analytic) = -7.7398715588029714865954187652111
y[1] (numeric) = -7.7398715588029714865954187652097
absolute error = 1.4e-30
relative error = 1.8088155460508964549422575215064e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.096e+10
Order of pole = 1.317e+17
TOP MAIN SOLVE Loop
x[1] = 2.563
y[1] (analytic) = -7.7390976103451590371173026775294
y[1] (numeric) = -7.739097610345159037117302677528
absolute error = 1.4e-30
relative error = 1.8089964366498807516367913503988e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.564
y[1] (analytic) = -7.7383237392783227555832570687278
y[1] (numeric) = -7.7383237392783227555832570687265
absolute error = 1.3e-30
relative error = 1.6799503921003416134833099342356e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.565
y[1] (analytic) = -7.7375499455947239313184701979069
y[1] (numeric) = -7.7375499455947239313184701979056
absolute error = 1.3e-30
relative error = 1.6801183955395836068783163548652e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.566
y[1] (analytic) = -7.7367762292866246274805055417196
y[1] (numeric) = -7.7367762292866246274805055417186
absolute error = 1.0e-30
relative error = 1.2925280121384688997462657526473e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.789e+09
Order of pole = 2.996e+15
TOP MAIN SOLVE Loop
x[1] = 2.567
y[1] (analytic) = -7.7360025903462876809819224258841
y[1] (numeric) = -7.7360025903462876809819224258829
absolute error = 1.2e-30
relative error = 1.5511887256830458808594988629724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.568
y[1] (analytic) = -7.7352290287659767024129043942421
y[1] (numeric) = -7.7352290287659767024129043942411
absolute error = 1.0e-30
relative error = 1.2927865435931802931504252914145e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.569
y[1] (analytic) = -7.7344555445379560759638953145995
y[1] (numeric) = -7.7344555445379560759638953145982
absolute error = 1.3e-30
relative error = 1.6807905773251941386431800273408e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.860e+09
Order of pole = 3.272e+15
TOP MAIN SOLVE Loop
x[1] = 2.57
y[1] (analytic) = -7.733682137654490959348243220563
y[1] (numeric) = -7.7336821376544909593482432205618
absolute error = 1.2e-30
relative error = 1.5516541521112243231840031181416e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.571
y[1] (analytic) = -7.7329088081078472837248518886121
y[1] (numeric) = -7.732908808107847283724851888611
absolute error = 1.1e-30
relative error = 1.4224918815112177531912207834287e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.594e+09
Order of pole = 5.488e+15
TOP MAIN SOLVE Loop
x[1] = 2.572
y[1] (analytic) = -7.7321355558902917536208401496226
y[1] (numeric) = -7.7321355558902917536208401496211
absolute error = 1.5e-30
relative error = 1.9399556424709982324046117141152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.573
y[1] (analytic) = -7.7313623809940918468542089340715
y[1] (numeric) = -7.7313623809940918468542089340702
absolute error = 1.3e-30
relative error = 1.6814630280373006281256899668011e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.943e+09
Order of pole = 8.054e+15
memory used=2002.7MB, alloc=4.6MB, time=88.78
TOP MAIN SOLVE Loop
x[1] = 2.574
y[1] (analytic) = -7.7305892834115158144565160501563
y[1] (numeric) = -7.7305892834115158144565160501548
absolute error = 1.5e-30
relative error = 1.9403436724011920183299015010854e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.575
y[1] (analytic) = -7.7298162631348326805955586940422
y[1] (numeric) = -7.7298162631348326805955586940411
absolute error = 1.1e-30
relative error = 1.4230609920783475253721048617890e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.929e+09
Order of pole = 3.644e+15
TOP MAIN SOLVE Loop
x[1] = 2.576
y[1] (analytic) = -7.7290433201563122424980636914797
y[1] (numeric) = -7.7290433201563122424980636914783
absolute error = 1.4e-30
relative error = 1.8113496612821240950810045517143e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.577
y[1] (analytic) = -7.7282704544682250703723854700028
y[1] (numeric) = -7.7282704544682250703723854700016
absolute error = 1.2e-30
relative error = 1.5527406902616878683361040159316e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.578
y[1] (analytic) = -7.7274976660628425073312117609527
y[1] (numeric) = -7.7274976660628425073312117609514
absolute error = 1.3e-30
relative error = 1.6823039697692326421009947606265e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.735e+09
Order of pole = 1.427e+16
TOP MAIN SOLVE Loop
x[1] = 2.579
y[1] (analytic) = -7.7267249549324366693142770305374
y[1] (numeric) = -7.7267249549324366693142770305356
absolute error = 1.8e-30
relative error = 2.3295769041849366533760964768896e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.58
y[1] (analytic) = -7.725952321069280445011083639164
y[1] (numeric) = -7.7259523210692804450110836391627
absolute error = 1.3e-30
relative error = 1.6826404642115090681318443898652e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.478e+09
Order of pole = 5.014e+15
TOP MAIN SOLVE Loop
x[1] = 2.581
y[1] (analytic) = -7.7251797644656474957836307282735
y[1] (numeric) = -7.7251797644656474957836307282723
absolute error = 1.2e-30
relative error = 1.5533619107736119881705049135986e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.582
y[1] (analytic) = -7.7244072851138122555891508338923
y[1] (numeric) = -7.7244072851138122555891508338908
absolute error = 1.5e-30
relative error = 1.9418965684146972542020603135174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+09
Order of pole = 2.057e+15
TOP MAIN SOLVE Loop
x[1] = 2.583
y[1] (analytic) = -7.7236348830060499309028542261402
y[1] (numeric) = -7.7236348830060499309028542261392
absolute error = 1.0e-30
relative error = 1.2947271785208968156802889572715e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.584
y[1] (analytic) = -7.7228625581346365006406809739228
y[1] (numeric) = -7.7228625581346365006406809739211
absolute error = 1.7e-30
relative error = 2.2012563181114210050811950011280e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.585
y[1] (analytic) = -7.7220903104918487160820607340185
y[1] (numeric) = -7.7220903104918487160820607340175
absolute error = 1.0e-30
relative error = 1.2949861498528709546846538133823e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.586
y[1] (analytic) = -7.7213181400699641007926802638185
y[1] (numeric) = -7.7213181400699641007926802638169
absolute error = 1.6e-30
relative error = 2.0721850479088045239445377158037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.587
y[1] (analytic) = -7.7205460468612609505472586569086
y[1] (numeric) = -7.7205460468612609505472586569075
absolute error = 1.1e-30
relative error = 1.4247696902827203865155447742300e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2006.6MB, alloc=4.6MB, time=88.95
x[1] = 2.588
y[1] (analytic) = -7.7197740308580183332523303007619
y[1] (numeric) = -7.7197740308580183332523303007605
absolute error = 1.4e-30
relative error = 1.8135245855692440077520966240358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.072e+10
Order of pole = 1.139e+17
TOP MAIN SOLVE Loop
x[1] = 2.589
y[1] (analytic) = -7.7190020920525160888690355557318
y[1] (numeric) = -7.7190020920525160888690355557308
absolute error = 1.0e-30
relative error = 1.2955042479255186583237073684997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.59
y[1] (analytic) = -7.7182302304370348293359191546052
y[1] (numeric) = -7.7182302304370348293359191546041
absolute error = 1.1e-30
relative error = 1.4251971853108532098488125718886e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.591
y[1] (analytic) = -7.7174584460038559384917363219194
y[1] (numeric) = -7.7174584460038559384917363219181
absolute error = 1.3e-30
relative error = 1.6844923870929909897133991430342e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.592
y[1] (analytic) = -7.7166867387452615719982666122868
y[1] (numeric) = -7.7166867387452615719982666122856
absolute error = 1.2e-30
relative error = 1.5550715490041012123329534642522e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.408e+09
Order of pole = 5.161e+15
TOP MAIN SOLVE Loop
x[1] = 2.593
y[1] (analytic) = -7.7159151086535346572631354669494
y[1] (numeric) = -7.7159151086535346572631354669482
absolute error = 1.2e-30
relative error = 1.5552270639346185525457878837714e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.594
y[1] (analytic) = -7.7151435557209588933626434877894
y[1] (numeric) = -7.715143555720958893362643487788
absolute error = 1.4e-30
relative error = 1.8146130268203076359092055935000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.595
y[1] (analytic) = -7.7143720799398187509646034280278
y[1] (numeric) = -7.7143720799398187509646034280266
absolute error = 1.2e-30
relative error = 1.5555381404540204947198659230588e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.596
y[1] (analytic) = -7.7136006813023994722511848988399
y[1] (numeric) = -7.7136006813023994722511848988385
absolute error = 1.4e-30
relative error = 1.8149759857203518388573414803796e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.597
y[1] (analytic) = -7.7128293598009870708417667911104
y[1] (numeric) = -7.7128293598009870708417667911089
absolute error = 1.5e-30
relative error = 1.9448115989936853280748117769377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.946e+09
Order of pole = 7.189e+15
TOP MAIN SOLVE Loop
x[1] = 2.598
y[1] (analytic) = -7.7120581154278683317157974115642
y[1] (numeric) = -7.7120581154278683317157974115631
absolute error = 1.1e-30
relative error = 1.4263377992438423456271316244917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.599
y[1] (analytic) = -7.7112869481753308111356623324979
y[1] (numeric) = -7.7112869481753308111356623324965
absolute error = 1.4e-30
relative error = 1.8155205601981553063517232967504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.938e+08
Order of pole = 1.850e+15
TOP MAIN SOLVE Loop
x[1] = 2.6
y[1] (analytic) = -7.7105158580356628365695599543354
y[1] (numeric) = -7.7105158580356628365695599543345
absolute error = 9e-31
relative error = 1.1672370779991946181987067793610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.601
y[1] (analytic) = -7.7097448450011535066143847802515
y[1] (numeric) = -7.7097448450011535066143847802501
absolute error = 1.4e-30
relative error = 1.8158837006230269564959095382745e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.602
y[1] (analytic) = -7.70897390906409269091861840207
y[1] (numeric) = -7.7089739090640926909186184020684
absolute error = 1.6e-30
relative error = 2.0755031977974976196073879942404e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2010.4MB, alloc=4.6MB, time=89.12
TOP MAIN SOLVE Loop
x[1] = 2.603
y[1] (analytic) = -7.7082030502167710301052281966889
y[1] (numeric) = -7.7082030502167710301052281966875
absolute error = 1.4e-30
relative error = 1.8162469136832468736790011121956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.604
y[1] (analytic) = -7.707432268451479935694573732245
y[1] (numeric) = -7.7074322684514799356945737322437
absolute error = 1.3e-30
relative error = 1.6866836512092844477287261744388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.605
y[1] (analytic) = -7.7066615637605115900273208832526
y[1] (numeric) = -7.7066615637605115900273208832508
absolute error = 1.8e-30
relative error = 2.3356416849342988890320011464831e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.606
y[1] (analytic) = -7.7058909361361589461873636539442
y[1] (numeric) = -7.7058909361361589461873636539428
absolute error = 1.4e-30
relative error = 1.8167918694966366876189029461426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.607
y[1] (analytic) = -7.7051203855707157279247537090492
y[1] (numeric) = -7.7051203855707157279247537090483
absolute error = 9e-31
relative error = 1.1680544299936168960623526534682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.608
y[1] (analytic) = -7.7043499120564764295786376112286
y[1] (numeric) = -7.7043499120564764295786376112271
absolute error = 1.5e-30
relative error = 1.9469520687951384805422773938768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.749e+09
Order of pole = 4.097e+15
TOP MAIN SOLVE Loop
x[1] = 2.609
y[1] (analytic) = -7.7035795155857363160002017643984
y[1] (numeric) = -7.7035795155857363160002017643972
absolute error = 1.2e-30
relative error = 1.5577174189896822707919619328779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.61
y[1] (analytic) = -7.7028091961507914224756250621841
y[1] (numeric) = -7.7028091961507914224756250621826
absolute error = 1.5e-30
relative error = 1.9473414981505349500348789431019e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.624e+09
Order of pole = 2.545e+15
TOP MAIN SOLVE Loop
x[1] = 2.611
y[1] (analytic) = -7.7020389537439385546490392407124
y[1] (numeric) = -7.7020389537439385546490392407109
absolute error = 1.5e-30
relative error = 1.9475362420373820593130007937857e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.612
y[1] (analytic) = -7.7012687883574752884454969349917
y[1] (numeric) = -7.7012687883574752884454969349903
absolute error = 1.4e-30
relative error = 1.8178822717062854981814511315439e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.613
y[1] (analytic) = -7.7004986999836999699939474380975
y[1] (numeric) = -7.700498699983699969993947438096
absolute error = 1.5e-30
relative error = 1.9479257882391112213028308285404e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+09
Order of pole = 4.627e+14
TOP MAIN SOLVE Loop
x[1] = 2.614
y[1] (analytic) = -7.699728688614911715550220162397
y[1] (numeric) = -7.6997286886149117155502201623957
absolute error = 1.3e-30
relative error = 1.6883711784835035712303999374107e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.429e+09
Order of pole = 9.859e+15
TOP MAIN SOLVE Loop
x[1] = 2.615
y[1] (analytic) = -7.6989587542434104114200158020449
y[1] (numeric) = -7.6989587542434104114200158020433
absolute error = 1.6e-30
relative error = 2.0782031065150636507525850598269e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.756e+09
Order of pole = 3.154e+15
TOP MAIN SOLVE Loop
x[1] = 2.616
y[1] (analytic) = -7.6981888968614967138819051959739
y[1] (numeric) = -7.6981888968614967138819051959721
absolute error = 1.8e-30
relative error = 2.3382123043692116987288443646201e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2014.2MB, alloc=4.6MB, time=89.29
x[1] = 2.617
y[1] (analytic) = -7.6974191164614720491103358906178
y[1] (numeric) = -7.6974191164614720491103358906163
absolute error = 1.5e-30
relative error = 1.9487051144092498779485417226072e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.618
y[1] (analytic) = -7.6966494130356386130986464015925
y[1] (numeric) = -7.6966494130356386130986464015912
absolute error = 1.3e-30
relative error = 1.6890466620426023449830094957168e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.619
y[1] (analytic) = -7.6958797865762993715820881735638
y[1] (numeric) = -7.6958797865762993715820881735625
absolute error = 1.3e-30
relative error = 1.6892155751543214302453618033842e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.62
y[1] (analytic) = -7.695110237075758059960855237536
y[1] (numeric) = -7.6951102370757580599608552375346
absolute error = 1.4e-30
relative error = 1.8193371594011344565990883299565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.621
y[1] (analytic) = -7.69434076452631918322312156479
y[1] (numeric) = -7.6943407645263191832231215647885
absolute error = 1.5e-30
relative error = 1.9494847523722109973118326667742e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.450e+09
Order of pole = 3.606e+14
TOP MAIN SOLVE Loop
x[1] = 2.622
y[1] (analytic) = -7.693571368920288015868086116701
y[1] (numeric) = -7.6935713689202880158680861166995
absolute error = 1.5e-30
relative error = 1.9496797105951969025210297997542e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.623
y[1] (analytic) = -7.6928020502499706018290255896659
y[1] (numeric) = -7.6928020502499706018290255896648
absolute error = 1.1e-30
relative error = 1.4299081047643186152816530489904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.624
y[1] (analytic) = -7.6920328085076737543963548543737
y[1] (numeric) = -7.6920328085076737543963548543723
absolute error = 1.4e-30
relative error = 1.8200650398312758662876604101633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.647e+09
Order of pole = 3.128e+15
TOP MAIN SOLVE Loop
x[1] = 2.625
y[1] (analytic) = -7.6912636436857050561406950886423
y[1] (numeric) = -7.6912636436857050561406950886407
absolute error = 1.6e-30
relative error = 2.0802823490695857654716911171793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.626
y[1] (analytic) = -7.6904945557763728588359496030628
y[1] (numeric) = -7.6904945557763728588359496030616
absolute error = 1.2e-30
relative error = 1.5603677907796883938417713941141e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.998e+09
Order of pole = 3.580e+15
TOP MAIN SOLVE Loop
x[1] = 2.627
y[1] (analytic) = -7.689725544771986283382387358676
y[1] (numeric) = -7.6897255447719862833823873586742
absolute error = 1.8e-30
relative error = 2.3407857530412980765695849743896e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.628
y[1] (analytic) = -7.6889566106648552197297341759058
y[1] (numeric) = -7.6889566106648552197297341759043
absolute error = 1.5e-30
relative error = 1.9508498694341009269133679765142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.629
y[1] (analytic) = -7.6881877534472903268002716339985
y[1] (numeric) = -7.6881877534472903268002716339971
absolute error = 1.4e-30
relative error = 1.8209752998972442450201617723713e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.63
y[1] (analytic) = -7.6874189731116030324119436601776
y[1] (numeric) = -7.6874189731116030324119436601761
absolute error = 1.5e-30
relative error = 1.9512400784275863990018750582851e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.357e+09
Order of pole = 2.634e+15
TOP MAIN SOLVE Loop
x[1] = 2.631
y[1] (analytic) = -7.6866502696501055332014708077598
y[1] (numeric) = -7.6866502696501055332014708077585
absolute error = 1.3e-30
relative error = 1.6912438505663607959778048018498e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2018.0MB, alloc=4.6MB, time=89.46
TOP MAIN SOLVE Loop
x[1] = 2.632
y[1] (analytic) = -7.6858816430551107945474722224595
y[1] (numeric) = -7.6858816430551107945474722224583
absolute error = 1.2e-30
relative error = 1.5613042923765402146873457898905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.633
y[1] (analytic) = -7.6851130933189325504935952961093
y[1] (numeric) = -7.6851130933189325504935952961084
absolute error = 9e-31
relative error = 1.1710953229594196658593572627779e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.660e+09
Order of pole = 3.020e+15
TOP MAIN SOLVE Loop
x[1] = 2.634
y[1] (analytic) = -7.6843446204338853036716530070342
y[1] (numeric) = -7.6843446204338853036716530070331
absolute error = 1.1e-30
relative error = 1.4314818690912512789579805443825e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.635
y[1] (analytic) = -7.6835762243922843252247689463034
y[1] (numeric) = -7.6835762243922843252247689463021
absolute error = 1.3e-30
relative error = 1.6919204834241371241488704850333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.733e+09
Order of pole = 2.903e+15
TOP MAIN SOLVE Loop
x[1] = 2.636
y[1] (analytic) = -7.6828079051864456547305300290991
y[1] (numeric) = -7.6828079051864456547305300290977
absolute error = 1.4e-30
relative error = 1.8222504288502380986850963353380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.637
y[1] (analytic) = -7.6820396628086861001241468904278
y[1] (numeric) = -7.6820396628086861001241468904268
absolute error = 1.0e-30
relative error = 1.3017376164319135591027326345401e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.638
y[1] (analytic) = -7.6812714972513232376216219644098
y[1] (numeric) = -7.6812714972513232376216219644088
absolute error = 1.0e-30
relative error = 1.3018677967024617943116312373194e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.639
y[1] (analytic) = -7.6805034085066754116429252463729
y[1] (numeric) = -7.6805034085066754116429252463716
absolute error = 1.3e-30
relative error = 1.6925973869891944096122599204907e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.548e+09
Order of pole = 4.435e+15
TOP MAIN SOLVE Loop
x[1] = 2.64
y[1] (analytic) = -7.6797353965670617347351777369888
y[1] (numeric) = -7.6797353965670617347351777369873
absolute error = 1.5e-30
relative error = 1.9531922944513411968649864133081e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.684e+09
Order of pole = 2.433e+16
TOP MAIN SOLVE Loop
x[1] = 2.641
y[1] (analytic) = -7.6789674614248020874958425676808
y[1] (numeric) = -7.6789674614248020874958425676796
absolute error = 1.2e-30
relative error = 1.5627100987576586747431344923401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 4.739e+15
TOP MAIN SOLVE Loop
x[1] = 2.642
y[1] (analytic) = -7.6781996030722171184959238065349
y[1] (numeric) = -7.6781996030722171184959238065341
absolute error = 8e-31
relative error = 1.0419109183875635950623005080799e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.923e+09
Order of pole = 4.000e+15
TOP MAIN SOLVE Loop
x[1] = 2.643
y[1] (analytic) = -7.6774318215016282442031729439457
y[1] (numeric) = -7.6774318215016282442031729439446
absolute error = 1.1e-30
relative error = 1.4327707826975545743410151551848e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.644
y[1] (analytic) = -7.6766641167053576489053030572277
y[1] (numeric) = -7.6766641167053576489053030572266
absolute error = 1.1e-30
relative error = 1.4329140669399170443866693816295e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.645
y[1] (analytic) = -7.6758964886757282846332106534318
y[1] (numeric) = -7.6758964886757282846332106534304
absolute error = 1.4e-30
relative error = 1.8238911924690802491649295084139e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2021.8MB, alloc=4.6MB, time=89.62
x[1] = 2.646
y[1] (analytic) = -7.6751289374050638710842051895873
y[1] (numeric) = -7.675128937405063871084205189586
absolute error = 1.3e-30
relative error = 1.6937826199432237440717604329381e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.647
y[1] (analytic) = -7.6743614628856888955452462696132
y[1] (numeric) = -7.6743614628856888955452462696123
absolute error = 9e-31
relative error = 1.1727360046207477871468161850529e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.648
y[1] (analytic) = -7.6735940651099286128161885171243
y[1] (numeric) = -7.6735940651099286128161885171228
absolute error = 1.5e-30
relative error = 1.9547554734751422431942294598648e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.011e+09
Order of pole = 5.756e+15
TOP MAIN SOLVE Loop
x[1] = 2.649
y[1] (analytic) = -7.6728267440701090451330341233612
y[1] (numeric) = -7.6728267440701090451330341233601
absolute error = 1.1e-30
relative error = 1.4336307031175014787133099958250e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.606e+09
Order of pole = 1.279e+15
TOP MAIN SOLVE Loop
x[1] = 2.65
y[1] (analytic) = -7.6720594997585569820911930694934
y[1] (numeric) = -7.6720594997585569820911930694921
absolute error = 1.3e-30
relative error = 1.6944602685118794504860234087545e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.651
y[1] (analytic) = -7.6712923321675999805687510225031
y[1] (numeric) = -7.6712923321675999805687510225019
absolute error = 1.2e-30
relative error = 1.5642735904719825213190279104085e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.652
y[1] (analytic) = -7.6705252412895663646497449039062
y[1] (numeric) = -7.670525241289566364649744903905
absolute error = 1.2e-30
relative error = 1.5644300256526583907140880688201e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.610e+09
Order of pole = 9.282e+15
TOP MAIN SOLVE Loop
x[1] = 2.653
y[1] (analytic) = -7.6697582271167852255474461305268
y[1] (numeric) = -7.6697582271167852255474461305257
absolute error = 1.1e-30
relative error = 1.4342042701044983188665949342272e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.654
y[1] (analytic) = -7.6689912896415864215276515265669
y[1] (numeric) = -7.6689912896415864215276515265656
absolute error = 1.3e-30
relative error = 1.6951381881941817336495905668699e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.651e+09
Order of pole = 1.484e+15
TOP MAIN SOLVE Loop
x[1] = 2.655
y[1] (analytic) = -7.6682244288563005778319819061993
y[1] (numeric) = -7.668224428856300577831981906198
absolute error = 1.3e-30
relative error = 1.6953077104889746228884469391426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.656
y[1] (analytic) = -7.6674576447532590866011883259214
y[1] (numeric) = -7.66745764475325908660118832592
absolute error = 1.4e-30
relative error = 1.8258985766396788335403533220902e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.657
y[1] (analytic) = -7.6666909373247941067984660058977
y[1] (numeric) = -7.6666909373247941067984660058962
absolute error = 1.5e-30
relative error = 1.9565155453147928664210046803705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.658
y[1] (analytic) = -7.6659243065632385641327759195278
y[1] (numeric) = -7.6659243065632385641327759195267
absolute error = 1.1e-30
relative error = 1.4349215515449673219959703572470e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.318e+10
Order of pole = 3.735e+17
TOP MAIN SOLVE Loop
x[1] = 2.659
y[1] (analytic) = -7.6651577524609261509821740504741
y[1] (numeric) = -7.6651577524609261509821740504729
absolute error = 1.2e-30
relative error = 1.5655255100454204392987892025919e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.930e+09
Order of pole = 3.765e+15
TOP MAIN SOLVE Loop
memory used=2025.6MB, alloc=4.6MB, time=89.79
x[1] = 2.66
y[1] (analytic) = -7.6643912750101913263171483163751
y[1] (numeric) = -7.6643912750101913263171483163739
absolute error = 1.2e-30
relative error = 1.5656820704243134590113156025687e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.585e+09
Order of pole = 1.914e+15
TOP MAIN SOLVE Loop
x[1] = 2.661
y[1] (analytic) = -7.6636248742033693156239631584893
y[1] (numeric) = -7.663624874203369315623963158488
absolute error = 1.3e-30
relative error = 1.6963252003316961290155211158669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.662
y[1] (analytic) = -7.6628585500327961108280117964923
y[1] (numeric) = -7.662858550032796110828011796491
absolute error = 1.3e-30
relative error = 1.6964948413336380282217882932491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.577e+09
Order of pole = 5.362e+15
TOP MAIN SOLVE Loop
x[1] = 2.663
y[1] (analytic) = -7.6620923024908084702171761476677
y[1] (numeric) = -7.6620923024908084702171761476665
absolute error = 1.2e-30
relative error = 1.5661518455081800199094394787772e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.664
y[1] (analytic) = -7.661326131569743918365194409722
y[1] (numeric) = -7.6613261315697439183651944097207
absolute error = 1.3e-30
relative error = 1.6968341742340636887261516253377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.628e+09
Order of pole = 3.053e+15
TOP MAIN SOLVE Loop
x[1] = 2.665
y[1] (analytic) = -7.6605600372619407460550363064576
y[1] (numeric) = -7.6605600372619407460550363064562
absolute error = 1.4e-30
relative error = 1.8275426250694746851106654022789e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.824e+08
Order of pole = 1.508e+15
TOP MAIN SOLVE Loop
x[1] = 2.666
y[1] (analytic) = -7.6597940195597380102022859955388
y[1] (numeric) = -7.6597940195597380102022859955376
absolute error = 1.2e-30
relative error = 1.5666217615457137336962640363142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.667
y[1] (analytic) = -7.6590280784554755337785326375843
y[1] (numeric) = -7.6590280784554755337785326375835
absolute error = 8e-31
relative error = 1.0445189543701588153018985626120e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.668
y[1] (analytic) = -7.6582622139414939057347686258198
y[1] (numeric) = -7.6582622139414939057347686258188
absolute error = 1.0e-30
relative error = 1.3057792643604558673485840125244e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.665e+09
Order of pole = 2.464e+16
TOP MAIN SOLVE Loop
x[1] = 2.669
y[1] (analytic) = -7.6574964260101344809247954755211
y[1] (numeric) = -7.6574964260101344809247954755205
absolute error = 6e-31
relative error = 7.8354590928960352203350842114045e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.67
y[1] (analytic) = -7.6567307146537393800286373724933
y[1] (numeric) = -7.6567307146537393800286373724921
absolute error = 1.2e-30
relative error = 1.5672485355967852461669018027156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.671
y[1] (analytic) = -7.6559650798646514894759623798008
y[1] (numeric) = -7.6559650798646514894759623797999
absolute error = 9e-31
relative error = 1.1755539512151366129712827693596e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.672
y[1] (analytic) = -7.6551995216352144613695113020069
y[1] (numeric) = -7.655199521635214461369511302006
absolute error = 9e-31
relative error = 1.1756715124882238132650382464535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.352e+09
Order of pole = 6.615e+15
TOP MAIN SOLVE Loop
x[1] = 2.673
y[1] (analytic) = -7.6544340399577727134085342061329
y[1] (numeric) = -7.6544340399577727134085342061318
absolute error = 1.1e-30
relative error = 1.4370755489664764034023598998725e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.674
y[1] (analytic) = -7.6536686348246714288122345985879
y[1] (numeric) = -7.6536686348246714288122345985867
absolute error = 1.2e-30
relative error = 1.5678755604076257975867393941021e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2029.4MB, alloc=4.6MB, time=89.96
x[1] = 2.675
y[1] (analytic) = -7.6529033062282565562432212572973
y[1] (numeric) = -7.6529033062282565562432212572964
absolute error = 9e-31
relative error = 1.1760242668524792609982303653357e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.253e+09
Order of pole = 1.701e+16
TOP MAIN SOLVE Loop
x[1] = 2.676
y[1] (analytic) = -7.6521380541608748097309677182664
y[1] (numeric) = -7.6521380541608748097309677182652
absolute error = 1.2e-30
relative error = 1.5681891668793091361752013628193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.412e+09
Order of pole = 4.115e+15
TOP MAIN SOLVE Loop
x[1] = 2.677
y[1] (analytic) = -7.6513728786148736685952794158075
y[1] (numeric) = -7.6513728786148736685952794158069
absolute error = 6e-31
relative error = 7.8417299681860213644038166431340e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.393e+09
Order of pole = 1.902e+16
TOP MAIN SOLVE Loop
x[1] = 2.678
y[1] (analytic) = -7.6506077795826013773697684756803
y[1] (numeric) = -7.6506077795826013773697684756791
absolute error = 1.2e-30
relative error = 1.5685028360785593590279179745750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.890e+09
Order of pole = 7.866e+15
TOP MAIN SOLVE Loop
x[1] = 2.679
y[1] (analytic) = -7.6498427570564069457253361603568
y[1] (numeric) = -7.6498427570564069457253361603557
absolute error = 1.1e-30
relative error = 1.4379380530211975841122295839407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.68
y[1] (analytic) = -7.6490778110286401483936629656731
y[1] (numeric) = -7.649077811028640148393662965672
absolute error = 1.1e-30
relative error = 1.4380818540164296313103273114808e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.681
y[1] (analytic) = -7.6483129414916515250907063680784
y[1] (numeric) = -7.6483129414916515250907063680777
absolute error = 7e-31
relative error = 9.1523451688612378314519614943553e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.639e+09
Order of pole = 2.583e+15
TOP MAIN SOLVE Loop
x[1] = 2.682
y[1] (analytic) = -7.6475481484377923804402062217337
y[1] (numeric) = -7.6475481484377923804402062217328
absolute error = 9e-31
relative error = 1.1768477720324625293834966098887e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.683
y[1] (analytic) = -7.6467834318594147838971978046826
y[1] (numeric) = -7.6467834318594147838971978046815
absolute error = 1.1e-30
relative error = 1.4385133432927898446638760961890e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.684
y[1] (analytic) = -7.646018791748871569671532513339
y[1] (numeric) = -7.6460187917488715696715325133383
absolute error = 7e-31
relative error = 9.1550912843086174439188138158673e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.804e+09
Order of pole = 6.931e+15
TOP MAIN SOLVE Loop
x[1] = 2.685
y[1] (analytic) = -7.6452542280985163366514062045241
y[1] (numeric) = -7.6452542280985163366514062045233
absolute error = 8e-31
relative error = 1.0464007816244606415886462066315e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.686
y[1] (analytic) = -7.6444897409007034483268951842815
y[1] (numeric) = -7.6444897409007034483268951842802
absolute error = 1.3e-30
relative error = 1.7005713187690522754313879064993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.225e+09
Order of pole = 9.857e+13
TOP MAIN SOLVE Loop
x[1] = 2.687
y[1] (analytic) = -7.6437253301477880327134998427141
y[1] (numeric) = -7.6437253301477880327134998427132
absolute error = 9e-31
relative error = 1.1774363430489709916375834833863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.343e+09
Order of pole = 5.442e+15
TOP MAIN SOLVE Loop
x[1] = 2.688
y[1] (analytic) = -7.6429609958321259822756959340794
y[1] (numeric) = -7.6429609958321259822756959340787
absolute error = 7e-31
relative error = 9.1587540533273077088303919116936e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.429e+09
Order of pole = 2.538e+16
TOP MAIN SOLVE Loop
memory used=2033.3MB, alloc=4.6MB, time=90.13
x[1] = 2.689
y[1] (analytic) = -7.642196737946073953850493501367
y[1] (numeric) = -7.642196737946073953850493501366
absolute error = 1.0e-30
relative error = 1.3085242820754196004869914062967e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.69
y[1] (analytic) = -7.6414325564819893685710034446049
y[1] (numeric) = -7.6414325564819893685710034446038
absolute error = 1.1e-30
relative error = 1.4395206551511133102224553218236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.405e+09
Order of pole = 1.011e+16
TOP MAIN SOLVE Loop
x[1] = 2.691
y[1] (analytic) = -7.6406684514322304117900117321289
y[1] (numeric) = -7.6406684514322304117900117321278
absolute error = 1.1e-30
relative error = 1.4396646144144716234163586625367e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.692
y[1] (analytic) = -7.6399044227891560330035612540456
y[1] (numeric) = -7.6399044227891560330035612540446
absolute error = 1.0e-30
relative error = 1.3089168982495237206838030559391e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.138e+09
Order of pole = 2.433e+15
TOP MAIN SOLVE Loop
x[1] = 2.693
y[1] (analytic) = -7.6391404705451259457745413171293
y[1] (numeric) = -7.6391404705451259457745413171286
absolute error = 7e-31
relative error = 9.1633345753890592580165611351815e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.958e+09
Order of pole = 1.292e+16
TOP MAIN SOLVE Loop
x[1] = 2.694
y[1] (analytic) = -7.6383765946925006276562847803881
y[1] (numeric) = -7.6383765946925006276562847803872
absolute error = 9e-31
relative error = 1.1782608370283312101926276359121e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.695
y[1] (analytic) = -7.6376127952236413201161728305315
y[1] (numeric) = -7.6376127952236413201161728305305
absolute error = 1.0e-30
relative error = 1.3093096322261495668566585361091e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.151e+09
Order of pole = 6.003e+15
TOP MAIN SOLVE Loop
x[1] = 2.696
y[1] (analytic) = -7.6368490721309100284592473965826
y[1] (numeric) = -7.6368490721309100284592473965815
absolute error = 1.1e-30
relative error = 1.4403846267097524233388652037110e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.161e+10
Order of pole = 1.128e+17
TOP MAIN SOLVE Loop
x[1] = 2.697
y[1] (analytic) = -7.6360854254066695217518312028636
y[1] (numeric) = -7.6360854254066695217518312028627
absolute error = 9e-31
relative error = 1.1786143683064799472841108453689e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.661e+09
Order of pole = 5.193e+16
TOP MAIN SOLVE Loop
x[1] = 2.698
y[1] (analytic) = -7.6353218550432833327451554595967
y[1] (numeric) = -7.6353218550432833327451554595958
absolute error = 9e-31
relative error = 1.1787322356365788774502814936432e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.699
y[1] (analytic) = -7.6345583610331157577989951903515
y[1] (numeric) = -7.6345583610331157577989951903504
absolute error = 1.1e-30
relative error = 1.4408168069215557679839005611103e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.220e+09
Order of pole = 8.208e+15
TOP MAIN SOLVE Loop
x[1] = 2.7
y[1] (analytic) = -7.6337949433685318568053121955788
y[1] (numeric) = -7.633794943368531856805312195578
absolute error = 8e-31
relative error = 1.0479715605865978911319913813010e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.701
y[1] (analytic) = -7.6330316020418974531119056514689
y[1] (numeric) = -7.6330316020418974531119056514681
absolute error = 8e-31
relative error = 1.0480763629826890201474939706107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.702
y[1] (analytic) = -7.6322683370455791334460703433639
y[1] (numeric) = -7.6322683370455791334460703433626
absolute error = 1.3e-30
relative error = 1.7032944107717586550512667407221e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.549e+09
Order of pole = 4.048e+15
TOP MAIN SOLVE Loop
x[1] = 2.703
y[1] (analytic) = -7.6315051483719442478382625329659
y[1] (numeric) = -7.6315051483719442478382625329651
absolute error = 8e-31
relative error = 1.0482859992182103226304999533605e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.267e+09
Order of pole = 1.006e+16
memory used=2037.1MB, alloc=4.6MB, time=90.29
TOP MAIN SOLVE Loop
x[1] = 2.704
y[1] (analytic) = -7.6307420360133609095457734585829
y[1] (numeric) = -7.6307420360133609095457734585817
absolute error = 1.2e-30
relative error = 1.5725862495896052876824450103907e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.705
y[1] (analytic) = -7.6299789999621979949764104676317
y[1] (numeric) = -7.6299789999621979949764104676306
absolute error = 1.1e-30
relative error = 1.4416815564046111337184051864153e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.472e+09
Order of pole = 1.050e+16
TOP MAIN SOLVE Loop
x[1] = 2.706
y[1] (analytic) = -7.6292160402108251436121857806575
y[1] (numeric) = -7.6292160402108251436121857806563
absolute error = 1.2e-30
relative error = 1.5729007982933450870414837358540e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.518e+09
Order of pole = 5.821e+16
TOP MAIN SOLVE Loop
x[1] = 2.707
y[1] (analytic) = -7.628453156751612757933012886087
y[1] (numeric) = -7.6284531567516127579330128860863
absolute error = 7e-31
relative error = 9.1761722280546533232724385802452e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.708
y[1] (analytic) = -7.627690349576932003340410564968
y[1] (numeric) = -7.6276903495769320033404105649667
absolute error = 1.3e-30
relative error = 1.7043166940725434468423020501924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.683e+09
Order of pole = 2.920e+15
TOP MAIN SOLVE Loop
x[1] = 2.709
y[1] (analytic) = -7.6269276186791548080812145449145
y[1] (numeric) = -7.6269276186791548080812145449136
absolute error = 9e-31
relative error = 1.1800295544903356986847380563997e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.990e+09
Order of pole = 4.946e+15
TOP MAIN SOLVE Loop
x[1] = 2.71
y[1] (analytic) = -7.6261649640506538631712967825195
y[1] (numeric) = -7.6261649640506538631712967825182
absolute error = 1.3e-30
relative error = 1.7046575914999643728669607728971e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.572e+09
Order of pole = 4.701e+15
TOP MAIN SOLVE Loop
x[1] = 2.711
y[1] (analytic) = -7.6254023856838026223192923734427
y[1] (numeric) = -7.6254023856838026223192923734417
absolute error = 1.0e-30
relative error = 1.3114062044482203411581036018884e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.712
y[1] (analytic) = -7.6246398835709753018503340894397
y[1] (numeric) = -7.6246398835709753018503340894382
absolute error = 1.5e-30
relative error = 1.9673060274388721378975464384528e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.713
y[1] (analytic) = -7.6238774577045468806297945415434
y[1] (numeric) = -7.6238774577045468806297945415423
absolute error = 1.1e-30
relative error = 1.4428353631108809735499755528142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.714
y[1] (analytic) = -7.6231151080768930999870359686609
y[1] (numeric) = -7.6231151080768930999870359686597
absolute error = 1.2e-30
relative error = 1.5741596223944829335718416176667e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.258e+09
Order of pole = 4.266e+15
TOP MAIN SOLVE Loop
x[1] = 2.715
y[1] (analytic) = -7.6223528346803904636391676507981
y[1] (numeric) = -7.6223528346803904636391676507969
absolute error = 1.2e-30
relative error = 1.5743170462277828603338088256418e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.716
y[1] (analytic) = -7.62159063750741623761481094617
y[1] (numeric) = -7.6215906375074162376148109461689
absolute error = 1.1e-30
relative error = 1.4432682786538988239518372465686e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.717
y[1] (analytic) = -7.6208285165503484501778719514228
y[1] (numeric) = -7.6208285165503484501778719514219
absolute error = 9e-31
relative error = 1.1809739558441014018613784288618e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.216e+09
Order of pole = 8.155e+15
TOP MAIN SOLVE Loop
memory used=2040.9MB, alloc=4.6MB, time=90.46
x[1] = 2.718
y[1] (analytic) = -7.6200664718015658917513217842097
y[1] (numeric) = -7.6200664718015658917513217842088
absolute error = 9e-31
relative error = 1.1810920591447524251355354917322e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.719
y[1] (analytic) = -7.6193045032534481148409844873564
y[1] (numeric) = -7.6193045032534481148409844873555
absolute error = 9e-31
relative error = 1.1812101742563240496996506354451e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.72
y[1] (analytic) = -7.6185426108983754339593325538567
y[1] (numeric) = -7.6185426108983754339593325538555
absolute error = 1.2e-30
relative error = 1.5751044015733299022272325309844e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.721
y[1] (analytic) = -7.6177807947287289255492900719325
y[1] (numeric) = -7.6177807947287289255492900719313
absolute error = 1.2e-30
relative error = 1.5752619198892717670474332544673e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.723e+09
Order of pole = 3.433e+15
TOP MAIN SOLVE Loop
x[1] = 2.722
y[1] (analytic) = -7.6170190547368904279080434894014
y[1] (numeric) = -7.6170190547368904279080434893999
absolute error = 1.5e-30
relative error = 1.9692743174472910548594178981803e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.723
y[1] (analytic) = -7.6162573909152425411108599965823
y[1] (numeric) = -7.6162573909152425411108599965814
absolute error = 9e-31
relative error = 1.1816827528354413550758444566411e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.724
y[1] (analytic) = -7.6154958032561686269349135269891
y[1] (numeric) = -7.6154958032561686269349135269881
absolute error = 1.0e-30
relative error = 1.3131121411325951282642311133816e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.883e+09
Order of pole = 1.462e+15
TOP MAIN SOLVE Loop
x[1] = 2.725
y[1] (analytic) = -7.6147342917520528087831183750343
y[1] (numeric) = -7.6147342917520528087831183750328
absolute error = 1.5e-30
relative error = 1.9698651883687319264024479393352e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.726
y[1] (analytic) = -7.6139728563952799716079704299959
y[1] (numeric) = -7.6139728563952799716079704299945
absolute error = 1.4e-30
relative error = 1.8387247057547415231439842668671e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.400e+09
Order of pole = 2.069e+13
TOP MAIN SOLVE Loop
x[1] = 2.727
y[1] (analytic) = -7.6132114971782357618353960254808
y[1] (numeric) = -7.6132114971782357618353960254799
absolute error = 9e-31
relative error = 1.1821555204838016350458745838376e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.728
y[1] (analytic) = -7.6124502140933065872886084036199
y[1] (numeric) = -7.612450214093306587288608403619
absolute error = 9e-31
relative error = 1.1822737419468246484742144967489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.729
y[1] (analytic) = -7.6116890071328796171119717932352
y[1] (numeric) = -7.6116890071328796171119717932341
absolute error = 1.1e-30
relative error = 1.4451457475064928892726558762605e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.73
y[1] (analytic) = -7.6109278762893427816948731012214
y[1] (numeric) = -7.6109278762893427816948731012198
absolute error = 1.6e-30
relative error = 2.1022403917195827487130080714512e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.718e+09
Order of pole = 2.071e+16
TOP MAIN SOLVE Loop
x[1] = 2.731
y[1] (analytic) = -7.6101668215550847725956012163748
y[1] (numeric) = -7.6101668215550847725956012163736
absolute error = 1.2e-30
relative error = 1.5768379697027302858079424010492e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.732
y[1] (analytic) = -7.6094058429224950424652339249167
y[1] (numeric) = -7.6094058429224950424652339249151
absolute error = 1.6e-30
relative error = 2.1026608818455376269983307002118e-29 %
Correct digits = 30
h = 0.001
memory used=2044.7MB, alloc=4.6MB, time=90.63
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.733
y[1] (analytic) = -7.6086449403839638049715324369352
y[1] (numeric) = -7.6086449403839638049715324369337
absolute error = 1.5e-30
relative error = 1.9714417110444159770908954595890e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.734
y[1] (analytic) = -7.6078841139318820347228435230032
y[1] (numeric) = -7.6078841139318820347228435230024
absolute error = 8e-31
relative error = 1.0515407280389640297299715143920e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.735
y[1] (analytic) = -7.6071233635586414671920092601991
y[1] (numeric) = -7.6071233635586414671920092601982
absolute error = 9e-31
relative error = 1.1831016232908526809344382947420e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.736
y[1] (analytic) = -7.606362689256634598640284386768
y[1] (numeric) = -7.606362689256634598640284386767
absolute error = 1.0e-30
relative error = 1.3146888215209856346559618250157e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.737
y[1] (analytic) = -7.605602091018254686041261264674
y[1] (numeric) = -7.6056020910182546860412612646728
absolute error = 1.2e-30
relative error = 1.5777843563721611533271064891788e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.738
y[1] (analytic) = -7.6048415688358957470048024492711
y[1] (numeric) = -7.60484156883589574700480244927
absolute error = 1.1e-30
relative error = 1.4464469641389011951088005211139e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.432e+09
Order of pole = 1.056e+17
TOP MAIN SOLVE Loop
x[1] = 2.739
y[1] (analytic) = -7.6040811227019525597009808653402
y[1] (numeric) = -7.6040811227019525597009808653389
absolute error = 1.3e-30
relative error = 1.7096082735346620748881549470609e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.74
y[1] (analytic) = -7.603320752608820662784027588724
y[1] (numeric) = -7.603320752608820662784027588723
absolute error = 1.0e-30
relative error = 1.3152148022387245004651693770261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.741
y[1] (analytic) = -7.6025604585488963553162872328093
y[1] (numeric) = -7.6025604585488963553162872328079
absolute error = 1.4e-30
relative error = 1.8414848624133382288784692478658e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.823e+09
Order of pole = 4.389e+16
TOP MAIN SOLVE Loop
x[1] = 2.742
y[1] (analytic) = -7.6018002405145766966921809390822
y[1] (numeric) = -7.6018002405145766966921809390813
absolute error = 9e-31
relative error = 1.1839300843546997978045084026541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.743
y[1] (analytic) = -7.6010400984982595065621769710155
y[1] (numeric) = -7.6010400984982595065621769710141
absolute error = 1.4e-30
relative error = 1.8418531962179735807114622544711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.744
y[1] (analytic) = -7.6002800324923433647567689105026
y[1] (numeric) = -7.6002800324923433647567689105015
absolute error = 1.1e-30
relative error = 1.4473150927299179832880790846608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.745
y[1] (analytic) = -7.5995200424892276112104614561055
y[1] (numeric) = -7.5995200424892276112104614561047
absolute error = 8e-31
relative error = 1.0526980592552783010536142739269e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.861e+09
Order of pole = 8.216e+15
TOP MAIN SOLVE Loop
x[1] = 2.746
y[1] (analytic) = -7.5987601284813123458857638223335
y[1] (numeric) = -7.5987601284813123458857638223325
absolute error = 1.0e-30
relative error = 1.3160041679060869740287291585874e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.225e+09
Order of pole = 3.895e+15
TOP MAIN SOLVE Loop
memory used=2048.5MB, alloc=4.6MB, time=90.80
x[1] = 2.747
y[1] (analytic) = -7.5980002904609984286971907392042
y[1] (numeric) = -7.5980002904609984286971907392032
absolute error = 1.0e-30
relative error = 1.3161357749031177617680116179264e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.748
y[1] (analytic) = -7.5972405284206874794352710513274
y[1] (numeric) = -7.5972405284206874794352710513264
absolute error = 1.0e-30
relative error = 1.3162673950615063095062698227941e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.749
y[1] (analytic) = -7.5964808423527818776905639157459
y[1] (numeric) = -7.5964808423527818776905639157448
absolute error = 1.1e-30
relative error = 1.4480389312208257007113346937493e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.75
y[1] (analytic) = -7.595721232249684762777682597778
y[1] (numeric) = -7.5957212322496847627776825977767
absolute error = 1.3e-30
relative error = 1.7114898773279081098302971756255e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.751
y[1] (analytic) = -7.5949616981038000336593258640995
y[1] (numeric) = -7.5949616981038000336593258640987
absolute error = 8e-31
relative error = 1.0533298676143849493692671925617e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.945e+09
Order of pole = 3.442e+15
TOP MAIN SOLVE Loop
x[1] = 2.752
y[1] (analytic) = -7.5942022399075323488703169723102
y[1] (numeric) = -7.5942022399075323488703169723094
absolute error = 8e-31
relative error = 1.0534352058679712853030268242974e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.828e+09
Order of pole = 2.205e+15
TOP MAIN SOLVE Loop
x[1] = 2.753
y[1] (analytic) = -7.5934428576532871264416502562155
y[1] (numeric) = -7.5934428576532871264416502562144
absolute error = 1.1e-30
relative error = 1.4486182626518758219557982878894e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.623e+09
Order of pole = 1.150e+16
TOP MAIN SOLVE Loop
x[1] = 2.754
y[1] (analytic) = -7.592683551333470543824545306074
y[1] (numeric) = -7.5926835513334705438245453060728
absolute error = 1.2e-30
relative error = 1.5804688709688804711387401142374e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.565e+10
Order of pole = 1.993e+17
TOP MAIN SOLVE Loop
x[1] = 2.755
y[1] (analytic) = -7.5919243209404895378145087430471
y[1] (numeric) = -7.5919243209404895378145087430464
absolute error = 7e-31
relative error = 9.2203237335917466038826573280117e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 2.881e+15
TOP MAIN SOLVE Loop
x[1] = 2.756
y[1] (analytic) = -7.5911651664667518044754035870918
y[1] (numeric) = -7.5911651664667518044754035870912
absolute error = 6e-31
relative error = 7.9039249817727953190367095720069e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.757
y[1] (analytic) = -7.5904060879046657990635262175339
y[1] (numeric) = -7.5904060879046657990635262175328
absolute error = 1.1e-30
relative error = 1.4491978258618510578860368676824e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.483e+09
Order of pole = 9.175e+15
TOP MAIN SOLVE Loop
x[1] = 2.758
y[1] (analytic) = -7.5896470852466407359516909255671
y[1] (numeric) = -7.5896470852466407359516909255664
absolute error = 7e-31
relative error = 9.2230902456678867083395631384446e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.347e+09
Order of pole = 8.255e+15
TOP MAIN SOLVE Loop
x[1] = 2.759
y[1] (analytic) = -7.5888881584850865885533220579219
y[1] (numeric) = -7.5888881584850865885533220579212
absolute error = 7e-31
relative error = 9.2240126008094419454877532448544e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.232e+09
Order of pole = 3.536e+15
TOP MAIN SOLVE Loop
x[1] = 2.76
y[1] (analytic) = -7.588129307612414089246553750933
y[1] (numeric) = -7.5881293076124140892465537509319
absolute error = 1.1e-30
relative error = 1.4496326504300336563366925650990e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.413e+09
Order of pole = 4.810e+15
TOP MAIN SOLVE Loop
memory used=2052.3MB, alloc=4.6MB, time=90.97
x[1] = 2.761
y[1] (analytic) = -7.5873705326210347292983372542574
y[1] (numeric) = -7.5873705326210347292983372542564
absolute error = 1.0e-30
relative error = 1.3179796554031650212131724574313e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.465e+09
Order of pole = 7.707e+15
TOP MAIN SOLVE Loop
x[1] = 2.762
y[1] (analytic) = -7.5866118335033607587885558434831
y[1] (numeric) = -7.5866118335033607587885558434822
absolute error = 9e-31
relative error = 1.1863003139629409551488400253054e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.763
y[1] (analytic) = -7.585853210251805186534147320863
y[1] (numeric) = -7.5858532102518051865341473208622
absolute error = 8e-31
relative error = 1.0545946221564769250853958607977e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.004e+09
Order of pole = 7.927e+15
TOP MAIN SOLVE Loop
x[1] = 2.764
y[1] (analytic) = -7.5850946628587817800132341034214
y[1] (numeric) = -7.5850946628587817800132341034205
absolute error = 9e-31
relative error = 1.1865375977533216354404906547127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.958e+09
Order of pole = 1.457e+16
TOP MAIN SOLVE Loop
x[1] = 2.765
y[1] (analytic) = -7.5843361913167050652892608976716
y[1] (numeric) = -7.5843361913167050652892608976707
absolute error = 9e-31
relative error = 1.1866562574459827175809406383398e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.766
y[1] (analytic) = -7.5835777956179903269351399601878
y[1] (numeric) = -7.583577795617990326935139960187
absolute error = 8e-31
relative error = 1.0549110480046278969511288412941e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.767
y[1] (analytic) = -7.5828194757550536079574039432712
y[1] (numeric) = -7.5828194757550536079574039432701
absolute error = 1.1e-30
relative error = 1.4506477485282192061678328788591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.768
y[1] (analytic) = -7.5820612317203117097203663249505
y[1] (numeric) = -7.5820612317203117097203663249494
absolute error = 1.1e-30
relative error = 1.4507928205565525513987869043819e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.769
y[1] (analytic) = -7.5813030635061821918702894225635
y[1] (numeric) = -7.5813030635061821918702894225629
absolute error = 6e-31
relative error = 7.9142067659608042597374906503309e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.688e+09
Order of pole = 7.357e+15
TOP MAIN SOLVE Loop
x[1] = 2.77
y[1] (analytic) = -7.5805449711050833722595599891577
y[1] (numeric) = -7.5805449711050833722595599891567
absolute error = 1.0e-30
relative error = 1.3191663710349588729008333697531e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.771
y[1] (analytic) = -7.5797869545094343268708723919467
y[1] (numeric) = -7.5797869545094343268708723919455
absolute error = 1.2e-30
relative error = 1.5831579531217369086256721468982e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.772
y[1] (analytic) = -7.5790290137116548897414193720776
y[1] (numeric) = -7.5790290137116548897414193720766
absolute error = 1.0e-30
relative error = 1.3194302306942522618172469028569e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.773
y[1] (analytic) = -7.5782711487041656528870903849396
y[1] (numeric) = -7.5782711487041656528870903849386
absolute error = 1.0e-30
relative error = 1.3195621803146927510508748942549e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.774
y[1] (analytic) = -7.577513359479387966226677520258
y[1] (numeric) = -7.5775133594793879662266775202569
absolute error = 1.1e-30
relative error = 1.4516635574438305598705600926945e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.775
y[1] (analytic) = -7.5767556460297439375060890012196
y[1] (numeric) = -7.5767556460297439375060890012189
absolute error = 7e-31
relative error = 9.2387828340063116007678345594092e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2056.1MB, alloc=4.6MB, time=91.14
x[1] = 2.776
y[1] (analytic) = -7.5759980083476564322225702618704
y[1] (numeric) = -7.5759980083476564322225702618695
absolute error = 9e-31
relative error = 1.1879622975195213734049645580798e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.777
y[1] (analytic) = -7.5752404464255490735489326020216
y[1] (numeric) = -7.5752404464255490735489326020207
absolute error = 9e-31
relative error = 1.1880810996892828118061070799621e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.778
y[1] (analytic) = -7.5744829602558462422577894189177
y[1] (numeric) = -7.5744829602558462422577894189165
absolute error = 1.2e-30
relative error = 1.5842665516531403426676714052663e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.757e+09
Order of pole = 3.006e+15
TOP MAIN SOLVE Loop
x[1] = 2.779
y[1] (analytic) = -7.5737255498309730766458000148966
y[1] (numeric) = -7.5737255498309730766458000148958
absolute error = 8e-31
relative error = 1.0562833241532683106627720436245e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.78
y[1] (analytic) = -7.5729682151433554724579209802973
y[1] (numeric) = -7.572968215143355472457920980296
absolute error = 1.3e-30
relative error = 1.7166320563718240035584785203546e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.072e+09
Order of pole = 1.246e+16
TOP MAIN SOLVE Loop
x[1] = 2.781
y[1] (analytic) = -7.5722109561854200828116651508404
y[1] (numeric) = -7.5722109561854200828116651508394
absolute error = 1.0e-30
relative error = 1.3206182524314673694718920358496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.782
y[1] (analytic) = -7.5714537729495943181213681387465
y[1] (numeric) = -7.5714537729495943181213681387452
absolute error = 1.3e-30
relative error = 1.7169754171180284529842143154321e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.836e+09
Order of pole = 2.508e+15
TOP MAIN SOLVE Loop
x[1] = 2.783
y[1] (analytic) = -7.5706966654283063460224624368108
y[1] (numeric) = -7.5706966654283063460224624368098
absolute error = 1.0e-30
relative error = 1.3208824024960796239564476883499e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+09
Order of pole = 4.957e+15
TOP MAIN SOLVE Loop
x[1] = 2.784
y[1] (analytic) = -7.5699396336139850912957590946989
y[1] (numeric) = -7.569939633613985091295759094698
absolute error = 9e-31
relative error = 1.1889130476068652572730997967461e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.092e+09
Order of pole = 4.177e+15
TOP MAIN SOLVE Loop
x[1] = 2.785
y[1] (analytic) = -7.5691826774990602357917369666885
y[1] (numeric) = -7.5691826774990602357917369666879
absolute error = 6e-31
relative error = 7.9268796323759289264110532004537e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.331e+09
Order of pole = 4.801e+15
TOP MAIN SOLVE Loop
x[1] = 2.786
y[1] (analytic) = -7.5684257970759622183548395301136
y[1] (numeric) = -7.5684257970759622183548395301128
absolute error = 8e-31
relative error = 1.0570229813299847814424080860261e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.063e+09
Order of pole = 4.390e+15
TOP MAIN SOLVE Loop
x[1] = 2.787
y[1] (analytic) = -7.5676689923371222347477792737439
y[1] (numeric) = -7.5676689923371222347477792737426
absolute error = 1.3e-30
relative error = 1.7178341194842893998915369948736e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.021e+08
Order of pole = 2.205e+15
TOP MAIN SOLVE Loop
x[1] = 2.788
y[1] (analytic) = -7.5669122632749722375758496553482
y[1] (numeric) = -7.5669122632749722375758496553475
absolute error = 7e-31
relative error = 9.2508010618460485951395186759581e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.789
y[1] (analytic) = -7.5661556098819449362112446276888
y[1] (numeric) = -7.5661556098819449362112446276882
absolute error = 6e-31
relative error = 7.9300510184638117268160216705013e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.288e+09
Order of pole = 5.063e+15
TOP MAIN SOLVE Loop
memory used=2060.0MB, alloc=4.6MB, time=91.31
x[1] = 2.79
y[1] (analytic) = -7.5653990321504737967173857321755
y[1] (numeric) = -7.5653990321504737967173857321746
absolute error = 9e-31
relative error = 1.1896266094825852362780068951351e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.791
y[1] (analytic) = -7.5646425300729930417732567594381
y[1] (numeric) = -7.5646425300729930417732567594372
absolute error = 9e-31
relative error = 1.1897455780918648182730179848012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.792
y[1] (analytic) = -7.5638861036419376505977459760543
y[1] (numeric) = -7.5638861036419376505977459760535
absolute error = 8e-31
relative error = 1.0576573854209779476455322174233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.793
y[1] (analytic) = -7.5631297528497433588739959166756
y[1] (numeric) = -7.5631297528497433588739959166742
absolute error = 1.4e-30
relative error = 1.8510855237839706930703968553959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.794
y[1] (analytic) = -7.562373477688846658673760740792
y[1] (numeric) = -7.5623734776888466586737607407914
absolute error = 6e-31
relative error = 7.9340170353946509901137084186301e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.826e+09
Order of pole = 1.318e+16
TOP MAIN SOLVE Loop
x[1] = 2.795
y[1] (analytic) = -7.5616172781516847983817711533942
y[1] (numeric) = -7.5616172781516847983817711533932
absolute error = 1.0e-30
relative error = 1.3224684127949330002362676680759e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.796
y[1] (analytic) = -7.560861154230695782620106888749
y[1] (numeric) = -7.5608611542306957826201068887479
absolute error = 1.1e-30
relative error = 1.4548607328736524718658324502782e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.797
y[1] (analytic) = -7.5601051059183183721725767565629
y[1] (numeric) = -7.5601051059183183721725767565619
absolute error = 1.0e-30
relative error = 1.3227329329286236221201223899876e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.798
y[1] (analytic) = -7.5593491332069920839091062497559
y[1] (numeric) = -7.5593491332069920839091062497546
absolute error = 1.3e-30
relative error = 1.7197247766865420931635028202795e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.799
y[1] (analytic) = -7.5585932360891571907101327130954
y[1] (numeric) = -7.5585932360891571907101327130948
absolute error = 6e-31
relative error = 7.9379850358297904250798797340398e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.420e+09
Order of pole = 1.366e+16
TOP MAIN SOLVE Loop
x[1] = 2.8
y[1] (analytic) = -7.5578374145572547213910080719428
y[1] (numeric) = -7.5578374145572547213910080719421
absolute error = 7e-31
relative error = 9.2619086863620585494950624112554e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.801
y[1] (analytic) = -7.5570816686037264606264091203383
y[1] (numeric) = -7.5570816686037264606264091203372
absolute error = 1.1e-30
relative error = 1.4555883451279942949885855253060e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.802
y[1] (analytic) = -7.5563259982210149488747553676871
y[1] (numeric) = -7.556325998221014948874755367686
absolute error = 1.1e-30
relative error = 1.4557339112406914241806499302677e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 1.413e+15
TOP MAIN SOLVE Loop
x[1] = 2.803
y[1] (analytic) = -7.5555704034015634823026344432819
y[1] (numeric) = -7.5555704034015634823026344432807
absolute error = 1.2e-30
relative error = 1.5882321729935211031753576451840e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.804
y[1] (analytic) = -7.5548148841378161127092350579037
y[1] (numeric) = -7.5548148841378161127092350579024
absolute error = 1.3e-30
relative error = 1.7207569211649332015859804170944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.534e+09
Order of pole = 5.624e+15
TOP MAIN SOLVE Loop
memory used=2063.8MB, alloc=4.6MB, time=91.47
x[1] = 2.805
y[1] (analytic) = -7.5540594404222176474507875217519
y[1] (numeric) = -7.5540594404222176474507875217505
absolute error = 1.4e-30
relative error = 1.8533081597273611853918063962730e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.597e+09
Order of pole = 2.159e+15
TOP MAIN SOLVE Loop
x[1] = 2.806
y[1] (analytic) = -7.553304072247213649365011817943
y[1] (numeric) = -7.5533040722472136493650118179418
absolute error = 1.2e-30
relative error = 1.5887087141230145250537524353035e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.052e+09
Order of pole = 3.979e+15
TOP MAIN SOLVE Loop
x[1] = 2.807
y[1] (analytic) = -7.5525487796052504366955732308257
y[1] (numeric) = -7.5525487796052504366955732308248
absolute error = 9e-31
relative error = 1.1916506947036763913950772312615e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.406e+09
Order of pole = 4.881e+16
TOP MAIN SOLVE Loop
x[1] = 2.808
y[1] (analytic) = -7.5517935624887750830165455283543
y[1] (numeric) = -7.5517935624887750830165455283532
absolute error = 1.1e-30
relative error = 1.4566076136719541450708101778746e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.809
y[1] (analytic) = -7.5510384208902354171568816977651
y[1] (numeric) = -7.5510384208902354171568816977641
absolute error = 1.0e-30
relative error = 1.3243211651969110753181997753588e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.81
y[1] (analytic) = -7.550283354802080023124892233805
y[1] (numeric) = -7.5502833548020800231248922338042
absolute error = 8e-31
relative error = 1.0595628831482058544980813392242e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.645e+09
Order of pole = 5.172e+15
TOP MAIN SOLVE Loop
x[1] = 2.811
y[1] (analytic) = -7.5495283642167582400327309787514
y[1] (numeric) = -7.5495283642167582400327309787502
absolute error = 1.2e-30
relative error = 1.5895032671017675335800281484804e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.719e+09
Order of pole = 7.226e+15
TOP MAIN SOLVE Loop
x[1] = 2.812
y[1] (analytic) = -7.5487734491267201620208885134687
y[1] (numeric) = -7.5487734491267201620208885134674
absolute error = 1.3e-30
relative error = 1.7221340774909472171495093698151e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.813
y[1] (analytic) = -7.5480186095244166381826930987529
y[1] (numeric) = -7.5480186095244166381826930987517
absolute error = 1.2e-30
relative error = 1.5898211995473726727826871392121e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.814
y[1] (analytic) = -7.5472638454022992724888191662006
y[1] (numeric) = -7.5472638454022992724888191661997
absolute error = 9e-31
relative error = 1.1924851422125237884583556145303e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.815
y[1] (analytic) = -7.5465091567528204237118033578546
y[1] (numeric) = -7.5465091567528204237118033578531
absolute error = 1.5e-30
relative error = 1.9876739944822825073205165794197e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.816
y[1] (analytic) = -7.5457545435684332053505681138613
y[1] (numeric) = -7.5457545435684332053505681138605
absolute error = 8e-31
relative error = 1.0601988116375637308074038225963e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.817
y[1] (analytic) = -7.5450000058415914855549528074054
y[1] (numeric) = -7.5450000058415914855549528074043
absolute error = 1.1e-30
relative error = 1.4579191506273600931832610398968e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.141e+09
Order of pole = 9.032e+15
TOP MAIN SOLVE Loop
x[1] = 2.818
y[1] (analytic) = -7.5442455435647498870502524261368
y[1] (numeric) = -7.5442455435647498870502524261359
absolute error = 9e-31
relative error = 1.1929622316809412885784928303188e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2067.6MB, alloc=4.6MB, time=91.64
x[1] = 2.819
y[1] (analytic) = -7.543491156730363787061763799367
y[1] (numeric) = -7.5434911567303637870617637993658
absolute error = 1.2e-30
relative error = 1.5907753784921591641619279909633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.331e+09
Order of pole = 3.811e+15
TOP MAIN SOLVE Loop
x[1] = 2.82
y[1] (analytic) = -7.542736845330889317239339370255
y[1] (numeric) = -7.5427368453308893172393393702539
absolute error = 1.1e-30
relative error = 1.4583565919854712076974810076154e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.821
y[1] (analytic) = -7.5419826093587833635819485122463
y[1] (numeric) = -7.5419826093587833635819485122448
absolute error = 1.5e-30
relative error = 1.9888669567318578821648341423897e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.822
y[1] (analytic) = -7.5412284488065035663622463889963
y[1] (numeric) = -7.541228448806503566362246388995
absolute error = 1.3e-30
relative error = 1.7238570729225710260288302866445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.823
y[1] (analytic) = -7.5404743636665083200511503570378
y[1] (numeric) = -7.5404743636665083200511503570364
absolute error = 1.4e-30
relative error = 1.8566471185763156540115791782378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.824
y[1] (analytic) = -7.539720353931256773242423910424
y[1] (numeric) = -7.5397203539312567732424239104227
absolute error = 1.3e-30
relative error = 1.7242018788165955897110886349151e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.085e+09
Order of pole = 3.819e+15
TOP MAIN SOLVE Loop
x[1] = 2.825
y[1] (analytic) = -7.538966419593208828577268166605
y[1] (numeric) = -7.538966419593208828577268166604
absolute error = 1.0e-30
relative error = 1.3264417750967492442439681840150e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.049e+09
Order of pole = 1.649e+16
TOP MAIN SOLVE Loop
x[1] = 2.826
y[1] (analytic) = -7.538212560644825142668920892777
y[1] (numeric) = -7.5382125606448251426689208927763
absolute error = 7e-31
relative error = 9.2860209813468221166579100327451e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.827
y[1] (analytic) = -7.5374587770785671260272630719522
y[1] (numeric) = -7.5374587770785671260272630719508
absolute error = 1.4e-30
relative error = 1.8573899259753218828919544295295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.684e+09
Order of pole = 6.876e+15
TOP MAIN SOLVE Loop
x[1] = 2.828
y[1] (analytic) = -7.536705068886896942983433007991
y[1] (numeric) = -7.5367050688868969429834330079901
absolute error = 9e-31
relative error = 1.1941557905926148256538682591037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.829
y[1] (analytic) = -7.5359514360622775116144479688574
y[1] (numeric) = -7.5359514360622775116144479688565
absolute error = 9e-31
relative error = 1.1942752121426520710403551854469e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.83
y[1] (analytic) = -7.5351978785971725036678333673205
y[1] (numeric) = -7.5351978785971725036678333673195
absolute error = 1.0e-30
relative error = 1.3271051618171571642285069555925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.831
y[1] (analytic) = -7.5344443964840463444862594783695
y[1] (numeric) = -7.5344443964840463444862594783684
absolute error = 1.1e-30
relative error = 1.4599616668659944666294739806497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.832
y[1] (analytic) = -7.5336909897153642129321856925767
y[1] (numeric) = -7.533690989715364212932185692576
absolute error = 7e-31
relative error = 9.2915942657537537582156140278809e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.609e+08
Order of pole = 2.545e+15
TOP MAIN SOLVE Loop
x[1] = 2.833
y[1] (analytic) = -7.5329376582835920413125123046615
y[1] (numeric) = -7.5329376582835920413125123046604
absolute error = 1.1e-30
relative error = 1.4602536884005477157331816859468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2071.4MB, alloc=4.6MB, time=91.81
TOP MAIN SOLVE Loop
x[1] = 2.834
y[1] (analytic) = -7.5321844021811965153032398364924
y[1] (numeric) = -7.5321844021811965153032398364913
absolute error = 1.1e-30
relative error = 1.4603997210708995942067390655718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.353e+09
Order of pole = 4.752e+15
TOP MAIN SOLVE Loop
x[1] = 2.835
y[1] (analytic) = -7.5314312214006450738741358937883
y[1] (numeric) = -7.5314312214006450738741358937873
absolute error = 1.0e-30
relative error = 1.3277688803138624505084455153742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.836
y[1] (analytic) = -7.5306781159344059092134095557516
y[1] (numeric) = -7.5306781159344059092134095557507
absolute error = 9e-31
relative error = 1.1951114974568635848018077160915e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.837
y[1] (analytic) = -7.5299250857749479666523932968877
y[1] (numeric) = -7.5299250857749479666523932968868
absolute error = 9e-31
relative error = 1.1952310145823659486739127984912e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.927e+09
Order of pole = 8.472e+16
TOP MAIN SOLVE Loop
x[1] = 2.838
y[1] (analytic) = -7.5291721309147409445902324402559
y[1] (numeric) = -7.5291721309147409445902324402545
absolute error = 1.4e-30
relative error = 1.8594341790269442840687890623605e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.839
y[1] (analytic) = -7.5284192513462552944185821413961
y[1] (numeric) = -7.5284192513462552944185821413951
absolute error = 1.0e-30
relative error = 1.3283000941016627050544423002628e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.84
y[1] (analytic) = -7.5276664470619622204463119021865
y[1] (numeric) = -7.5276664470619622204463119021859
absolute error = 6e-31
relative error = 7.9705975845167683843018357949534e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.841
y[1] (analytic) = -7.5269137180543336798242176138675
y[1] (numeric) = -7.5269137180543336798242176138664
absolute error = 1.1e-30
relative error = 1.4614223587570816824754971683734e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.842
y[1] (analytic) = -7.5261610643158423824697411284842
y[1] (numeric) = -7.5261610643158423824697411284832
absolute error = 1.0e-30
relative error = 1.3286986439093752371924190237537e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.843
y[1] (analytic) = -7.5254084858389617909916973580029
y[1] (numeric) = -7.5254084858389617909916973580021
absolute error = 8e-31
relative error = 1.0630652163339846796586835390767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.844
y[1] (analytic) = -7.5246559826161661206150089003348
y[1] (numeric) = -7.5246559826161661206150089003333
absolute error = 1.5e-30
relative error = 1.9934466153208525158040414902625e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.845
y[1] (analytic) = -7.5239035546399303391054481915191
y[1] (numeric) = -7.5239035546399303391054481915178
absolute error = 1.3e-30
relative error = 1.7278265072899566034594807512069e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.065e+09
Order of pole = 4.164e+15
TOP MAIN SOLVE Loop
x[1] = 2.846
y[1] (analytic) = -7.5231512019027301666943871833235
y[1] (numeric) = -7.5231512019027301666943871833226
absolute error = 9e-31
relative error = 1.1963072067093042326678624845364e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.847
y[1] (analytic) = -7.5223989243970420760035545454927
y[1] (numeric) = -7.5223989243970420760035545454916
absolute error = 1.1e-30
relative error = 1.4622994752809796053027739378354e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2075.2MB, alloc=4.6MB, time=91.98
x[1] = 2.848
y[1] (analytic) = -7.5216467221153432919698003919015
y[1] (numeric) = -7.5216467221153432919698003919004
absolute error = 1.1e-30
relative error = 1.4624457125402488023404520790019e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.006e+09
Order of pole = 7.403e+15
TOP MAIN SOLVE Loop
x[1] = 2.849
y[1] (analytic) = -7.5208945950501117917698685298631
y[1] (numeric) = -7.5208945950501117917698685298619
absolute error = 1.2e-30
relative error = 1.5955548702807001494192718386954e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.156e+09
Order of pole = 3.284e+16
TOP MAIN SOLVE Loop
x[1] = 2.85
y[1] (analytic) = -7.5201425431938263047451762318323
y[1] (numeric) = -7.520142543193826304745176231831
absolute error = 1.3e-30
relative error = 1.7286906365579158785725150727052e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.872e+09
Order of pole = 2.970e+15
TOP MAIN SOLVE Loop
x[1] = 2.851
y[1] (analytic) = -7.5193905665389663123266015287578
y[1] (numeric) = -7.5193905665389663123266015287564
absolute error = 1.4e-30
relative error = 1.8618530153626447425866869088207e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.852
y[1] (analytic) = -7.5186386650780120479592780243276
y[1] (numeric) = -7.5186386650780120479592780243264
absolute error = 1.2e-30
relative error = 1.5960336085489340575439478162146e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.677e+09
Order of pole = 5.953e+15
TOP MAIN SOLVE Loop
x[1] = 2.853
y[1] (analytic) = -7.5178868388034444970273972293589
y[1] (numeric) = -7.5178868388034444970273972293577
absolute error = 1.2e-30
relative error = 1.5961932198902230059460703616969e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.097e+09
Order of pole = 1.195e+16
TOP MAIN SOLVE Loop
x[1] = 2.854
y[1] (analytic) = -7.5171350877077453967790184155756
y[1] (numeric) = -7.5171350877077453967790184155747
absolute error = 9e-31
relative error = 1.1972646353950831249140248526193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.321e+09
Order of pole = 7.581e+15
TOP MAIN SOLVE Loop
x[1] = 2.855
y[1] (analytic) = -7.5163834117833972362508859880284
y[1] (numeric) = -7.5163834117833972362508859880274
absolute error = 1.0e-30
relative error = 1.3304270753834948436628149793232e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.856
y[1] (analytic) = -7.5156318110228832561932543753976
y[1] (numeric) = -7.5156318110228832561932543753961
absolute error = 1.5e-30
relative error = 1.9958401871150854701811646197166e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.857
y[1] (analytic) = -7.5148802854186874489947204374328
y[1] (numeric) = -7.5148802854186874489947204374315
absolute error = 1.3e-30
relative error = 1.7299011436315531542975012988170e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.858
y[1] (analytic) = -7.5141288349632945586070633887791
y[1] (numeric) = -7.5141288349632945586070633887778
absolute error = 1.3e-30
relative error = 1.7300741423957103518360343385896e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.859
y[1] (analytic) = -7.513377459649190080470092238429
y[1] (numeric) = -7.5133774596491900804700922384281
absolute error = 9e-31
relative error = 1.1978634173958062222877383687256e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.664e+09
Order of pole = 1.873e+15
TOP MAIN SOLVE Loop
x[1] = 2.86
y[1] (analytic) = -7.5126261594688602614365007440608
y[1] (numeric) = -7.5126261594688602614365007440597
absolute error = 1.1e-30
relative error = 1.4642017007775208807348938291661e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.725e+09
Order of pole = 3.099e+16
TOP MAIN SOLVE Loop
x[1] = 2.861
y[1] (analytic) = -7.5118749344147920996967298805002
y[1] (numeric) = -7.5118749344147920996967298804986
absolute error = 1.6e-30
relative error = 2.1299609138456017111684806028392e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.454e+09
Order of pole = 2.043e+15
TOP MAIN SOLVE Loop
x[1] = 2.862
y[1] (analytic) = -7.5111237844794733447038378215621
y[1] (numeric) = -7.511123784479473344703837821561
absolute error = 1.1e-30
relative error = 1.4644945704036627670131798369959e-29 %
Correct digits = 30
h = 0.001
memory used=2079.0MB, alloc=4.6MB, time=92.15
Complex estimate of poles used for equation 1
Radius of convergence = 2.938e+09
Order of pole = 1.116e+16
TOP MAIN SOLVE Loop
x[1] = 2.863
y[1] (analytic) = -7.5103727096553924970983774345226
y[1] (numeric) = -7.5103727096553924970983774345216
absolute error = 1.0e-30
relative error = 1.3314918428940182489443439579730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.864
y[1] (analytic) = -7.5096217099350388086332812864578
y[1] (numeric) = -7.5096217099350388086332812864564
absolute error = 1.4e-30
relative error = 1.8642749982303843005322611897038e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.865
y[1] (analytic) = -7.5088707853109022820987541617106
y[1] (numeric) = -7.5088707853109022820987541617094
absolute error = 1.2e-30
relative error = 1.5981098014730511860416361434286e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.866
y[1] (analytic) = -7.5081199357754736712471730897334
y[1] (numeric) = -7.5081199357754736712471730897321
absolute error = 1.3e-30
relative error = 1.7314587554810150115528323546748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.603e+09
Order of pole = 4.497e+15
TOP MAIN SOLVE Loop
x[1] = 2.867
y[1] (analytic) = -7.507369161321244480717994882546
y[1] (numeric) = -7.5073691613212444807179948825447
absolute error = 1.3e-30
relative error = 1.7316319100141454741328653033150e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.868
y[1] (analytic) = -7.5066184619407069659626711810691
y[1] (numeric) = -7.5066184619407069659626711810681
absolute error = 1.0e-30
relative error = 1.3321577552796885009881683960605e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.768e+09
Order of pole = 2.362e+15
TOP MAIN SOLVE Loop
x[1] = 2.869
y[1] (analytic) = -7.5058678376263541331695710095769
y[1] (numeric) = -7.5058678376263541331695710095758
absolute error = 1.1e-30
relative error = 1.4655200754878500058880271273783e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.779e+09
Order of pole = 3.050e+15
TOP MAIN SOLVE Loop
x[1] = 2.87
y[1] (analytic) = -7.5051172883706797391889108375165
y[1] (numeric) = -7.5051172883706797391889108375152
absolute error = 1.3e-30
relative error = 1.7321514775183785964675520828229e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.871
y[1] (analytic) = -7.5043668141661782914576921479484
y[1] (numeric) = -7.5043668141661782914576921479469
absolute error = 1.5e-30
relative error = 1.9988361938390498319801389094121e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.872
y[1] (analytic) = -7.503616415005345047924646511854
y[1] (numeric) = -7.5036164150053450479246465118525
absolute error = 1.5e-30
relative error = 1.9990360874529478538528766382975e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.873
y[1] (analytic) = -7.5028660908806760169751881675606
y[1] (numeric) = -7.5028660908806760169751881675591
absolute error = 1.5e-30
relative error = 1.9992360010572067669137269733724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.874
y[1] (analytic) = -7.5021158417846679573563741045326
y[1] (numeric) = -7.5021158417846679573563741045312
absolute error = 1.4e-30
relative error = 1.8661402056769039933931486591515e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.498e+09
Order of pole = 7.745e+15
TOP MAIN SOLVE Loop
x[1] = 2.875
y[1] (analytic) = -7.5013656677098183781018716507799
y[1] (numeric) = -7.5013656677098183781018716507785
absolute error = 1.4e-30
relative error = 1.8663268290284837433203604629116e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.876
y[1] (analytic) = -7.5006155686486255384569335631313
y[1] (numeric) = -7.5006155686486255384569335631301
absolute error = 1.2e-30
relative error = 1.5998686894657129706443999545402e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.498e+09
Order of pole = 2.028e+15
TOP MAIN SOLVE Loop
memory used=2082.9MB, alloc=4.6MB, time=92.32
x[1] = 2.877
y[1] (analytic) = -7.4998655445935884478033806196264
y[1] (numeric) = -7.4998655445935884478033806196246
absolute error = 1.8e-30
relative error = 2.4000430265014044610767895959589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.878
y[1] (analytic) = -7.4991155955372068655845917132673
y[1] (numeric) = -7.4991155955372068655845917132658
absolute error = 1.5e-30
relative error = 2.0002358690038914593344853597674e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.369e+09
Order of pole = 1.665e+15
TOP MAIN SOLVE Loop
x[1] = 2.879
y[1] (analytic) = -7.4983657214719813012305014463955
y[1] (numeric) = -7.4983657214719813012305014463939
absolute error = 1.6e-30
relative error = 2.1337982960984582127778057566248e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.141e+09
Order of pole = 6.342e+16
TOP MAIN SOLVE Loop
x[1] = 2.88
y[1] (analytic) = -7.497615922390413014082605224924
y[1] (numeric) = -7.4976159223904130140826052249223
absolute error = 1.7e-30
relative error = 2.2673874170097536298462114221916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.881
y[1] (analytic) = -7.4968661982850040133189718516914
y[1] (numeric) = -7.4968661982850040133189718516902
absolute error = 1.2e-30
relative error = 1.6006688238273667747824251819845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.882
y[1] (analytic) = -7.4961165491482570578792636181825
y[1] (numeric) = -7.4961165491482570578792636181808
absolute error = 1.7e-30
relative error = 2.2678409398439272551551406348870e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.378e+09
Order of pole = 1.280e+16
TOP MAIN SOLVE Loop
x[1] = 2.883
y[1] (analytic) = -7.4953669749726756563897638938567
y[1] (numeric) = -7.4953669749726756563897638938554
absolute error = 1.3e-30
relative error = 1.7344047387416133112069002631769e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.890e+09
Order of pole = 5.821e+15
TOP MAIN SOLVE Loop
x[1] = 2.884
y[1] (analytic) = -7.4946174757507640670884122123552
y[1] (numeric) = -7.4946174757507640670884122123538
absolute error = 1.4e-30
relative error = 1.8680072792637848748470196533001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.885
y[1] (analytic) = -7.4938680514750272977498468538129
y[1] (numeric) = -7.493868051475027297749846853811
absolute error = 1.9e-30
relative error = 2.5354062640935086319775963225106e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.886
y[1] (analytic) = -7.4931187021379711056104549225432
y[1] (numeric) = -7.4931187021379711056104549225416
absolute error = 1.6e-30
relative error = 2.1352924778083131634386724613917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.887
y[1] (analytic) = -7.4923694277321019972934299193424
y[1] (numeric) = -7.4923694277321019972934299193407
absolute error = 1.7e-30
relative error = 2.2689751438412192919467872245381e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.888
y[1] (analytic) = -7.4916202282499272287338368076549
y[1] (numeric) = -7.4916202282499272287338368076537
absolute error = 1.2e-30
relative error = 1.6017896842594286859249205293848e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.889
y[1] (analytic) = -7.4908711036839548051036845728656
y[1] (numeric) = -7.4908711036839548051036845728646
absolute error = 1.0e-30
relative error = 1.3349582260308916847602418263523e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.188e+08
Order of pole = 4.496e+15
TOP MAIN SOLVE Loop
x[1] = 2.89
y[1] (analytic) = -7.4901220540266934807370062739547
y[1] (numeric) = -7.4901220540266934807370062739532
absolute error = 1.5e-30
relative error = 2.0026375927927626040249279196778e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.891
y[1] (analytic) = -7.4893730792706527590549465867752
y[1] (numeric) = -7.4893730792706527590549465867736
memory used=2086.7MB, alloc=4.6MB, time=92.49
absolute error = 1.6e-30
relative error = 2.1363603910032678672274834690621e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.227e+09
Order of pole = 1.720e+16
TOP MAIN SOLVE Loop
x[1] = 2.892
y[1] (analytic) = -7.4886241794083428924908568382039
y[1] (numeric) = -7.4886241794083428924908568382027
absolute error = 1.2e-30
relative error = 1.6024305282933946634980443202784e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.893
y[1] (analytic) = -7.4878753544322748824153975304131
y[1] (numeric) = -7.4878753544322748824153975304116
absolute error = 1.5e-30
relative error = 2.0032384741983046535787630174624e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.894
y[1] (analytic) = -7.487126604334960479061648354511
y[1] (numeric) = -7.4871266043349604790616483545098
absolute error = 1.2e-30
relative error = 1.6027510464498005891693369020654e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.914e+09
Order of pole = 3.456e+15
TOP MAIN SOLVE Loop
x[1] = 2.895
y[1] (analytic) = -7.4863779291089121814502256928147
y[1] (numeric) = -7.4863779291089121814502256928134
absolute error = 1.3e-30
relative error = 1.7364872736991735944407553406147e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.896
y[1] (analytic) = -7.4856293287466432373144076089902
y[1] (numeric) = -7.485629328746643237314407608989
absolute error = 1.2e-30
relative error = 1.6030716287162485865327928621995e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.982e+09
Order of pole = 4.030e+15
TOP MAIN SOLVE Loop
x[1] = 2.897
y[1] (analytic) = -7.4848808032406676430252663253253
y[1] (numeric) = -7.4848808032406676430252663253241
absolute error = 1.2e-30
relative error = 1.6032319438947455402570738267607e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.898
y[1] (analytic) = -7.4841323525835001435168081863764
y[1] (numeric) = -7.4841323525835001435168081863754
absolute error = 1.0e-30
relative error = 1.3361602292546349552408969978909e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.899
y[1] (analytic) = -7.4833839767676562322111211082481
y[1] (numeric) = -7.4833839767676562322111211082466
absolute error = 1.5e-30
relative error = 2.0044407779378763959228759100852e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.9
y[1] (analytic) = -7.4826356757856521509435295127475
y[1] (numeric) = -7.4826356757856521509435295127466
absolute error = 9e-31
relative error = 1.2027847392229248930401060625680e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.901
y[1] (analytic) = -7.4818874496300048898877567456823
y[1] (numeric) = -7.4818874496300048898877567456808
absolute error = 1.5e-30
relative error = 2.0048417061849522512982361216965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.918e+09
Order of pole = 7.954e+15
TOP MAIN SOLVE Loop
x[1] = 2.902
y[1] (analytic) = -7.4811392982932321874810949785271
y[1] (numeric) = -7.4811392982932321874810949785256
absolute error = 1.5e-30
relative error = 2.0050422003801134260861655425391e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.774e+09
Order of pole = 1.486e+16
TOP MAIN SOLVE Loop
x[1] = 2.903
y[1] (analytic) = -7.4803912217678525303495825927403
y[1] (numeric) = -7.4803912217678525303495825927392
absolute error = 1.1e-30
relative error = 1.4705113240588441890148704375191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.676e+09
Order of pole = 2.433e+15
TOP MAIN SOLVE Loop
x[1] = 2.904
y[1] (analytic) = -7.479643220046385153233189045961
y[1] (numeric) = -7.4796432200463851532331890459596
absolute error = 1.4e-30
relative error = 1.8717470323287931810057194248424e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.905
y[1] (analytic) = -7.4788952931213500389110072193435
y[1] (numeric) = -7.4788952931213500389110072193419
absolute error = 1.6e-30
relative error = 2.1393533901612265001206963621706e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.259e+09
Order of pole = 4.709e+15
TOP MAIN SOLVE Loop
memory used=2090.5MB, alloc=4.6MB, time=92.66
x[1] = 2.906
y[1] (analytic) = -7.4781474409852679181264532452878
y[1] (numeric) = -7.4781474409852679181264532452869
absolute error = 9e-31
relative error = 1.2035066266110184545315104315172e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.062e+09
Order of pole = 4.361e+15
TOP MAIN SOLVE Loop
x[1] = 2.907
y[1] (analytic) = -7.4773996636306602695124738148141
y[1] (numeric) = -7.477399663630660269512473814813
absolute error = 1.1e-30
relative error = 1.4710996462450606741922101733737e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.420e+09
Order of pole = 4.473e+15
TOP MAIN SOLVE Loop
x[1] = 2.908
y[1] (analytic) = -7.4766519610500493195167609638246
y[1] (numeric) = -7.4766519610500493195167609638232
absolute error = 1.4e-30
relative error = 1.8724958809014545829496508665748e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.856e+09
Order of pole = 2.769e+15
TOP MAIN SOLVE Loop
x[1] = 2.909
y[1] (analytic) = -7.4759043332359580423269743375212
y[1] (numeric) = -7.4759043332359580423269743375199
absolute error = 1.3e-30
relative error = 1.7389200584343122074096680220070e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.91
y[1] (analytic) = -7.4751567801809101597959709322202
y[1] (numeric) = -7.4751567801809101597959709322191
absolute error = 1.1e-30
relative error = 1.4715410423450387183562228132057e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.470e+09
Order of pole = 3.319e+15
TOP MAIN SOLVE Loop
x[1] = 2.911
y[1] (analytic) = -7.4744093018774301413670423138176
y[1] (numeric) = -7.4744093018774301413670423138166
absolute error = 1.0e-30
relative error = 1.3378983670974760881138059157178e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.912
y[1] (analytic) = -7.4736618983180432039991593121598
y[1] (numeric) = -7.4736618983180432039991593121586
absolute error = 1.2e-30
relative error = 1.6056385963486807918150424070256e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.235e+09
Order of pole = 1.068e+15
TOP MAIN SOLVE Loop
x[1] = 2.913
y[1] (analytic) = -7.4729145694952753120922241905707
y[1] (numeric) = -7.4729145694952753120922241905694
absolute error = 1.3e-30
relative error = 1.7396157655898409426573678802094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.914
y[1] (analytic) = -7.4721673154016531774123302897893
y[1] (numeric) = -7.4721673154016531774123302897879
absolute error = 1.4e-30
relative error = 1.8736197155466739823649534998312e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.705e+09
Order of pole = 7.274e+15
TOP MAIN SOLVE Loop
x[1] = 2.915
y[1] (analytic) = -7.4714201360297042590170291455676
y[1] (numeric) = -7.4714201360297042590170291455661
absolute error = 1.5e-30
relative error = 2.0076504502356851842029171125279e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.916
y[1] (analytic) = -7.4706730313719567631806050791844
y[1] (numeric) = -7.4706730313719567631806050791828
absolute error = 1.6e-30
relative error = 2.1417079736739153287184143528097e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.917
y[1] (analytic) = -7.4699260014209396433193572601252
y[1] (numeric) = -7.4699260014209396433193572601237
absolute error = 1.5e-30
relative error = 2.0080520204814183270691595556303e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.918
y[1] (analytic) = -7.4691790461691825999168892401839
y[1] (numeric) = -7.4691790461691825999168892401825
absolute error = 1.4e-30
relative error = 1.8743693133424571713452387178417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.919
y[1] (analytic) = -7.4684321656092160804494059582358
y[1] (numeric) = -7.4684321656092160804494059582344
absolute error = 1.4e-30
relative error = 1.8745567596459503864702445136079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.694e+09
Order of pole = 2.219e+15
TOP MAIN SOLVE Loop
memory used=2094.3MB, alloc=4.6MB, time=92.83
x[1] = 2.92
y[1] (analytic) = -7.4676853597335712793110182149375
y[1] (numeric) = -7.4676853597335712793110182149361
absolute error = 1.4e-30
relative error = 1.8747442246950112136760605096666e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.921
y[1] (analytic) = -7.466938628534780137739054616606
y[1] (numeric) = -7.4669386285347801377390546166047
absolute error = 1.3e-30
relative error = 1.7410080150278347103509388163316e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 2.681e+15
TOP MAIN SOLVE Loop
x[1] = 2.922
y[1] (analytic) = -7.4661919720053753437393809875297
y[1] (numeric) = -7.4661919720053753437393809875285
absolute error = 1.2e-30
relative error = 1.6072450380320009946627666924200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.655e+09
Order of pole = 2.497e+15
TOP MAIN SOLVE Loop
x[1] = 2.923
y[1] (analytic) = -7.4654453901378903320117272499653
y[1] (numeric) = -7.4654453901378903320117272499637
absolute error = 1.6e-30
relative error = 2.1432076940963963543896420538056e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.029e+09
Order of pole = 3.562e+15
TOP MAIN SOLVE Loop
x[1] = 2.924
y[1] (analytic) = -7.4646988829248592838750217710707
y[1] (numeric) = -7.4646988829248592838750217710692
absolute error = 1.5e-30
relative error = 2.0094581489833140700496464234730e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.925
y[1] (analytic) = -7.4639524503588171271927331760355
y[1] (numeric) = -7.463952450358817127192733176034
absolute error = 1.5e-30
relative error = 2.0096591048458380644376287024424e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 3.937e+15
TOP MAIN SOLVE Loop
x[1] = 2.926
y[1] (analytic) = -7.4632060924322995362982196266509
y[1] (numeric) = -7.4632060924322995362982196266495
absolute error = 1.4e-30
relative error = 1.8758694087512895824290741158580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.927
y[1] (analytic) = -7.4624598091378429319200855645821
y[1] (numeric) = -7.4624598091378429319200855645808
absolute error = 1.3e-30
relative error = 1.7420529332809798072999664633986e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.928
y[1] (analytic) = -7.4617136004679844811075459185919
y[1] (numeric) = -7.4617136004679844811075459185907
absolute error = 1.2e-30
relative error = 1.6082096744167965425536997433977e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.678e+09
Order of pole = 2.623e+15
TOP MAIN SOLVE Loop
x[1] = 2.929
y[1] (analytic) = -7.4609674664152620971557977749708
y[1] (numeric) = -7.4609674664152620971557977749696
absolute error = 1.2e-30
relative error = 1.6083705034255546359386816220074e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.744e+09
Order of pole = 1.817e+15
TOP MAIN SOLVE Loop
x[1] = 2.93
y[1] (analytic) = -7.4602214069722144395313995104267
y[1] (numeric) = -7.4602214069722144395313995104253
absolute error = 1.4e-30
relative error = 1.8766199066043540731460136251876e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.576e+09
Order of pole = 2.954e+16
TOP MAIN SOLVE Loop
x[1] = 2.931
y[1] (analytic) = -7.4594754221313809137976573866878
y[1] (numeric) = -7.4594754221313809137976573866862
absolute error = 1.6e-30
relative error = 2.1449229462610592221473584568486e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.497e+09
Order of pole = 5.757e+15
TOP MAIN SOLVE Loop
x[1] = 2.932
y[1] (analytic) = -7.4587295118853016715400196060743
y[1] (numeric) = -7.4587295118853016715400196060727
absolute error = 1.6e-30
relative error = 2.1451374492806575554699371692805e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.933
y[1] (analytic) = -7.4579836762265176102914778272905
y[1] (numeric) = -7.4579836762265176102914778272889
absolute error = 1.6e-30
relative error = 2.1453519737516303994752368530426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.934
y[1] (analytic) = -7.4572379151475703734579761406925
y[1] (numeric) = -7.4572379151475703734579761406908
absolute error = 1.7e-30
relative error = 2.2796644271558806863044470053703e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.312e+09
Order of pole = 9.443e+15
memory used=2098.1MB, alloc=4.6MB, time=92.99
TOP MAIN SOLVE Loop
x[1] = 2.935
y[1] (analytic) = -7.4564922286410023502438275022847
y[1] (numeric) = -7.4564922286410023502438275022834
absolute error = 1.3e-30
relative error = 1.7434471332332281604936499225941e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.936
y[1] (analytic) = -7.4557466166993566755771376257036
y[1] (numeric) = -7.4557466166993566755771376257018
absolute error = 1.8e-30
relative error = 2.4142451353810307048250747317109e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.937
y[1] (analytic) = -7.4550010793151772300352363314318
y[1] (numeric) = -7.45500107931517723003523633143
absolute error = 1.8e-30
relative error = 2.4144865719661968690494968562956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.938
y[1] (analytic) = -7.4542556164810086397701163525133
y[1] (numeric) = -7.454255616481008639770116352512
absolute error = 1.3e-30
relative error = 1.7439702458361652249853288024857e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.819e+09
Order of pole = 3.406e+15
TOP MAIN SOLVE Loop
x[1] = 2.939
y[1] (analytic) = -7.4535102281893962764338795960115
y[1] (numeric) = -7.4535102281893962764338795960098
absolute error = 1.7e-30
relative error = 2.2808045443750109672515903363229e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.891e+09
Order of pole = 7.089e+15
TOP MAIN SOLVE Loop
x[1] = 2.94
y[1] (analytic) = -7.452764914432886257104190859464
y[1] (numeric) = -7.4527649144328862571041908594623
absolute error = 1.7e-30
relative error = 2.2810326362338513338176418385514e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.941
y[1] (analytic) = -7.4520196752040254442097390016012
y[1] (numeric) = -7.4520196752040254442097390015995
absolute error = 1.7e-30
relative error = 2.2812607509030180817308119872414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.942
y[1] (analytic) = -7.4512745104953614454557055665694
y[1] (numeric) = -7.4512745104953614454557055665677
absolute error = 1.7e-30
relative error = 2.2814888883847923576846692171014e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.943
y[1] (analytic) = -7.4505294202994426137492408609202
y[1] (numeric) = -7.450529420299442613749240860919
absolute error = 1.2e-30
relative error = 1.6106237990692627316462523058957e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.944
y[1] (analytic) = -7.4497844046088180471249474826222
y[1] (numeric) = -7.4497844046088180471249474826206
absolute error = 1.6e-30
relative error = 2.1477131593367427963688562446511e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.945
y[1] (analytic) = -7.4490394634160375886703713013403
y[1] (numeric) = -7.449039463416037588670371301339
absolute error = 1.3e-30
relative error = 1.7451914523806751856354611411912e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.498e+09
Order of pole = 2.938e+15
TOP MAIN SOLVE Loop
x[1] = 2.946
y[1] (analytic) = -7.4482945967136518264514998892551
y[1] (numeric) = -7.4482945967136518264514998892532
absolute error = 1.9e-30
relative error = 2.5509195095993127972195054162753e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.947
y[1] (analytic) = -7.4475498044942120934382684016544
y[1] (numeric) = -7.4475498044942120934382684016526
absolute error = 1.8e-30
relative error = 2.4169022661839641014092543133600e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.466e+09
Order of pole = 2.076e+16
TOP MAIN SOLVE Loop
x[1] = 2.948
y[1] (analytic) = -7.4468050867502704674300729065761
y[1] (numeric) = -7.4468050867502704674300729065741
absolute error = 2.0e-30
relative error = 2.6857155205505518398380080675926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.691e+09
Order of pole = 1.724e+16
TOP MAIN SOLVE Loop
memory used=2101.9MB, alloc=4.6MB, time=93.17
x[1] = 2.949
y[1] (analytic) = -7.4460604434743797709812911627356
y[1] (numeric) = -7.4460604434743797709812911627341
absolute error = 1.5e-30
relative error = 2.0144880791487240961641609814103e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.95
y[1] (analytic) = -7.4453158746590935713268108450121
y[1] (numeric) = -7.4453158746590935713268108450103
absolute error = 1.8e-30
relative error = 2.4176274456352981448693490467233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.951
y[1] (analytic) = -7.4445713802969661803075652167305
y[1] (numeric) = -7.4445713802969661803075652167285
absolute error = 2.0e-30
relative error = 2.6865213560760020564906463905084e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.202e+09
Order of pole = 1.307e+14
TOP MAIN SOLVE Loop
x[1] = 2.952
y[1] (analytic) = -7.4438269603805526542960762480114
y[1] (numeric) = -7.4438269603805526542960762480098
absolute error = 1.6e-30
relative error = 2.1494320173157313614637716816837e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.618e+09
Order of pole = 1.731e+15
TOP MAIN SOLVE Loop
x[1] = 2.953
y[1] (analytic) = -7.4430826149024087941220051794355
y[1] (numeric) = -7.4430826149024087941220051794338
absolute error = 1.7e-30
relative error = 2.2839999069690425981045404335249e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.342e+09
Order of pole = 6.542e+15
TOP MAIN SOLVE Loop
x[1] = 2.954
y[1] (analytic) = -7.4423383438550911449977105302745
y[1] (numeric) = -7.4423383438550911449977105302731
absolute error = 1.4e-30
relative error = 1.8811292033718632933697734123628e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.955
y[1] (analytic) = -7.441594147231156996443813550557
y[1] (numeric) = -7.4415941472311569964438135505551
absolute error = 1.9e-30
relative error = 2.5532163705903600351914163056728e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.956
y[1] (analytic) = -7.4408500250231643822147711162076
y[1] (numeric) = -7.440850025023164382214771116206
absolute error = 1.6e-30
relative error = 2.1502919621001486070291494728168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.518e+09
Order of pole = 2.031e+15
TOP MAIN SOLVE Loop
x[1] = 2.957
y[1] (analytic) = -7.4401059772236720802244560665354
y[1] (numeric) = -7.4401059772236720802244560665333
absolute error = 2.1e-30
relative error = 2.8225404401882320806390102599151e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.958
y[1] (analytic) = -7.4393620038252396124717449833041
y[1] (numeric) = -7.4393620038252396124717449833028
absolute error = 1.3e-30
relative error = 1.7474616765947860009249899436469e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.517e+09
Order of pole = 1.228e+16
TOP MAIN SOLVE Loop
x[1] = 2.959
y[1] (analytic) = -7.4386181048204272449661134106664
y[1] (numeric) = -7.4386181048204272449661134106649
absolute error = 1.5e-30
relative error = 2.0165035748077443616073240634362e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.96
y[1] (analytic) = -7.4378742802017959876532385151892
y[1] (numeric) = -7.4378742802017959876532385151879
absolute error = 1.3e-30
relative error = 1.7478112038816685554251265009277e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.884e+09
Order of pole = 3.062e+15
TOP MAIN SOLVE Loop
x[1] = 2.961
y[1] (analytic) = -7.4371305299619075943406091852539
y[1] (numeric) = -7.4371305299619075943406091852523
absolute error = 1.6e-30
relative error = 2.1513673769124972933403295240994e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.962
y[1] (analytic) = -7.4363868540933245626231435690658
y[1] (numeric) = -7.4363868540933245626231435690641
absolute error = 1.7e-30
relative error = 2.2860564321828454976899608020014e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.609e+09
Order of pole = 2.468e+15
TOP MAIN SOLVE Loop
x[1] = 2.963
y[1] (analytic) = -7.435643252588610133808814050543
y[1] (numeric) = -7.4356432525886101338088140505417
absolute error = 1.3e-30
relative error = 1.7483356259022029710059827981845e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.841e+09
Order of pole = 9.855e+15
memory used=2105.7MB, alloc=4.6MB, time=93.34
TOP MAIN SOLVE Loop
x[1] = 2.964
y[1] (analytic) = -7.4348997254403282928442796623352
y[1] (numeric) = -7.4348997254403282928442796623337
absolute error = 1.5e-30
relative error = 2.0175120787001108277345685657450e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.788e+09
Order of pole = 1.689e+15
TOP MAIN SOLVE Loop
x[1] = 2.965
y[1] (analytic) = -7.4341562726410437682405259352252
y[1] (numeric) = -7.4341562726410437682405259352237
absolute error = 1.5e-30
relative error = 2.0177138399958774927374813031382e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.192e+08
Order of pole = 1.710e+15
TOP MAIN SOLVE Loop
x[1] = 2.966
y[1] (analytic) = -7.4334128941833220319985121831797
y[1] (numeric) = -7.4334128941833220319985121831781
absolute error = 1.6e-30
relative error = 2.1524433295667014128143477050417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.967
y[1] (analytic) = -7.4326695900597292995348262232951
y[1] (numeric) = -7.4326695900597292995348262232937
absolute error = 1.4e-30
relative error = 1.8835762615794542952736625796751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.948e+09
Order of pole = 3.349e+15
TOP MAIN SOLVE Loop
x[1] = 2.968
y[1] (analytic) = -7.4319263602628325296073465299036
y[1] (numeric) = -7.4319263602628325296073465299016
absolute error = 2.0e-30
relative error = 2.6910923266054392654654038884325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.969
y[1] (analytic) = -7.4311832047851994242409118220857
y[1] (numeric) = -7.4311832047851994242409118220842
absolute error = 1.5e-30
relative error = 2.0185210869705074767650174637352e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.97
y[1] (analytic) = -7.4304401236193984286529980838631
y[1] (numeric) = -7.4304401236193984286529980838614
absolute error = 1.7e-30
relative error = 2.2878860090617659097513412881561e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.971
y[1] (analytic) = -7.4296971167579987311794030163055
y[1] (numeric) = -7.4296971167579987311794030163037
absolute error = 1.8e-30
relative error = 2.4227097978732177764319232554307e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.972
y[1] (analytic) = -7.4289541841935702631999379208298
y[1] (numeric) = -7.428954184193570263199937920828
absolute error = 1.8e-30
relative error = 2.4229520809669578826367935865317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.973
y[1] (analytic) = -7.4282113259186836990641270129358
y[1] (numeric) = -7.4282113259186836990641270129341
absolute error = 1.7e-30
relative error = 2.2885724778296511065523706425601e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.974
y[1] (analytic) = -7.4274685419259104560169141656396
y[1] (numeric) = -7.4274685419259104560169141656378
absolute error = 1.8e-30
relative error = 2.4234367198454236578637013605545e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.975
y[1] (analytic) = -7.4267258322078226941243770818602
y[1] (numeric) = -7.4267258322078226941243770818584
absolute error = 1.8e-30
relative error = 2.4236790756349957156744352130672e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.325e+09
Order of pole = 5.035e+15
TOP MAIN SOLVE Loop
x[1] = 2.976
y[1] (analytic) = -7.4259831967569933161994488950197
y[1] (numeric) = -7.4259831967569933161994488950177
absolute error = 2.0e-30
relative error = 2.6932460618459539444805020659426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.977
y[1] (analytic) = -7.4252406355659959677276471971094
y[1] (numeric) = -7.4252406355659959677276471971075
absolute error = 1.9e-30
relative error = 2.5588396299228768479369216696725e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2109.6MB, alloc=4.6MB, time=93.51
x[1] = 2.978
y[1] (analytic) = -7.4244981486274050367928104934845
y[1] (numeric) = -7.4244981486274050367928104934828
absolute error = 1.7e-30
relative error = 2.2897170501878102145203459778812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.979
y[1] (analytic) = -7.42375573593379565400284208364
y[1] (numeric) = -7.4237557359337956540028420836382
absolute error = 1.8e-30
relative error = 2.4246487411854309270316506093530e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.725e+09
Order of pole = 6.944e+15
TOP MAIN SOLVE Loop
x[1] = 2.98
y[1] (analytic) = -7.4230133974777436924154613672268
y[1] (numeric) = -7.4230133974777436924154613672252
absolute error = 1.6e-30
relative error = 2.1554588606072864838026172981589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.981
y[1] (analytic) = -7.4222711332518257674639625745692
y[1] (numeric) = -7.4222711332518257674639625745675
absolute error = 1.7e-30
relative error = 2.2904040683504383155878804081456e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.068e+09
Order of pole = 4.719e+15
TOP MAIN SOLVE Loop
x[1] = 2.982
y[1] (analytic) = -7.4215289432486192368829809209334
y[1] (numeric) = -7.421528943248619236882980920932
absolute error = 1.4e-30
relative error = 1.8864037460550268368336406684445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.983
y[1] (analytic) = -7.4207868274607022006342661838148
y[1] (numeric) = -7.4207868274607022006342661838135
absolute error = 1.3e-30
relative error = 1.7518357961575393726857611374582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.984
y[1] (analytic) = -7.420044785880653500832463702492
y[1] (numeric) = -7.4200447858806535008324637024901
absolute error = 1.9e-30
relative error = 2.5606314447258381276549803707490e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+09
Order of pole = 2.563e+15
TOP MAIN SOLVE Loop
x[1] = 2.985
y[1] (analytic) = -7.4193028185010527216709027991101
y[1] (numeric) = -7.4193028185010527216709027991081
absolute error = 2.0e-30
relative error = 2.6956710743935733870251598834562e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+09
Order of pole = 2.549e+15
TOP MAIN SOLVE Loop
x[1] = 2.986
y[1] (analytic) = -7.4185609253144801893473926205547
y[1] (numeric) = -7.418560925314480189347392620553
absolute error = 1.7e-30
relative error = 2.2915495567328447951648683589755e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.987
y[1] (analytic) = -7.417819106313516971990025400368
y[1] (numeric) = -7.4178191063135169719900254003663
absolute error = 1.7e-30
relative error = 2.2917787231466477977830450811343e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.011e+09
Order of pole = 4.222e+15
TOP MAIN SOLVE Loop
x[1] = 2.988
y[1] (analytic) = -7.4170773614907448795829871399658
y[1] (numeric) = -7.4170773614907448795829871399642
absolute error = 1.6e-30
relative error = 2.1571839176265769891443348834933e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.989
y[1] (analytic) = -7.4163356908387464638923757084193
y[1] (numeric) = -7.4163356908387464638923757084179
absolute error = 1.4e-30
relative error = 1.8877246909540414277903283526389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.99
y[1] (analytic) = -7.4155940943501050183920263600542
y[1] (numeric) = -7.4155940943501050183920263600525
absolute error = 1.7e-30
relative error = 2.2924663599039481114974207116484e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 9.938e+14
TOP MAIN SOLVE Loop
x[1] = 2.991
y[1] (analytic) = -7.4148525720174045781893446691251
y[1] (numeric) = -7.4148525720174045781893446691238
absolute error = 1.3e-30
relative error = 1.7532378255314400653171909651770e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.992
y[1] (analytic) = -7.414111123833229919951146880832
y[1] (numeric) = -7.4141111238332299199511468808304
memory used=2113.4MB, alloc=4.6MB, time=93.67
absolute error = 1.6e-30
relative error = 2.1580469637913532930344393388782e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.993
y[1] (analytic) = -7.4133697497901665618295076779215
y[1] (numeric) = -7.4133697497901665618295076779201
absolute error = 1.4e-30
relative error = 1.8884799318685360644557020800446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.994
y[1] (analytic) = -7.4126284498808007633876153621508
y[1] (numeric) = -7.412628449880800763387615362149
absolute error = 1.8e-30
relative error = 2.4282884433914194267658097693573e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.545e+09
Order of pole = 7.052e+15
TOP MAIN SOLVE Loop
x[1] = 2.995
y[1] (analytic) = -7.4118872240977195255256344498531
y[1] (numeric) = -7.4118872240977195255256344498513
absolute error = 1.8e-30
relative error = 2.4285312843776055105242195956083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.996
y[1] (analytic) = -7.4111460724335105904065756808808
y[1] (numeric) = -7.4111460724335105904065756808795
absolute error = 1.3e-30
relative error = 1.7541146636354643309918771156070e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.380e+09
Order of pole = 4.630e+15
TOP MAIN SOLVE Loop
x[1] = 2.997
y[1] (analytic) = -7.4104049948807624413821734401743
y[1] (numeric) = -7.4104049948807624413821734401726
absolute error = 1.7e-30
relative error = 2.2940716481412146493106389346946e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.998
y[1] (analytic) = -7.4096639914320643029187705912131
y[1] (numeric) = -7.4096639914320643029187705912116
absolute error = 1.5e-30
relative error = 2.0243832942147964996898439623484e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.999
y[1] (analytic) = -7.4089230620800061405232107206226
y[1] (numeric) = -7.4089230620800061405232107206212
absolute error = 1.4e-30
relative error = 1.8896133598220403989936238715745e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3
y[1] (analytic) = -7.408182206817178660668737793178
y[1] (numeric) = -7.4081822068171786606687377931766
absolute error = 1.4e-30
relative error = 1.8898023306064043455772420386593e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.632e+09
Order of pole = 2.385e+15
TOP MAIN SOLVE Loop
x[1] = 3.001
y[1] (analytic) = -7.4074414256361733107209032164759
y[1] (numeric) = -7.4074414256361733107209032164742
absolute error = 1.7e-30
relative error = 2.2949894603506755312532399407804e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.502e+09
Order of pole = 6.928e+15
TOP MAIN SOLVE Loop
x[1] = 3.002
y[1] (analytic) = -7.4067007185295822788634803145271
y[1] (numeric) = -7.4067007185295822788634803145252
absolute error = 1.9e-30
relative error = 2.5652447320393392799382269829760e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.003
y[1] (analytic) = -7.405960085489998494024386209533
y[1] (numeric) = -7.4059600854899984940243862095317
absolute error = 1.3e-30
relative error = 1.7553429737583961858960111027246e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.004
y[1] (analytic) = -7.4052195265100156258016111111052
y[1] (numeric) = -7.4052195265100156258016111111041
absolute error = 1.1e-30
relative error = 1.4854387450123518497394192626623e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 2.903e+15
TOP MAIN SOLVE Loop
x[1] = 3.005
y[1] (analytic) = -7.4044790415822280843891550121809
y[1] (numeric) = -7.4044790415822280843891550121795
absolute error = 1.4e-30
relative error = 1.8907474680363746772906202727383e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.560e+09
Order of pole = 1.416e+16
TOP MAIN SOLVE Loop
x[1] = 3.006
y[1] (analytic) = -7.4037386306992310205029717909011
y[1] (numeric) = -7.4037386306992310205029717908997
absolute error = 1.4e-30
relative error = 1.8909365522372307873965007987315e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2117.2MB, alloc=4.6MB, time=93.85
x[1] = 3.007
y[1] (analytic) = -7.4029982938536203253069207177104
y[1] (numeric) = -7.4029982938536203253069207177091
absolute error = 1.3e-30
relative error = 1.7560452513940629759444585340679e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.008
y[1] (analytic) = -7.4022580310379926303387253669333
y[1] (numeric) = -7.4022580310379926303387253669318
absolute error = 1.5e-30
relative error = 2.0264086900381399854668481813362e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.765e+09
Order of pole = 3.290e+15
TOP MAIN SOLVE Loop
x[1] = 3.009
y[1] (analytic) = -7.4015178422449453074359399320881
y[1] (numeric) = -7.4015178422449453074359399320868
absolute error = 1.3e-30
relative error = 1.7563964955675883271637987316704e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.784e+09
Order of pole = 2.147e+15
TOP MAIN SOLVE Loop
x[1] = 3.01
y[1] (analytic) = -7.4007777274670764686619229442036
y[1] (numeric) = -7.4007777274670764686619229442022
absolute error = 1.4e-30
relative error = 1.8916930781532218657408125826164e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.125e+09
Order of pole = 2.047e+15
TOP MAIN SOLVE Loop
x[1] = 3.011
y[1] (analytic) = -7.4000376866969849662318183923885
y[1] (numeric) = -7.4000376866969849662318183923869
absolute error = 1.6e-30
relative error = 2.1621511507655061357204575225660e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.012
y[1] (analytic) = -7.3992977199272703924385442459219
y[1] (numeric) = -7.3992977199272703924385442459203
absolute error = 1.6e-30
relative error = 2.1623673766916988076958311417317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.015e+09
Order of pole = 3.686e+15
TOP MAIN SOLVE Loop
x[1] = 3.013
y[1] (analytic) = -7.3985578271505330795787883771216
y[1] (numeric) = -7.39855782715053307957878837712
absolute error = 1.6e-30
relative error = 2.1625836242415652646079209829598e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.014
y[1] (analytic) = -7.3978180083593740998790118842482
y[1] (numeric) = -7.3978180083593740998790118842469
absolute error = 1.3e-30
relative error = 1.7572749134015302353402198636085e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.436e+09
Order of pole = 1.711e+16
TOP MAIN SOLVE Loop
x[1] = 3.015
y[1] (analytic) = -7.3970782635463952654214598137093
y[1] (numeric) = -7.3970782635463952654214598137082
absolute error = 1.1e-30
relative error = 1.4870736266519166354079540679828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.016
y[1] (analytic) = -7.3963385927041991280701792808198
y[1] (numeric) = -7.3963385927041991280701792808181
absolute error = 1.7e-30
relative error = 2.2984345276957602551127571874264e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.112e+09
Order of pole = 1.000e+16
TOP MAIN SOLVE Loop
x[1] = 3.017
y[1] (analytic) = -7.3955989958253889793970449883785
y[1] (numeric) = -7.3955989958253889793970449883769
absolute error = 1.6e-30
relative error = 2.1634488307210216956379806464817e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.015e+09
Order of pole = 3.148e+15
TOP MAIN SOLVE Loop
x[1] = 3.018
y[1] (analytic) = -7.3948594729025688506077921423291
y[1] (numeric) = -7.3948594729025688506077921423277
absolute error = 1.4e-30
relative error = 1.8932070381189862183282830725017e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.807e+09
Order of pole = 2.622e+15
TOP MAIN SOLVE Loop
x[1] = 3.019
y[1] (analytic) = -7.394120023928343512468056763754
y[1] (numeric) = -7.3941200239283435124680567637524
absolute error = 1.6e-30
relative error = 2.1638815637590272570741949548936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.02
y[1] (analytic) = -7.3933806488953184752294233964682
y[1] (numeric) = -7.3933806488953184752294233964665
absolute error = 1.7e-30
relative error = 2.2993540854061198616973531735033e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.952e+09
Order of pole = 2.178e+16
TOP MAIN SOLVE Loop
memory used=2121.0MB, alloc=4.6MB, time=94.02
x[1] = 3.021
y[1] (analytic) = -7.3926413477960999885554802094747
y[1] (numeric) = -7.392641347796099988555480209473
absolute error = 1.7e-30
relative error = 2.2995840323118141359758568758439e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.022
y[1] (analytic) = -7.391902120623295041447881493538
y[1] (numeric) = -7.3919021206232950414478814935369
absolute error = 1.1e-30
relative error = 1.4881149426086374281113367264446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.023
y[1] (analytic) = -7.3911629673695113621724175511413
y[1] (numeric) = -7.3911629673695113621724175511401
absolute error = 1.2e-30
relative error = 1.6235604671386047602782247775563e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.632e+09
Order of pole = 6.323e+15
TOP MAIN SOLVE Loop
x[1] = 3.024
y[1] (analytic) = -7.3904238880273574181850919790794
y[1] (numeric) = -7.3904238880273574181850919790778
absolute error = 1.6e-30
relative error = 2.1649637750711887421645823301199e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.025
y[1] (analytic) = -7.3896848825894424160582063429577
y[1] (numeric) = -7.3896848825894424160582063429566
absolute error = 1.1e-30
relative error = 1.4885614440632894562391222256831e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.559e+09
Order of pole = 1.358e+15
TOP MAIN SOLVE Loop
x[1] = 3.026
y[1] (analytic) = -7.388945951048376301406452242858
y[1] (numeric) = -7.3889459510483763014064522428564
absolute error = 1.6e-30
relative error = 2.1653968111283652440402434421266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 3.249e+15
TOP MAIN SOLVE Loop
x[1] = 3.027
y[1] (analytic) = -7.3882070933967697588130107694168
y[1] (numeric) = -7.3882070933967697588130107694154
absolute error = 1.4e-30
relative error = 1.8949116914322201641104544658241e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.028
y[1] (analytic) = -7.3874683096272342117556593496016
y[1] (numeric) = -7.3874683096272342117556593496004
absolute error = 1.2e-30
relative error = 1.6243724503510608598275671383635e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.029
y[1] (analytic) = -7.3867295997323818225328859814245
y[1] (numeric) = -7.386729599732381822532885981423
absolute error = 1.5e-30
relative error = 2.0306686196477861914736666009768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.699e+09
Order of pole = 1.846e+15
TOP MAIN SOLVE Loop
x[1] = 3.03
y[1] (analytic) = -7.3859909637048254921900108568645
y[1] (numeric) = -7.385990963704825492190010856863
absolute error = 1.5e-30
relative error = 2.0308716966634325215629746964416e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.970e+09
Order of pole = 4.238e+15
TOP MAIN SOLVE Loop
x[1] = 3.031
y[1] (analytic) = -7.3852524015371788604453153722615
y[1] (numeric) = -7.38525240153717886044531537226
absolute error = 1.5e-30
relative error = 2.0310747939877958352105388187061e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.032
y[1] (analytic) = -7.3845139132220563056161785254361
y[1] (numeric) = -7.3845139132220563056161785254345
absolute error = 1.6e-30
relative error = 2.1666964390644342460391302207462e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.331e+09
Order of pole = 6.866e+15
TOP MAIN SOLVE Loop
x[1] = 3.033
y[1] (analytic) = -7.3837754987520729445452206988016
y[1] (numeric) = -7.3837754987520729445452206988005
absolute error = 1.1e-30
relative error = 1.4897527696852515067974260476050e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.979e+09
Order of pole = 3.585e+15
TOP MAIN SOLVE Loop
x[1] = 3.034
y[1] (analytic) = -7.3830371581198446325264548277309
y[1] (numeric) = -7.3830371581198446325264548277298
absolute error = 1.1e-30
relative error = 1.4899017524112321787100715546032e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.035
y[1] (analytic) = -7.3822988913179879632314449534324
y[1] (numeric) = -7.3822988913179879632314449534308
absolute error = 1.6e-30
relative error = 2.1673465455072441994921989666922e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2124.8MB, alloc=4.6MB, time=94.18
TOP MAIN SOLVE Loop
x[1] = 3.036
y[1] (analytic) = -7.3815606983391202686354721596039
y[1] (numeric) = -7.3815606983391202686354721596025
absolute error = 1.4e-30
relative error = 1.8966178796240277742904851613042e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.037
y[1] (analytic) = -7.3808225791758596189437078921271
y[1] (numeric) = -7.380822579175859618943707892126
absolute error = 1.1e-30
relative error = 1.4903487899892394676269966206944e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.038
y[1] (analytic) = -7.3800845338208248225173946610556
y[1] (numeric) = -7.3800845338208248225173946610543
absolute error = 1.3e-30
relative error = 1.7614974381966363281393867219773e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.509e+09
Order of pole = 5.389e+15
TOP MAIN SOLVE Loop
x[1] = 3.039
y[1] (analytic) = -7.3793465622666354258000341241649
y[1] (numeric) = -7.3793465622666354258000341241637
absolute error = 1.2e-30
relative error = 1.6261602431522185596936626404186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.04
y[1] (analytic) = -7.3786086645059117132435825513286
y[1] (numeric) = -7.3786086645059117132435825513269
absolute error = 1.7e-30
relative error = 2.3039573953524418769577700524033e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.041
y[1] (analytic) = -7.3778708405312747072346536689728
y[1] (numeric) = -7.3778708405312747072346536689713
absolute error = 1.5e-30
relative error = 2.0331068846577777356531603836427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 6.029e+15
TOP MAIN SOLVE Loop
x[1] = 3.042
y[1] (analytic) = -7.3771330903353461680207288838849
y[1] (numeric) = -7.3771330903353461680207288838836
absolute error = 1.3e-30
relative error = 1.7622021781105012234899047279912e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.043
y[1] (analytic) = -7.3763954139107485936363748856244
y[1] (numeric) = -7.3763954139107485936363748856231
absolute error = 1.3e-30
relative error = 1.7623784071396168718704341808736e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.044
y[1] (analytic) = -7.3756578112501052198294686268074
y[1] (numeric) = -7.3756578112501052198294686268059
absolute error = 1.5e-30
relative error = 2.0337169082221345457695604809838e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.890e+09
Order of pole = 5.401e+15
TOP MAIN SOLVE Loop
x[1] = 3.045
y[1] (analytic) = -7.374920282346040019987429680524
y[1] (numeric) = -7.3749202823460400199874296805222
absolute error = 1.8e-30
relative error = 2.4407043480982563139522045421557e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.386e+09
Order of pole = 4.538e+15
TOP MAIN SOLVE Loop
x[1] = 3.046
y[1] (analytic) = -7.374182827191177705063459974151
y[1] (numeric) = -7.3741828271911777050634599741491
absolute error = 1.9e-30
relative error = 2.5765566768890499339861860294878e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 3.750e+15
TOP MAIN SOLVE Loop
x[1] = 3.047
y[1] (analytic) = -7.3734454457781437235027908988226
y[1] (numeric) = -7.3734454457781437235027908988209
absolute error = 1.7e-30
relative error = 2.3055707301304830644552517812431e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.050e+09
Order of pole = 2.826e+15
TOP MAIN SOLVE Loop
x[1] = 3.048
y[1] (analytic) = -7.3727081380995642611689377938215
y[1] (numeric) = -7.3727081380995642611689377938203
absolute error = 1.2e-30
relative error = 1.6276244461635769657476738015401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.423e+09
Order of pole = 5.649e+15
TOP MAIN SOLVE Loop
x[1] = 3.049
y[1] (analytic) = -7.371970904148066241269961805153
y[1] (numeric) = -7.3719709041480662412699618051518
absolute error = 1.2e-30
relative error = 1.6277872167465868317850648237989e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2128.6MB, alloc=4.6MB, time=94.35
x[1] = 3.05
y[1] (analytic) = -7.3712337439162773242847391175626
y[1] (numeric) = -7.3712337439162773242847391175612
absolute error = 1.4e-30
relative error = 1.8992750042087136919954205815379e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.172e+09
Order of pole = 2.035e+15
TOP MAIN SOLVE Loop
x[1] = 3.051
y[1] (analytic) = -7.3704966573968259078892375592644
y[1] (numeric) = -7.3704966573968259078892375592626
absolute error = 1.8e-30
relative error = 2.4421692101217764633434639229310e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.052
y[1] (analytic) = -7.3697596445823411268828005786385
y[1] (numeric) = -7.3697596445823411268828005786369
absolute error = 1.6e-30
relative error = 2.1710341682258148710900232075124e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.127e+09
Order of pole = 9.856e+15
TOP MAIN SOLVE Loop
x[1] = 3.053
y[1] (analytic) = -7.3690227054654528531144385921649
y[1] (numeric) = -7.3690227054654528531144385921636
absolute error = 1.3e-30
relative error = 1.7641416670297632401965756699594e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.054
y[1] (analytic) = -7.368285840038791695409127702851
y[1] (numeric) = -7.3682858400387916954091277028496
absolute error = 1.4e-30
relative error = 1.9000348661726584736029604838211e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.055
y[1] (analytic) = -7.3675490482949889994941157884188
y[1] (numeric) = -7.3675490482949889994941157884176
absolute error = 1.2e-30
relative error = 1.6287641821369429291785247476233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.056
y[1] (analytic) = -7.3668123302266768479252359585188
y[1] (numeric) = -7.3668123302266768479252359585171
absolute error = 1.7e-30
relative error = 2.3076466778239360856564304063240e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.641e+09
Order of pole = 1.981e+15
TOP MAIN SOLVE Loop
x[1] = 3.057
y[1] (analytic) = -7.3660756858264880600132273802227
y[1] (numeric) = -7.3660756858264880600132273802213
absolute error = 1.4e-30
relative error = 1.9006049621426300471126946104107e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.794e+09
Order of pole = 5.025e+15
TOP MAIN SOLVE Loop
x[1] = 3.058
y[1] (analytic) = -7.3653391150870561917500634710741
y[1] (numeric) = -7.3653391150870561917500634710731
absolute error = 1.0e-30
relative error = 1.3577107372444184973168516303029e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.108e+09
Order of pole = 4.683e+15
TOP MAIN SOLVE Loop
x[1] = 3.059
y[1] (analytic) = -7.3646026180010155357352874589451
y[1] (numeric) = -7.3646026180010155357352874589437
absolute error = 1.4e-30
relative error = 1.9009851211496920826363075233380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.292e+09
Order of pole = 4.124e+15
TOP MAIN SOLVE Loop
x[1] = 3.06
y[1] (analytic) = -7.3638661945610011211023553079674
y[1] (numeric) = -7.3638661945610011211023553079662
absolute error = 1.2e-30
relative error = 1.6295787678574709968864168046941e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.061
y[1] (analytic) = -7.3631298447596487134449860098104
y[1] (numeric) = -7.3631298447596487134449860098091
absolute error = 1.3e-30
relative error = 1.7655535450392907020685521210845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.062
y[1] (analytic) = -7.3623935685895948147435192395531
y[1] (numeric) = -7.362393568589594814743519239552
absolute error = 1.1e-30
relative error = 1.4940793231877248345212357936933e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.063
y[1] (analytic) = -7.3616573660434766632912803754289
y[1] (numeric) = -7.3616573660434766632912803754278
absolute error = 1.1e-30
relative error = 1.4942287385906892423892983993188e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.064
y[1] (analytic) = -7.3609212371139322336209528816955
y[1] (numeric) = -7.3609212371139322336209528816945
absolute error = 1.0e-30
relative error = 1.3585256081235827714692359890095e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2132.4MB, alloc=4.6MB, time=94.52
TOP MAIN SOLVE Loop
x[1] = 3.065
y[1] (analytic) = -7.3601851817936002364309580539017
y[1] (numeric) = -7.3601851817936002364309580539005
absolute error = 1.2e-30
relative error = 1.6303937609726995163515447359427e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.588e+09
Order of pole = 2.149e+15
TOP MAIN SOLVE Loop
x[1] = 3.066
y[1] (analytic) = -7.3594492000751201185118421258087
y[1] (numeric) = -7.3594492000751201185118421258077
absolute error = 1.0e-30
relative error = 1.3587973404175311085446801065758e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.657e+09
Order of pole = 6.059e+15
TOP MAIN SOLVE Loop
x[1] = 3.067
y[1] (analytic) = -7.3587132919511320626726707372367
y[1] (numeric) = -7.3587132919511320626726707372355
absolute error = 1.2e-30
relative error = 1.6307198723349432427540342310799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.068
y[1] (analytic) = -7.3579774574142769876674307620919
y[1] (numeric) = -7.3579774574142769876674307620904
absolute error = 1.5e-30
relative error = 2.0386036905950598652415212947459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.069
y[1] (analytic) = -7.3572416964571965481214394958451
y[1] (numeric) = -7.357241696457196548121439495844
absolute error = 1.1e-30
relative error = 1.4951255448488169066516058678091e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.07
y[1] (analytic) = -7.356506009072533134457761201727
y[1] (numeric) = -7.3565060090725331344577612017255
absolute error = 1.5e-30
relative error = 2.0390114521079709632822428143822e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.612e+09
Order of pole = 2.301e+15
TOP MAIN SOLVE Loop
x[1] = 3.071
y[1] (analytic) = -7.3557703952529298728236310148916
y[1] (numeric) = -7.3557703952529298728236310148904
absolute error = 1.2e-30
relative error = 1.6313722907588630917251958569107e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.889e+09
Order of pole = 2.482e+16
TOP MAIN SOLVE Loop
x[1] = 3.072
y[1] (analytic) = -7.3550348549910306250168862038331
y[1] (numeric) = -7.3550348549910306250168862038321
absolute error = 1.0e-30
relative error = 1.3596128634542269450066645614637e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.346e+09
Order of pole = 1.422e+16
TOP MAIN SOLVE Loop
x[1] = 3.073
y[1] (analytic) = -7.3542993882794799884124047882997
y[1] (numeric) = -7.3542993882794799884124047882985
absolute error = 1.2e-30
relative error = 1.6316985978466359513376510697562e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.074
y[1] (analytic) = -7.3535639951109232958885515129808
y[1] (numeric) = -7.3535639951109232958885515129799
absolute error = 9e-31
relative error = 1.2238963318988891705483643742904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.075
y[1] (analytic) = -7.3528286754780066157536311762327
y[1] (numeric) = -7.3528286754780066157536311762311
absolute error = 1.6e-30
relative error = 2.1760332936031372565004768965408e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.076
y[1] (analytic) = -7.3520934293733767516723493130943
y[1] (numeric) = -7.3520934293733767516723493130932
absolute error = 1.1e-30
relative error = 1.4961724991214558696730253291422e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.731e+09
Order of pole = 2.523e+15
TOP MAIN SOLVE Loop
x[1] = 3.077
y[1] (analytic) = -7.3513582567896812425922802318807
y[1] (numeric) = -7.3513582567896812425922802318794
absolute error = 1.3e-30
relative error = 1.7683806918256580390363875888976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.078
y[1] (analytic) = -7.3506231577195683626703424035909
y[1] (numeric) = -7.3506231577195683626703424035895
absolute error = 1.4e-30
relative error = 1.9046004263321956323332310223220e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.945e+09
Order of pole = 3.632e+16
TOP MAIN SOLVE Loop
memory used=2136.3MB, alloc=4.6MB, time=94.69
x[1] = 3.079
y[1] (analytic) = -7.3498881321556871211992812034189
y[1] (numeric) = -7.3498881321556871211992812034179
absolute error = 1.0e-30
relative error = 1.3605649256415345892127321681625e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.718e+09
Order of pole = 6.353e+15
TOP MAIN SOLVE Loop
x[1] = 3.08
y[1] (analytic) = -7.3491531800906872625341590036212
y[1] (numeric) = -7.3491531800906872625341590036195
absolute error = 1.7e-30
relative error = 2.3131916811931552335279809333243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.081
y[1] (analytic) = -7.3484183015172192660188526170006
y[1] (numeric) = -7.3484183015172192660188526169994
absolute error = 1.2e-30
relative error = 1.6330044790077307034840942581795e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.315e+09
Order of pole = 5.390e+15
TOP MAIN SOLVE Loop
x[1] = 3.082
y[1] (analytic) = -7.3476834964279343459125580902916
y[1] (numeric) = -7.3476834964279343459125580902902
absolute error = 1.4e-30
relative error = 1.9053624188910803867790164812027e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.018e+09
Order of pole = 3.340e+15
TOP MAIN SOLVE Loop
x[1] = 3.083
y[1] (analytic) = -7.3469487648154844513163028466841
y[1] (numeric) = -7.346948764815484451316302846683
absolute error = 1.1e-30
relative error = 1.4972201865186493381263964720535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.632e+09
Order of pole = 2.398e+15
TOP MAIN SOLVE Loop
x[1] = 3.084
y[1] (analytic) = -7.3462141066725222660994651767771
y[1] (numeric) = -7.346214106672522266099465176776
absolute error = 1.1e-30
relative error = 1.4973699160236516785897511248118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.085
y[1] (analytic) = -7.3454795219917012088263010772089
y[1] (numeric) = -7.3454795219917012088263010772075
absolute error = 1.4e-30
relative error = 1.9059341133666313349770793469276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.086
y[1] (analytic) = -7.3447450107656754326824784362385
y[1] (numeric) = -7.344745010765675432682478436237
absolute error = 1.5e-30
relative error = 2.0422764817585245306116205048083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.087
y[1] (analytic) = -7.3440105729870998254016185655419
y[1] (numeric) = -7.3440105729870998254016185655406
absolute error = 1.3e-30
relative error = 1.7701499570026334224765081040258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.049e+09
Order of pole = 2.105e+14
TOP MAIN SOLVE Loop
x[1] = 3.088
y[1] (analytic) = -7.3432762086486300091918450774872
y[1] (numeric) = -7.3432762086486300091918450774863
absolute error = 9e-31
relative error = 1.2256109867418774252926739059459e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.089
y[1] (analytic) = -7.3425419177429223406623401071548
y[1] (numeric) = -7.3425419177429223406623401071537
absolute error = 1.1e-30
relative error = 1.4981187881841021137601274586159e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.09
y[1] (analytic) = -7.341807700262633910749907878366
y[1] (numeric) = -7.3418077002626339107499078783648
absolute error = 1.2e-30
relative error = 1.6344748446041063537443612944671e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.091
y[1] (analytic) = -7.3410735562004225446455456129923
y[1] (numeric) = -7.3410735562004225446455456129908
absolute error = 1.5e-30
relative error = 2.0432978753265167583560203059186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.092
y[1] (analytic) = -7.3403394855489468017210217828021
y[1] (numeric) = -7.340339485548946801721021782801
absolute error = 1.1e-30
relative error = 1.4985682912426448528711085100766e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.673e+09
Order of pole = 3.255e+16
TOP MAIN SOLVE Loop
memory used=2140.1MB, alloc=4.6MB, time=94.86
x[1] = 3.093
y[1] (analytic) = -7.3396054883008659754554617031204
y[1] (numeric) = -7.3396054883008659754554617031191
absolute error = 1.3e-30
relative error = 1.7712123656675622214130445597768e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.094
y[1] (analytic) = -7.3388715644488400933619404675549
y[1] (numeric) = -7.3388715644488400933619404675535
absolute error = 1.4e-30
relative error = 1.9076502262036003242921515145767e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.481e+09
Order of pole = 6.951e+15
TOP MAIN SOLVE Loop
x[1] = 3.095
y[1] (analytic) = -7.3381377139855299169140832230682
y[1] (numeric) = -7.3381377139855299169140832230667
absolute error = 1.5e-30
relative error = 2.0441153579622747482096262863497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.096
y[1] (analytic) = -7.3374039369035969414726727846521
y[1] (numeric) = -7.3374039369035969414726727846506
absolute error = 1.5e-30
relative error = 2.0443197797189884599061323731129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.097
y[1] (analytic) = -7.336670233195703396212264588874
y[1] (numeric) = -7.3366702331957033962122645888729
absolute error = 1.1e-30
relative error = 1.4993177627405266562742489012234e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.098
y[1] (analytic) = -7.3359366028545122440478089855631
y[1] (numeric) = -7.3359366028545122440478089855616
absolute error = 1.5e-30
relative error = 2.0447286845640537479776117980577e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.051e+09
Order of pole = 3.611e+15
TOP MAIN SOLVE Loop
x[1] = 3.099
y[1] (analytic) = -7.3352030458726871815612808668949
y[1] (numeric) = -7.3352030458726871815612808668936
absolute error = 1.3e-30
relative error = 1.7722754119689617897657594830200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.238e+09
Order of pole = 4.821e+15
TOP MAIN SOLVE Loop
x[1] = 3.1
y[1] (analytic) = -7.3344695622428926389283166331541
y[1] (numeric) = -7.3344695622428926389283166331531
absolute error = 1.0e-30
relative error = 1.3634251141321777941611551872144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.101
y[1] (analytic) = -7.3337361519577937798448584944279
y[1] (numeric) = -7.3337361519577937798448584944267
absolute error = 1.2e-30
relative error = 1.6362737561531325909618406792501e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.594e+09
Order of pole = 2.605e+15
TOP MAIN SOLVE Loop
x[1] = 3.102
y[1] (analytic) = -7.3330028150100565014538061075035
y[1] (numeric) = -7.333002815010056501453806107502
absolute error = 1.5e-30
relative error = 2.0455467396379867551215446032701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.635e+09
Order of pole = 3.265e+16
TOP MAIN SOLVE Loop
x[1] = 3.103
y[1] (analytic) = -7.3322695513923474342716755472366
y[1] (numeric) = -7.3322695513923474342716755472353
absolute error = 1.3e-30
relative error = 1.7729844639346884936379615787328e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.104
y[1] (analytic) = -7.3315363610973339421152656116567
y[1] (numeric) = -7.3315363610973339421152656116556
absolute error = 1.1e-30
relative error = 1.5003676525930228966576210048187e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.105
y[1] (analytic) = -7.3308032441176841220283314600732
y[1] (numeric) = -7.3308032441176841220283314600718
absolute error = 1.4e-30
relative error = 1.9097497960041079465593513408202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.821e+09
Order of pole = 3.270e+15
TOP MAIN SOLVE Loop
x[1] = 3.106
y[1] (analytic) = -7.3300702004460668042082655834496
y[1] (numeric) = -7.3300702004460668042082655834486
absolute error = 1.0e-30
relative error = 1.3642434146662683121176173751630e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.107
y[1] (analytic) = -7.3293372300751515519327861063215
y[1] (numeric) = -7.32933723007515155193278610632
absolute error = 1.5e-30
relative error = 2.0465697687437690878006144882440e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2143.9MB, alloc=4.6MB, time=95.03
x[1] = 3.108
y[1] (analytic) = -7.3286043329976086614866324195061
y[1] (numeric) = -7.3286043329976086614866324195048
absolute error = 1.3e-30
relative error = 1.7738711778266556236616096209262e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.726e+09
Order of pole = 1.296e+16
TOP MAIN SOLVE Loop
x[1] = 3.109
y[1] (analytic) = -7.3278715092061091620882681428941
y[1] (numeric) = -7.3278715092061091620882681428932
absolute error = 9e-31
relative error = 1.2281874741789852675771942060970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.374e+09
Order of pole = 1.465e+15
TOP MAIN SOLVE Loop
x[1] = 3.11
y[1] (analytic) = -7.3271387586933248158165914175712
y[1] (numeric) = -7.3271387586933248158165914175704
absolute error = 8e-31
relative error = 1.0918313769489291022478147443164e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.111
y[1] (analytic) = -7.3264060814519281175376525265454
y[1] (numeric) = -7.3264060814519281175376525265444
absolute error = 1.0e-30
relative error = 1.3649257069324535704352894791233e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.597e+09
Order of pole = 3.452e+15
TOP MAIN SOLVE Loop
x[1] = 3.112
y[1] (analytic) = -7.3256734774745922948313788433467
y[1] (numeric) = -7.3256734774745922948313788433454
absolute error = 1.3e-30
relative error = 1.7745808682264036968876452652290e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.113
y[1] (analytic) = -7.3249409467539913079183071077654
y[1] (numeric) = -7.3249409467539913079183071077642
absolute error = 1.2e-30
relative error = 1.6382384632490090300876539230373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.886e+09
Order of pole = 3.255e+15
TOP MAIN SOLVE Loop
x[1] = 3.114
y[1] (analytic) = -7.3242084892827998495863230279978
y[1] (numeric) = -7.3242084892827998495863230279964
absolute error = 1.4e-30
relative error = 1.9114693445012658427733315915117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.813e+09
Order of pole = 3.372e+15
TOP MAIN SOLVE Loop
x[1] = 3.115
y[1] (analytic) = -7.3234761050536933451174082084614
y[1] (numeric) = -7.3234761050536933451174082084602
absolute error = 1.2e-30
relative error = 1.6385661437086125240451170657430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.698e+09
Order of pole = 7.048e+15
TOP MAIN SOLVE Loop
x[1] = 3.116
y[1] (analytic) = -7.3227437940593479522143944025561
y[1] (numeric) = -7.3227437940593479522143944025552
absolute error = 9e-31
relative error = 1.2290475063870654037690233360022e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.117
y[1] (analytic) = -7.3220115562924405609277250896308
y[1] (numeric) = -7.3220115562924405609277250896297
absolute error = 1.1e-30
relative error = 1.5023193989016234860873533485884e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.118
y[1] (analytic) = -7.3212793917456487935822243754253
y[1] (numeric) = -7.321279391745648793582224375424
absolute error = 1.3e-30
relative error = 1.7756459362357903150013256531405e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.119
y[1] (analytic) = -7.3205473004116510047038732152591
y[1] (numeric) = -7.3205473004116510047038732152578
absolute error = 1.3e-30
relative error = 1.7758235097079395235998226997083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.477e+09
Order of pole = 5.744e+15
TOP MAIN SOLVE Loop
x[1] = 3.12
y[1] (analytic) = -7.31981528228312628094659295923
y[1] (numeric) = -7.319815282283126280946592959229
absolute error = 1.0e-30
relative error = 1.3661546930294798800586494113641e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.121
y[1] (analytic) = -7.3190833373527544410190362186928
y[1] (numeric) = -7.3190833373527544410190362186917
absolute error = 1.1e-30
relative error = 1.5029204468627623904688497915555e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.593e+09
Order of pole = 5.370e+15
TOP MAIN SOLVE Loop
memory used=2147.7MB, alloc=4.6MB, time=95.20
x[1] = 3.122
y[1] (analytic) = -7.318351465613216035611385053283
y[1] (numeric) = -7.3183514656132160356113850532818
absolute error = 1.2e-30
relative error = 1.6397135415516015207547049418147e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.123
y[1] (analytic) = -7.3176196670571923473221564777592
y[1] (numeric) = -7.317619667057192347322156477758
absolute error = 1.2e-30
relative error = 1.6398775211045976810873230178734e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.124
y[1] (analytic) = -7.3168879416773653905850152879267
y[1] (numeric) = -7.3168879416773653905850152879257
absolute error = 1.0e-30
relative error = 1.3667012642136408884429699321380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.865e+09
Order of pole = 3.029e+15
TOP MAIN SOLVE Loop
x[1] = 3.125
y[1] (analytic) = -7.316156289466417911595594204914
y[1] (numeric) = -7.316156289466417911595594204913
absolute error = 1.0e-30
relative error = 1.3668379411737963628387567727212e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 2.609e+15
TOP MAIN SOLVE Loop
x[1] = 3.126
y[1] (analytic) = -7.3154247104170333882383213370667
y[1] (numeric) = -7.3154247104170333882383213370657
absolute error = 1.0e-30
relative error = 1.3669746318023312603628234219371e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.720e+08
Order of pole = 1.515e+15
TOP MAIN SOLVE Loop
x[1] = 3.127
y[1] (analytic) = -7.3146932045218960300132549587315
y[1] (numeric) = -7.3146932045218960300132549587308
absolute error = 7e-31
relative error = 9.5697793527042874111116056051846e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.128
y[1] (analytic) = -7.313961771773690777962925605197
y[1] (numeric) = -7.3139617717736907779629256051962
absolute error = 8e-31
relative error = 1.0937984432560056693113694476621e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.129
y[1] (analytic) = -7.313230412165103304599185483056
y[1] (numeric) = -7.3132304121651033045991854830548
absolute error = 1.2e-30
relative error = 1.6408617428542586856846843955971e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.853e+08
Order of pole = 2.661e+15
TOP MAIN SOLVE Loop
x[1] = 3.13
y[1] (analytic) = -7.3124991256888200138300651952636
y[1] (numeric) = -7.3124991256888200138300651952624
absolute error = 1.2e-30
relative error = 1.6410258372331263096187493382247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.227e+09
Order of pole = 9.593e+15
TOP MAIN SOLVE Loop
x[1] = 3.131
y[1] (analytic) = -7.3117679123375280408866377801577
y[1] (numeric) = -7.3117679123375280408866377801566
absolute error = 1.1e-30
relative error = 1.5044241190203979595960183008847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+09
Order of pole = 2.311e+15
TOP MAIN SOLVE Loop
x[1] = 3.132
y[1] (analytic) = -7.3110367721039152522498900637083
y[1] (numeric) = -7.3110367721039152522498900637071
absolute error = 1.2e-30
relative error = 1.6413540752232778233989421458610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.133
y[1] (analytic) = -7.3103057049806702455776013242654
y[1] (numeric) = -7.3103057049806702455776013242642
absolute error = 1.2e-30
relative error = 1.6415182188378440931493204652571e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.633e+09
Order of pole = 2.215e+15
TOP MAIN SOLVE Loop
x[1] = 3.134
y[1] (analytic) = -7.309574710960482349631229269077
y[1] (numeric) = -7.309574710960482349631229269076
absolute error = 1.0e-30
relative error = 1.3680686490563271374645485091847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.469e+09
Order of pole = 2.686e+15
TOP MAIN SOLVE Loop
x[1] = 3.135
y[1] (analytic) = -7.308843790036041624202803321843
y[1] (numeric) = -7.3088437900360416242028033218418
absolute error = 1.2e-30
relative error = 1.6418465553141648391222081014842e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.136
y[1] (analytic) = -7.3081129422000388600418252205723
y[1] (numeric) = -7.3081129422000388600418252205716
absolute error = 7e-31
relative error = 9.5783960310453489673121892561946e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=2151.5MB, alloc=4.6MB, time=95.37
TOP MAIN SOLVE Loop
x[1] = 3.137
y[1] (analytic) = -7.3073821674451655787821769250212
y[1] (numeric) = -7.3073821674451655787821769250203
absolute error = 9e-31
relative error = 1.2316312180982610124309227272791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.138
y[1] (analytic) = -7.3066514657641140328690358329665
y[1] (numeric) = -7.3066514657641140328690358329655
absolute error = 1.0e-30
relative error = 1.3686159859760357844722814499222e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.139
y[1] (analytic) = -7.3059208371495772054857973045993
y[1] (numeric) = -7.3059208371495772054857973045982
absolute error = 1.1e-30
relative error = 1.5056281398597355689277093613118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.14
y[1] (analytic) = -7.3051902815942488104810044942973
y[1] (numeric) = -7.3051902815942488104810044942963
absolute error = 1.0e-30
relative error = 1.3688897365473756237092418060604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.756e+09
Order of pole = 2.894e+15
TOP MAIN SOLVE Loop
x[1] = 3.141
y[1] (analytic) = -7.3044597990908232922952854890494
y[1] (numeric) = -7.3044597990908232922952854890487
absolute error = 7e-31
relative error = 9.5831864265599503860121570613585e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.142
y[1] (analytic) = -7.3037293896319958258882977528014
y[1] (numeric) = -7.303729389631995825888297752801
absolute error = 4e-31
relative error = 5.4766541674972204294394355743061e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.143
y[1] (analytic) = -7.3029990532104623166656798759917
y[1] (numeric) = -7.302999053210462316665679875991
absolute error = 7e-31
relative error = 9.5851032555217691280950982665259e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.769e+09
Order of pole = 2.698e+15
TOP MAIN SOLVE Loop
x[1] = 3.144
y[1] (analytic) = -7.3022687898189194004060106295451
y[1] (numeric) = -7.3022687898189194004060106295444
absolute error = 7e-31
relative error = 9.5860618137744351397647360482742e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.145
y[1] (analytic) = -7.3015385994500644431877753226003
y[1] (numeric) = -7.3015385994500644431877753225997
absolute error = 6e-31
relative error = 8.2174461153323308877679203163585e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.146
y[1] (analytic) = -7.3008084820965955413163394632325
y[1] (numeric) = -7.300808482096595541316339463232
absolute error = 5e-31
relative error = 6.8485565841937202550924587901545e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.256e+10
Order of pole = 1.537e+17
TOP MAIN SOLVE Loop
x[1] = 3.147
y[1] (analytic) = -7.3000784377512115212509297214472
y[1] (numeric) = -7.300078437751211521250929721446
absolute error = 1.2e-30
relative error = 1.6438179537830553606528379411773e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.778e+09
Order of pole = 3.590e+16
TOP MAIN SOLVE Loop
x[1] = 3.148
y[1] (analytic) = -7.2993484664066119395316221937084
y[1] (numeric) = -7.2993484664066119395316221937074
absolute error = 1.0e-30
relative error = 1.3699852864981645096771019433370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.846e+09
Order of pole = 3.528e+15
TOP MAIN SOLVE Loop
x[1] = 3.149
y[1] (analytic) = -7.2986185680554970827063379682833
y[1] (numeric) = -7.2986185680554970827063379682827
absolute error = 6e-31
relative error = 8.2207337512618145712501685425255e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.338e+09
Order of pole = 1.609e+15
TOP MAIN SOLVE Loop
x[1] = 3.15
y[1] (analytic) = -7.2978887426905679672578459906589
y[1] (numeric) = -7.2978887426905679672578459906578
absolute error = 1.1e-30
relative error = 1.5072852420526962720196973882724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2155.3MB, alloc=4.6MB, time=95.54
x[1] = 3.151
y[1] (analytic) = -7.2971589903045263395307732283055
y[1] (numeric) = -7.2971589903045263395307732283047
absolute error = 8e-31
relative error = 1.0963170749916937981075420256279e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+09
Order of pole = 3.359e+15
TOP MAIN SOLVE Loop
x[1] = 3.152
y[1] (analytic) = -7.2964293108900746756586221340678
y[1] (numeric) = -7.2964293108900746756586221340669
absolute error = 9e-31
relative error = 1.2334800512035811998421995047137e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.153
y[1] (analytic) = -7.2956997044399161814907954074346
y[1] (numeric) = -7.2956997044399161814907954074338
absolute error = 8e-31
relative error = 1.0965363603344954658917570303475e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.154
y[1] (analytic) = -7.2949701709467547925196280529746
y[1] (numeric) = -7.2949701709467547925196280529738
absolute error = 8e-31
relative error = 1.0966460194533934777398721657003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.155
y[1] (analytic) = -7.294240710403295173807426735198
y[1] (numeric) = -7.2942407104032951738074267351969
absolute error = 1.1e-30
relative error = 1.5080390731157835782333785016301e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.637e+09
Order of pole = 1.618e+15
TOP MAIN SOLVE Loop
x[1] = 3.156
y[1] (analytic) = -7.2935113228022427199135164291178
y[1] (numeric) = -7.2935113228022427199135164291168
absolute error = 1.0e-30
relative error = 1.3710817132395835166356916708272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.951e+09
Order of pole = 4.149e+15
TOP MAIN SOLVE Loop
x[1] = 3.157
y[1] (analytic) = -7.2927820081363035548212943657845
y[1] (numeric) = -7.2927820081363035548212943657837
absolute error = 8e-31
relative error = 1.0969750626132356484136806541100e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.158
y[1] (analytic) = -7.2920527663981845318652912720582
y[1] (numeric) = -7.2920527663981845318652912720571
absolute error = 1.1e-30
relative error = 1.5084915527062632883398570565472e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.615e+09
Order of pole = 4.898e+15
TOP MAIN SOLVE Loop
x[1] = 3.159
y[1] (analytic) = -7.2913235975805932336582399038915
y[1] (numeric) = -7.2913235975805932336582399038906
absolute error = 9e-31
relative error = 1.2343437895125625361544264876825e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.16
y[1] (analytic) = -7.2905945016762379720181508723992
y[1] (numeric) = -7.2905945016762379720181508723985
absolute error = 7e-31
relative error = 9.6014117893822992039475861192714e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.938e+09
Order of pole = 3.541e+15
TOP MAIN SOLVE Loop
x[1] = 3.161
y[1] (analytic) = -7.2898654786778277878953957619758
y[1] (numeric) = -7.2898654786778277878953957619749
absolute error = 9e-31
relative error = 1.2345906829589867129251358401156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.162
y[1] (analytic) = -7.2891365285780724512997975397378
y[1] (numeric) = -7.2891365285780724512997975397368
absolute error = 1.0e-30
relative error = 1.3719046091116019962771323844943e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.723e+09
Order of pole = 6.913e+15
TOP MAIN SOLVE Loop
x[1] = 3.163
y[1] (analytic) = -7.2884076513696824612277282555626
y[1] (numeric) = -7.2884076513696824612277282555615
absolute error = 1.1e-30
relative error = 1.5092459870754913443712727658429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 3.578e+15
TOP MAIN SOLVE Loop
x[1] = 3.164
y[1] (analytic) = -7.2876788470453690455892140319908
y[1] (numeric) = -7.2876788470453690455892140319898
absolute error = 1.0e-30
relative error = 1.3721790174733457965178756808572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.165
y[1] (analytic) = -7.286950115597844161135047343266
y[1] (numeric) = -7.2869501155978441611350473432652
absolute error = 8e-31
relative error = 1.0978529937889735365477564786216e-29 %
Correct digits = 30
h = 0.001
memory used=2159.1MB, alloc=4.6MB, time=95.71
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.166
y[1] (analytic) = -7.286221457019820493383906582782
y[1] (numeric) = -7.2862214570198204933839065827813
absolute error = 7e-31
relative error = 9.6071743650557533505475738816027e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.167
y[1] (analytic) = -7.2854928713040114565494829182085
y[1] (numeric) = -7.2854928713040114565494829182078
absolute error = 7e-31
relative error = 9.6081351305297319869195984828933e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.168
y[1] (analytic) = -7.2847643584431311934676144335675
y[1] (numeric) = -7.2847643584431311934676144335667
absolute error = 8e-31
relative error = 1.0981823990954356581321983696553e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.169
y[1] (analytic) = -7.2840359184298945755234275575305
y[1] (numeric) = -7.2840359184298945755234275575299
absolute error = 6e-31
relative error = 8.2371916711983017411316797428934e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.17
y[1] (analytic) = -7.2833075512570172025784857772109
y[1] (numeric) = -7.28330755125701720257848577721
absolute error = 9e-31
relative error = 1.2357023147329129240347229611333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.988e+09
Order of pole = 3.500e+15
TOP MAIN SOLVE Loop
x[1] = 3.171
y[1] (analytic) = -7.2825792569172154028979456367153
y[1] (numeric) = -7.2825792569172154028979456367148
absolute error = 5e-31
relative error = 6.8656993952394652473685694114079e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.504e+09
Order of pole = 1.839e+15
TOP MAIN SOLVE Loop
x[1] = 3.172
y[1] (analytic) = -7.2818510354032062330777200197392
y[1] (numeric) = -7.2818510354032062330777200197386
absolute error = 6e-31
relative error = 8.2396631994103565783169904568595e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.173
y[1] (analytic) = -7.2811228867077074779716487154608
y[1] (numeric) = -7.2811228867077074779716487154603
absolute error = 5e-31
relative error = 6.8670726724416557687992695176449e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.174
y[1] (analytic) = -7.2803948108234376506186762670221
y[1] (numeric) = -7.2803948108234376506186762670214
absolute error = 7e-31
relative error = 9.6148631796635709722338277514503e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.025e+09
Order of pole = 9.210e+15
TOP MAIN SOLVE Loop
x[1] = 3.175
y[1] (analytic) = -7.2796668077431159921700371018556
y[1] (numeric) = -7.2796668077431159921700371018546
absolute error = 1.0e-30
relative error = 1.3736892448653508207011782511105e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.176
y[1] (analytic) = -7.278938877459462471816447943136
y[1] (numeric) = -7.2789388774594624718164479431354
absolute error = 6e-31
relative error = 8.2429597239510752042477981631740e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.170e+09
Order of pole = 1.040e+16
TOP MAIN SOLVE Loop
x[1] = 3.177
y[1] (analytic) = -7.2782110199651977867153075016295
y[1] (numeric) = -7.2782110199651977867153075016288
absolute error = 7e-31
relative error = 9.6177480713295832579057115709827e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.178
y[1] (analytic) = -7.2774832352530433619179034472036
y[1] (numeric) = -7.2774832352530433619179034472025
absolute error = 1.1e-30
relative error = 1.5115115548071093611518091905181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.896e+09
Order of pole = 2.049e+16
TOP MAIN SOLVE Loop
x[1] = 3.179
y[1] (analytic) = -7.2767555233157213502966266592798
y[1] (numeric) = -7.2767555233157213502966266592792
absolute error = 6e-31
relative error = 8.2454329828385442055310716464454e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2163.0MB, alloc=4.6MB, time=95.87
x[1] = 3.18
y[1] (analytic) = -7.2760278841459546324721927555006
y[1] (numeric) = -7.2760278841459546324721927554997
absolute error = 9e-31
relative error = 1.2369386351048050870997215146991e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.576e+08
Order of pole = 2.385e+15
TOP MAIN SOLVE Loop
x[1] = 3.181
y[1] (analytic) = -7.2753003177364668167408708978702
y[1] (numeric) = -7.2753003177364668167408708978696
absolute error = 6e-31
relative error = 8.2470822343547660315043674404757e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.420e+09
Order of pole = 1.226e+15
TOP MAIN SOLVE Loop
x[1] = 3.182
y[1] (analytic) = -7.2745728240799822390017198756623
y[1] (numeric) = -7.2745728240799822390017198756613
absolute error = 1.0e-30
relative error = 1.3746511639691645379917672900886e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.183
y[1] (analytic) = -7.2738454031692259626838314643448
y[1] (numeric) = -7.2738454031692259626838314643438
absolute error = 1.0e-30
relative error = 1.3747886359590463885465450902439e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.406e+10
Order of pole = 1.953e+17
TOP MAIN SOLVE Loop
x[1] = 3.184
y[1] (analytic) = -7.2731180549969237786735810598146
y[1] (numeric) = -7.2731180549969237786735810598133
absolute error = 1.3e-30
relative error = 1.7874039582058589931928663698115e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.007e+09
Order of pole = 3.751e+15
TOP MAIN SOLVE Loop
x[1] = 3.185
y[1] (analytic) = -7.2723907795558022052418855871973
y[1] (numeric) = -7.2723907795558022052418855871961
absolute error = 1.2e-30
relative error = 1.6500763454206128722112434254602e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.186
y[1] (analytic) = -7.271663576838588487971468683498
y[1] (numeric) = -7.2716635768385884879714686834972
absolute error = 8e-31
relative error = 1.1001609075372077868008141961628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.113e+09
Order of pole = 6.311e+15
TOP MAIN SOLVE Loop
x[1] = 3.187
y[1] (analytic) = -7.2709364468380105996841331533679
y[1] (numeric) = -7.270936446838010599684133153367
absolute error = 9e-31
relative error = 1.2378047952700680862509954853796e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+09
Order of pole = 2.845e+15
TOP MAIN SOLVE Loop
x[1] = 3.188
y[1] (analytic) = -7.2702093895467972403680406972595
y[1] (numeric) = -7.2702093895467972403680406972586
absolute error = 9e-31
relative error = 1.2379285819388253753667958266082e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.189
y[1] (analytic) = -7.2694824049576778371049989112498
y[1] (numeric) = -7.2694824049576778371049989112489
absolute error = 9e-31
relative error = 1.2380523809868684941869214411004e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.19
y[1] (analytic) = -7.2687554930633825439977555577971
y[1] (numeric) = -7.2687554930633825439977555577962
absolute error = 9e-31
relative error = 1.2381761924154354331928351757914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.191
y[1] (analytic) = -7.2680286538566422420973001067077
y[1] (numeric) = -7.2680286538566422420973001067069
absolute error = 8e-31
relative error = 1.1007111255340127170411006067959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.192
y[1] (analytic) = -7.2673018873301885393301725455859
y[1] (numeric) = -7.2673018873301885393301725455849
absolute error = 1.0e-30
relative error = 1.3760265026878815030293900683699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.193
y[1] (analytic) = -7.2665751934767537704257794590373
y[1] (numeric) = -7.2665751934767537704257794590365
absolute error = 8e-31
relative error = 1.1009312897748097184824855478081e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2166.8MB, alloc=4.6MB, time=96.04
x[1] = 3.194
y[1] (analytic) = -7.265848572289070996843717375905
y[1] (numeric) = -7.2658485722890709968437173759038
absolute error = 1.2e-30
relative error = 1.6515620826129407121959754653899e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.195
y[1] (analytic) = -7.2651220237598740067011033838008
y[1] (numeric) = -7.2651220237598740067011033838001
absolute error = 7e-31
relative error = 9.6350756079625115049371080292182e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.196
y[1] (analytic) = -7.2643955478818973146999130102214
y[1] (numeric) = -7.2643955478818973146999130102206
absolute error = 8e-31
relative error = 1.1012616187086047636550595412744e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.160e+08
Order of pole = 1.884e+15
TOP MAIN SOLVE Loop
x[1] = 3.197
y[1] (analytic) = -7.2636691446478761620543253695022
y[1] (numeric) = -7.2636691446478761620543253695016
absolute error = 6e-31
relative error = 8.2602881278272544939968661318604e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.198
y[1] (analytic) = -7.2629428140505465164180755749027
y[1] (numeric) = -7.2629428140505465164180755749016
absolute error = 1.1e-30
relative error = 1.5145376029561900114096619287001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.199
y[1] (analytic) = -7.2622165560826450718118144150792
y[1] (numeric) = -7.2622165560826450718118144150785
absolute error = 7e-31
relative error = 9.6389304091145295645944998180165e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.2
y[1] (analytic) = -7.2614903707369092485504752942355
y[1] (numeric) = -7.261490370736909248550475294235
absolute error = 5e-31
relative error = 6.8856388216797854226343853391410e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.201
y[1] (analytic) = -7.260764258006077193170648435209
y[1] (numeric) = -7.260764258006077193170648435208
absolute error = 1.0e-30
relative error = 1.3772654839982590289473182849763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.202
y[1] (analytic) = -7.2600382178828877783579623447743
y[1] (numeric) = -7.2600382178828877783579623447736
absolute error = 7e-31
relative error = 9.6418225220325107737929351345287e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.848e+09
Order of pole = 2.355e+15
TOP MAIN SOLVE Loop
x[1] = 3.203
y[1] (analytic) = -7.2593122503600806028744725404441
y[1] (numeric) = -7.259312250360080602874472540443
absolute error = 1.1e-30
relative error = 1.5152950611064252871701568802085e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.204
y[1] (analytic) = -7.2585863554303959914860575380233
y[1] (numeric) = -7.2585863554303959914860575380225
absolute error = 8e-31
relative error = 1.1021429805012827568885142549807e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.205
y[1] (analytic) = -7.2578605330865749948898220992125
y[1] (numeric) = -7.257860533086574994889822099212
absolute error = 5e-31
relative error = 6.8890825019389467672482585636006e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.916e+09
Order of pole = 2.755e+15
TOP MAIN SOLVE Loop
x[1] = 3.206
y[1] (analytic) = -7.2571347833213593896415077385161
y[1] (numeric) = -7.2571347833213593896415077385152
absolute error = 9e-31
relative error = 1.2401588600344262485335224834427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.207
y[1] (analytic) = -7.2564091061274916780829104887378
y[1] (numeric) = -7.2564091061274916780829104887369
absolute error = 9e-31
relative error = 1.2402828821214306896412780811710e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.208
y[1] (analytic) = -7.255683501497715088269305924341
y[1] (numeric) = -7.2556835014977150882693059243401
absolute error = 9e-31
relative error = 1.2404069166112639622990312631025e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2170.6MB, alloc=4.6MB, time=96.21
x[1] = 3.209
y[1] (analytic) = -7.2549579694247735738968814419396
y[1] (numeric) = -7.2549579694247735738968814419387
absolute error = 9e-31
relative error = 1.2405309635051664114061483765638e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.21
y[1] (analytic) = -7.2542325099014118142301757971993
y[1] (numeric) = -7.2542325099014118142301757971986
absolute error = 7e-31
relative error = 9.6495390662562772681320149524401e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.211
y[1] (analytic) = -7.2535071229203752140295258974236
y[1] (numeric) = -7.2535071229203752140295258974226
absolute error = 1.0e-30
relative error = 1.3786434383446009319797820178855e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 3.122e+14
TOP MAIN SOLVE Loop
x[1] = 3.212
y[1] (analytic) = -7.2527818084744099034785208490945
y[1] (numeric) = -7.2527818084744099034785208490936
absolute error = 9e-31
relative error = 1.2409031786236941271021541743009e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.939e+09
Order of pole = 8.009e+16
TOP MAIN SOLVE Loop
x[1] = 3.213
y[1] (analytic) = -7.2520565665562627381114632596505
y[1] (numeric) = -7.2520565665562627381114632596499
absolute error = 6e-31
relative error = 8.2735151676418614133353708589162e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.608e+09
Order of pole = 7.196e+15
TOP MAIN SOLVE Loop
x[1] = 3.214
y[1] (analytic) = -7.2513313971586812987408377927684
y[1] (numeric) = -7.2513313971586812987408377927676
absolute error = 8e-31
relative error = 1.1032456747370107188472383701125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.517e+09
Order of pole = 4.680e+15
TOP MAIN SOLVE Loop
x[1] = 3.215
y[1] (analytic) = -7.250606300274413891384786976426
y[1] (numeric) = -7.2506063002744138913847869764253
absolute error = 7e-31
relative error = 9.6543650421828458842021738504225e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.216
y[1] (analytic) = -7.2498812758962095471945942630259
y[1] (numeric) = -7.2498812758962095471945942630249
absolute error = 1.0e-30
relative error = 1.3793329324229283543960732641985e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.217
y[1] (analytic) = -7.2491563240168180223821743408447
y[1] (numeric) = -7.2491563240168180223821743408441
absolute error = 6e-31
relative error = 8.2768252356783912234933637779207e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.566e+09
Order of pole = 2.354e+15
TOP MAIN SOLVE Loop
x[1] = 3.218
y[1] (analytic) = -7.2484314446289897981475706960956
y[1] (numeric) = -7.248431444628989798147570696095
absolute error = 6e-31
relative error = 8.2776529595874647463677438592280e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.219
y[1] (analytic) = -7.247706637725476080606460424865
y[1] (numeric) = -7.2477066377254760806064604248644
absolute error = 6e-31
relative error = 8.2784807662730679340972127571017e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.22
y[1] (analytic) = -7.2469819032990288007176662942106
y[1] (numeric) = -7.2469819032990288007176662942099
absolute error = 7e-31
relative error = 9.6591934317007253291354841941996e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.129e+09
Order of pole = 4.542e+15
TOP MAIN SOLVE Loop
x[1] = 3.221
y[1] (analytic) = -7.2462572413424006142106760516885
y[1] (numeric) = -7.2462572413424006142106760516878
absolute error = 7e-31
relative error = 9.6601593993414724659914187541394e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.222
y[1] (analytic) = -7.2455326518483449015131689825886
y[1] (numeric) = -7.2455326518483449015131689825876
absolute error = 1.0e-30
relative error = 1.3801607805119733823947723326675e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2174.4MB, alloc=4.6MB, time=96.38
x[1] = 3.223
y[1] (analytic) = -7.2448081348096157676785497141492
y[1] (numeric) = -7.2448081348096157676785497141485
absolute error = 7e-31
relative error = 9.6620916244374096038829095608750e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.882e+09
Order of pole = 2.736e+15
TOP MAIN SOLVE Loop
x[1] = 3.224
y[1] (analytic) = -7.2440836902189680423134892660341
y[1] (numeric) = -7.2440836902189680423134892660328
absolute error = 1.3e-30
relative error = 1.7945678923550712018088743973010e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.225
y[1] (analytic) = -7.2433593180691572795054733463335
y[1] (numeric) = -7.2433593180691572795054733463325
absolute error = 1.0e-30
relative error = 1.3805748908595732867928099284219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.226
y[1] (analytic) = -7.2426350183529397577503578923847
y[1] (numeric) = -7.2426350183529397577503578923837
absolute error = 1.0e-30
relative error = 1.3807129552517637999870093339999e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+09
Order of pole = 3.982e+15
TOP MAIN SOLVE Loop
x[1] = 3.227
y[1] (analytic) = -7.241910791063072479879931855666
y[1] (numeric) = -7.2419107910630724798799318556648
absolute error = 1.2e-30
relative error = 1.6570212401413006526457456444575e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.228
y[1] (analytic) = -7.2411866361923131729894872300546
y[1] (numeric) = -7.2411866361923131729894872300539
absolute error = 7e-31
relative error = 9.6669238782124001030834822298374e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.605e+09
Order of pole = 3.800e+14
TOP MAIN SOLVE Loop
x[1] = 3.229
y[1] (analytic) = -7.2404625537334202883653963227226
y[1] (numeric) = -7.2404625537334202883653963227215
absolute error = 1.1e-30
relative error = 1.5192399544042995887509518667774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.927e+09
Order of pole = 4.625e+15
TOP MAIN SOLVE Loop
x[1] = 3.23
y[1] (analytic) = -7.2397385436791530014126962669346
y[1] (numeric) = -7.239738543679153001412696266934
absolute error = 6e-31
relative error = 8.2875921054337800202946474787707e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.231
y[1] (analytic) = -7.2390146060222712115826807760442
y[1] (numeric) = -7.2390146060222712115826807760434
absolute error = 8e-31
relative error = 1.1051227874778220300465076122429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.041e+09
Order of pole = 3.836e+15
TOP MAIN SOLVE Loop
x[1] = 3.232
y[1] (analytic) = -7.2382907407555355423004991379411
y[1] (numeric) = -7.2382907407555355423004991379403
absolute error = 8e-31
relative error = 1.1052333052823679413746390931665e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.674e+09
Order of pole = 5.979e+15
TOP MAIN SOLVE Loop
x[1] = 3.233
y[1] (analytic) = -7.2375669478717073408927624492454
y[1] (numeric) = -7.2375669478717073408927624492447
absolute error = 7e-31
relative error = 9.6717585487184105039463659306049e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.488e+09
Order of pole = 1.723e+15
TOP MAIN SOLVE Loop
x[1] = 3.234
y[1] (analytic) = -7.2368432273635486785151570885128
y[1] (numeric) = -7.2368432273635486785151570885119
absolute error = 9e-31
relative error = 1.2436361708057597685402942130696e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.235
y[1] (analytic) = -7.2361195792238223500800654277302
y[1] (numeric) = -7.2361195792238223500800654277293
absolute error = 9e-31
relative error = 1.2437605406412284764230023949193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.969e+09
Order of pole = 3.869e+15
TOP MAIN SOLVE Loop
x[1] = 3.236
y[1] (analytic) = -7.2353960034452918741841937813799
y[1] (numeric) = -7.2353960034452918741841937813795
absolute error = 4e-31
relative error = 5.5283774351746782270340734065080e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.767e+09
Order of pole = 1.254e+15
TOP MAIN SOLVE Loop
x[1] = 3.237
y[1] (analytic) = -7.234672500020721493036207592348
y[1] (numeric) = -7.2346725000207214930362075923474
absolute error = 6e-31
relative error = 8.2933954508415064350070956216239e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=2178.2MB, alloc=4.6MB, time=96.54
TOP MAIN SOLVE Loop
x[1] = 3.238
y[1] (analytic) = -7.2339490689428761723843738539469
y[1] (numeric) = -7.2339490689428761723843738539464
absolute error = 5e-31
relative error = 6.9118540265457917558248118863389e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.239
y[1] (analytic) = -7.2332257102045216014442107673415
y[1] (numeric) = -7.2332257102045216014442107673407
absolute error = 8e-31
relative error = 1.1060072394414189555520659018646e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.24
y[1] (analytic) = -7.2325024237984241928261446336412
y[1] (numeric) = -7.2325024237984241928261446336404
absolute error = 8e-31
relative error = 1.1061178456955836338030784558530e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.241
y[1] (analytic) = -7.2317792097173510824631739799462
y[1] (numeric) = -7.2317792097173510824631739799454
absolute error = 8e-31
relative error = 1.1062284630109267782275760650747e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.373e+09
Order of pole = 5.322e+15
TOP MAIN SOLVE Loop
x[1] = 3.242
y[1] (analytic) = -7.2310560679540701295385409186159
y[1] (numeric) = -7.231056067954070129538540918615
absolute error = 9e-31
relative error = 1.2446314778121238822274009828280e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.243
y[1] (analytic) = -7.2303329985013499164134097390407
y[1] (numeric) = -7.2303329985013499164134097390402
absolute error = 5e-31
relative error = 6.9153108176848329302330372219226e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.088e+10
Order of pole = 1.049e+17
TOP MAIN SOLVE Loop
x[1] = 3.244
y[1] (analytic) = -7.2296100013519597485545527311958
y[1] (numeric) = -7.229610001351959748554552731195
absolute error = 8e-31
relative error = 1.1065603813350892932108070413052e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.411e+09
Order of pole = 4.116e+15
TOP MAIN SOLVE Loop
x[1] = 3.245
y[1] (analytic) = -7.2288870764986696544620432402448
y[1] (numeric) = -7.2288870764986696544620432402439
absolute error = 9e-31
relative error = 1.2450049232694852826761272700868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.246
y[1] (analytic) = -7.2281642239342503855969559514834
y[1] (numeric) = -7.2281642239342503855969559514824
absolute error = 1.0e-30
relative error = 1.3834771444300492817333227513006e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.247
y[1] (analytic) = -7.2274414436514734163090744048884
y[1] (numeric) = -7.2274414436514734163090744048875
absolute error = 9e-31
relative error = 1.2452539491558977346903758045383e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.579e+09
Order of pole = 1.408e+16
TOP MAIN SOLVE Loop
x[1] = 3.248
y[1] (analytic) = -7.226718735643110943764605738556
y[1] (numeric) = -7.2267187356431109437646057385551
absolute error = 9e-31
relative error = 1.2453784807772906177568547262346e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.249
y[1] (analytic) = -7.2259960999019358878739026603031
y[1] (numeric) = -7.2259960999019358878739026603023
absolute error = 8e-31
relative error = 1.1071137998688607279772389648323e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.25
y[1] (analytic) = -7.2252735364207218912191926467109
y[1] (numeric) = -7.2252735364207218912191926467102
absolute error = 7e-31
relative error = 9.6882145218652599485229512014284e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.251
y[1] (analytic) = -7.2245510451922433189823143688871
y[1] (numeric) = -7.2245510451922433189823143688862
absolute error = 9e-31
relative error = 1.2457521503691600634242148270619e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2182.0MB, alloc=4.6MB, time=96.71
x[1] = 3.252
y[1] (analytic) = -7.2238286262092752588724613442228
y[1] (numeric) = -7.2238286262092752588724613442223
absolute error = 5e-31
relative error = 6.9215373989620297879193899997625e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.253
y[1] (analytic) = -7.2231062794645935210539328134273
y[1] (numeric) = -7.2231062794645935210539328134265
absolute error = 8e-31
relative error = 1.1075567339697226566584224826766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.254
y[1] (analytic) = -7.2223840049509746380738918421068
y[1] (numeric) = -7.2223840049509746380738918421058
absolute error = 1.0e-30
relative error = 1.3845843689763598702207607309996e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.255
y[1] (analytic) = -7.2216618026611958647901306461785
y[1] (numeric) = -7.2216618026611958647901306461776
absolute error = 9e-31
relative error = 1.2462505509027691088282656255592e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.903e+09
Order of pole = 5.793e+15
TOP MAIN SOLVE Loop
x[1] = 3.256
y[1] (analytic) = -7.2209396725880351782988431403886
y[1] (numeric) = -7.2209396725880351782988431403875
absolute error = 1.1e-30
relative error = 1.5233474448980575991756164852610e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.952e+09
Order of pole = 2.398e+15
TOP MAIN SOLVE Loop
x[1] = 3.257
y[1] (analytic) = -7.2202176147242712778624047092117
y[1] (numeric) = -7.220217614724271277862404709211
absolute error = 7e-31
relative error = 9.6949986461970633537257495245995e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.258
y[1] (analytic) = -7.2194956290626835848371591994176
y[1] (numeric) = -7.219495629062683584837159199417
absolute error = 6e-31
relative error = 8.3108298810328218553292348582116e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.510e+09
Order of pole = 5.124e+15
TOP MAIN SOLVE Loop
x[1] = 3.259
y[1] (analytic) = -7.2187737155960522426012131335718
y[1] (numeric) = -7.2187737155960522426012131335711
absolute error = 7e-31
relative error = 9.6969378398392030015584551048207e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.26
y[1] (analytic) = -7.2180518743171581164822371437574
y[1] (numeric) = -7.2180518743171581164822371437566
absolute error = 8e-31
relative error = 1.1083322950982276934589693237610e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+09
Order of pole = 2.324e+15
TOP MAIN SOLVE Loop
x[1] = 3.261
y[1] (analytic) = -7.217330105218782793685274624792
y[1] (numeric) = -7.2173301052187827936852746247909
absolute error = 1.1e-30
relative error = 1.5241093090706776127818229373558e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.262
y[1] (analytic) = -7.2166084082937085832205576062169
y[1] (numeric) = -7.2166084082937085832205576062159
absolute error = 1.0e-30
relative error = 1.3856924796567138640593182686496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.263
y[1] (analytic) = -7.2158867835347185158313298423408
y[1] (numeric) = -7.2158867835347185158313298423402
absolute error = 6e-31
relative error = 8.3149863350002373294984226877083e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.553e+09
Order of pole = 2.537e+15
TOP MAIN SOLVE Loop
x[1] = 3.264
y[1] (analytic) = -7.2151652309345963439216771196118
y[1] (numeric) = -7.2151652309345963439216771196113
absolute error = 5e-31
relative error = 6.9298482293417124116123848943904e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.265
y[1] (analytic) = -7.214443750486126541484364780597
y[1] (numeric) = -7.2144437504861265414843647805962
absolute error = 8e-31
relative error = 1.1088865998104068373027109752925e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.557e+09
Order of pole = 4.060e+15
TOP MAIN SOLVE Loop
x[1] = 3.266
y[1] (analytic) = -7.2137223421820943040286824638497
y[1] (numeric) = -7.2137223421820943040286824638493
absolute error = 4e-31
relative error = 5.5449874700750284804611520433833e-30 %
Correct digits = 31
h = 0.001
memory used=2185.9MB, alloc=4.6MB, time=96.88
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.267
y[1] (analytic) = -7.2130010060152855485082960589454
y[1] (numeric) = -7.2130010060152855485082960589448
absolute error = 6e-31
relative error = 8.3183129948218462820508944214148e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.268
y[1] (analytic) = -7.2122797419784869132491068759541
y[1] (numeric) = -7.2122797419784869132491068759534
absolute error = 7e-31
relative error = 9.7056690123333265044390983412555e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.269
y[1] (analytic) = -7.2115585500644857578771180286422
y[1] (numeric) = -7.2115585500644857578771180286412
absolute error = 1.0e-30
relative error = 1.3866628039663603643856180997603e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.27
y[1] (analytic) = -7.2108374302660701632463080306704
y[1] (numeric) = -7.2108374302660701632463080306697
absolute error = 7e-31
relative error = 9.7076103402621149554934441540504e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.262e+09
Order of pole = 5.303e+15
TOP MAIN SOLVE Loop
x[1] = 3.271
y[1] (analytic) = -7.210116382576028931366511604076
y[1] (numeric) = -7.2101163825760289313665116040753
absolute error = 7e-31
relative error = 9.7085811498358108438054640271958e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.272
y[1] (analytic) = -7.2093954069871515853313076993089
y[1] (numeric) = -7.2093954069871515853313076993077
absolute error = 1.2e-30
relative error = 1.6644946382563402819509317623992e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.273
y[1] (analytic) = -7.2086745034922283692459147261062
y[1] (numeric) = -7.2086745034922283692459147261055
absolute error = 7e-31
relative error = 9.7105230602503464248215234790323e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.224e+09
Order of pole = 4.341e+15
TOP MAIN SOLVE Loop
x[1] = 3.274
y[1] (analytic) = -7.2079536720840502481550929944894
y[1] (numeric) = -7.2079536720840502481550929944885
absolute error = 9e-31
relative error = 1.2486206778570778142169130441727e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.192e+08
Order of pole = 1.218e+15
TOP MAIN SOLVE Loop
x[1] = 3.275
y[1] (analytic) = -7.2072329127554089079710543651455
y[1] (numeric) = -7.2072329127554089079710543651449
absolute error = 6e-31
relative error = 8.3249703077878334662181568715067e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 2.736e+15
TOP MAIN SOLVE Loop
x[1] = 3.276
y[1] (analytic) = -7.2065122254990967554013791084943
y[1] (numeric) = -7.2065122254990967554013791084937
absolute error = 6e-31
relative error = 8.3258028464448513182433140320666e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.277
y[1] (analytic) = -7.2057916103079069178769399717009
y[1] (numeric) = -7.2057916103079069178769399717002
absolute error = 7e-31
relative error = 9.7144080464198806547817872494317e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.278
y[1] (analytic) = -7.2050710671746332434798334529253
y[1] (numeric) = -7.2050710671746332434798334529247
absolute error = 6e-31
relative error = 8.3274681735412988429416415055034e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.279
y[1] (analytic) = -7.2043505960920703008713182820844
y[1] (numeric) = -7.2043505960920703008713182820836
absolute error = 8e-31
relative error = 1.1104401282663175715457553054896e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.357e+09
Order of pole = 1.635e+15
TOP MAIN SOLVE Loop
x[1] = 3.28
y[1] (analytic) = -7.2036301970530133792197611074026
y[1] (numeric) = -7.2036301970530133792197611074017
absolute error = 9e-31
relative error = 1.2493700750604711629431520973826e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2189.7MB, alloc=4.6MB, time=97.05
x[1] = 3.281
y[1] (analytic) = -7.2029098700502584881285893870369
y[1] (numeric) = -7.2029098700502584881285893870359
absolute error = 1.0e-30
relative error = 1.3883277981278175765705093346245e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 2.068e+15
TOP MAIN SOLVE Loop
x[1] = 3.282
y[1] (analytic) = -7.2021896150766023575642514850506
y[1] (numeric) = -7.2021896150766023575642514850496
absolute error = 1.0e-30
relative error = 1.3884666378495007427184237594506e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.250e+09
Order of pole = 3.825e+15
TOP MAIN SOLVE Loop
x[1] = 3.283
y[1] (analytic) = -7.201469432124842437784183971018
y[1] (numeric) = -7.2014694321248424377841839710169
absolute error = 1.1e-30
relative error = 1.5274660406014353288250910238034e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.284
y[1] (analytic) = -7.2007493211877768992647861225381
y[1] (numeric) = -7.2007493211877768992647861225372
absolute error = 9e-31
relative error = 1.2498699230534293031480341715866e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.285
y[1] (analytic) = -7.2000292822582046326294016299399
y[1] (numeric) = -7.2000292822582046326294016299389
absolute error = 1.0e-30
relative error = 1.3888832403281028646747035917554e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.214e+09
Order of pole = 7.453e+15
TOP MAIN SOLVE Loop
x[1] = 3.286
y[1] (analytic) = -7.199309315328925248576307502454
y[1] (numeric) = -7.199309315328925248576307502453
absolute error = 1.0e-30
relative error = 1.3890221355967833629288693128651e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.287
y[1] (analytic) = -7.1985894203927390778067101751371
y[1] (numeric) = -7.198589420392739077806710175136
absolute error = 1.1e-30
relative error = 1.5280771492312537515986584434711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.288
y[1] (analytic) = -7.1978695974424471709527488158225
y[1] (numeric) = -7.1978695974424471709527488158217
absolute error = 8e-31
relative error = 1.1114399742449580429251450229933e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.445e+09
Order of pole = 6.261e+15
TOP MAIN SOLVE Loop
x[1] = 3.289
y[1] (analytic) = -7.1971498464708512985055058313838
y[1] (numeric) = -7.1971498464708512985055058313827
absolute error = 1.1e-30
relative error = 1.5283827952246805250489131691163e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.29
y[1] (analytic) = -7.1964301674707539507430245725817
y[1] (numeric) = -7.1964301674707539507430245725812
absolute error = 5e-31
relative error = 6.9478892779380532093594567267756e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.870e+09
Order of pole = 5.039e+15
TOP MAIN SOLVE Loop
x[1] = 3.291
y[1] (analytic) = -7.1957105604349583376583342367907
y[1] (numeric) = -7.1957105604349583376583342367897
absolute error = 1.0e-30
relative error = 1.3897168203212902829734198773223e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.292
y[1] (analytic) = -7.1949910253562683888874819678619
y[1] (numeric) = -7.1949910253562683888874819678609
absolute error = 1.0e-30
relative error = 1.3898557989521381388688247455616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.293
y[1] (analytic) = -7.1942715622274887536375721524294
y[1] (numeric) = -7.1942715622274887536375721524286
absolute error = 8e-31
relative error = 1.1119958331852351966941941314275e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.294
y[1] (analytic) = -7.1935521710414248006148129119195
y[1] (numeric) = -7.1935521710414248006148129119185
absolute error = 1.0e-30
relative error = 1.3901337979108977792653904745584e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2193.5MB, alloc=4.6MB, time=97.21
x[1] = 3.295
y[1] (analytic) = -7.1928328517908826179525697895516
y[1] (numeric) = -7.1928328517908826179525697895505
absolute error = 1.1e-30
relative error = 1.5293001000657485086921108369992e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.296
y[1] (analytic) = -7.1921136044686690131394266316136
y[1] (numeric) = -7.1921136044686690131394266316123
absolute error = 1.3e-30
relative error = 1.8075354082175123778837528789196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.297
y[1] (analytic) = -7.1913944290675915129472536622865
y[1] (numeric) = -7.1913944290675915129472536622854
absolute error = 1.1e-30
relative error = 1.5296059906738028284663253716121e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.298
y[1] (analytic) = -7.1906753255804583633592827513046
y[1] (numeric) = -7.1906753255804583633592827513037
absolute error = 9e-31
relative error = 1.2516209663900359932191870814957e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.291e+09
Order of pole = 5.542e+15
TOP MAIN SOLVE Loop
x[1] = 3.299
y[1] (analytic) = -7.1899562940000785294981898737272
y[1] (numeric) = -7.1899562940000785294981898737261
absolute error = 1.1e-30
relative error = 1.5299119424660969791401187399818e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.3
y[1] (analytic) = -7.1892373343192616955541847611041
y[1] (numeric) = -7.1892373343192616955541847611032
absolute error = 9e-31
relative error = 1.2518713156174022396184730244578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.301
y[1] (analytic) = -7.1885184465308182647131077433202
y[1] (numeric) = -7.1885184465308182647131077433194
absolute error = 8e-31
relative error = 1.1128857857853592963244003937601e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.302
y[1] (analytic) = -7.1877996306275593590845337803928
y[1] (numeric) = -7.1877996306275593590845337803916
absolute error = 1.2e-30
relative error = 1.6694956198928283701733655871565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.303
y[1] (analytic) = -7.187080886602296819629883683506
y[1] (numeric) = -7.1870808866022968196298836835049
absolute error = 1.1e-30
relative error = 1.5305240296523595079758046400551e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.304
y[1] (analytic) = -7.186362214447843206090542524568
y[1] (numeric) = -7.186362214447843206090542524567
absolute error = 1.0e-30
relative error = 1.3915246270074545326399874148447e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.305
y[1] (analytic) = -7.1856436141570117969159852335629
y[1] (numeric) = -7.185643614157011796915985233562
absolute error = 9e-31
relative error = 1.2524974077852093057298445046518e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.306
y[1] (analytic) = -7.184925085722616589191909382986
y[1] (numeric) = -7.1849250857226165891919093829854
absolute error = 6e-31
relative error = 8.3508177585912241358218119662076e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.816e+09
Order of pole = 3.943e+15
TOP MAIN SOLVE Loop
x[1] = 3.307
y[1] (analytic) = -7.1842066291374722985683751586417
y[1] (numeric) = -7.1842066291374722985683751586411
absolute error = 6e-31
relative error = 8.3516528821225638889470499377445e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.905e+09
Order of pole = 6.972e+16
TOP MAIN SOLVE Loop
x[1] = 3.308
y[1] (analytic) = -7.1834882443943943591879525160832
y[1] (numeric) = -7.1834882443943943591879525160823
absolute error = 9e-31
relative error = 1.2528732133755648799342551259458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.309
y[1] (analytic) = -7.1827699314861989236138755219781
y[1] (numeric) = -7.1827699314861989236138755219771
absolute error = 1.0e-30
relative error = 1.3922205632905303563585685283508e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.640e+09
Order of pole = 2.403e+15
TOP MAIN SOLVE Loop
memory used=2197.3MB, alloc=4.6MB, time=97.38
x[1] = 3.31
y[1] (analytic) = -7.1820516904057028627582038796821
y[1] (numeric) = -7.1820516904057028627582038796811
absolute error = 1.0e-30
relative error = 1.3923597923081942684084396227470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.311
y[1] (analytic) = -7.1813335211457237658099916382994
y[1] (numeric) = -7.1813335211457237658099916382982
absolute error = 1.2e-30
relative error = 1.6709988422993473381719020091963e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.181e+09
Order of pole = 8.312e+15
TOP MAIN SOLVE Loop
x[1] = 3.312
y[1] (analytic) = -7.1806154236990799401634630845124
y[1] (numeric) = -7.180615423699079940163463084511
absolute error = 1.4e-30
relative error = 1.9496936089619916563674969116099e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.443e+09
Order of pole = 1.939e+15
TOP MAIN SOLVE Loop
x[1] = 3.313
y[1] (analytic) = -7.1798973980585904113461958164648
y[1] (numeric) = -7.1798973980585904113461958164636
absolute error = 1.2e-30
relative error = 1.6713330754900121634872612482272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.276e+09
Order of pole = 5.083e+15
TOP MAIN SOLVE Loop
x[1] = 3.314
y[1] (analytic) = -7.1791794442170749229473109989785
y[1] (numeric) = -7.1791794442170749229473109989773
absolute error = 1.2e-30
relative error = 1.6715002171545051046302795551015e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.315
y[1] (analytic) = -7.1784615621673539365456707993827
y[1] (numeric) = -7.1784615621673539365456707993819
absolute error = 8e-31
relative error = 1.1144449170226668208316782594729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.430e+09
Order of pole = 4.970e+15
TOP MAIN SOLVE Loop
x[1] = 3.316
y[1] (analytic) = -7.1777437519022486316380830032459
y[1] (numeric) = -7.1777437519022486316380830032446
absolute error = 1.3e-30
relative error = 1.8111540965160165543965955868207e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.317
y[1] (analytic) = -7.1770260134145809055675128092795
y[1] (numeric) = -7.1770260134145809055675128092784
absolute error = 1.1e-30
relative error = 1.5326682639076265813187026083266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.115e+09
Order of pole = 9.451e+15
TOP MAIN SOLVE Loop
x[1] = 3.318
y[1] (analytic) = -7.1763083466971733734513018027129
y[1] (numeric) = -7.1763083466971733734513018027117
absolute error = 1.2e-30
relative error = 1.6721689509792153977583972513204e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.937e+09
Order of pole = 2.332e+16
TOP MAIN SOLVE Loop
x[1] = 3.319
y[1] (analytic) = -7.175590751742849368109394106403
y[1] (numeric) = -7.175590751742849368109394106402
absolute error = 1.0e-30
relative error = 1.3936134801961973133224360510158e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.32
y[1] (analytic) = -7.1748732285444329399925697089762
y[1] (numeric) = -7.1748732285444329399925697089755
absolute error = 7e-31
relative error = 9.7562699395876162612847190526326e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.791e+09
Order of pole = 7.448e+15
TOP MAIN SOLVE Loop
x[1] = 3.321
y[1] (analytic) = -7.174155777094748857110684969276
y[1] (numeric) = -7.1741557770947488571106849692752
absolute error = 8e-31
relative error = 1.1151137846130915207418054725332e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.607e+09
Order of pole = 2.396e+15
TOP MAIN SOLVE Loop
x[1] = 3.322
y[1] (analytic) = -7.1734383973866226049609202964006
y[1] (numeric) = -7.1734383973866226049609202963995
absolute error = 1.1e-30
relative error = 1.5334347896550479636168630614889e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.629e+09
Order of pole = 4.994e+15
TOP MAIN SOLVE Loop
x[1] = 3.323
y[1] (analytic) = -7.1727210894128803864560350046154
y[1] (numeric) = -7.1727210894128803864560350046144
absolute error = 1.0e-30
relative error = 1.3941710370922209050389513507257e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.486e+09
Order of pole = 1.075e+16
TOP MAIN SOLVE Loop
memory used=2201.1MB, alloc=4.6MB, time=97.55
x[1] = 3.324
y[1] (analytic) = -7.1720038531663491218526293424223
y[1] (numeric) = -7.1720038531663491218526293424212
absolute error = 1.1e-30
relative error = 1.5337415072837194482631610431414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.325
y[1] (analytic) = -7.1712866886398564486794136950636
y[1] (numeric) = -7.1712866886398564486794136950628
absolute error = 8e-31
relative error = 1.1155599193479352629831631379934e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.326
y[1] (analytic) = -7.1705695958262307216654849597517
y[1] (numeric) = -7.1705695958262307216654849597509
absolute error = 8e-31
relative error = 1.1156714809178555845506217205926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.758e+09
Order of pole = 4.200e+15
TOP MAIN SOLVE Loop
x[1] = 3.327
y[1] (analytic) = -7.1698525747183010126686100928983
y[1] (numeric) = -7.1698525747183010126686100928974
absolute error = 9e-31
relative error = 1.2552559353500520651681358043767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.328
y[1] (analytic) = -7.169135625308897110603516828633
y[1] (numeric) = -7.1691356253088971106035168286321
absolute error = 9e-31
relative error = 1.2553814672200759616778089561719e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.329
y[1] (analytic) = -7.1684187475908495213701915678912
y[1] (numeric) = -7.1684187475908495213701915678903
absolute error = 9e-31
relative error = 1.2555070116439145408497539550664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.33
y[1] (analytic) = -7.167701941556989467782184437354
y[1] (numeric) = -7.1677019415569894677821844373531
absolute error = 9e-31
relative error = 1.2556325686228232469234027963119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.205e+09
Order of pole = 1.023e+16
TOP MAIN SOLVE Loop
x[1] = 3.331
y[1] (analytic) = -7.1669852072001488894949215175241
y[1] (numeric) = -7.166985207200148889494921517523
absolute error = 1.1e-30
relative error = 1.5348155021931815718419752596478e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.332
y[1] (analytic) = -7.1662685445131604429340242392194
y[1] (numeric) = -7.1662685445131604429340242392183
absolute error = 1.1e-30
relative error = 1.5349689914177342099439586758741e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.333
y[1] (analytic) = -7.1655519534888575012236359477709
y[1] (numeric) = -7.1655519534888575012236359477698
absolute error = 1.1e-30
relative error = 1.5351224959919767750146924576182e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.334
y[1] (analytic) = -7.1648354341200741541147556342031
y[1] (numeric) = -7.1648354341200741541147556342025
absolute error = 6e-31
relative error = 8.3742328140951507970793534202187e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 4.060e+15
TOP MAIN SOLVE Loop
x[1] = 3.335
y[1] (analytic) = -7.1641189863996452079135788326867
y[1] (numeric) = -7.1641189863996452079135788326857
absolute error = 1.0e-30
relative error = 1.3958450465415200204995276315309e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.336
y[1] (analytic) = -7.1634026103204061854098456835363
y[1] (numeric) = -7.1634026103204061854098456835354
absolute error = 9e-31
relative error = 1.2563861742230688466797647607696e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.844e+09
Order of pole = 7.675e+15
TOP MAIN SOLVE Loop
x[1] = 3.337
y[1] (analytic) = -7.1626863058751933258051961610528
y[1] (numeric) = -7.1626863058751933258051961610519
absolute error = 9e-31
relative error = 1.2565118191226314276105279086413e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.292e+09
Order of pole = 1.575e+15
TOP MAIN SOLVE Loop
x[1] = 3.338
y[1] (analytic) = -7.1619700730568435846415324654775
y[1] (numeric) = -7.1619700730568435846415324654767
absolute error = 8e-31
relative error = 1.1170110902998330757675885885604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.885e+09
Order of pole = 3.207e+15
memory used=2204.9MB, alloc=4.6MB, time=97.72
TOP MAIN SOLVE Loop
x[1] = 3.339
y[1] (analytic) = -7.1612539118581946337293885783522
y[1] (numeric) = -7.1612539118581946337293885783515
absolute error = 7e-31
relative error = 9.7748244736984159827572582793292e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.34
y[1] (analytic) = -7.1605378222720848610763069805652
y[1] (numeric) = -7.1605378222720848610763069805642
absolute error = 1.0e-30
relative error = 1.3965431435745053387127352682332e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.341
y[1] (analytic) = -7.1598218042913533708152225323653
y[1] (numeric) = -7.1598218042913533708152225323644
absolute error = 9e-31
relative error = 1.2570145243846301431158976184780e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.205e+09
Order of pole = 3.978e+15
TOP MAIN SOLVE Loop
x[1] = 3.342
y[1] (analytic) = -7.1591058579088399831328535146341
y[1] (numeric) = -7.1591058579088399831328535146331
absolute error = 1.0e-30
relative error = 1.3968224801359452619019510741505e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.044e+09
Order of pole = 4.030e+15
TOP MAIN SOLVE Loop
x[1] = 3.343
y[1] (analytic) = -7.1583899831173852341980998306914
y[1] (numeric) = -7.1583899831173852341980998306905
absolute error = 9e-31
relative error = 1.2572659524314736600072902766220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.344
y[1] (analytic) = -7.1576741799098303760904483679252
y[1] (numeric) = -7.1576741799098303760904483679248
absolute error = 4e-31
relative error = 5.5884074902811383070878998237169e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.345
y[1] (analytic) = -7.1569584482790173767283855185291
y[1] (numeric) = -7.1569584482790173767283855185279
absolute error = 1.2e-30
relative error = 1.6766899076919405890574531770240e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.346
y[1] (analytic) = -7.1562427882177889197978168586212
y[1] (numeric) = -7.1562427882177889197978168586205
absolute error = 7e-31
relative error = 9.7816692462208928651354228309890e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.347
y[1] (analytic) = -7.155527199718988404680493985052
y[1] (numeric) = -7.1555271997189884046804939850513
absolute error = 7e-31
relative error = 9.7826474620554915044918745263702e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.348
y[1] (analytic) = -7.1548116827754599463824485091559
y[1] (numeric) = -7.154811682775459946382448509155
absolute error = 9e-31
relative error = 1.2578947425921297659046818756965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.997e+09
Order of pole = 3.706e+15
TOP MAIN SOLVE Loop
x[1] = 3.349
y[1] (analytic) = -7.1540962373800483754624332067543
y[1] (numeric) = -7.1540962373800483754624332067532
absolute error = 1.1e-30
relative error = 1.5375806579907550898085793263249e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.505e+09
Order of pole = 5.956e+15
TOP MAIN SOLVE Loop
x[1] = 3.35
y[1] (analytic) = -7.1533808635255992379603703236831
y[1] (numeric) = -7.153380863525599237960370323682
absolute error = 1.1e-30
relative error = 1.5377344237447137251210483013006e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.351
y[1] (analytic) = -7.1526655612049587953258070361322
y[1] (numeric) = -7.1526655612049587953258070361316
absolute error = 6e-31
relative error = 8.3884811175055451492460439798056e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.352
y[1] (analytic) = -7.151950330410974024346378065083
y[1] (numeric) = -7.1519503304109740243463780650825
absolute error = 5e-31
relative error = 6.9911000063009161720230408022021e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.106e+09
Order of pole = 1.218e+16
TOP MAIN SOLVE Loop
memory used=2208.7MB, alloc=4.6MB, time=97.89
x[1] = 3.353
y[1] (analytic) = -7.1512351711364926170762754441227
y[1] (numeric) = -7.1512351711364926170762754441218
absolute error = 9e-31
relative error = 1.2585238472264780713696872144102e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.840e+09
Order of pole = 3.465e+15
TOP MAIN SOLVE Loop
x[1] = 3.354
y[1] (analytic) = -7.150520083374362980764725439927
y[1] (numeric) = -7.1505200833743629807647254399258
absolute error = 1.2e-30
relative error = 1.6781996078720396193702753713389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.355
y[1] (analytic) = -7.149805067117434237784472624694
y[1] (numeric) = -7.1498050671174342377844726246927
absolute error = 1.3e-30
relative error = 1.8182313892427799504213352252703e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.356
y[1] (analytic) = -7.1490901223585562255602710998108
y[1] (numeric) = -7.1490901223585562255602710998102
absolute error = 6e-31
relative error = 8.3926764067992194804827686978959e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.440e+09
Order of pole = 1.789e+15
TOP MAIN SOLVE Loop
x[1] = 3.357
y[1] (analytic) = -7.1483752490905794964973828700442
y[1] (numeric) = -7.1483752490905794964973828700436
absolute error = 6e-31
relative error = 8.3935157164046802507982320101135e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.314e+09
Order of pole = 9.705e+15
TOP MAIN SOLVE Loop
x[1] = 3.358
y[1] (analytic) = -7.1476604473063553179100833675296
y[1] (numeric) = -7.1476604473063553179100833675289
absolute error = 7e-31
relative error = 9.7934142949361812976242058498346e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.359
y[1] (analytic) = -7.1469457169987356719501741248565
y[1] (numeric) = -7.1469457169987356719501741248559
absolute error = 6e-31
relative error = 8.3951945874294674288206341278154e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.330e+09
Order of pole = 6.589e+15
TOP MAIN SOLVE Loop
x[1] = 3.36
y[1] (analytic) = -7.1462310581605732555355025965275
y[1] (numeric) = -7.1462310581605732555355025965268
absolute error = 7e-31
relative error = 9.7953731736765129712543411896347e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.046e+09
Order of pole = 1.981e+15
TOP MAIN SOLVE Loop
x[1] = 3.361
y[1] (analytic) = -7.1455164707847214802784891280757
y[1] (numeric) = -7.1455164707847214802784891280748
absolute error = 9e-31
relative error = 1.2595310691393058835071519822125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.958e+09
Order of pole = 3.384e+15
TOP MAIN SOLVE Loop
x[1] = 3.362
y[1] (analytic) = -7.1448019548640344724146610721297
y[1] (numeric) = -7.144801954864034472414661072129
absolute error = 7e-31
relative error = 9.7973324442317728979947536112099e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 3.838e+15
TOP MAIN SOLVE Loop
x[1] = 3.363
y[1] (analytic) = -7.1440875103913670727311940507112
y[1] (numeric) = -7.1440875103913670727311940507101
absolute error = 1.1e-30
relative error = 1.5397347784444200498011248046288e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.043e+09
Order of pole = 4.490e+15
TOP MAIN SOLVE Loop
x[1] = 3.364
y[1] (analytic) = -7.1433731373595748364954603630436
y[1] (numeric) = -7.1433731373595748364954603630426
absolute error = 1.0e-30
relative error = 1.3998988723829045571881537512227e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.467e+09
Order of pole = 5.261e+15
TOP MAIN SOLVE Loop
x[1] = 3.365
y[1] (analytic) = -7.1426588357615140333835845381695
y[1] (numeric) = -7.1426588357615140333835845381688
absolute error = 7e-31
relative error = 9.8002720848890937230910812555415e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.507e+09
Order of pole = 4.946e+15
TOP MAIN SOLVE Loop
x[1] = 3.366
y[1] (analytic) = -7.1419446055900416474090060316518
y[1] (numeric) = -7.1419446055900416474090060316509
absolute error = 9e-31
relative error = 1.2601609921415026898260659708942e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2212.6MB, alloc=4.6MB, time=98.06
x[1] = 3.367
y[1] (analytic) = -7.1412304468380153768510490656464
y[1] (numeric) = -7.1412304468380153768510490656455
absolute error = 9e-31
relative error = 1.2602870145417318328853614261591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.368
y[1] (analytic) = -7.140516359498293634183499611638
y[1] (numeric) = -7.1405163594982936341834996116374
absolute error = 6e-31
relative error = 8.4027536636322075457624466775083e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.788e+09
Order of pole = 3.349e+15
TOP MAIN SOLVE Loop
x[1] = 3.369
y[1] (analytic) = -7.1398023435637355460031895151195
y[1] (numeric) = -7.1398023435637355460031895151182
absolute error = 1.3e-30
relative error = 1.8207786958863102420374041915686e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.37
y[1] (analytic) = -7.1390883990272009529585877614956
y[1] (numeric) = -7.1390883990272009529585877614948
absolute error = 8e-31
relative error = 1.1205912509908281988897660476893e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.455e+09
Order of pole = 1.799e+15
TOP MAIN SOLVE Loop
x[1] = 3.371
y[1] (analytic) = -7.138374525881550409678398882516
y[1] (numeric) = -7.1383745258815504096783988825148
absolute error = 1.2e-30
relative error = 1.6810549735786054598122771300976e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.070e+09
Order of pole = 4.259e+15
TOP MAIN SOLVE Loop
x[1] = 3.372
y[1] (analytic) = -7.1376607241196451847001685024951
y[1] (numeric) = -7.1376607241196451847001685024938
absolute error = 1.3e-30
relative error = 1.8213250114383115686751471744373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.240e+09
Order of pole = 4.500e+15
TOP MAIN SOLVE Loop
x[1] = 3.373
y[1] (analytic) = -7.1369469937343472603988960236325
y[1] (numeric) = -7.1369469937343472603988960236317
absolute error = 8e-31
relative error = 1.1209274787977747807884009713225e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.374
y[1] (analytic) = -7.1362333347185193329156544497038
y[1] (numeric) = -7.136233334718519332915654449703
absolute error = 8e-31
relative error = 1.1210395771504787781724445849959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.375
y[1] (analytic) = -7.1355197470650248120862173474091
y[1] (numeric) = -7.135519747065024812086217347408
absolute error = 1.1e-30
relative error = 1.5415835692311705150544996321724e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.362e+09
Order of pole = 1.262e+16
TOP MAIN SOLVE Loop
x[1] = 3.376
y[1] (analytic) = -7.1348062307667278213696929446721
y[1] (numeric) = -7.1348062307667278213696929446713
absolute error = 8e-31
relative error = 1.1212638074881952111128166242878e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.377
y[1] (analytic) = -7.1340927858164931977771653651741
y[1] (numeric) = -7.1340927858164931977771653651732
absolute error = 9e-31
relative error = 1.2615479319098811938042002111405e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.455e+09
Order of pole = 1.823e+15
TOP MAIN SOLVE Loop
x[1] = 3.378
y[1] (analytic) = -7.1333794122071864918003429984021
y[1] (numeric) = -7.1333794122071864918003429984011
absolute error = 1.0e-30
relative error = 1.4018601033455801163535478823177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.379
y[1] (analytic) = -7.1326661099316739673402140045083
y[1] (numeric) = -7.1326661099316739673402140045073
absolute error = 1.0e-30
relative error = 1.4020002963654488402848420031220e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.816e+10
Order of pole = 3.215e+17
TOP MAIN SOLVE Loop
x[1] = 3.38
y[1] (analytic) = -7.1319528789828226016357089532603
y[1] (numeric) = -7.1319528789828226016357089532592
absolute error = 1.1e-30
relative error = 1.5423545537458525935093563670860e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.305e+09
Order of pole = 4.653e+15
TOP MAIN SOLVE Loop
x[1] = 3.381
y[1] (analytic) = -7.1312397193535000851923705963705
y[1] (numeric) = -7.1312397193535000851923705963693
absolute error = 1.2e-30
relative error = 1.6827368693599167414729459105430e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.850e+09
Order of pole = 8.091e+15
TOP MAIN SOLVE Loop
memory used=2216.4MB, alloc=4.6MB, time=98.23
x[1] = 3.382
y[1] (analytic) = -7.130526631036574821711030772492
y[1] (numeric) = -7.1305266310365748217110307724913
absolute error = 7e-31
relative error = 9.8169467168547690014348321607409e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.383
y[1] (analytic) = -7.1298136140249159280164944441696
y[1] (numeric) = -7.1298136140249159280164944441688
absolute error = 8e-31
relative error = 1.1220489669271799155771115267109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.309e+09
Order of pole = 1.302e+16
TOP MAIN SOLVE Loop
x[1] = 3.384
y[1] (analytic) = -7.1291006683113932339862308660248
y[1] (numeric) = -7.1291006683113932339862308660239
absolute error = 9e-31
relative error = 1.2624313246135925411711484902670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.104e+09
Order of pole = 4.253e+15
TOP MAIN SOLVE Loop
x[1] = 3.385
y[1] (analytic) = -7.1283877938888772824790718834735
y[1] (numeric) = -7.1283877938888772824790718834726
absolute error = 9e-31
relative error = 1.2625575740584209339742329666490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.386
y[1] (analytic) = -7.1276749907502393292639173612544
y[1] (numeric) = -7.1276749907502393292639173612538
absolute error = 6e-31
relative error = 8.4178922408588338525522660228939e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.387
y[1] (analytic) = -7.1269622588883513429484477410595
y[1] (numeric) = -7.1269622588883513429484477410586
absolute error = 9e-31
relative error = 1.2628101108260675936020629236284e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.388
y[1] (analytic) = -7.1262495982960860049078437275488
y[1] (numeric) = -7.1262495982960860049078437275479
absolute error = 9e-31
relative error = 1.2629363981514112281053794735685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.442e+09
Order of pole = 6.355e+14
TOP MAIN SOLVE Loop
x[1] = 3.389
y[1] (analytic) = -7.1255370089663167092135131020458
y[1] (numeric) = -7.1255370089663167092135131020448
absolute error = 1.0e-30
relative error = 1.4034029978956876162747536585173e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.251e+09
Order of pole = 3.184e+15
TOP MAIN SOLVE Loop
x[1] = 3.39
y[1] (analytic) = -7.1248244908919175625618246631906
y[1] (numeric) = -7.1248244908919175625618246631893
absolute error = 1.3e-30
relative error = 1.8246063487765439051207273219445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.391
y[1] (analytic) = -7.1241120440657633842028492938436
y[1] (numeric) = -7.1241120440657633842028492938425
absolute error = 1.1e-30
relative error = 1.5440520772217178102001873350921e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.392
y[1] (analytic) = -7.123399668480729705869108153529
y[1] (numeric) = -7.1233996684807297058691081535281
absolute error = 9e-31
relative error = 1.2634416737590563135297373794844e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.686e+09
Order of pole = 1.142e+16
TOP MAIN SOLVE Loop
x[1] = 3.393
y[1] (analytic) = -7.1226873641296927717043279956993
y[1] (numeric) = -7.1226873641296927717043279956981
absolute error = 1.2e-30
relative error = 1.6847573656584682224441475904181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.716e+09
Order of pole = 2.790e+15
TOP MAIN SOLVE Loop
x[1] = 3.394
y[1] (analytic) = -7.121975131005529538192203609112
y[1] (numeric) = -7.1219751310055295381922036091107
absolute error = 1.3e-30
relative error = 1.8253363373040268389290533081711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.395
y[1] (analytic) = -7.121262969101117674085167382609
y[1] (numeric) = -7.1212629691011176740851673826081
absolute error = 9e-31
relative error = 1.2638207631217452635503970298119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.609e+09
Order of pole = 2.373e+15
TOP MAIN SOLVE Loop
memory used=2220.2MB, alloc=4.6MB, time=98.40
x[1] = 3.396
y[1] (analytic) = -7.1205508784093355603331659925821
y[1] (numeric) = -7.1205508784093355603331659925811
absolute error = 1.0e-30
relative error = 1.4043857239081909952726190866337e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.397
y[1] (analytic) = -7.1198388589230622900124442124104
y[1] (numeric) = -7.1198388589230622900124442124095
absolute error = 9e-31
relative error = 1.2640735525524700536469292164047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.398
y[1] (analytic) = -7.1191269106351776682543358431663
y[1] (numeric) = -7.1191269106351776682543358431652
absolute error = 1.1e-30
relative error = 1.5451332920568156915198476363326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.567e+09
Order of pole = 6.638e+15
TOP MAIN SOLVE Loop
x[1] = 3.399
y[1] (analytic) = -7.1184150335385622121740617648672
y[1] (numeric) = -7.1184150335385622121740617648661
absolute error = 1.1e-30
relative error = 1.5452878131119453620266050281345e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.4
y[1] (analytic) = -7.1177032276260971507995351075701
y[1] (numeric) = -7.117703227626097150799535107569
absolute error = 1.1e-30
relative error = 1.5454423496199531765302144870944e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.401
y[1] (analytic) = -7.1169914928906644250001735415901
y[1] (numeric) = -7.1169914928906644250001735415894
absolute error = 7e-31
relative error = 9.8356166464333559098039033976158e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.402
y[1] (analytic) = -7.1162798293251466874157186861375
y[1] (numeric) = -7.1162798293251466874157186861365
absolute error = 1.0e-30
relative error = 1.4052286081825316839978987483067e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.593e+09
Order of pole = 5.125e+15
TOP MAIN SOLVE Loop
x[1] = 3.403
y[1] (analytic) = -7.1155682369224273023850626356518
y[1] (numeric) = -7.1155682369224273023850626356512
absolute error = 6e-31
relative error = 8.4322148284183631322133421112882e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.404
y[1] (analytic) = -7.1148567156753903458750816031363
y[1] (numeric) = -7.1148567156753903458750816031355
absolute error = 8e-31
relative error = 1.1244077456084912686521839975704e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.405
y[1] (analytic) = -7.1141452655769206054094766797633
y[1] (numeric) = -7.1141452655769206054094766797624
absolute error = 9e-31
relative error = 1.2650852160059380332722620687707e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.300e+09
Order of pole = 1.765e+15
TOP MAIN SOLVE Loop
x[1] = 3.406
y[1] (analytic) = -7.1134338866199035799976217100542
y[1] (numeric) = -7.1134338866199035799976217100532
absolute error = 1.0e-30
relative error = 1.4057908120590839554584158628455e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.264e+09
Order of pole = 1.616e+15
TOP MAIN SOLVE Loop
x[1] = 3.407
y[1] (analytic) = -7.1127225787972254800634182819129
y[1] (numeric) = -7.1127225787972254800634182819123
absolute error = 6e-31
relative error = 8.4355883890168693708538211828972e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.408
y[1] (analytic) = -7.112011342101773227374157830808
y[1] (numeric) = -7.1120113421017732273741578308067
absolute error = 1.3e-30
relative error = 1.8278935978409424433748556796523e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.409
y[1] (analytic) = -7.1113001765264344549693908573807
y[1] (numeric) = -7.1113001765264344549693908573797
absolute error = 1.0e-30
relative error = 1.4062126125696147564409650183418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.962e+09
Order of pole = 3.720e+15
TOP MAIN SOLVE Loop
x[1] = 3.41
y[1] (analytic) = -7.1105890820640975070898032577884
y[1] (numeric) = -7.1105890820640975070898032577872
absolute error = 1.2e-30
relative error = 1.6876238890346029864713370858625e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2224.0MB, alloc=4.6MB, time=98.57
TOP MAIN SOLVE Loop
x[1] = 3.411
y[1] (analytic) = -7.109878058707651439106099766046
y[1] (numeric) = -7.1098780587076514391060997660452
absolute error = 8e-31
relative error = 1.1251951065746047797487189518252e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.176e+10
Order of pole = 1.394e+17
TOP MAIN SOLVE Loop
x[1] = 3.412
y[1] (analytic) = -7.1091671064499860174478945076786
y[1] (numeric) = -7.1091671064499860174478945076776
absolute error = 1.0e-30
relative error = 1.4066345396392816378823585855956e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.559e+09
Order of pole = 6.092e+15
TOP MAIN SOLVE Loop
x[1] = 3.413
y[1] (analytic) = -7.1084562252839917195326086639542
y[1] (numeric) = -7.1084562252839917195326086639532
absolute error = 1.0e-30
relative error = 1.4067752101266527091935893611345e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 2.900e+15
TOP MAIN SOLVE Loop
x[1] = 3.414
y[1] (analytic) = -7.1077454152025597336943752460013
y[1] (numeric) = -7.1077454152025597336943752460005
absolute error = 8e-31
relative error = 1.1255327157454207147955791868581e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.415
y[1] (analytic) = -7.1070346761985819591129509780908
y[1] (numeric) = -7.10703467619858195911295097809
absolute error = 8e-31
relative error = 1.1256452746448464290699333337693e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.428e+09
Order of pole = 4.829e+15
TOP MAIN SOLVE Loop
x[1] = 3.416
y[1] (analytic) = -7.1063240082649510057426352893728
y[1] (numeric) = -7.1063240082649510057426352893722
absolute error = 6e-31
relative error = 8.4431838360054367437984679741030e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.417
y[1] (analytic) = -7.1056134113945601942411964133625
y[1] (numeric) = -7.1056134113945601942411964133618
absolute error = 7e-31
relative error = 9.8513662293740909833177801574889e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.642e+09
Order of pole = 2.488e+15
TOP MAIN SOLVE Loop
x[1] = 3.418
y[1] (analytic) = -7.1049028855803035558988045944572
y[1] (numeric) = -7.1049028855803035558988045944559
absolute error = 1.3e-30
relative error = 1.8297224056903074167311717550960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.419
y[1] (analytic) = -7.104192430815075832566972400777
y[1] (numeric) = -7.1041924308150758325669724007764
absolute error = 6e-31
relative error = 8.4457171711375081720738131243774e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 2.904e+15
TOP MAIN SOLVE Loop
x[1] = 3.42
y[1] (analytic) = -7.1034820470917724765875021426274
y[1] (numeric) = -7.1034820470917724765875021426261
absolute error = 1.3e-30
relative error = 1.8300883867683333438812932023751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.634e+09
Order of pole = 2.125e+15
TOP MAIN SOLVE Loop
x[1] = 3.421
y[1] (analytic) = -7.1027717344032896507214403958481
y[1] (numeric) = -7.1027717344032896507214403958475
absolute error = 6e-31
relative error = 8.4474064834973406157569087450835e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.422
y[1] (analytic) = -7.1020614927425242280780396293751
y[1] (numeric) = -7.102061492742524228078039629374
absolute error = 1.1e-30
relative error = 1.5488460655037572956570669199765e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.497e+09
Order of pole = 1.969e+15
TOP MAIN SOLVE Loop
x[1] = 3.423
y[1] (analytic) = -7.1013513221023737920437269362642
y[1] (numeric) = -7.1013513221023737920437269362632
absolute error = 1.0e-30
relative error = 1.4081826889589055876090824940231e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.424
y[1] (analytic) = -7.1006412224757366362110798675032
y[1] (numeric) = -7.1006412224757366362110798675021
absolute error = 1.1e-30
relative error = 1.5491558656958445885392173503336e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2227.8MB, alloc=4.6MB, time=98.74
x[1] = 3.425
y[1] (analytic) = -7.0999311938555117643078093678748
y[1] (numeric) = -7.0999311938555117643078093678736
absolute error = 1.2e-30
relative error = 1.6901572243946745824471149757120e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.426
y[1] (analytic) = -7.0992212362345988901257498131754
y[1] (numeric) = -7.0992212362345988901257498131745
absolute error = 9e-31
relative error = 1.2677446864261364038439457467272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.423e+09
Order of pole = 1.943e+15
TOP MAIN SOLVE Loop
x[1] = 3.427
y[1] (analytic) = -7.0985113496058984374498561480755
y[1] (numeric) = -7.0985113496058984374498561480746
absolute error = 9e-31
relative error = 1.2678714672337137456784583571824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.428
y[1] (analytic) = -7.0978015339623115399872081239085
y[1] (numeric) = -7.0978015339623115399872081239072
absolute error = 1.3e-30
relative error = 1.8315530432622305572671279829917e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.429
y[1] (analytic) = -7.0970917892967400412960216356813
y[1] (numeric) = -7.0970917892967400412960216356806
absolute error = 7e-31
relative error = 9.8631949646710698782640183303292e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.43
y[1] (analytic) = -7.096382115602086494714667157602
y[1] (numeric) = -7.0963821156020864947146671576012
absolute error = 8e-31
relative error = 1.1273350095411606532036693639471e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.288e+09
Order of pole = 2.354e+15
TOP MAIN SOLVE Loop
x[1] = 3.431
y[1] (analytic) = -7.0956725128712541632906952763991
y[1] (numeric) = -7.095672512871254163290695276398
absolute error = 1.1e-30
relative error = 1.5502406544335943524055128881754e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.683e+09
Order of pole = 2.360e+15
TOP MAIN SOLVE Loop
x[1] = 3.432
y[1] (analytic) = -7.09496298109714701970986932174
y[1] (numeric) = -7.0949629810971470197098693217391
absolute error = 9e-31
relative error = 1.2685055614776812977450331314621e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.433
y[1] (analytic) = -7.0942535202726697462252050930305
y[1] (numeric) = -7.09425352027266974622520509303
absolute error = 5e-31
relative error = 7.0479578798698238674574404838840e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.712e+09
Order of pole = 4.702e+15
TOP MAIN SOLVE Loop
x[1] = 3.434
y[1] (analytic) = -7.0935441303907277345860176818858
y[1] (numeric) = -7.0935441303907277345860176818848
absolute error = 1.0e-30
relative error = 1.4097325421797549876414058083200e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.435
y[1] (analytic) = -7.092834811444227085966975389561
y[1] (numeric) = -7.0928348114442270859669753895601
absolute error = 9e-31
relative error = 1.2688861702345835718029801265222e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.561e+09
Order of pole = 2.063e+15
TOP MAIN SOLVE Loop
x[1] = 3.436
y[1] (analytic) = -7.0921255634260746108971607386437
y[1] (numeric) = -7.0921255634260746108971607386427
absolute error = 1.0e-30
relative error = 1.4100145168847215196095357397026e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.437
y[1] (analytic) = -7.0914163863291778291891385782817
y[1] (numeric) = -7.0914163863291778291891385782812
absolute error = 5e-31
relative error = 7.0507776269335879223988153421605e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.438
y[1] (analytic) = -7.0907072801464449698680312822537
y[1] (numeric) = -7.0907072801464449698680312822526
absolute error = 1.1e-30
relative error = 1.5513262027892958064653085198420e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.754e+09
Order of pole = 2.651e+15
TOP MAIN SOLVE Loop
memory used=2231.6MB, alloc=4.6MB, time=98.90
x[1] = 3.439
y[1] (analytic) = -7.0899982448707849711006010391549
y[1] (numeric) = -7.0899982448707849711006010391545
absolute error = 4e-31
relative error = 5.6417503387871429484492875998133e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.44
y[1] (analytic) = -7.0892892804951074801243392340142
y[1] (numeric) = -7.0892892804951074801243392340134
absolute error = 8e-31
relative error = 1.1284629084061427343821483386576e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.562e+09
Order of pole = 5.547e+15
TOP MAIN SOLVE Loop
x[1] = 3.441
y[1] (analytic) = -7.0885803870123228531765629206014
y[1] (numeric) = -7.0885803870123228531765629206007
absolute error = 7e-31
relative error = 9.8750379029705022597225856506492e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.442
y[1] (analytic) = -7.0878715644153421554235183837476
y[1] (numeric) = -7.0878715644153421554235183837468
absolute error = 8e-31
relative error = 1.1286886235585868234969575414234e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.443
y[1] (analytic) = -7.0871628126970771608894917909452
y[1] (numeric) = -7.0871628126970771608894917909445
absolute error = 7e-31
relative error = 9.8770131080650217951507305421582e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.444
y[1] (analytic) = -7.0864541318504403523859269325332
y[1] (numeric) = -7.0864541318504403523859269325326
absolute error = 6e-31
relative error = 8.4668578789393200408529226940117e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.445
y[1] (analytic) = -7.085745521868344921440550049752
y[1] (numeric) = -7.0857455218683449214405500497516
absolute error = 4e-31
relative error = 5.6451364047086096972084743262552e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.446
y[1] (analytic) = -7.0850369827437047682265017499621
y[1] (numeric) = -7.0850369827437047682265017499616
absolute error = 5e-31
relative error = 7.0571261832196293266382090210498e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.447
y[1] (analytic) = -7.0843285144694345014914760083157
y[1] (numeric) = -7.0843285144694345014914760083148
absolute error = 9e-31
relative error = 1.2704097476024565160988705904772e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.448
y[1] (analytic) = -7.083620117038449438486866255174
y[1] (numeric) = -7.0836201170384494384868662551734
absolute error = 6e-31
relative error = 8.4702452995298482667611774558026e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.449
y[1] (analytic) = -7.0829117904436656048969185485652
y[1] (numeric) = -7.0829117904436656048969185485645
absolute error = 7e-31
relative error = 9.8829410941478460740938130226975e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.302e+09
Order of pole = 1.564e+15
TOP MAIN SOLVE Loop
x[1] = 3.45
y[1] (analytic) = -7.0822035346779997347678918309641
y[1] (numeric) = -7.0822035346779997347678918309634
absolute error = 7e-31
relative error = 9.8839294376736135274692222332482e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.451
y[1] (analytic) = -7.0814953497343692704372252696979
y[1] (numeric) = -7.0814953497343692704372252696973
absolute error = 6e-31
relative error = 8.4727867543188646628115817656230e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.939e+09
Order of pole = 2.170e+15
TOP MAIN SOLVE Loop
x[1] = 3.452
y[1] (analytic) = -7.0807872356056923624627126802614
y[1] (numeric) = -7.0807872356056923624627126802607
absolute error = 7e-31
relative error = 9.8859064212529162351855386471206e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.453
y[1] (analytic) = -7.0800791922848878695516840318348
y[1] (numeric) = -7.0800791922848878695516840318342
absolute error = 6e-31
relative error = 8.4744814811367611360022409635188e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2235.4MB, alloc=4.6MB, time=99.08
x[1] = 3.454
y[1] (analytic) = -7.0793712197648753584901940342998
y[1] (numeric) = -7.0793712197648753584901940342988
absolute error = 1.0e-30
relative error = 1.4125548286097824444484803418520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.478e+09
Order of pole = 4.982e+15
TOP MAIN SOLVE Loop
x[1] = 3.455
y[1] (analytic) = -7.0786633180385751040722178060384
y[1] (numeric) = -7.0786633180385751040722178060376
absolute error = 8e-31
relative error = 1.1301568729245223979458948346195e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.456
y[1] (analytic) = -7.0779554870989080890288536218172
y[1] (numeric) = -7.0779554870989080890288536218163
absolute error = 9e-31
relative error = 1.2715536310456360263707287343176e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.718e+09
Order of pole = 2.527e+15
TOP MAIN SOLVE Loop
x[1] = 3.457
y[1] (analytic) = -7.0772477269387960039575327400358
y[1] (numeric) = -7.0772477269387960039575327400354
absolute error = 4e-31
relative error = 5.6519146345187585604665169139613e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.955e+09
Order of pole = 1.094e+16
TOP MAIN SOLVE Loop
x[1] = 3.458
y[1] (analytic) = -7.0765400375511612472512363086465
y[1] (numeric) = -7.0765400375511612472512363086455
absolute error = 1.0e-30
relative error = 1.4131199635606814045597228680773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.459
y[1] (analytic) = -7.0758324189289269250277193490188
y[1] (numeric) = -7.075832418928926925027719349018
absolute error = 8e-31
relative error = 1.1306090260982982531085042028208e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.46
y[1] (analytic) = -7.0751248710650168510587418170643
y[1] (numeric) = -7.0751248710650168510587418170639
absolute error = 4e-31
relative error = 5.6536104632707082648697726477897e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.163e+09
Order of pole = 4.520e+15
TOP MAIN SOLVE Loop
x[1] = 3.461
y[1] (analytic) = -7.0744173939523555466993067408931
y[1] (numeric) = -7.0744173939523555466993067408921
absolute error = 1.0e-30
relative error = 1.4135439631465074860043818682831e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.462
y[1] (analytic) = -7.073709987583868240816905434302
y[1] (numeric) = -7.0737099875838682408169054343009
absolute error = 1.1e-30
relative error = 1.5550538570718553039395213112912e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.463
y[1] (analytic) = -7.0730026519524808697207697853946
y[1] (numeric) = -7.0730026519524808697207697853935
absolute error = 1.1e-30
relative error = 1.5552093702330909569515577534512e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.538e+09
Order of pole = 2.305e+15
TOP MAIN SOLVE Loop
x[1] = 3.464
y[1] (analytic) = -7.0722953870511200770911316196127
y[1] (numeric) = -7.0722953870511200770911316196117
absolute error = 1.0e-30
relative error = 1.4139680899512912047768925952024e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.465
y[1] (analytic) = -7.07158819287271321390848913648
y[1] (numeric) = -7.0715881928727132139084891364791
absolute error = 9e-31
relative error = 1.2726985444473262058044227578841e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.352e+09
Order of pole = 6.034e+14
TOP MAIN SOLVE Loop
x[1] = 3.466
y[1] (analytic) = -7.0708810694101883383828804193484
y[1] (numeric) = -7.0708810694101883383828804193473
absolute error = 1.1e-30
relative error = 1.5556760030355815118084422110360e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.467
y[1] (analytic) = -7.0701740166564742158831640174378
y[1] (numeric) = -7.0701740166564742158831640174372
absolute error = 6e-31
relative error = 8.4863540640792238415644519946944e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.975e+09
Order of pole = 3.436e+15
TOP MAIN SOLVE Loop
memory used=2239.3MB, alloc=4.6MB, time=99.25
x[1] = 3.468
y[1] (analytic) = -7.0694670346045003188663065994695
y[1] (numeric) = -7.0694670346045003188663065994688
absolute error = 7e-31
relative error = 9.9017365322386192640574661033082e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.469
y[1] (analytic) = -7.0687601232471968268066776781726
y[1] (numeric) = -7.0687601232471968268066776781717
absolute error = 9e-31
relative error = 1.2732077256945655008673373977981e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.561e+09
Order of pole = 1.409e+15
TOP MAIN SOLVE Loop
x[1] = 3.47
y[1] (analytic) = -7.0680532825774946261253514049708
y[1] (numeric) = -7.0680532825774946261253514049701
absolute error = 7e-31
relative error = 9.9037170775930006082011553635370e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.471
y[1] (analytic) = -7.0673465125883253101194154341356
y[1] (numeric) = -7.0673465125883253101194154341346
absolute error = 1.0e-30
relative error = 1.4149582141172851367151748333804e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.472
y[1] (analytic) = -7.0666398132726211788912868556948
y[1] (numeric) = -7.0666398132726211788912868556942
absolute error = 6e-31
relative error = 8.4905983020823426084804123356055e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.435e+09
Order of pole = 1.864e+15
TOP MAIN SOLVE Loop
x[1] = 3.473
y[1] (analytic) = -7.0659331846233152392780351964023
y[1] (numeric) = -7.0659331846233152392780351964014
absolute error = 9e-31
relative error = 1.2737171106550436232372281445005e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.454e+09
Order of pole = 1.054e+16
TOP MAIN SOLVE Loop
x[1] = 3.474
y[1] (analytic) = -7.065226626633341204780712488045
y[1] (numeric) = -7.0652266266333412047807124880441
absolute error = 9e-31
relative error = 1.2738444887349069723671399300292e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.887e+09
Order of pole = 3.639e+15
TOP MAIN SOLVE Loop
x[1] = 3.475
y[1] (analytic) = -7.064520139295633495493690402398
y[1] (numeric) = -7.0645201392956334954936904023974
absolute error = 6e-31
relative error = 8.4931458636881014630766145481699e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.654e+08
Order of pole = 1.406e+15
TOP MAIN SOLVE Loop
x[1] = 3.476
y[1] (analytic) = -7.0638137226031272380340044521088
y[1] (numeric) = -7.0638137226031272380340044521083
absolute error = 5e-31
relative error = 7.0783293506180126261357164565864e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.477
y[1] (analytic) = -7.0631073765487582654707052568079
y[1] (numeric) = -7.063107376548758265470705256807
absolute error = 9e-31
relative error = 1.2742266994102621676772824986560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.883e+09
Order of pole = 3.475e+15
TOP MAIN SOLVE Loop
x[1] = 3.478
y[1] (analytic) = -7.0624011011254631172542168737395
y[1] (numeric) = -7.0624011011254631172542168737388
absolute error = 7e-31
relative error = 9.9116432212898260795546608966714e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.479
y[1] (analytic) = -7.06169489632617903914570219221
y[1] (numeric) = -7.0616948963261790391457021922094
absolute error = 6e-31
relative error = 8.4965438015758484146696866893916e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.48
y[1] (analytic) = -7.0609887621438439831464353911386
y[1] (numeric) = -7.0609887621438439831464353911377
absolute error = 9e-31
relative error = 1.2746090247660211700140448404742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.481
y[1] (analytic) = -7.0602826985713966074271814590103
y[1] (numeric) = -7.0602826985713966074271814590095
absolute error = 8e-31
relative error = 1.1330991040371158543196357815742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.482
y[1] (analytic) = -7.0595767056017762762575827755272
y[1] (numeric) = -7.0595767056017762762575827755267
absolute error = 5e-31
relative error = 7.0825776225825246291416285169587e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=2243.1MB, alloc=4.6MB, time=99.41
TOP MAIN SOLVE Loop
x[1] = 3.483
y[1] (analytic) = -7.0588707832279230599355527542449
y[1] (numeric) = -7.0588707832279230599355527542444
absolute error = 5e-31
relative error = 7.0832859157588514536322598983562e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.484
y[1] (analytic) = -7.0581649314427777347166765454922
y[1] (numeric) = -7.0581649314427777347166765454917
absolute error = 5e-31
relative error = 7.0839942797680374947387884670758e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.485
y[1] (analytic) = -7.0574591502392817827436187988688
y[1] (numeric) = -7.0574591502392817827436187988682
absolute error = 6e-31
relative error = 8.5016432575405996710707732011136e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.486
y[1] (analytic) = -7.0567534396103773919755384846129
y[1] (numeric) = -7.0567534396103773919755384846123
absolute error = 6e-31
relative error = 8.5024934643759869947080241222315e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.487
y[1] (analytic) = -7.0560477995490074561175107731343
y[1] (numeric) = -7.0560477995490074561175107731337
absolute error = 6e-31
relative error = 8.5033437562363090329592572171808e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.488
y[1] (analytic) = -7.055342230048115574549955972006
y[1] (numeric) = -7.0553422300481155745499559720054
absolute error = 6e-31
relative error = 8.5041941331300687044347786339790e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.555e+09
Order of pole = 2.295e+15
TOP MAIN SOLVE Loop
x[1] = 3.489
y[1] (analytic) = -7.0546367311006460522580755197097
y[1] (numeric) = -7.0546367311006460522580755197091
absolute error = 6e-31
relative error = 8.5050445950657697780792715614983e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.466e+09
Order of pole = 3.950e+15
TOP MAIN SOLVE Loop
x[1] = 3.49
y[1] (analytic) = -7.0539313026995438997612950354291
y[1] (numeric) = -7.0539313026995438997612950354285
absolute error = 6e-31
relative error = 8.5058951420519168732568339189836e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.026e+09
Order of pole = 3.698e+15
TOP MAIN SOLVE Loop
x[1] = 3.491
y[1] (analytic) = -7.0532259448377548330427144241852
y[1] (numeric) = -7.0532259448377548330427144241847
absolute error = 5e-31
relative error = 7.0889548117475128831966871248033e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.492
y[1] (analytic) = -7.0525206575082252734785650366091
y[1] (numeric) = -7.0525206575082252734785650366083
absolute error = 8e-31
relative error = 1.1343461988279429144366557226679e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.493
y[1] (analytic) = -7.0518154407039023477676738826437
y[1] (numeric) = -7.0518154407039023477676738826431
absolute error = 6e-31
relative error = 8.5084472933980932397061673233827e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.544e+09
Order of pole = 1.882e+16
TOP MAIN SOLVE Loop
x[1] = 3.494
y[1] (analytic) = -7.0511102944177338878609348984758
y[1] (numeric) = -7.0511102944177338878609348984755
absolute error = 3e-31
relative error = 4.2546490903355438130110382962184e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.206e+09
Order of pole = 1.000e+16
TOP MAIN SOLVE Loop
x[1] = 3.495
y[1] (analytic) = -7.0504052186426684308907872659857
y[1] (numeric) = -7.0504052186426684308907872659848
absolute error = 9e-31
relative error = 1.2765223729555595834939520476410e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.412e+09
Order of pole = 1.935e+15
TOP MAIN SOLVE Loop
x[1] = 3.496
y[1] (analytic) = -7.0497002133716552191007007840093
y[1] (numeric) = -7.0497002133716552191007007840086
absolute error = 7e-31
relative error = 9.9295002455886203810501380037650e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.908e+09
Order of pole = 7.975e+15
TOP MAIN SOLVE Loop
memory used=2246.9MB, alloc=4.6MB, time=99.58
x[1] = 3.497
y[1] (analytic) = -7.0489952785976441997746682907197
y[1] (numeric) = -7.0489952785976441997746682907191
absolute error = 6e-31
relative error = 8.5118513530820017963823041614091e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.498
y[1] (analytic) = -7.0482904143135860251667051364045
y[1] (numeric) = -7.0482904143135860251667051364038
absolute error = 7e-31
relative error = 9.9314863442409830125527030687537e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.084e+09
Order of pole = 4.308e+15
TOP MAIN SOLVE Loop
x[1] = 3.499
y[1] (analytic) = -7.0475856205124320524303557059484
y[1] (numeric) = -7.0475856205124320524303557059474
absolute error = 1.0e-30
relative error = 1.4189256489334991601664191863313e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.5
y[1] (analytic) = -7.0468808971871343435482069903088
y[1] (numeric) = -7.0468808971871343435482069903081
absolute error = 7e-31
relative error = 9.9334728401528007378927696335791e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.949e+09
Order of pole = 7.179e+15
TOP MAIN SOLVE Loop
x[1] = 3.501
y[1] (analytic) = -7.0461762443306456652614092062856
y[1] (numeric) = -7.046176244330645665261409206285
absolute error = 6e-31
relative error = 8.5152567746621450047950451748281e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.716e+09
Order of pole = 3.291e+15
TOP MAIN SOLVE Loop
x[1] = 3.502
y[1] (analytic) = -7.0454716619359194889992034638713
y[1] (numeric) = -7.0454716619359194889992034638708
absolute error = 5e-31
relative error = 7.0967569524310952812913663098378e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.503
y[1] (analytic) = -7.0447671499959099908084564804861
y[1] (numeric) = -7.0447671499959099908084564804853
absolute error = 8e-31
relative error = 1.1355946661778089560593262522994e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.504
y[1] (analytic) = -7.0440627085035720512832023413865
y[1] (numeric) = -7.0440627085035720512832023413858
absolute error = 7e-31
relative error = 9.9374470240726567105923580063913e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.881e+09
Order of pole = 3.307e+15
TOP MAIN SOLVE Loop
x[1] = 3.505
y[1] (analytic) = -7.0433583374518612554941913055486
y[1] (numeric) = -7.0433583374518612554941913055482
absolute error = 4e-31
relative error = 5.6791090391222602166881354129312e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.506
y[1] (analytic) = -7.0426540368337338929184456563169
y[1] (numeric) = -7.0426540368337338929184456563163
absolute error = 6e-31
relative error = 8.5195154676339962702365799248994e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.507
y[1] (analytic) = -7.0419498066421469573688225961137
y[1] (numeric) = -7.0419498066421469573688225961129
absolute error = 8e-31
relative error = 1.1360489949039675950369175582288e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.227e+09
Order of pole = 2.825e+15
TOP MAIN SOLVE Loop
x[1] = 3.508
y[1] (analytic) = -7.0412456468700581469235841845106
y[1] (numeric) = -7.0412456468700581469235841845099
absolute error = 7e-31
relative error = 9.9414227979840577348041178283795e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.509
y[1] (analytic) = -7.0405415575104258638559743189529
y[1] (numeric) = -7.0405415575104258638559743189523
absolute error = 6e-31
relative error = 8.5220717056908232077608351838114e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.112e+09
Order of pole = 8.328e+15
TOP MAIN SOLVE Loop
x[1] = 3.51
y[1] (analytic) = -7.0398375385562092145638027574326
y[1] (numeric) = -7.0398375385562092145638027574317
absolute error = 9e-31
relative error = 1.2784385933209756798994027102288e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.511
y[1] (analytic) = -7.0391335900003680094990361824063
memory used=2250.7MB, alloc=4.6MB, time=99.75
y[1] (numeric) = -7.0391335900003680094990361824059
absolute error = 4e-31
relative error = 5.6825175269898392111026306212120e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.512
y[1] (analytic) = -7.0384297118358627630973963052607
y[1] (numeric) = -7.0384297118358627630973963052601
absolute error = 6e-31
relative error = 8.5246287107341094098575977396995e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.513
y[1] (analytic) = -7.0377259040556546937079650106052
y[1] (numeric) = -7.0377259040556546937079650106049
absolute error = 3e-31
relative error = 4.2627406081148735907204581296441e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.958e+09
Order of pole = 2.066e+15
TOP MAIN SOLVE Loop
x[1] = 3.514
y[1] (analytic) = -7.0370221666527057235227965397098
y[1] (numeric) = -7.0370221666527057235227965397091
absolute error = 7e-31
relative error = 9.9473894414768967174286139886950e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.515
y[1] (analytic) = -7.0363184996199784785065367123616
y[1] (numeric) = -7.0363184996199784785065367123611
absolute error = 5e-31
relative error = 7.1059887358283211101238368255571e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.516
y[1] (analytic) = -7.0356149029504362883260491864573
y[1] (numeric) = -7.0356149029504362883260491864569
absolute error = 4e-31
relative error = 5.6853594961864255859530437772743e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.517
y[1] (analytic) = -7.0349113766370431862800487546109
y[1] (numeric) = -7.0349113766370431862800487546102
absolute error = 7e-31
relative error = 9.9503741059866312628362220992138e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.518
y[1] (analytic) = -7.0342079206727639092287416770814
y[1] (numeric) = -7.0342079206727639092287416770808
absolute error = 6e-31
relative error = 8.5297450227006504797491838235046e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.519
y[1] (analytic) = -7.0335045350505638975234730503187
y[1] (numeric) = -7.033504535050563897523473050318
absolute error = 7e-31
relative error = 9.9523643798285785376808723899362e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.609e+09
Order of pole = 6.121e+15
TOP MAIN SOLVE Loop
x[1] = 3.52
y[1] (analytic) = -7.0328012197634092949363812104162
y[1] (numeric) = -7.0328012197634092949363812104155
absolute error = 7e-31
relative error = 9.9533596660300420635431855554761e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.521
y[1] (analytic) = -7.0320979748042669485900591707749
y[1] (numeric) = -7.0320979748042669485900591707741
absolute error = 8e-31
relative error = 1.1376405773445831237314952305920e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.522
y[1] (analytic) = -7.0313948001661044088872230932698
y[1] (numeric) = -7.0313948001661044088872230932691
absolute error = 7e-31
relative error = 9.9553505370437132023619630987495e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.523
y[1] (analytic) = -7.0306916958418899294403877922192
y[1] (numeric) = -7.0306916958418899294403877922188
absolute error = 4e-31
relative error = 5.6893406410719025859838454036899e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.524
y[1] (analytic) = -7.0299886618245924670015492704519
y[1] (numeric) = -7.0299886618245924670015492704512
absolute error = 7e-31
relative error = 9.9573418062714071503093421121700e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.647e+09
Order of pole = 3.590e+15
TOP MAIN SOLVE Loop
x[1] = 3.525
y[1] (analytic) = -7.0292856981071816813918742867657
y[1] (numeric) = -7.0292856981071816813918742867651
absolute error = 6e-31
relative error = 8.5357179344917739321476068721981e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.652e+09
Order of pole = 2.514e+15
TOP MAIN SOLVE Loop
memory used=2254.5MB, alloc=4.6MB, time=99.92
x[1] = 3.526
y[1] (analytic) = -7.0285828046826279354313969540843
y[1] (numeric) = -7.0285828046826279354313969540834
absolute error = 9e-31
relative error = 1.2804857323447853155832463957016e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.527
y[1] (analytic) = -7.0278799815439022948687223675954
y[1] (numeric) = -7.0278799815439022948687223675947
absolute error = 7e-31
relative error = 9.9603294569384812536004838813181e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.373e+09
Order of pole = 9.762e+15
TOP MAIN SOLVE Loop
x[1] = 3.528
y[1] (analytic) = -7.0271772286839765283107372621818
y[1] (numeric) = -7.027177228683976528310737262181
absolute error = 8e-31
relative error = 1.1384372045357122837519934540705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.529
y[1] (analytic) = -7.0264745460958231071523276984282
y[1] (numeric) = -7.0264745460958231071523276984278
absolute error = 4e-31
relative error = 5.6927552697427081096830129056844e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.668e+09
Order of pole = 4.855e+15
TOP MAIN SOLVE Loop
x[1] = 3.53
y[1] (analytic) = -7.0257719337724152055061037765149
y[1] (numeric) = -7.0257719337724152055061037765143
absolute error = 6e-31
relative error = 8.5399868606016113182091503522730e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.531
y[1] (analytic) = -7.0250693917067267001321313772822
y[1] (numeric) = -7.0250693917067267001321313772814
absolute error = 8e-31
relative error = 1.1387787869318705532101935631351e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.532
y[1] (analytic) = -7.0243669198917321703676709297743
y[1] (numeric) = -7.0243669198917321703676709297733
absolute error = 1.0e-30
relative error = 1.4236158381308093451679531320807e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.533
y[1] (analytic) = -7.0236645183204068980569232045524
y[1] (numeric) = -7.0236645183204068980569232045518
absolute error = 6e-31
relative error = 8.5425492409976333519683385018006e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.768e+09
Order of pole = 3.197e+15
TOP MAIN SOLVE Loop
x[1] = 3.534
y[1] (analytic) = -7.0229621869857268674807821320802
y[1] (numeric) = -7.0229621869857268674807821320797
absolute error = 5e-31
relative error = 7.1195029488632525950776684134803e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.630e+09
Order of pole = 2.488e+15
TOP MAIN SOLVE Loop
x[1] = 3.535
y[1] (analytic) = -7.0222599258806687652865946454724
y[1] (numeric) = -7.0222599258806687652865946454714
absolute error = 1.0e-30
relative error = 1.4240429869513680556286877239746e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.918e+09
Order of pole = 3.322e+15
TOP MAIN SOLVE Loop
x[1] = 3.536
y[1] (analytic) = -7.0215577349982099804179275469079
y[1] (numeric) = -7.0215577349982099804179275469076
absolute error = 3e-31
relative error = 4.2725561951115464208676416502719e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.598e+09
Order of pole = 1.734e+15
TOP MAIN SOLVE Loop
x[1] = 3.537
y[1] (analytic) = -7.020855614331328604044341397013
y[1] (numeric) = -7.0208556143313286040443413970125
absolute error = 5e-31
relative error = 7.1216391201575844359488655140451e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.538
y[1] (analytic) = -7.0201535638730034294911714264913
y[1] (numeric) = -7.0201535638730034294911714264909
absolute error = 4e-31
relative error = 5.6978810557431862117662655932439e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.539
y[1] (analytic) = -7.0194515836162139521693154693236
y[1] (numeric) = -7.0194515836162139521693154693231
absolute error = 5e-31
relative error = 7.1230635904238943496095537999186e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.111e+09
Order of pole = 3.230e+15
TOP MAIN SOLVE Loop
memory used=2258.3MB, alloc=4.6MB, time=100.09
x[1] = 3.54
y[1] (analytic) = -7.018749673553940369505028916816
y[1] (numeric) = -7.0187496735539403695050289168154
absolute error = 6e-31
relative error = 8.5485311188793302777308988532359e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.541
y[1] (analytic) = -7.0180478336791635808697266918044
y[1] (numeric) = -7.018047833679163580869726691804
absolute error = 4e-31
relative error = 5.6995906764901990639742635144128e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.542
y[1] (analytic) = -7.0173460639848651875097922423117
y[1] (numeric) = -7.0173460639848651875097922423108
absolute error = 9e-31
relative error = 1.2825361494127690699184641694237e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.565e+09
Order of pole = 2.369e+15
TOP MAIN SOLVE Loop
x[1] = 3.543
y[1] (analytic) = -7.0166443644640274924763935539494
y[1] (numeric) = -7.0166443644640274924763935539487
absolute error = 7e-31
relative error = 9.9762787400935933186749744130091e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.342e+09
Order of pole = 3.005e+15
TOP MAIN SOLVE Loop
x[1] = 3.544
y[1] (analytic) = -7.0159427351096335005553061803758
y[1] (numeric) = -7.0159427351096335005553061803748
absolute error = 1.0e-30
relative error = 1.4253252025500941618809738414551e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.600e+09
Order of pole = 1.099e+16
TOP MAIN SOLVE Loop
x[1] = 3.545
y[1] (analytic) = -7.0152411759146669181967432910904
y[1] (numeric) = -7.0152411759146669181967432910896
absolute error = 8e-31
relative error = 1.1403741937577701953496252429145e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.546
y[1] (analytic) = -7.0145396868721121534451927358818
y[1] (numeric) = -7.0145396868721121534451927358809
absolute error = 9e-31
relative error = 1.2830492664891078843097031069739e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.547
y[1] (analytic) = -7.0138382679749543158692611252105
y[1] (numeric) = -7.0138382679749543158692611252099
absolute error = 6e-31
relative error = 8.5545171855414464962282258871517e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.780e+09
Order of pole = 2.989e+15
TOP MAIN SOLVE Loop
x[1] = 3.548
y[1] (analytic) = -7.01313691921617921649152492584
y[1] (numeric) = -7.013136919216179216491524925839
absolute error = 1.0e-30
relative error = 1.4258954466723353928489787655611e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.846e+09
Order of pole = 2.473e+15
TOP MAIN SOLVE Loop
x[1] = 3.549
y[1] (analytic) = -7.0124356405887733677183885709999
y[1] (numeric) = -7.0124356405887733677183885709991
absolute error = 8e-31
relative error = 1.1408304346773740119459220303870e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.430e+09
Order of pole = 1.854e+15
TOP MAIN SOLVE Loop
x[1] = 3.55
y[1] (analytic) = -7.0117344320857239832699495843962
y[1] (numeric) = -7.0117344320857239832699495843952
absolute error = 1.0e-30
relative error = 1.4261806542814800823666518249143e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.551
y[1] (analytic) = -7.0110332937000189781098707173496
y[1] (numeric) = -7.0110332937000189781098707173489
absolute error = 7e-31
relative error = 9.9842629563463444315037850760641e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.856e+09
Order of pole = 3.492e+15
TOP MAIN SOLVE Loop
x[1] = 3.552
y[1] (analytic) = -7.0103322254246469683752590983773
y[1] (numeric) = -7.0103322254246469683752590983765
absolute error = 8e-31
relative error = 1.1411727351502809066407592026727e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.553
y[1] (analytic) = -7.0096312272525972713065523945025
y[1] (numeric) = -7.0096312272525972713065523945019
absolute error = 6e-31
relative error = 8.5596514359738735802025076579021e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.349e+09
Order of pole = 1.777e+15
TOP MAIN SOLVE Loop
x[1] = 3.554
y[1] (analytic) = -7.008930299176859905177411983603
y[1] (numeric) = -7.0089302991768599051774119836023
absolute error = 7e-31
relative error = 9.9872586845700139236132333804559e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
memory used=2262.1MB, alloc=4.6MB, time=100.26
TOP MAIN SOLVE Loop
x[1] = 3.555
y[1] (analytic) = -7.0082294411904255892246231370872
y[1] (numeric) = -7.0082294411904255892246231370866
absolute error = 6e-31
relative error = 8.5613635374655105136435738245580e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.556
y[1] (analytic) = -7.0075286532862857435780022122055
y[1] (numeric) = -7.0075286532862857435780022122047
absolute error = 8e-31
relative error = 1.1416292955503335575491284266936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.557
y[1] (analytic) = -7.0068279354574324891903108532879
y[1] (numeric) = -7.0068279354574324891903108532872
absolute error = 7e-31
relative error = 9.9902553116469717684235671189967e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.808e+09
Order of pole = 2.758e+15
TOP MAIN SOLVE Loop
x[1] = 3.558
y[1] (analytic) = -7.0061272876968586477671772012155
y[1] (numeric) = -7.0061272876968586477671772012148
absolute error = 7e-31
relative error = 9.9912543871310781080141058134685e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.781e+09
Order of pole = 3.007e+15
TOP MAIN SOLVE Loop
x[1] = 3.559
y[1] (analytic) = -7.0054267099975577416970241104171
y[1] (numeric) = -7.0054267099975577416970241104161
absolute error = 1.0e-30
relative error = 1.4274647946468183431679826917038e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.56
y[1] (analytic) = -7.0047262023525239939810043726942
y[1] (numeric) = -7.0047262023525239939810043726935
absolute error = 7e-31
relative error = 9.9932528378469144048837156076318e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.561
y[1] (analytic) = -7.0040257647547523281629429471772
y[1] (numeric) = -7.0040257647547523281629429471762
absolute error = 1.0e-30
relative error = 1.4277503161569469813339719188557e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.562
y[1] (analytic) = -7.0033253971972383682592861957011
y[1] (numeric) = -7.0033253971972383682592861957002
absolute error = 9e-31
relative error = 1.2851037884947969990367505111399e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.563
y[1] (analytic) = -7.0026250996729784386890581229153
y[1] (numeric) = -7.0026250996729784386890581229144
absolute error = 9e-31
relative error = 1.2852323052993796105300945267035e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.564
y[1] (analytic) = -7.0019248721749695642038236204134
y[1] (numeric) = -7.0019248721749695642038236204125
absolute error = 9e-31
relative error = 1.2853608349562852857275038619664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.565
y[1] (analytic) = -7.0012247146962094698176587141909
y[1] (numeric) = -7.00122471469620946981765871419
absolute error = 9e-31
relative error = 1.2854893774667993211991063493770e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.566
y[1] (analytic) = -7.0005246272296965807371278147278
y[1] (numeric) = -7.000524627229696580737127814727
absolute error = 8e-31
relative error = 1.1427714958508507929343231388797e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.315e+09
Order of pole = 1.251e+15
TOP MAIN SOLVE Loop
x[1] = 3.567
y[1] (analytic) = -6.9998246097684300222912679689963
y[1] (numeric) = -6.9998246097684300222912679689953
absolute error = 1.0e-30
relative error = 1.4286072233931047799318610119846e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.568
y[1] (analytic) = -6.9991246623054096198615801136911
y[1] (numeric) = -6.9991246623054096198615801136905
absolute error = 6e-31
relative error = 8.5725005475523098871915565915956e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2266.0MB, alloc=4.6MB, time=100.44
x[1] = 3.569
y[1] (analytic) = -6.9984247848336358988120273289893
y[1] (numeric) = -6.9984247848336358988120273289886
absolute error = 7e-31
relative error = 1.0002250813882829415377975664938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.986e+09
Order of pole = 2.479e+16
TOP MAIN SOLVE Loop
x[1] = 3.57
y[1] (analytic) = -6.9977249773461100844190400921284
y[1] (numeric) = -6.9977249773461100844190400921273
absolute error = 1.1e-30
relative error = 1.5719394568392646766191626043755e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.571
y[1] (analytic) = -6.9970252398358341018015285301131
y[1] (numeric) = -6.9970252398358341018015285301122
absolute error = 9e-31
relative error = 1.2862609025276519048802271487560e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.572
y[1] (analytic) = -6.996325572295810575850901670848
y[1] (numeric) = -6.9963255722958105758509016708471
absolute error = 9e-31
relative error = 1.2863895350494235648855902552497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.573
y[1] (analytic) = -6.9956259747190428311610936919912
y[1] (numeric) = -6.9956259747190428311610936919904
absolute error = 8e-31
relative error = 1.1435717159423027432045349388900e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.514e+09
Order of pole = 6.052e+15
TOP MAIN SOLVE Loop
x[1] = 3.574
y[1] (analytic) = -6.9949264470985348919585971668365
y[1] (numeric) = -6.9949264470985348919585971668356
absolute error = 9e-31
relative error = 1.2866468386859394223965040588365e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.137e+09
Order of pole = 4.616e+15
TOP MAIN SOLVE Loop
x[1] = 3.575
y[1] (analytic) = -6.9942269894272914820325033065191
y[1] (numeric) = -6.9942269894272914820325033065182
absolute error = 9e-31
relative error = 1.2867755098032566562693575280103e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.235e+09
Order of pole = 3.922e+14
TOP MAIN SOLVE Loop
x[1] = 3.576
y[1] (analytic) = -6.9935276016983180246645491978492
y[1] (numeric) = -6.9935276016983180246645491978484
absolute error = 8e-31
relative error = 1.1439148389229591101314727216111e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.577
y[1] (analytic) = -6.9928282839046206425591720360709
y[1] (numeric) = -6.9928282839046206425591720360699
absolute error = 1.0e-30
relative error = 1.4300365451582703223710530034125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.161e+09
Order of pole = 1.241e+15
TOP MAIN SOLVE Loop
x[1] = 3.578
y[1] (analytic) = -6.992129036039206157773570351847
y[1] (numeric) = -6.9921290360392061577735703518461
absolute error = 9e-31
relative error = 1.2871616003668864985196955879317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.927e+09
Order of pole = 6.650e+15
TOP MAIN SOLVE Loop
x[1] = 3.579
y[1] (analytic) = -6.9914298580950820916477722317746
y[1] (numeric) = -6.991429858095082091647772231774
absolute error = 6e-31
relative error = 8.5819354864196381420043675419237e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.452e+09
Order of pole = 4.711e+15
TOP MAIN SOLVE Loop
x[1] = 3.58
y[1] (analytic) = -6.9907307500652566647347105317268
y[1] (numeric) = -6.9907307500652566647347105317259
absolute error = 9e-31
relative error = 1.2874190584319081844384912492522e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.581
y[1] (analytic) = -6.9900317119427387967303050823215
y[1] (numeric) = -6.9900317119427387967303050823208
absolute error = 7e-31
relative error = 1.0014260719361587442630343979371e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.582
y[1] (analytic) = -6.9893327437205381064035518858257
y[1] (numeric) = -6.989332743720538106403551885825
absolute error = 7e-31
relative error = 1.0015262195506496283362692024470e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.583
y[1] (analytic) = -6.988633845391664911526619303785
y[1] (numeric) = -6.988633845391664911526619303784
absolute error = 1.0e-30
relative error = 1.4308948245434324518029316038433e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2269.8MB, alloc=4.6MB, time=100.61
TOP MAIN SOLVE Loop
x[1] = 3.584
y[1] (analytic) = -6.9879350169491302288049512346865
y[1] (numeric) = -6.9879350169491302288049512346859
absolute error = 6e-31
relative error = 8.5862275270835964371892744414848e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.699e+09
Order of pole = 5.181e+14
TOP MAIN SOLVE Loop
x[1] = 3.585
y[1] (analytic) = -6.9872362583859457738073772809585
y[1] (numeric) = -6.9872362583859457738073772809577
absolute error = 8e-31
relative error = 1.1449448257025164674598426286243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.586
y[1] (analytic) = -6.9865375696951239608962299045956
y[1] (numeric) = -6.9865375696951239608962299045951
absolute error = 5e-31
relative error = 7.1566207869375104782967930646908e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+09
Order of pole = 1.718e+15
TOP MAIN SOLVE Loop
x[1] = 3.587
y[1] (analytic) = -6.9858389508696779031574685707286
y[1] (numeric) = -6.9858389508696779031574685707279
absolute error = 7e-31
relative error = 1.0020271078720701349576453485595e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.588
y[1] (analytic) = -6.9851404019026214123308108784221
y[1] (numeric) = -6.9851404019026214123308108784211
absolute error = 1.0e-30
relative error = 1.4316104508473712714638098847943e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.589
y[1] (analytic) = -6.9844419227869689987398706780151
y[1] (numeric) = -6.9844419227869689987398706780141
absolute error = 1.0e-30
relative error = 1.4317536190507468705347833663704e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.953e+08
Order of pole = 1.324e+15
TOP MAIN SOLVE Loop
x[1] = 3.59
y[1] (analytic) = -6.9837435135157358712223031742992
y[1] (numeric) = -6.9837435135157358712223031742985
absolute error = 7e-31
relative error = 1.0023277611001610704311540012194e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.668e+09
Order of pole = 2.421e+15
TOP MAIN SOLVE Loop
x[1] = 3.591
y[1] (analytic) = -6.983045174081937937059957014837
y[1] (numeric) = -6.9830451740819379370599570148363
absolute error = 7e-31
relative error = 1.0024279988880769508423016955766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.592
y[1] (analytic) = -6.9823469044785918019090333627217
y[1] (numeric) = -6.9823469044785918019090333627205
absolute error = 1.2e-30
relative error = 1.7186198514861819916933466717862e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.289e+10
Order of pole = 1.748e+17
TOP MAIN SOLVE Loop
x[1] = 3.593
y[1] (analytic) = -6.9816487046987147697302519530798
y[1] (numeric) = -6.9816487046987147697302519530787
absolute error = 1.1e-30
relative error = 1.5755590785593232851991996307231e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.594
y[1] (analytic) = -6.9809505747353248427190241326231
y[1] (numeric) = -6.9809505747353248427190241326222
absolute error = 9e-31
relative error = 1.2892227073733758991474099918224e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.595
y[1] (analytic) = -6.9802525145814407212356328815427
y[1] (numeric) = -6.9802525145814407212356328815419
absolute error = 8e-31
relative error = 1.1460903431915036883798238598048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.596
y[1] (analytic) = -6.9795545242300818037354198170535
y[1] (numeric) = -6.9795545242300818037354198170528
absolute error = 7e-31
relative error = 1.0029293382119073777214944562326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.614e+09
Order of pole = 2.197e+15
TOP MAIN SOLVE Loop
x[1] = 3.597
y[1] (analytic) = -6.9788566036742681866989791778908
y[1] (numeric) = -6.9788566036742681866989791778896
absolute error = 1.2e-30
relative error = 1.7194793762752155747213622289761e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.044e+09
Order of pole = 4.367e+15
TOP MAIN SOLVE Loop
memory used=2273.6MB, alloc=4.6MB, time=100.77
x[1] = 3.598
y[1] (analytic) = -6.9781587529070206645623587890549
y[1] (numeric) = -6.9781587529070206645623587890541
absolute error = 8e-31
relative error = 1.1464342218736843764770658677009e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.007e+08
Order of pole = 1.456e+15
TOP MAIN SOLVE Loop
x[1] = 3.599
y[1] (analytic) = -6.9774609719213607296472680061187
y[1] (numeric) = -6.9774609719213607296472680061178
absolute error = 9e-31
relative error = 1.2898674799067631728591465996102e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.421e+09
Order of pole = 1.889e+15
TOP MAIN SOLVE Loop
x[1] = 3.6
y[1] (analytic) = -6.9767632607103105720912926383814
y[1] (numeric) = -6.9767632607103105720912926383807
absolute error = 7e-31
relative error = 1.0033305901922381804429833858720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.422e+09
Order of pole = 5.497e+15
TOP MAIN SOLVE Loop
x[1] = 3.601
y[1] (analytic) = -6.9760656192668930797781168501901
y[1] (numeric) = -6.976065619266893079778116850189
absolute error = 1.1e-30
relative error = 1.5768200301355504846923802865987e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.602
y[1] (analytic) = -6.9753680475841318382677520397149
y[1] (numeric) = -6.9753680475841318382677520397139
absolute error = 1.0e-30
relative error = 1.4336161091117518184792479417522e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.603
y[1] (analytic) = -6.9746705456550511307267726944944
y[1] (numeric) = -6.9746705456550511307267726944934
absolute error = 1.0e-30
relative error = 1.4337594778909824812115601755450e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+09
Order of pole = 2.021e+15
TOP MAIN SOLVE Loop
x[1] = 3.604
y[1] (analytic) = -6.9739731134726759378585592230412
y[1] (numeric) = -6.9739731134726759378585592230402
absolute error = 1.0e-30
relative error = 1.4339028610078079348016928745275e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.084e+09
Order of pole = 3.349e+15
TOP MAIN SOLVE Loop
x[1] = 3.605
y[1] (analytic) = -6.9732757510300319378335477618182
y[1] (numeric) = -6.973275751030031937833547761817
absolute error = 1.2e-30
relative error = 1.7208555101563944125029145206900e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.606
y[1] (analytic) = -6.9725784583201455062194869568843
y[1] (numeric) = -6.9725784583201455062194869568831
absolute error = 1.2e-30
relative error = 1.7210276043119744191482043063930e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.607
y[1] (analytic) = -6.9718812353360437159117017195147
y[1] (numeric) = -6.9718812353360437159117017195136
absolute error = 1.1e-30
relative error = 1.5777664060380112763172070750452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.608
y[1] (analytic) = -6.9711840820707543370633639550952
y[1] (numeric) = -6.9711840820707543370633639550944
absolute error = 8e-31
relative error = 1.1475812295037891456558009845589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.609
y[1] (analytic) = -6.9704869985173058370157702645974
y[1] (numeric) = -6.9704869985173058370157702645962
absolute error = 1.2e-30
relative error = 1.7215439900472554106138705211341e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.825e+09
Order of pole = 8.017e+15
TOP MAIN SOLVE Loop
x[1] = 3.61
y[1] (analytic) = -6.9697899846687273802286266179303
y[1] (numeric) = -6.9697899846687273802286266179291
absolute error = 1.2e-30
relative error = 1.7217161530542670175627935934111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.922e+08
Order of pole = 1.480e+15
TOP MAIN SOLVE Loop
x[1] = 3.611
y[1] (analytic) = -6.9690930405180488282103399984822
y[1] (numeric) = -6.9690930405180488282103399984815
absolute error = 7e-31
relative error = 1.0044348610790900988178458486825e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.571e+09
Order of pole = 2.277e+15
TOP MAIN SOLVE Loop
memory used=2277.4MB, alloc=4.6MB, time=100.94
x[1] = 3.612
y[1] (analytic) = -6.9683961660583007394483170181471
y[1] (numeric) = -6.9683961660583007394483170181463
absolute error = 8e-31
relative error = 1.1480403538143311122498136394317e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.613
y[1] (analytic) = -6.9676993612825143693392695021376
y[1] (numeric) = -6.9676993612825143693392695021368
absolute error = 8e-31
relative error = 1.1481551635901056592752603830805e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.614
y[1] (analytic) = -6.9670026261837216701195270428965
y[1] (numeric) = -6.9670026261837216701195270428956
absolute error = 9e-31
relative error = 1.2918037329533608332409388466623e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.003e+09
Order of pole = 1.505e+16
TOP MAIN SOLVE Loop
x[1] = 3.615
y[1] (analytic) = -6.9663059607549552907953565224009
y[1] (numeric) = -6.9663059607549552907953565224002
absolute error = 7e-31
relative error = 1.0048367153890256645189938271234e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.156e+09
Order of pole = 1.463e+15
TOP MAIN SOLVE Loop
x[1] = 3.616
y[1] (analytic) = -6.9656093649892485770732886021679
y[1] (numeric) = -6.9656093649892485770732886021671
absolute error = 8e-31
relative error = 1.1484996618113321382895721203292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.617
y[1] (analytic) = -6.9649128388796355712904511802609
y[1] (numeric) = -6.9649128388796355712904511802596
absolute error = 1.3e-30
relative error = 1.8664985909703298781782962658301e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.618
y[1] (analytic) = -6.9642163824191510123449098146016
y[1] (numeric) = -6.9642163824191510123449098146005
absolute error = 1.1e-30
relative error = 1.5795029039834261942944928481774e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.969e+08
Order of pole = 1.253e+15
TOP MAIN SOLVE Loop
x[1] = 3.619
y[1] (analytic) = -6.9635199956008303356260151118963
y[1] (numeric) = -6.9635199956008303356260151118952
absolute error = 1.1e-30
relative error = 1.5796608621716023138964442340004e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.62
y[1] (analytic) = -6.9628236784177096729447570814674
y[1] (numeric) = -6.9628236784177096729447570814667
absolute error = 7e-31
relative error = 1.0053392593722463162407104517189e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.508e+09
Order of pole = 1.776e+15
TOP MAIN SOLVE Loop
x[1] = 3.621
y[1] (analytic) = -6.9621274308628258524641264533087
y[1] (numeric) = -6.9621274308628258524641264533079
absolute error = 8e-31
relative error = 1.1490740552286255982466196252259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.622
y[1] (analytic) = -6.9614312529292163986294829596541
y[1] (numeric) = -6.9614312529292163986294829596531
absolute error = 1.0e-30
relative error = 1.4364862104746378176000183798846e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.623
y[1] (analytic) = -6.960735144609919532098930579375
y[1] (numeric) = -6.960735144609919532098930579374
absolute error = 1.0e-30
relative error = 1.4366298662783557541088588288493e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.381e+09
Order of pole = 4.990e+15
TOP MAIN SOLVE Loop
x[1] = 3.624
y[1] (analytic) = -6.9600391058979741696736997445035
y[1] (numeric) = -6.9600391058979741696736997445022
absolute error = 1.3e-30
relative error = 1.8678055973828840749851240877766e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.359e+09
Order of pole = 1.654e+15
TOP MAIN SOLVE Loop
x[1] = 3.625
y[1] (analytic) = -6.9593431367864199242285365081849
y[1] (numeric) = -6.959343136786419924228536508184
absolute error = 9e-31
relative error = 1.2932254988875119177848901447321e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.626
y[1] (analytic) = -6.9586472372682971046420986733706
y[1] (numeric) = -6.9586472372682971046420986733695
absolute error = 1.1e-30
relative error = 1.5807670118823534189161287107451e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2281.2MB, alloc=4.6MB, time=101.11
TOP MAIN SOLVE Loop
x[1] = 3.627
y[1] (analytic) = -6.9579514073366467157273588815422
y[1] (numeric) = -6.9579514073366467157273588815413
absolute error = 9e-31
relative error = 1.2934841698535237848023508031370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.098e+09
Order of pole = 1.503e+15
TOP MAIN SOLVE Loop
x[1] = 3.628
y[1] (analytic) = -6.9572556469845104581620146607871
y[1] (numeric) = -6.9572556469845104581620146607864
absolute error = 7e-31
relative error = 1.0061438525741132230812616680469e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.629
y[1] (analytic) = -6.9565599562049307284189054325161
y[1] (numeric) = -6.956559956204930728418905432515
absolute error = 1.1e-30
relative error = 1.5812413131275476447420566338493e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.63
y[1] (analytic) = -6.955864334990950618696436476132
y[1] (numeric) = -6.9558643349909506186964364761308
absolute error = 1.2e-30
relative error = 1.7251630310894514675837391616373e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.631
y[1] (analytic) = -6.9551687833356139168490098509583
y[1] (numeric) = -6.9551687833356139168490098509574
absolute error = 9e-31
relative error = 1.2940016670139973269034446331787e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.632
y[1] (analytic) = -6.9544733012319651063174622747248
y[1] (numeric) = -6.9544733012319651063174622747241
absolute error = 7e-31
relative error = 1.0065463906173843486996486389027e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.633
y[1] (analytic) = -6.9537778886730493660595099579175
y[1] (numeric) = -6.9537778886730493660595099579165
absolute error = 1.0e-30
relative error = 1.4380672146990654316389101226084e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.634
y[1] (analytic) = -6.9530825456519125704802003932964
y[1] (numeric) = -6.9530825456519125704802003932955
absolute error = 9e-31
relative error = 1.2943899257499999859847258264087e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.635
y[1] (analytic) = -6.952387272161601289362371099891
y[1] (numeric) = -6.9523872721616012893623710998898
absolute error = 1.2e-30
relative error = 1.7260258282863204690413534939944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.604e+09
Order of pole = 2.212e+15
TOP MAIN SOLVE Loop
x[1] = 3.636
y[1] (analytic) = -6.9516920681951627877971153207678
y[1] (numeric) = -6.9516920681951627877971153207667
absolute error = 1.1e-30
relative error = 1.5823485695412687606262292211738e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.637
y[1] (analytic) = -6.9509969337456450261142546738856
y[1] (numeric) = -6.9509969337456450261142546738847
absolute error = 9e-31
relative error = 1.2947783009810968362792082606536e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.638
y[1] (analytic) = -6.9503018688060966598128187553349
y[1] (numeric) = -6.950301868806096659812818755334
absolute error = 9e-31
relative error = 1.2949077852853022526468346997597e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.639
y[1] (analytic) = -6.9496068733695670394915316942698
y[1] (numeric) = -6.9496068733695670394915316942687
absolute error = 1.1e-30
relative error = 1.5828233453249378732491334084513e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.64
y[1] (analytic) = -6.9489119474291062107793056588372
y[1] (numeric) = -6.9489119474291062107793056588362
absolute error = 1.0e-30
relative error = 1.4390742141580462764975130491040e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2285.0MB, alloc=4.6MB, time=101.28
x[1] = 3.641
y[1] (analytic) = -6.9482170909777649142657413124093
y[1] (numeric) = -6.9482170909777649142657413124085
absolute error = 8e-31
relative error = 1.1513745030200584028912130728942e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.642
y[1] (analytic) = -6.9475223040085945854316352194209
y[1] (numeric) = -6.9475223040085945854316352194202
absolute error = 7e-31
relative error = 1.0075534404489967213323138558099e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.774e+09
Order of pole = 2.486e+15
TOP MAIN SOLVE Loop
x[1] = 3.643
y[1] (analytic) = -6.9468275865146473545794942001193
y[1] (numeric) = -6.9468275865146473545794942001185
absolute error = 8e-31
relative error = 1.1516048009496877177383567535628e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.644
y[1] (analytic) = -6.9461329384889760467640566335315
y[1] (numeric) = -6.9461329384889760467640566335306
absolute error = 9e-31
relative error = 1.2956849630864984589643238608194e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.645
y[1] (analytic) = -6.9454383599246341817228207079541
y[1] (numeric) = -6.9454383599246341817228207079529
absolute error = 1.2e-30
relative error = 1.7277527174152638361804742126807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.201e+09
Order of pole = 1.345e+15
TOP MAIN SOLVE Loop
x[1] = 3.646
y[1] (analytic) = -6.944743850814675973806579618269
y[1] (numeric) = -6.9447438508146759738065796182682
absolute error = 8e-31
relative error = 1.1519503342173712770838406373335e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.827e+09
Order of pole = 8.666e+15
TOP MAIN SOLVE Loop
x[1] = 3.647
y[1] (analytic) = -6.9440494111521563319099637093968
y[1] (numeric) = -6.9440494111521563319099637093959
absolute error = 9e-31
relative error = 1.2960737268870787670482470285706e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.332e+09
Order of pole = 5.928e+14
TOP MAIN SOLVE Loop
x[1] = 3.648
y[1] (analytic) = -6.9433550409301308594019895651815
y[1] (numeric) = -6.9433550409301308594019895651802
absolute error = 1.3e-30
relative error = 1.8722937144027308501812755849268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.799e+09
Order of pole = 2.925e+15
TOP MAIN SOLVE Loop
x[1] = 3.649
y[1] (analytic) = -6.9426607401416558540566160420234
y[1] (numeric) = -6.9426607401416558540566160420226
absolute error = 8e-31
relative error = 1.1522959711605856935592173880748e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.65
y[1] (analytic) = -6.9419665087797883079833072465644
y[1] (numeric) = -6.9419665087797883079833072465635
absolute error = 9e-31
relative error = 1.2964626073342953698190275039914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.651
y[1] (analytic) = -6.9412723468375859075576024567197
y[1] (numeric) = -6.9412723468375859075576024567189
absolute error = 8e-31
relative error = 1.1525264534022737053606615193862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.652
y[1] (analytic) = -6.940578254308107033351692985379
y[1] (numeric) = -6.9405782543081070333516929853782
absolute error = 8e-31
relative error = 1.1526417118104382922870894259403e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.546e+09
Order of pole = 2.232e+15
TOP MAIN SOLVE Loop
x[1] = 3.653
y[1] (analytic) = -6.9398842311844107600650059860689
y[1] (numeric) = -6.939884231184410760065005986068
absolute error = 9e-31
relative error = 1.2968516044631475077886538391109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.065e+09
Order of pole = 3.802e+15
TOP MAIN SOLVE Loop
x[1] = 3.654
y[1] (analytic) = -6.9391902774595568564547951998895
y[1] (numeric) = -6.9391902774595568564547951998888
absolute error = 7e-31
relative error = 1.0087632303062751050389252239680e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.655
y[1] (analytic) = -6.9384963931266057852667386430304
y[1] (numeric) = -6.9384963931266057852667386430294
absolute error = 1.0e-30
relative error = 1.4412344452475571649844569697366e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2288.9MB, alloc=4.6MB, time=101.44
TOP MAIN SOLVE Loop
x[1] = 3.656
y[1] (analytic) = -6.9378025781786187031655432341671
y[1] (numeric) = -6.937802578178618703165543234166
absolute error = 1.1e-30
relative error = 1.5855164334883437945533674059490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.657
y[1] (analytic) = -6.9371088326086574606655563610524
y[1] (numeric) = -6.9371088326086574606655563610515
absolute error = 9e-31
relative error = 1.2973704488668955910435603061598e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.658
y[1] (analytic) = -6.9364151564097846020613843856021
y[1] (numeric) = -6.9364151564097846020613843856012
absolute error = 9e-31
relative error = 1.2975001923988507587511054196247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.983e+09
Order of pole = 2.780e+15
TOP MAIN SOLVE Loop
x[1] = 3.659
y[1] (analytic) = -6.9357215495750633653585180867819
y[1] (numeric) = -6.9357215495750633653585180867807
absolute error = 1.2e-30
relative error = 1.7301732652077438150128796367049e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.466e+09
Order of pole = 2.100e+15
TOP MAIN SOLVE Loop
x[1] = 3.66
y[1] (analytic) = -6.9350280120975576822039650406047
y[1] (numeric) = -6.9350280120975576822039650406035
absolute error = 1.2e-30
relative error = 1.7303462911854192848531674122429e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.661
y[1] (analytic) = -6.9343345439703321778168889365439
y[1] (numeric) = -6.9343345439703321778168889365429
absolute error = 1.0e-30
relative error = 1.4420994453887980674726670563869e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.394e+09
Order of pole = 1.972e+15
TOP MAIN SOLVE Loop
x[1] = 3.662
y[1] (analytic) = -6.933641145186452170919255829667
y[1] (numeric) = -6.933641145186452170919255829666
absolute error = 1.0e-30
relative error = 1.4422436625440745301398373262105e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.525e+09
Order of pole = 2.165e+16
TOP MAIN SOLVE Loop
x[1] = 3.663
y[1] (analytic) = -6.9329478157389836736664873277964
y[1] (numeric) = -6.9329478157389836736664873277955
absolute error = 9e-31
relative error = 1.2981491047096088672398050803754e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.524e+09
Order of pole = 3.954e+15
TOP MAIN SOLVE Loop
x[1] = 3.664
y[1] (analytic) = -6.9322545556209933915781207130073
y[1] (numeric) = -6.9322545556209933915781207130063
absolute error = 1.0e-30
relative error = 1.4425321401233796836308382767542e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.665
y[1] (analytic) = -6.9315613648255487234684759967635
y[1] (numeric) = -6.9315613648255487234684759967628
absolute error = 7e-31
relative error = 1.0098734803852052051750871305489e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.669e+09
Order of pole = 3.554e+15
TOP MAIN SOLVE Loop
x[1] = 3.666
y[1] (analytic) = -6.9308682433457177613773299080059
y[1] (numeric) = -6.9308682433457177613773299080047
absolute error = 1.2e-30
relative error = 1.7313848104847647612735746145186e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.247e+09
Order of pole = 1.056e+16
TOP MAIN SOLVE Loop
x[1] = 3.667
y[1] (analytic) = -6.9301751911745692905005968134874
y[1] (numeric) = -6.9301751911745692905005968134866
absolute error = 8e-31
relative error = 1.1543719717486839076819028226447e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.836e+09
Order of pole = 2.446e+15
TOP MAIN SOLVE Loop
x[1] = 3.668
y[1] (analytic) = -6.9294822083051727891210165696808
y[1] (numeric) = -6.9294822083051727891210165696797
absolute error = 1.1e-30
relative error = 1.5874201952371276730627052769529e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.513e+09
Order of pole = 6.885e+15
TOP MAIN SOLVE Loop
x[1] = 3.669
y[1] (analytic) = -6.9287892947305984285388493055422
y[1] (numeric) = -6.9287892947305984285388493055413
absolute error = 9e-31
relative error = 1.2989282278860138589057411648217e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2292.7MB, alloc=4.6MB, time=101.61
x[1] = 3.67
y[1] (analytic) = -6.9280964504439170730025771354607
y[1] (numeric) = -6.9280964504439170730025771354597
absolute error = 1.0e-30
relative error = 1.4433979191151778813022124790276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.671
y[1] (analytic) = -6.9274036754382002796396128016821
y[1] (numeric) = -6.9274036754382002796396128016812
absolute error = 9e-31
relative error = 1.2991880395118876103003266261202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.520e+09
Order of pole = 5.785e+15
TOP MAIN SOLVE Loop
x[1] = 3.672
y[1] (analytic) = -6.9267109697065202983870152455273
y[1] (numeric) = -6.9267109697065202983870152455266
absolute error = 7e-31
relative error = 1.0105806392982187481798595406246e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.572e+09
Order of pole = 4.022e+15
TOP MAIN SOLVE Loop
x[1] = 3.673
y[1] (analytic) = -6.9260183332419500719222121067049
y[1] (numeric) = -6.926018333241950071922212106704
absolute error = 9e-31
relative error = 1.2994479031052831153954886653170e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.674
y[1] (analytic) = -6.9253257660375632355937291500262
y[1] (numeric) = -6.9253257660375632355937291500254
absolute error = 8e-31
relative error = 1.1551803150160442127097207914805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.817e+09
Order of pole = 2.749e+15
TOP MAIN SOLVE Loop
x[1] = 3.675
y[1] (analytic) = -6.9246332680864341173519266188354
y[1] (numeric) = -6.9246332680864341173519266188342
absolute error = 1.2e-30
relative error = 1.7329437582354598906155946205118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.676
y[1] (analytic) = -6.9239408393816377376797425144517
y[1] (numeric) = -6.9239408393816377376797425144509
absolute error = 8e-31
relative error = 1.1554113741841940393082699667122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.705e+09
Order of pole = 2.665e+15
TOP MAIN SOLVE Loop
x[1] = 3.677
y[1] (analytic) = -6.9232484799162498095234428009465
y[1] (numeric) = -6.9232484799162498095234428009452
absolute error = 1.3e-30
relative error = 1.8777312467856505923909987223122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.936e+09
Order of pole = 3.993e+15
TOP MAIN SOLVE Loop
x[1] = 3.678
y[1] (analytic) = -6.9225561896833467382233785345416
y[1] (numeric) = -6.9225561896833467382233785345406
absolute error = 1.0e-30
relative error = 1.4445530994609987341617885136336e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.679
y[1] (analytic) = -6.9218639686760056214447499169612
y[1] (numeric) = -6.9218639686760056214447499169603
absolute error = 9e-31
relative error = 1.3002278057945559865882801430416e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.68
y[1] (analytic) = -6.9211718168873042491083772720228
y[1] (numeric) = -6.9211718168873042491083772720216
absolute error = 1.2e-30
relative error = 1.7338104467686549082823229443494e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.681
y[1] (analytic) = -6.9204797343103211033214789447874
y[1] (numeric) = -6.9204797343103211033214789447864
absolute error = 1.0e-30
relative error = 1.4449865304022274860404793127958e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.782e+09
Order of pole = 2.457e+15
TOP MAIN SOLVE Loop
x[1] = 3.682
y[1] (analytic) = -6.9197877209381353583084561225766
y[1] (numeric) = -6.9197877209381353583084561225755
absolute error = 1.1e-30
relative error = 1.5896441399084853177004706687113e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.683
y[1] (analytic) = -6.9190957767638268803416845771566
y[1] (numeric) = -6.9190957767638268803416845771553
absolute error = 1.3e-30
relative error = 1.8788582235929548700134475510968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2296.5MB, alloc=4.6MB, time=101.77
x[1] = 3.684
y[1] (analytic) = -6.9184039017804762276723133274046
y[1] (numeric) = -6.9184039017804762276723133274035
absolute error = 1.1e-30
relative error = 1.5899621005314694444341102835226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.764e+09
Order of pole = 3.149e+15
TOP MAIN SOLVE Loop
x[1] = 3.685
y[1] (analytic) = -6.9177120959811646504610702217648
y[1] (numeric) = -6.9177120959811646504610702217633
absolute error = 1.5e-30
relative error = 2.1683469609430883104694964721272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+09
Order of pole = 4.383e+15
TOP MAIN SOLVE Loop
x[1] = 3.686
y[1] (analytic) = -6.9170203593589740907090744397938
y[1] (numeric) = -6.9170203593589740907090744397927
absolute error = 1.1e-30
relative error = 1.5902801247529378044214746958874e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.530e+09
Order of pole = 2.183e+15
TOP MAIN SOLVE Loop
x[1] = 3.687
y[1] (analytic) = -6.9163286919069871821886559121197
y[1] (numeric) = -6.9163286919069871821886559121183
absolute error = 1.4e-30
relative error = 2.0241952954581002594477365096697e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.688
y[1] (analytic) = -6.9156370936182872503741816581017
y[1] (numeric) = -6.9156370936182872503741816581007
absolute error = 1.0e-30
relative error = 1.4459983750778285150579104862601e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.689
y[1] (analytic) = -6.9149455644859583123728890405216
y[1] (numeric) = -6.9149455644859583123728890405207
absolute error = 9e-31
relative error = 1.3015286839310122611475669998433e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.207e+09
Order of pole = 3.177e+15
TOP MAIN SOLVE Loop
x[1] = 3.69
y[1] (analytic) = -6.9142541045030850768557259365952
y[1] (numeric) = -6.9142541045030850768557259365941
absolute error = 1.1e-30
relative error = 1.5909163640422136442101449972874e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.691
y[1] (analytic) = -6.9135627136627529439881978246248
y[1] (numeric) = -6.9135627136627529439881978246234
absolute error = 1.4e-30
relative error = 2.0250051355335007119988140994595e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.692
y[1] (analytic) = -6.9128713919580480053612217855963
y[1] (numeric) = -6.9128713919580480053612217855953
absolute error = 1.0e-30
relative error = 1.4465768901231551778793785301993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.760e+09
Order of pole = 6.313e+15
TOP MAIN SOLVE Loop
x[1] = 3.693
y[1] (analytic) = -6.9121801393820570439219874190336
y[1] (numeric) = -6.9121801393820570439219874190322
absolute error = 1.4e-30
relative error = 2.0254101770634102646643486658054e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.899e+09
Order of pole = 3.116e+15
TOP MAIN SOLVE Loop
x[1] = 3.694
y[1] (analytic) = -6.9114889559278675339048246724077
y[1] (numeric) = -6.9114889559278675339048246724066
absolute error = 1.1e-30
relative error = 1.5915528578781111247079264301260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.108e+09
Order of pole = 3.828e+15
TOP MAIN SOLVE Loop
x[1] = 3.695
y[1] (analytic) = -6.9107978415885676407620785834279
y[1] (numeric) = -6.9107978415885676407620785834268
absolute error = 1.1e-30
relative error = 1.5917120211219284906522020709369e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.696
y[1] (analytic) = -6.9101067963572462210949909345037
y[1] (numeric) = -6.9101067963572462210949909345025
absolute error = 1.2e-30
relative error = 1.7365867639449448157236685076807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.480e+09
Order of pole = 6.119e+15
TOP MAIN SOLVE Loop
x[1] = 3.697
y[1] (analytic) = -6.9094158202269928225845888187007
y[1] (numeric) = -6.9094158202269928225845888186999
absolute error = 8e-31
relative error = 1.1578402875363750455288080077991e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.698
y[1] (analytic) = -6.9087249131908976839225801164955
y[1] (numeric) = -6.9087249131908976839225801164943
absolute error = 1.2e-30
relative error = 1.7369341160317846483813847976777e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2300.3MB, alloc=4.6MB, time=101.95
x[1] = 3.699
y[1] (analytic) = -6.908034075242051734742255882631
y[1] (numeric) = -6.9080340752420517347422558826295
absolute error = 1.5e-30
relative error = 2.1713847726604348790773187990337e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.7
y[1] (analytic) = -6.9073433063735465955493996423942
y[1] (numeric) = -6.9073433063735465955493996423934
absolute error = 8e-31
relative error = 1.1581876917306595692678018684154e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.701
y[1] (analytic) = -6.9066526065784745776532035966189
y[1] (numeric) = -6.9066526065784745776532035966179
absolute error = 1.0e-30
relative error = 1.4478793953637051624823252137460e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.702
y[1] (analytic) = -6.9059619758499286830971917347149
y[1] (numeric) = -6.9059619758499286830971917347135
absolute error = 1.4e-30
relative error = 2.0272338667600317607156558883882e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.487e+09
Order of pole = 3.561e+13
TOP MAIN SOLVE Loop
x[1] = 3.703
y[1] (analytic) = -6.9052714141810026045901498550479
y[1] (numeric) = -6.905271414181002604590149855047
absolute error = 9e-31
relative error = 1.3033521001820667718607076299916e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.086e+09
Order of pole = 3.374e+15
TOP MAIN SOLVE Loop
x[1] = 3.704
y[1] (analytic) = -6.9045809215647907254370624919726
y[1] (numeric) = -6.9045809215647907254370624919717
absolute error = 9e-31
relative error = 1.3034824419090627102290002697639e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.705
y[1] (analytic) = -6.9038904979943881194700567488207
y[1] (numeric) = -6.9038904979943881194700567488196
absolute error = 1.1e-30
relative error = 1.5933045292644126515614456309165e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.706
y[1] (analytic) = -6.9032001434628905509793530361664
y[1] (numeric) = -6.9032001434628905509793530361655
absolute error = 9e-31
relative error = 1.3037431644688314244438178876626e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.707
y[1] (analytic) = -6.9025098579633944746442227146726
y[1] (numeric) = -6.9025098579633944746442227146712
absolute error = 1.4e-30
relative error = 2.0282477371398844402736486381222e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.708
y[1] (analytic) = -6.9018196414889970354639526418221
y[1] (numeric) = -6.9018196414889970354639526418211
absolute error = 1.0e-30
relative error = 1.4488932657536965458270162714088e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.709
y[1] (analytic) = -6.9011294940327960686888166218586
y[1] (numeric) = -6.9011294940327960686888166218572
absolute error = 1.4e-30
relative error = 2.0286534272549716254975033361616e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.560e+09
Order of pole = 1.801e+15
TOP MAIN SOLVE Loop
x[1] = 3.71
y[1] (analytic) = -6.9004394155878900997510537582257
y[1] (numeric) = -6.9004394155878900997510537582246
absolute error = 1.1e-30
relative error = 1.5941013807253090099439856557819e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.711
y[1] (analytic) = -6.899749406147378344195853707837
y[1] (numeric) = -6.8997494061473783441958537078361
absolute error = 9e-31
relative error = 1.3043951990461261101904373884803e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.712
y[1] (analytic) = -6.8990594657043607076123488364678
y[1] (numeric) = -6.899059465704360707612348836467
absolute error = 8e-31
relative error = 1.1595783511895325534817926236683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2304.1MB, alloc=4.6MB, time=102.11
x[1] = 3.713
y[1] (analytic) = -6.8983695942519377855646132745893
y[1] (numeric) = -6.8983695942519377855646132745884
absolute error = 9e-31
relative error = 1.3046561041755785968968842874691e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.714
y[1] (analytic) = -6.8976797917832108635226688729519
y[1] (numeric) = -6.8976797917832108635226688729509
absolute error = 1.0e-30
relative error = 1.4497628625661045819496356081859e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.715
y[1] (analytic) = -6.8969900582912819167934980572277
y[1] (numeric) = -6.8969900582912819167934980572271
absolute error = 6e-31
relative error = 8.6994470766085028305374834512173e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.488e+09
Order of pole = 1.943e+15
TOP MAIN SOLVE Loop
x[1] = 3.716
y[1] (analytic) = -6.896300393769253610452063581025
y[1] (numeric) = -6.8963003937692536104520635810239
absolute error = 1.1e-30
relative error = 1.5950581285493889847922218794536e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.717
y[1] (analytic) = -6.8956107982102292992723351765757
y[1] (numeric) = -6.8956107982102292992723351765748
absolute error = 9e-31
relative error = 1.3051780710036548859043194952763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.718
y[1] (analytic) = -6.8949212716073130276583231024234
y[1] (numeric) = -6.8949212716073130276583231024221
absolute error = 1.3e-30
relative error = 1.8854457488199134266516071150899e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.079e+09
Order of pole = 1.475e+13
TOP MAIN SOLVE Loop
x[1] = 3.719
y[1] (analytic) = -6.8942318139536095295751185874005
y[1] (numeric) = -6.8942318139536095295751185873995
absolute error = 1.0e-30
relative error = 1.4504879252479526237755054906241e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.72
y[1] (analytic) = -6.8935424252422242284799411702265
y[1] (numeric) = -6.8935424252422242284799411702255
absolute error = 1.0e-30
relative error = 1.4506329812931587993090080500295e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.721
y[1] (analytic) = -6.8928531054662632372531929340193
y[1] (numeric) = -6.8928531054662632372531929340182
absolute error = 1.1e-30
relative error = 1.5958558570291642798489774623972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.040e+09
Order of pole = 3.486e+15
TOP MAIN SOLVE Loop
x[1] = 3.722
y[1] (analytic) = -6.892163854618833358129519635043
y[1] (numeric) = -6.8921638546188333581295196350418
absolute error = 1.2e-30
relative error = 1.7411077642848135971438047431939e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.723
y[1] (analytic) = -6.8914746726930420826288787249968
y[1] (numeric) = -6.8914746726930420826288787249958
absolute error = 1.0e-30
relative error = 1.4510682364725592431747739090879e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.724
y[1] (analytic) = -6.890785559681997591487614266158
y[1] (numeric) = -6.8907855596819975914876142661569
absolute error = 1.1e-30
relative error = 1.5963346856069684854356254324203e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.296e+09
Order of pole = 1.852e+15
TOP MAIN SOLVE Loop
x[1] = 3.725
y[1] (analytic) = -6.890096515578808754589538738686
y[1] (numeric) = -6.8900965155788087545895387386852
absolute error = 8e-31
relative error = 1.1610867833145226710919807057159e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.011e+09
Order of pole = 3.461e+15
TOP MAIN SOLVE Loop
x[1] = 3.726
y[1] (analytic) = -6.8894075403765851308970217394056
y[1] (numeric) = -6.8894075403765851308970217394048
absolute error = 8e-31
relative error = 1.1612028977984815592335473690133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.727
y[1] (analytic) = -6.8887186340684369683820855713712
y[1] (numeric) = -6.88871863406843696838208557137
absolute error = 1.2e-30
relative error = 1.7419785358417041525549306642886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.533e+09
Order of pole = 4.538e+15
memory used=2307.9MB, alloc=4.6MB, time=102.28
TOP MAIN SOLVE Loop
x[1] = 3.728
y[1] (analytic) = -6.8880297966474752039575077235294
y[1] (numeric) = -6.8880297966474752039575077235284
absolute error = 1.0e-30
relative error = 1.4517939520045594493275580034386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.729
y[1] (analytic) = -6.8873410281068114634079302397919
y[1] (numeric) = -6.8873410281068114634079302397909
absolute error = 1.0e-30
relative error = 1.4519391386589716370032178839830e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.978e+09
Order of pole = 3.744e+15
TOP MAIN SOLVE Loop
x[1] = 3.73
y[1] (analytic) = -6.8866523284395580613209759768219
y[1] (numeric) = -6.886652328439558061320975976821
absolute error = 9e-31
relative error = 1.3068759058494977010312782646758e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.731
y[1] (analytic) = -6.8859636976388280010183717498545
y[1] (numeric) = -6.8859636976388280010183717498534
absolute error = 1.1e-30
relative error = 1.5974525110801644421775522178903e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.732
y[1] (analytic) = -6.8852751356977349744870783658551
y[1] (numeric) = -6.8852751356977349744870783658541
absolute error = 1.0e-30
relative error = 1.4523747857443647843308704219717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.733
y[1] (analytic) = -6.8845866426093933623104275433336
y[1] (numeric) = -6.8845866426093933623104275433325
absolute error = 1.1e-30
relative error = 1.5977720335335607398518108785148e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.849e+09
Order of pole = 5.082e+15
TOP MAIN SOLVE Loop
x[1] = 3.734
y[1] (analytic) = -6.8838982183669182335992657181186
y[1] (numeric) = -6.8838982183669182335992657181173
absolute error = 1.3e-30
relative error = 1.8884648766762297593336820313720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.937e+09
Order of pole = 1.076e+15
TOP MAIN SOLVE Loop
x[1] = 3.735
y[1] (analytic) = -6.8832098629634253459231047344088
y[1] (numeric) = -6.8832098629634253459231047344077
absolute error = 1.1e-30
relative error = 1.5980916198978385919047705550683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.429e+09
Order of pole = 2.354e+15
TOP MAIN SOLVE Loop
x[1] = 3.736
y[1] (analytic) = -6.8825215763920311452412794204119
y[1] (numeric) = -6.882521576392031145241279420411
absolute error = 9e-31
relative error = 1.3076602666777250431488970015979e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.021e+09
Order of pole = 5.276e+15
TOP MAIN SOLVE Loop
x[1] = 3.737
y[1] (analytic) = -6.8818333586458527658341120478798
y[1] (numeric) = -6.8818333586458527658341120478788
absolute error = 1.0e-30
relative error = 1.4531011547143467754092334954208e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.738
y[1] (analytic) = -6.8811452097180080302340836748538
y[1] (numeric) = -6.8811452097180080302340836748527
absolute error = 1.1e-30
relative error = 1.5985711193051227905629035845736e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.395e+09
Order of pole = 4.751e+15
TOP MAIN SOLVE Loop
x[1] = 3.739
y[1] (analytic) = -6.8804571296016154491570123709329
y[1] (numeric) = -6.8804571296016154491570123709318
absolute error = 1.1e-30
relative error = 1.5987309844101753345483042284633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.084e+10
Order of pole = 1.009e+17
TOP MAIN SOLVE Loop
x[1] = 3.74
y[1] (analytic) = -6.8797691182897942214332383243747
y[1] (numeric) = -6.8797691182897942214332383243736
absolute error = 1.1e-30
relative error = 1.5988908655025377359582164256950e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.741
y[1] (analytic) = -6.879081175775664233938815830341
y[1] (numeric) = -6.8790811757756642339388158303398
absolute error = 1.2e-30
relative error = 1.7444190137277914244191962176051e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.697e+08
Order of pole = 1.489e+15
TOP MAIN SOLVE Loop
memory used=2311.7MB, alloc=4.6MB, time=102.45
x[1] = 3.742
y[1] (analytic) = -6.8783933020523460615267121596012
y[1] (numeric) = -6.8783933020523460615267121596
absolute error = 1.2e-30
relative error = 1.7445934643515500159714411524333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.399e+09
Order of pole = 2.061e+15
TOP MAIN SOLVE Loop
x[1] = 3.743
y[1] (analytic) = -6.8777054971129609669580133070049
y[1] (numeric) = -6.8777054971129609669580133070035
absolute error = 1.4e-30
relative error = 2.0355625878247838098403759749880e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.744
y[1] (analytic) = -6.8770177609506309008331366190343
y[1] (numeric) = -6.8770177609506309008331366190332
absolute error = 1.1e-30
relative error = 1.5995305497770645327743499777682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.745
y[1] (analytic) = -6.8763300935584785015230502997534
y[1] (numeric) = -6.8763300935584785015230502997523
absolute error = 1.1e-30
relative error = 1.5996905108299615832027568412317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.995e+09
Order of pole = 3.720e+15
TOP MAIN SOLVE Loop
x[1] = 3.746
y[1] (analytic) = -6.8756424949296270951004997944579
y[1] (numeric) = -6.8756424949296270951004997944568
absolute error = 1.1e-30
relative error = 1.5998504878797637552615337980827e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.747
y[1] (analytic) = -6.8749549650572006952712410503466
y[1] (numeric) = -6.8749549650572006952712410503456
absolute error = 1.0e-30
relative error = 1.4545549826618825631363961009010e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.433e+09
Order of pole = 4.437e+15
TOP MAIN SOLVE Loop
x[1] = 3.748
y[1] (analytic) = -6.8742675039343240033052806535219
y[1] (numeric) = -6.8742675039343240033052806535206
absolute error = 1.3e-30
relative error = 1.8911105790631159255713331331076e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.749
y[1] (analytic) = -6.8735801115541224079681228416309
y[1] (numeric) = -6.8735801115541224079681228416296
absolute error = 1.3e-30
relative error = 1.8912996995768903254557654215363e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.602e+09
Order of pole = 2.699e+15
TOP MAIN SOLVE Loop
x[1] = 3.75
y[1] (analytic) = -6.872892787909721985452023391465
y[1] (numeric) = -6.8728927879097219854520233914641
absolute error = 9e-31
relative error = 1.3094922731563812024484143227888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.751
y[1] (analytic) = -6.8722055329942494993072503808254
y[1] (numeric) = -6.8722055329942494993072503808246
absolute error = 8e-31
relative error = 1.1641095368278901871280754112504e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.249e+08
Order of pole = 1.552e+15
TOP MAIN SOLVE Loop
x[1] = 3.752
y[1] (analytic) = -6.8715183468008324003733518239669
y[1] (numeric) = -6.8715183468008324003733518239658
absolute error = 1.1e-30
relative error = 1.6008106862031826896652795066957e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.753
y[1] (analytic) = -6.870831229322598826710430179936
y[1] (numeric) = -6.870831229322598826710430179935
absolute error = 1.0e-30
relative error = 1.4554279775237484067285193415590e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.548e+09
Order of pole = 1.230e+15
TOP MAIN SOLVE Loop
x[1] = 3.754
y[1] (analytic) = -6.8701441805526776035304237331166
y[1] (numeric) = -6.8701441805526776035304237331158
absolute error = 8e-31
relative error = 1.1644588220791065972655408367243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.755
y[1] (analytic) = -6.869457200484198243128394845291
y[1] (numeric) = -6.8694572004841982431283948452902
absolute error = 8e-31
relative error = 1.1645752737838026996431556934174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.974e+09
Order of pole = 3.005e+15
TOP MAIN SOLVE Loop
memory used=2315.6MB, alloc=4.6MB, time=102.62
x[1] = 3.756
y[1] (analytic) = -6.8687702891102909448138250785329
y[1] (numeric) = -6.868770289110290944813825078532
absolute error = 9e-31
relative error = 1.3102782042760329932590404352221e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.757
y[1] (analytic) = -6.8680834464240865948419171882455
y[1] (numeric) = -6.8680834464240865948419171882444
absolute error = 1.1e-30
relative error = 1.6016112916809744482319225065941e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.352e+09
Order of pole = 1.775e+15
TOP MAIN SOLVE Loop
x[1] = 3.758
y[1] (analytic) = -6.8673966724187167663449039856557
y[1] (numeric) = -6.8673966724187167663449039856547
absolute error = 1.0e-30
relative error = 1.4561558734713326781549199584079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.655e+09
Order of pole = 4.831e+15
TOP MAIN SOLVE Loop
x[1] = 3.759
y[1] (analytic) = -6.8667099670873137192633640690802
y[1] (numeric) = -6.8667099670873137192633640690795
absolute error = 7e-31
relative error = 1.0194110474377913142446904191037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.76
y[1] (analytic) = -6.8660233304230104002775444232743
y[1] (numeric) = -6.866023330423010400277544423273
absolute error = 1.3e-30
relative error = 1.8933812739024118680716067099380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.705e+09
Order of pole = 2.624e+15
TOP MAIN SOLVE Loop
x[1] = 3.761
y[1] (analytic) = -6.8653367624189404427386898861736
y[1] (numeric) = -6.8653367624189404427386898861727
absolute error = 9e-31
relative error = 1.3109335071902474193729484882669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.521e+09
Order of pole = 4.417e+15
TOP MAIN SOLVE Loop
x[1] = 3.762
y[1] (analytic) = -6.8646502630682381666003794823552
y[1] (numeric) = -6.8646502630682381666003794823542
absolute error = 1.0e-30
relative error = 1.4567384523287249716070223490253e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.763
y[1] (analytic) = -6.8639638323640385783498696225107
y[1] (numeric) = -6.8639638323640385783498696225099
absolute error = 8e-31
relative error = 1.1655073067663143212477821160437e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.764
y[1] (analytic) = -6.8632774702994773709394441682654
y[1] (numeric) = -6.8632774702994773709394441682645
absolute error = 9e-31
relative error = 1.3113268462403119604088567655894e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.765
y[1] (analytic) = -6.8625911768676909237177713616413
y[1] (numeric) = -6.8625911768676909237177713616406
absolute error = 7e-31
relative error = 1.0200228775969468310237348710235e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.766
y[1] (analytic) = -6.861904952061816302361267618489
y[1] (numeric) = -6.8619049520618163023612676184879
absolute error = 1.1e-30
relative error = 1.6030533906907000199002185797418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.522e+09
Order of pole = 5.293e+15
TOP MAIN SOLVE Loop
x[1] = 3.767
y[1] (analytic) = -6.8612187958749912588054681851917
y[1] (numeric) = -6.8612187958749912588054681851905
absolute error = 1.2e-30
relative error = 1.7489604044130580642912871298085e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.768
y[1] (analytic) = -6.860532708300354231176404657966
y[1] (numeric) = -6.860532708300354231176404657965
absolute error = 1.0e-30
relative error = 1.4576127576654940773760190476439e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.769
y[1] (analytic) = -6.8598466893310443437219893640645
y[1] (numeric) = -6.8598466893310443437219893640635
absolute error = 1.0e-30
relative error = 1.4577585262295673566443459121355e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.77
y[1] (analytic) = -6.8591607389602014067434066041967
y[1] (numeric) = -6.8591607389602014067434066041958
absolute error = 9e-31
relative error = 1.3121138784341033193207006591297e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.939e+09
Order of pole = 8.394e+15
TOP MAIN SOLVE Loop
memory used=2319.4MB, alloc=4.6MB, time=102.79
x[1] = 3.771
y[1] (analytic) = -6.8584748571809659165265107554849
y[1] (numeric) = -6.8584748571809659165265107554837
absolute error = 1.2e-30
relative error = 1.7496601285103130839157406859644e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.617e+09
Order of pole = 2.295e+15
TOP MAIN SOLVE Loop
x[1] = 3.772
y[1] (analytic) = -6.8577890439864790552732312342637
y[1] (numeric) = -6.8577890439864790552732312342627
absolute error = 1.0e-30
relative error = 1.4581959193931303125729270066885e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.773
y[1] (analytic) = -6.8571032993698826910329843180453
y[1] (numeric) = -6.8571032993698826910329843180441
absolute error = 1.2e-30
relative error = 1.7500100955315507135588070797550e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.612e+09
Order of pole = 3.040e+16
TOP MAIN SOLVE Loop
x[1] = 3.774
y[1] (analytic) = -6.856417623324319377634091825953
y[1] (numeric) = -6.8564176233243193776340918259519
absolute error = 1.1e-30
relative error = 1.6043363465171588534349408251380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.775
y[1] (analytic) = -6.8557320158429323546152066569497
y[1] (numeric) = -6.8557320158429323546152066569489
absolute error = 8e-31
relative error = 1.1669067550354615985323878208117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.775e+09
Order of pole = 2.665e+15
TOP MAIN SOLVE Loop
x[1] = 3.776
y[1] (analytic) = -6.8550464769188655471567451851668
y[1] (numeric) = -6.8550464769188655471567451851661
absolute error = 7e-31
relative error = 1.0211455201024817330420640583094e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.376e+09
Order of pole = 1.723e+15
TOP MAIN SOLVE Loop
x[1] = 3.777
y[1] (analytic) = -6.8543610065452635660123265116504
y[1] (numeric) = -6.8543610065452635660123265116497
absolute error = 7e-31
relative error = 1.0212476397603897769026521075197e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.778
y[1] (analytic) = -6.8536756047152717074402185718414
y[1] (numeric) = -6.8536756047152717074402185718404
absolute error = 1.0e-30
relative error = 1.4590710994725346098250498951378e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.406e+09
Order of pole = 5.157e+15
TOP MAIN SOLVE Loop
x[1] = 3.779
y[1] (analytic) = -6.8529902714220359531347910980995
y[1] (numeric) = -6.8529902714220359531347910980985
absolute error = 1.0e-30
relative error = 1.4592170138780805452448687107746e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.079e+09
Order of pole = 1.112e+16
TOP MAIN SOLVE Loop
x[1] = 3.78
y[1] (analytic) = -6.8523050066587029701579754365917
y[1] (numeric) = -6.8523050066587029701579754365909
absolute error = 8e-31
relative error = 1.1674903543006373052845078121847e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.781
y[1] (analytic) = -6.8516198104184201108707312178542
y[1] (numeric) = -6.8516198104184201108707312178531
absolute error = 1.1e-30
relative error = 1.6054597751138563747742974968049e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.782
y[1] (analytic) = -6.8509346826943354128645198803425
y[1] (numeric) = -6.8509346826943354128645198803417
absolute error = 8e-31
relative error = 1.1677238757228612503998487006115e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.783
y[1] (analytic) = -6.8502496234795975988927850462931
y[1] (numeric) = -6.850249623479597598892785046292
absolute error = 1.1e-30
relative error = 1.6057808991802153683947980366589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.784
y[1] (analytic) = -6.8495646327673560768024397491964
y[1] (numeric) = -6.8495646327673560768024397491953
absolute error = 1.1e-30
relative error = 1.6059414852993055226734652915541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2323.2MB, alloc=4.6MB, time=102.96
x[1] = 3.785
y[1] (analytic) = -6.8488797105507609394653605122116
y[1] (numeric) = -6.8488797105507609394653605122108
absolute error = 8e-31
relative error = 1.1680742454384076678749334461618e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.786
y[1] (analytic) = -6.8481948568229629647098882768285
y[1] (numeric) = -6.8481948568229629647098882768276
absolute error = 9e-31
relative error = 1.3142149410414570972094564244571e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.249e+09
Order of pole = 4.552e+15
TOP MAIN SOLVE Loop
x[1] = 3.787
y[1] (analytic) = -6.8475100715771136152523361810919
y[1] (numeric) = -6.8475100715771136152523361810908
absolute error = 1.1e-30
relative error = 1.6064233400194894315206359559779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.788
y[1] (analytic) = -6.8468253548063650386285041867086
y[1] (numeric) = -6.8468253548063650386285041867075
absolute error = 1.1e-30
relative error = 1.6065839903858758244781362130060e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.765e+09
Order of pole = 3.354e+15
TOP MAIN SOLVE Loop
x[1] = 3.789
y[1] (analytic) = -6.8461407065038700671252005543487
y[1] (numeric) = -6.8461407065038700671252005543479
absolute error = 8e-31
relative error = 1.1685415685949833706782506466622e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+09
Order of pole = 2.520e+15
TOP MAIN SOLVE Loop
x[1] = 3.79
y[1] (analytic) = -6.8454561266627822177117701664572
y[1] (numeric) = -6.8454561266627822177117701664563
absolute error = 9e-31
relative error = 1.3147407321690886580107744555268e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.791
y[1] (analytic) = -6.8447716152762556919716296968885
y[1] (numeric) = -6.8447716152762556919716296968874
absolute error = 1.1e-30
relative error = 1.6070660378865013248012599043705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.792
y[1] (analytic) = -6.8440871723374453760338096266844
y[1] (numeric) = -6.8440871723374453760338096266835
absolute error = 9e-31
relative error = 1.3150037066120901944199301256049e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.793
y[1] (analytic) = -6.8434027978395068405045031053087
y[1] (numeric) = -6.8434027978395068405045031053077
absolute error = 1.0e-30
relative error = 1.4612613483977656769595001504835e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.794
y[1] (analytic) = -6.8427184917755963403986216566501
y[1] (numeric) = -6.842718491775596340398621656649
absolute error = 1.1e-30
relative error = 1.6075482300230713196790816555457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.795
y[1] (analytic) = -6.8420342541388708150713577291147
y[1] (numeric) = -6.842034254138870815071357729114
absolute error = 7e-31
relative error = 1.0230875409262344507552391980960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.796
y[1] (analytic) = -6.841350084922487888149754089123
y[1] (numeric) = -6.8413500849224878881497540891222
absolute error = 8e-31
relative error = 1.1693598340524974830681044123152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.797
y[1] (analytic) = -6.8406659841196058674642800573199
y[1] (numeric) = -6.8406659841196058674642800573191
absolute error = 8e-31
relative error = 1.1694767758828968012570041445065e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.798
y[1] (analytic) = -6.8399819517233837449804145868248
y[1] (numeric) = -6.839981951723383744980414586824
absolute error = 8e-31
relative error = 1.1695937294080638880205116915406e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.799
y[1] (analytic) = -6.8392979877269811967302361828287
y[1] (numeric) = -6.8392979877269811967302361828279
absolute error = 8e-31
relative error = 1.1697106946291682786112725337625e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2327.0MB, alloc=4.6MB, time=103.12
TOP MAIN SOLVE Loop
x[1] = 3.8
y[1] (analytic) = -6.8386140921235585827440196628576
y[1] (numeric) = -6.838614092123558582744019662857
absolute error = 6e-31
relative error = 8.7737075366053471893097896544204e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.030e+09
Order of pole = 8.447e+15
TOP MAIN SOLVE Loop
x[1] = 3.801
y[1] (analytic) = -6.8379302649062769469818397570197
y[1] (numeric) = -6.8379302649062769469818397570188
absolute error = 9e-31
relative error = 1.3161877426843511592304105042203e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.243e+08
Order of pole = 1.057e+15
TOP MAIN SOLVE Loop
x[1] = 3.802
y[1] (analytic) = -6.8372465060682980172651815475462
y[1] (numeric) = -6.8372465060682980172651815475455
absolute error = 7e-31
relative error = 1.0238039529198270827925186018799e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.079e+09
Order of pole = 3.569e+15
TOP MAIN SOLVE Loop
x[1] = 3.803
y[1] (analytic) = -6.8365628156027842052085577469531
y[1] (numeric) = -6.8365628156027842052085577469522
absolute error = 9e-31
relative error = 1.3164510065583978878888850357434e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.247e+09
Order of pole = 2.123e+15
TOP MAIN SOLVE Loop
x[1] = 3.804
y[1] (analytic) = -6.8358791935028986061511328141255
y[1] (numeric) = -6.8358791935028986061511328141248
absolute error = 7e-31
relative error = 1.0240087341878552467991722937647e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.805
y[1] (analytic) = -6.8351956397618049990883539076557
y[1] (numeric) = -6.8351956397618049990883539076548
absolute error = 9e-31
relative error = 1.3167143230904850544100761913107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.806
y[1] (analytic) = -6.8345121543726678466035886757374
y[1] (numeric) = -6.8345121543726678466035886757367
absolute error = 7e-31
relative error = 1.0242135564162329148545339313764e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.807
y[1] (analytic) = -6.8338287373286522947997698819458
y[1] (numeric) = -6.8338287373286522947997698819448
absolute error = 1.0e-30
relative error = 1.4633085469901614667917550030683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.723e+10
Order of pole = 1.817e+18
TOP MAIN SOLVE Loop
x[1] = 3.808
y[1] (analytic) = -6.8331453886229241732310468662062
y[1] (numeric) = -6.8331453886229241732310468662056
absolute error = 6e-31
relative error = 8.7807293109698826524658845778537e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.725e+09
Order of pole = 7.382e+15
TOP MAIN SOLVE Loop
x[1] = 3.809
y[1] (analytic) = -6.8324621082486499948344438402829
y[1] (numeric) = -6.8324621082486499948344438402822
absolute error = 7e-31
relative error = 1.0245208665773771301561611601834e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 3.080e+15
TOP MAIN SOLVE Loop
x[1] = 3.81
y[1] (analytic) = -6.8317788961989969558615250170885
y[1] (numeric) = -6.8317788961989969558615250170877
absolute error = 8e-31
relative error = 1.1709980843277828097174258805746e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.811
y[1] (analytic) = -6.8310957524671329358100665731446
y[1] (numeric) = -6.8310957524671329358100665731439
absolute error = 7e-31
relative error = 1.0247257912424760332559614169193e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.812
y[1] (analytic) = -6.8304126770462264973557354435026
y[1] (numeric) = -6.8304126770462264973557354435021
absolute error = 5e-31
relative error = 7.3202019210385716355236936959229e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.902e+09
Order of pole = 2.645e+15
TOP MAIN SOLVE Loop
x[1] = 3.813
y[1] (analytic) = -6.8297296699294468862837749484439
y[1] (numeric) = -6.8297296699294468862837749484429
absolute error = 1.0e-30
relative error = 1.4641867955665810324070124072342e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2330.8MB, alloc=4.6MB, time=103.29
x[1] = 3.814
y[1] (analytic) = -6.8290467311099640314206972512725
y[1] (numeric) = -6.8290467311099640314206972512717
absolute error = 8e-31
relative error = 1.1714665772538525644613224265142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.815
y[1] (analytic) = -6.8283638605809485445659826465273
y[1] (numeric) = -6.8283638605809485445659826465267
absolute error = 6e-31
relative error = 8.7868779732682956397333653916785e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.605e+09
Order of pole = 5.855e+15
TOP MAIN SOLVE Loop
x[1] = 3.816
y[1] (analytic) = -6.8276810583355717204237856779179
y[1] (numeric) = -6.8276810583355717204237856779171
absolute error = 8e-31
relative error = 1.1717008940001969135885002822414e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.284e+09
Order of pole = 1.653e+15
TOP MAIN SOLVE Loop
x[1] = 3.817
y[1] (analytic) = -6.8269983243670055365346480853084
y[1] (numeric) = -6.8269983243670055365346480853076
absolute error = 8e-31
relative error = 1.1718180699482966916453617680671e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.818
y[1] (analytic) = -6.8263156586684226532072185800678
y[1] (numeric) = -6.8263156586684226532072185800669
absolute error = 9e-31
relative error = 1.3184271648163993263191333510669e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.915e+09
Order of pole = 1.839e+15
TOP MAIN SOLVE Loop
x[1] = 3.819
y[1] (analytic) = -6.825633061232996413449979448098
y[1] (numeric) = -6.8256330612329964134499794480972
absolute error = 8e-31
relative error = 1.1720524570002102521672186844877e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.82
y[1] (analytic) = -6.8249505320539008429029799798631
y[1] (numeric) = -6.8249505320539008429029799798623
absolute error = 8e-31
relative error = 1.1721696681063679051533029457345e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.821
y[1] (analytic) = -6.824268071124310649769576726732
y[1] (numeric) = -6.8242680711243106497695767267313
absolute error = 7e-31
relative error = 1.0257510295674444678497534756579e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.822
y[1] (analytic) = -6.8235856784374012247481805829555
y[1] (numeric) = -6.8235856784374012247481805829549
absolute error = 6e-31
relative error = 8.7930309411370913392520297274892e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.916e+09
Order of pole = 2.174e+15
TOP MAIN SOLVE Loop
x[1] = 3.823
y[1] (analytic) = -6.8229033539863486409640106925936
y[1] (numeric) = -6.8229033539863486409640106925931
absolute error = 5e-31
relative error = 7.3282585734981877465555245790065e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.687e+09
Order of pole = 2.508e+15
TOP MAIN SOLVE Loop
x[1] = 3.824
y[1] (analytic) = -6.822221097764329653900855180711
y[1] (numeric) = -6.8222210977643296539008551807101
absolute error = 9e-31
relative error = 1.3192184584796493311613101970302e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.825
y[1] (analytic) = -6.8215389097645217013328387081567
y[1] (numeric) = -6.8215389097645217013328387081557
absolute error = 1.0e-30
relative error = 1.4659448743575660708140071545711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.826
y[1] (analytic) = -6.8208567899801029032561968492503
y[1] (numeric) = -6.8208567899801029032561968492494
absolute error = 9e-31
relative error = 1.3194823285574734765165838798705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.827
y[1] (analytic) = -6.8201747384042520618210572916869
y[1] (numeric) = -6.8201747384042520618210572916861
absolute error = 8e-31
relative error = 1.1729904741226318096630952540181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.559e+09
Order of pole = 8.997e+15
TOP MAIN SOLVE Loop
memory used=2334.6MB, alloc=4.6MB, time=103.50
x[1] = 3.828
y[1] (analytic) = -6.8194927550301486612632278579814
y[1] (numeric) = -6.8194927550301486612632278579804
absolute error = 1.0e-30
relative error = 1.4663847237939899334464155543836e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.544e+09
Order of pole = 2.011e+15
TOP MAIN SOLVE Loop
x[1] = 3.829
y[1] (analytic) = -6.8188108398509728678359913477688
y[1] (numeric) = -6.8188108398509728678359913477679
absolute error = 9e-31
relative error = 1.3198782326386836194763606702588e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.206e+09
Order of pole = 7.821e+15
TOP MAIN SOLVE Loop
x[1] = 3.83
y[1] (analytic) = -6.818128992859905529741907200282
y[1] (numeric) = -6.8181289928599055297419072002813
absolute error = 7e-31
relative error = 1.0266746210478789392952646315488e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.831
y[1] (analytic) = -6.8174472140501281770646199763197
y[1] (numeric) = -6.8174472140501281770646199763189
absolute error = 8e-31
relative error = 1.1734597641640319418780875957966e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.754e+09
Order of pole = 2.506e+15
TOP MAIN SOLVE Loop
x[1] = 3.832
y[1] (analytic) = -6.8167655034148230217006746590252
y[1] (numeric) = -6.8167655034148230217006746590244
absolute error = 8e-31
relative error = 1.1735771160079427474093092598972e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.833
y[1] (analytic) = -6.8160838609471729572913387727968
y[1] (numeric) = -6.8160838609471729572913387727957
absolute error = 1.1e-30
relative error = 1.6138299094329839938496805894484e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.834
y[1] (analytic) = -6.8154022866403615591544313196414
y[1] (numeric) = -6.8154022866403615591544313196404
absolute error = 1.0e-30
relative error = 1.4672648186303143798090758801147e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.380e+09
Order of pole = 1.680e+15
TOP MAIN SOLVE Loop
x[1] = 3.835
y[1] (analytic) = -6.8147207804875730842161585322982
y[1] (numeric) = -6.8147207804875730842161585322974
absolute error = 8e-31
relative error = 1.1739292419589968437190342060350e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.836
y[1] (analytic) = -6.8140393424819924709429564434429
y[1] (numeric) = -6.8140393424819924709429564434422
absolute error = 7e-31
relative error = 1.0272908106589052863430798524936e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.122e+09
Order of pole = 3.328e+15
TOP MAIN SOLVE Loop
x[1] = 3.837
y[1] (analytic) = -6.8133579726168053392733402702948
y[1] (numeric) = -6.8133579726168053392733402702944
absolute error = 4e-31
relative error = 5.8708202564376939976103679798961e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.838
y[1] (analytic) = -6.8126766708851979905497606139466
y[1] (numeric) = -6.812676670885197990549760613946
absolute error = 6e-31
relative error = 8.8071110517276263155553683981168e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.035e+09
Order of pole = 2.847e+15
TOP MAIN SOLVE Loop
x[1] = 3.839
y[1] (analytic) = -6.8119954372803574074504664727299
y[1] (numeric) = -6.8119954372803574074504664727293
absolute error = 6e-31
relative error = 8.8079918068698222253640401041378e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.474e+09
Order of pole = 1.158e+15
TOP MAIN SOLVE Loop
x[1] = 3.84
y[1] (analytic) = -6.8113142717954712539213750689434
y[1] (numeric) = -6.8113142717954712539213750689425
absolute error = 9e-31
relative error = 1.3213308975137904415906298718271e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.841
y[1] (analytic) = -6.8106331744237278751079484882529
y[1] (numeric) = -6.810633174423727875107948488252
absolute error = 9e-31
relative error = 1.3214630372104165355256489602251e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.842
y[1] (analytic) = -6.8099521451583162972870771310913
y[1] (numeric) = -6.8099521451583162972870771310905
absolute error = 8e-31
relative error = 1.1747512801081537889573558971590e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.189e+09
Order of pole = 1.418e+15
TOP MAIN SOLVE Loop
memory used=2338.4MB, alloc=4.6MB, time=103.91
x[1] = 3.843
y[1] (analytic) = -6.8092711839924262277989699753696
y[1] (numeric) = -6.8092711839924262277989699753689
absolute error = 7e-31
relative error = 1.0280101659713522014454418135406e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.661e+09
Order of pole = 4.113e+16
TOP MAIN SOLVE Loop
x[1] = 3.844
y[1] (analytic) = -6.8085902909192480549790516498226
y[1] (numeric) = -6.8085902909192480549790516498219
absolute error = 7e-31
relative error = 1.0281129721281715058334706174717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.845
y[1] (analytic) = -6.807909465931972848089866317306
y[1] (numeric) = -6.8079094659319728480898663173052
absolute error = 8e-31
relative error = 1.1751037583612806172237972384702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.846
y[1] (analytic) = -6.807228709023792357252988367365
y[1] (numeric) = -6.8072287090237923572529883673645
absolute error = 5e-31
relative error = 7.3451329663301962038417489866664e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.698e+09
Order of pole = 2.629e+15
TOP MAIN SOLVE Loop
x[1] = 3.847
y[1] (analytic) = -6.8065480201878990133809399173951
y[1] (numeric) = -6.8065480201878990133809399173942
absolute error = 9e-31
relative error = 1.3222561529436692894183103620038e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.772e+09
Order of pole = 3.324e+15
TOP MAIN SOLVE Loop
x[1] = 3.848
y[1] (analytic) = -6.8058673994174859281091151217069
y[1] (numeric) = -6.8058673994174859281091151217062
absolute error = 7e-31
relative error = 1.0285242995770281798004667279512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.849
y[1] (analytic) = -6.8051868467057468937277112878277
y[1] (numeric) = -6.805186846705746893727711287827
absolute error = 7e-31
relative error = 1.0286271571497788055057874716807e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.101e+09
Order of pole = 6.143e+15
TOP MAIN SOLVE Loop
x[1] = 3.85
y[1] (analytic) = -6.8045063620458763831136667993435
y[1] (numeric) = -6.8045063620458763831136667993427
absolute error = 8e-31
relative error = 1.1756914571529154414637591423698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.851
y[1] (analytic) = -6.8038259454310695496626058446128
y[1] (numeric) = -6.8038259454310695496626058446121
absolute error = 7e-31
relative error = 1.0288329031551234757165513515386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.852
y[1] (analytic) = -6.8031455968545222272207899506668
y[1] (numeric) = -6.803145596854522227220789950666
absolute error = 8e-31
relative error = 1.1759266189597428346024637026510e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.682e+09
Order of pole = 2.380e+15
TOP MAIN SOLVE Loop
x[1] = 3.853
y[1] (analytic) = -6.8024653163094309300170763216137
y[1] (numeric) = -6.8024653163094309300170763216131
absolute error = 6e-31
relative error = 8.8203316312610092226569274026740e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.626e+09
Order of pole = 9.905e+15
TOP MAIN SOLVE Loop
x[1] = 3.854
y[1] (analytic) = -6.8017851037889928525948829808727
y[1] (numeric) = -6.801785103788992852594882980872
absolute error = 7e-31
relative error = 1.0291415993281807500559605027106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.558e+09
Order of pole = 2.234e+15
TOP MAIN SOLVE Loop
x[1] = 3.855
y[1] (analytic) = -6.8011049592864058697441607165496
y[1] (numeric) = -6.8011049592864058697441607165485
absolute error = 1.1e-30
relative error = 1.6173842435677034313227528622218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 3.194e+15
TOP MAIN SOLVE Loop
x[1] = 3.856
y[1] (analytic) = -6.8004248827948685364333718292796
y[1] (numeric) = -6.8004248827948685364333718292786
absolute error = 1.0e-30
relative error = 1.4704963546175009002583933731750e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2342.3MB, alloc=4.6MB, time=104.30
x[1] = 3.857
y[1] (analytic) = -6.7997448743075800877414756818573
y[1] (numeric) = -6.7997448743075800877414756818564
absolute error = 9e-31
relative error = 1.3235790704451205610599955864393e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.858
y[1] (analytic) = -6.799064933817740438789921049968
y[1] (numeric) = -6.799064933817740438789921049967
absolute error = 1.0e-30
relative error = 1.4707904833003122526316314870448e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.128e+09
Order of pole = 9.281e+15
TOP MAIN SOLVE Loop
x[1] = 3.859
y[1] (analytic) = -6.7983850613185501846746452733452
y[1] (numeric) = -6.7983850613185501846746452733443
absolute error = 9e-31
relative error = 1.3238438127325558544106799923553e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.015e+09
Order of pole = 5.207e+15
TOP MAIN SOLVE Loop
x[1] = 3.86
y[1] (analytic) = -6.7977052568032106003980802066743
y[1] (numeric) = -6.7977052568032106003980802066737
absolute error = 6e-31
relative error = 8.8265080248884587987365464461720e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.861
y[1] (analytic) = -6.7970255202649236408011649695606
y[1] (numeric) = -6.7970255202649236408011649695598
absolute error = 8e-31
relative error = 1.1769854293099945187343174883461e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.529e+09
Order of pole = 2.112e+15
TOP MAIN SOLVE Loop
x[1] = 3.862
y[1] (analytic) = -6.79634585169689194049536549488
y[1] (numeric) = -6.7963458516968919404953654948792
absolute error = 8e-31
relative error = 1.1771031337380488338785858853984e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.863
y[1] (analytic) = -6.7956662510923188137947008748395
y[1] (numeric) = -6.7956662510923188137947008748384
absolute error = 1.1e-30
relative error = 1.6186786686635599322922361827780e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.864
y[1] (analytic) = -6.7949867184444082546477765040584
y[1] (numeric) = -6.7949867184444082546477765040575
absolute error = 9e-31
relative error = 1.3245059001469822511940040958850e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.439e+09
Order of pole = 1.995e+15
TOP MAIN SOLVE Loop
x[1] = 3.865
y[1] (analytic) = -6.7943072537463649365698240190005
y[1] (numeric) = -6.7943072537463649365698240189994
absolute error = 1.1e-30
relative error = 1.6190024367730243636910058870094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.866
y[1] (analytic) = -6.7936278569913942125747480330662
y[1] (numeric) = -6.7936278569913942125747480330656
absolute error = 6e-31
relative error = 8.8318055187926383116978402679265e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.328e+09
Order of pole = 5.921e+15
TOP MAIN SOLVE Loop
x[1] = 3.867
y[1] (analytic) = -6.7929485281727021151071796666796
y[1] (numeric) = -6.7929485281727021151071796666788
absolute error = 8e-31
relative error = 1.1776918324673356231838123610476e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.549e+09
Order of pole = 6.461e+15
TOP MAIN SOLVE Loop
x[1] = 3.868
y[1] (analytic) = -6.7922692672834953559745368716731
y[1] (numeric) = -6.7922692672834953559745368716723
absolute error = 8e-31
relative error = 1.1778096075392378059620341920422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.869
y[1] (analytic) = -6.7915900743169813262790915493085
y[1] (numeric) = -6.7915900743169813262790915493077
absolute error = 8e-31
relative error = 1.1779273943892360739477141487559e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.87
y[1] (analytic) = -6.7909109492663680963500434612418
y[1] (numeric) = -6.790910949266368096350043461241
absolute error = 8e-31
relative error = 1.1780451930185082956418164681291e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.871
y[1] (analytic) = -6.7902318921248644156756009327591
y[1] (numeric) = -6.7902318921248644156756009327581
absolute error = 1.0e-30
relative error = 1.4727037542852905716725562779337e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.084e+09
memory used=2346.1MB, alloc=4.6MB, time=104.70
Order of pole = 3.378e+15
TOP MAIN SOLVE Loop
x[1] = 3.872
y[1] (analytic) = -6.7895529028856797128350683476014
y[1] (numeric) = -6.7895529028856797128350683476002
absolute error = 1.2e-30
relative error = 1.7674212384293799947019347726798e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.200e+09
Order of pole = 1.510e+15
TOP MAIN SOLVE Loop
x[1] = 3.873
y[1] (analytic) = -6.7888739815420240954309404337011
y[1] (numeric) = -6.7888739815420240954309404337002
absolute error = 9e-31
relative error = 1.3256984920429677768143342130098e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.999e+09
Order of pole = 3.378e+15
TOP MAIN SOLVE Loop
x[1] = 3.874
y[1] (analytic) = -6.7881951280871083500210033391523
y[1] (numeric) = -6.7881951280871083500210033391511
absolute error = 1.2e-30
relative error = 1.7677747580278473187725100693691e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+09
Order of pole = 3.834e+15
TOP MAIN SOLVE Loop
x[1] = 3.875
y[1] (analytic) = -6.7875163425141439420504424977281
y[1] (numeric) = -6.7875163425141439420504424977274
absolute error = 7e-31
relative error = 1.0313050675333108092459051291514e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.744e+09
Order of pole = 2.720e+15
TOP MAIN SOLVE Loop
x[1] = 3.876
y[1] (analytic) = -6.7868376248163430157839572832813
y[1] (numeric) = -6.7868376248163430157839572832802
absolute error = 1.1e-30
relative error = 1.6207843193091964330219228764753e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.877
y[1] (analytic) = -6.7861589749869183942378824523289
y[1] (numeric) = -6.7861589749869183942378824523278
absolute error = 1.1e-30
relative error = 1.6209464058453190866844951646775e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.878
y[1] (analytic) = -6.7854803930190835791123163741629
y[1] (numeric) = -6.7854803930190835791123163741623
absolute error = 6e-31
relative error = 8.8424100468594862489535183978453e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.879
y[1] (analytic) = -6.784801878906052750723256047795
y[1] (numeric) = -6.7848018789060527507232560477942
absolute error = 8e-31
relative error = 1.1791059109436928271637022645147e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.414e+09
Order of pole = 4.627e+15
TOP MAIN SOLVE Loop
x[1] = 3.88
y[1] (analytic) = -6.7841234326410407679347389050563
y[1] (numeric) = -6.7841234326410407679347389050558
absolute error = 5e-31
relative error = 7.3701489214407079608109142214159e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.156e+09
Order of pole = 3.895e+15
TOP MAIN SOLVE Loop
x[1] = 3.881
y[1] (analytic) = -6.7834450542172631680909913991854
y[1] (numeric) = -6.7834450542172631680909913991849
absolute error = 5e-31
relative error = 7.3708859731848250276736765968689e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.882
y[1] (analytic) = -6.7827667436279361669485843782115
y[1] (numeric) = -6.7827667436279361669485843782107
absolute error = 8e-31
relative error = 1.1794596957820483020493982473717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.883
y[1] (analytic) = -6.7820885008662766586085952424636
y[1] (numeric) = -6.7820885008662766586085952424628
absolute error = 8e-31
relative error = 1.1795776476491215673203220611985e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.657e+09
Order of pole = 2.591e+15
TOP MAIN SOLVE Loop
x[1] = 3.884
y[1] (analytic) = -6.7814103259255022154487768855262
y[1] (numeric) = -6.7814103259255022154487768855256
absolute error = 6e-31
relative error = 8.8477170848397848918420646143581e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.915e+09
Order of pole = 9.243e+15
TOP MAIN SOLVE Loop
x[1] = 3.885
y[1] (analytic) = -6.78073221879883108805573341796
y[1] (numeric) = -6.7807322187988310880557334179593
absolute error = 7e-31
relative error = 1.0323368884253050442728961489677e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2349.9MB, alloc=4.6MB, time=105.10
x[1] = 3.886
y[1] (analytic) = -6.7800541794794822051571026731102
y[1] (numeric) = -6.7800541794794822051571026731093
absolute error = 9e-31
relative error = 1.3274230207834338137400976398014e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.887
y[1] (analytic) = -6.7793762079606751735537454943268
y[1] (numeric) = -6.7793762079606751735537454943261
absolute error = 7e-31
relative error = 1.0325433764511043917976309055365e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.888
y[1] (analytic) = -6.7786983042356302780519418029181
y[1] (numeric) = -6.7786983042356302780519418029176
absolute error = 5e-31
relative error = 7.3760473996545605668387470972068e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.889
y[1] (analytic) = -6.7780204682975684813955934461559
y[1] (numeric) = -6.7780204682975684813955934461552
absolute error = 7e-31
relative error = 1.0327499057786389350389917110544e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.89
y[1] (analytic) = -6.7773427001397114241984338246568
y[1] (numeric) = -6.7773427001397114241984338246563
absolute error = 5e-31
relative error = 7.3775227566652746936656956898607e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.424e+09
Order of pole = 1.760e+15
TOP MAIN SOLVE Loop
x[1] = 3.891
y[1] (analytic) = -6.776664999755281424876244298466
y[1] (numeric) = -6.7766649997552814248762442984653
absolute error = 7e-31
relative error = 1.0329564764161698471258975388837e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.892
y[1] (analytic) = -6.7759873671375014795790773711556
y[1] (numeric) = -6.7759873671375014795790773711548
absolute error = 8e-31
relative error = 1.1806397454043040113237334767048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.597e+09
Order of pole = 2.812e+15
TOP MAIN SOLVE Loop
x[1] = 3.893
y[1] (analytic) = -6.7753098022795952621234866512704
y[1] (numeric) = -6.7753098022795952621234866512698
absolute error = 6e-31
relative error = 8.8556836146167996021753796360719e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.396e+09
Order of pole = 4.306e+15
TOP MAIN SOLVE Loop
x[1] = 3.894
y[1] (analytic) = -6.774632305174787123924763590437
y[1] (numeric) = -6.7746323051747871239247635904366
absolute error = 4e-31
relative error = 5.9043794848387702262587451322337e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.895
y[1] (analytic) = -6.7739548758163020939291809974599
y[1] (numeric) = -6.7739548758163020939291809974593
absolute error = 6e-31
relative error = 8.8574549284652034229871527395962e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.896
y[1] (analytic) = -6.7732775141973658785462433277267
y[1] (numeric) = -6.7732775141973658785462433277262
absolute error = 5e-31
relative error = 7.3819505985390007208752886993288e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.897
y[1] (analytic) = -6.7726002203112048615809437472489
y[1] (numeric) = -6.7726002203112048615809437472483
absolute error = 6e-31
relative error = 8.8592265966118055634010547992924e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.898
y[1] (analytic) = -6.7719229941510461041660279706531
y[1] (numeric) = -6.7719229941510461041660279706526
absolute error = 5e-31
relative error = 7.3834271363075635847472559359238e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.337e+09
Order of pole = 1.619e+15
TOP MAIN SOLVE Loop
x[1] = 3.899
y[1] (analytic) = -6.771245835710117344694264872454
y[1] (numeric) = -6.7712458357101173446942648724535
absolute error = 5e-31
relative error = 7.3841655159395606245978282096489e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2353.7MB, alloc=4.6MB, time=105.50
x[1] = 3.9
y[1] (analytic) = -6.7705687449816469987507238709241
y[1] (numeric) = -6.7705687449816469987507238709237
absolute error = 4e-31
relative error = 5.9079231755305703083029755061549e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.930e+09
Order of pole = 2.836e+15
TOP MAIN SOLVE Loop
x[1] = 3.901
y[1] (analytic) = -6.7698917219588641590450590838895
y[1] (numeric) = -6.7698917219588641590450590838886
absolute error = 9e-31
relative error = 1.3294156494124628823298690515268e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.101e+09
Order of pole = 1.284e+16
TOP MAIN SOLVE Loop
x[1] = 3.902
y[1] (analytic) = -6.7692147666349985953438002557673
y[1] (numeric) = -6.7692147666349985953438002557666
absolute error = 7e-31
relative error = 1.0340933537081030726069587004277e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.903
y[1] (analytic) = -6.7685378790032807544026504551779
y[1] (numeric) = -6.7685378790032807544026504551776
absolute error = 3e-31
relative error = 4.4322718637747700199535482550465e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.235e+09
Order of pole = 5.910e+15
TOP MAIN SOLVE Loop
x[1] = 3.904
y[1] (analytic) = -6.7678610590569417598987905424444
y[1] (numeric) = -6.767861059056941759898790542444
absolute error = 4e-31
relative error = 5.9102868174976607283664777322434e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.905
y[1] (analytic) = -6.7671843067892134123631904063064
y[1] (numeric) = -6.7671843067892134123631904063057
absolute error = 7e-31
relative error = 1.0344036282530701895125138331395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.906
y[1] (analytic) = -6.7665076221933281891129269691746
y[1] (numeric) = -6.7665076221933281891129269691739
absolute error = 7e-31
relative error = 1.0345070737880860427116261965771e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.907
y[1] (analytic) = -6.7658310052625192441835089602454
y[1] (numeric) = -6.7658310052625192441835089602449
absolute error = 5e-31
relative error = 7.3900752119155188743749376540861e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.890e+09
Order of pole = 2.427e+16
TOP MAIN SOLVE Loop
x[1] = 3.908
y[1] (analytic) = -6.7651544559900204082612084557997
y[1] (numeric) = -6.7651544559900204082612084557993
absolute error = 4e-31
relative error = 5.9126514051106545566676410712414e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.909
y[1] (analytic) = -6.7644779743690661886153991860088
y[1] (numeric) = -6.7644779743690661886153991860081
absolute error = 7e-31
relative error = 1.0348174724676964199874452128580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.91
y[1] (analytic) = -6.7638015603928917690309016075704
y[1] (numeric) = -6.7638015603928917690309016075699
absolute error = 5e-31
relative error = 7.3922925670657358989892598444899e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.911
y[1] (analytic) = -6.7631252140547330097403347415037
y[1] (numeric) = -6.7631252140547330097403347415032
absolute error = 5e-31
relative error = 7.3930318332851373874708509521589e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.023e+10
Order of pole = 5.165e+17
TOP MAIN SOLVE Loop
x[1] = 3.912
y[1] (analytic) = -6.7624489353478264473564747754161
y[1] (numeric) = -6.7624489353478264473564747754157
absolute error = 4e-31
relative error = 5.9150169387478858163299316526257e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.913
y[1] (analytic) = -6.7617727242654092948046204295768
y[1] (numeric) = -6.7617727242654092948046204295761
absolute error = 7e-31
relative error = 1.0352314822531204529044234955768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.750e+09
Order of pole = 3.011e+15
TOP MAIN SOLVE Loop
x[1] = 3.914
y[1] (analytic) = -6.7610965808007194412549650861111
y[1] (numeric) = -6.7610965808007194412549650861105
absolute error = 6e-31
relative error = 8.8743000906657918780792214511998e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2357.5MB, alloc=4.6MB, time=105.91
x[1] = 3.915
y[1] (analytic) = -6.7604205049469954520549756806488
y[1] (numeric) = -6.760420504946995452054975680648
absolute error = 8e-31
relative error = 1.1833583420063783996784119525548e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.916
y[1] (analytic) = -6.75974449669747656866177835574
y[1] (numeric) = -6.7597444966974765686617783557392
absolute error = 8e-31
relative error = 1.1834766837575679788713645617407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.917
y[1] (analytic) = -6.7590685560454027085745508753717
y[1] (numeric) = -6.7590685560454027085745508753709
absolute error = 8e-31
relative error = 1.1835950373435244055023026609075e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.329e+09
Order of pole = 9.921e+15
TOP MAIN SOLVE Loop
x[1] = 3.918
y[1] (analytic) = -6.7583926829840144652669217999021
y[1] (numeric) = -6.7583926829840144652669217999017
absolute error = 4e-31
relative error = 5.9185670138271560771588839812388e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.017e+09
Order of pole = 4.022e+15
TOP MAIN SOLVE Loop
x[1] = 3.919
y[1] (analytic) = -6.7577168775065531081193764207424
y[1] (numeric) = -6.7577168775065531081193764207418
absolute error = 6e-31
relative error = 8.8787383501835404715988108417929e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.92
y[1] (analytic) = -6.7570411396062605823516694541023
y[1] (numeric) = -6.7570411396062605823516694541017
absolute error = 6e-31
relative error = 8.8796262684137304032841867039088e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.601e+09
Order of pole = 5.369e+15
TOP MAIN SOLVE Loop
x[1] = 3.921
y[1] (analytic) = -6.7563654692763795089552444931339
y[1] (numeric) = -6.7563654692763795089552444931333
absolute error = 6e-31
relative error = 8.8805142754401830931037521936466e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.360e+09
Order of pole = 1.847e+15
TOP MAIN SOLVE Loop
x[1] = 3.922
y[1] (analytic) = -6.7556898665101531846256602177887
y[1] (numeric) = -6.7556898665101531846256602177882
absolute error = 5e-31
relative error = 7.4011686427264821761078618897986e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 3.005e+15
TOP MAIN SOLVE Loop
x[1] = 3.923
y[1] (analytic) = -6.7550143313008255816950233617174
y[1] (numeric) = -6.7550143313008255816950233617168
absolute error = 6e-31
relative error = 8.8822905559173979162845889070995e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.178e+09
Order of pole = 4.813e+14
TOP MAIN SOLVE Loop
x[1] = 3.924
y[1] (analytic) = -6.7543388636416413480644284355335
y[1] (numeric) = -6.7543388636416413480644284355331
absolute error = 4e-31
relative error = 5.9221192195906152362885404666256e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.683e+09
Order of pole = 2.352e+15
TOP MAIN SOLVE Loop
x[1] = 3.925
y[1] (analytic) = -6.7536634635258458071364042057701
y[1] (numeric) = -6.7536634635258458071364042057694
absolute error = 7e-31
relative error = 1.0364745056967275520544543191107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.926
y[1] (analytic) = -6.7529881309466849577473669288461
y[1] (numeric) = -6.7529881309466849577473669288453
absolute error = 8e-31
relative error = 1.1846607523769628609862595742380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.927
y[1] (analytic) = -6.7523128658974054741000803393767
y[1] (numeric) = -6.7523128658974054741000803393756
absolute error = 1.1e-30
relative error = 1.6290714335165899303841198870048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.928
y[1] (analytic) = -6.7516376683712547056961223921419
y[1] (numeric) = -6.7516376683712547056961223921415
absolute error = 4e-31
relative error = 5.9244885411111646387404634440141e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.329e+09
Order of pole = 2.188e+15
TOP MAIN SOLVE Loop
memory used=2361.3MB, alloc=4.6MB, time=106.31
x[1] = 3.929
y[1] (analytic) = -6.750962538361480677268358757051
y[1] (numeric) = -6.7509625383614806772683587570503
absolute error = 7e-31
relative error = 1.0368891784280235325355031568040e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.622e+09
Order of pole = 5.312e+15
TOP MAIN SOLVE Loop
x[1] = 3.93
y[1] (analytic) = -6.7502874758613320887134230664084
y[1] (numeric) = -6.7502874758613320887134230664077
absolute error = 7e-31
relative error = 1.0369928725304850462124036927077e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.931
y[1] (analytic) = -6.7496124808640583150242039138288
y[1] (numeric) = -6.7496124808640583150242039138279
absolute error = 9e-31
relative error = 1.3334098847179825206459796689043e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.932
y[1] (analytic) = -6.7489375533629094062223386041066
y[1] (numeric) = -6.7489375533629094062223386041062
absolute error = 4e-31
relative error = 5.9268588105498932578876837312088e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.426e+09
Order of pole = 4.986e+15
TOP MAIN SOLVE Loop
x[1] = 3.933
y[1] (analytic) = -6.7482626933511360872907136533799
y[1] (numeric) = -6.7482626933511360872907136533792
absolute error = 7e-31
relative error = 1.0373040170615902735305763107894e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.934
y[1] (analytic) = -6.7475879008219897581059720388981
y[1] (numeric) = -6.7475879008219897581059720388973
absolute error = 8e-31
relative error = 1.1856088601714164642181838274107e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.901e+09
Order of pole = 3.558e+15
TOP MAIN SOLVE Loop
x[1] = 3.935
y[1] (analytic) = -6.7469131757687224933710271977355
y[1] (numeric) = -6.746913175768722493371027197735
absolute error = 5e-31
relative error = 7.4107964186604719571157432670483e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.004e+09
Order of pole = 8.928e+16
TOP MAIN SOLVE Loop
x[1] = 3.936
y[1] (analytic) = -6.7462385181845870425475837737644
y[1] (numeric) = -6.7462385181845870425475837737637
absolute error = 7e-31
relative error = 1.0376152549500577365720871637370e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.937
y[1] (analytic) = -6.7455639280628368297886651122133
y[1] (numeric) = -6.7455639280628368297886651122127
absolute error = 6e-31
relative error = 8.8947344714040167768172122566362e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.938
y[1] (analytic) = -6.7448894053967259538711475011438
y[1] (numeric) = -6.744889405396725953871147501143
absolute error = 8e-31
relative error = 1.1860831985768416037763128981094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.939
y[1] (analytic) = -6.7442149501795091881283011591607
y[1] (numeric) = -6.74421495017950918812830115916
absolute error = 7e-31
relative error = 1.0379265862238988455090935006323e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.299e+09
Order of pole = 1.502e+15
TOP MAIN SOLVE Loop
x[1] = 3.94
y[1] (analytic) = -6.7435405624044419803823379686904
y[1] (numeric) = -6.7435405624044419803823379686898
absolute error = 6e-31
relative error = 8.8974032920485185023053419307897e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.941
y[1] (analytic) = -6.7428662420647804528769659541462
y[1] (numeric) = -6.7428662420647804528769659541454
absolute error = 8e-31
relative error = 1.1864390769154963669360126545458e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.942
y[1] (analytic) = -6.7421919891537814022099505043085
y[1] (numeric) = -6.7421919891537814022099505043074
absolute error = 1.1e-30
relative error = 1.6315168742889239381674115855814e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+09
Order of pole = 2.622e+15
TOP MAIN SOLVE Loop
x[1] = 3.943
y[1] (analytic) = -6.7415178036647022992656823382458
y[1] (numeric) = -6.7415178036647022992656823382454
absolute error = 4e-31
relative error = 5.9333819423062150119382513082772e-30 %
Correct digits = 31
h = 0.001
memory used=2365.1MB, alloc=4.6MB, time=106.71
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.944
y[1] (analytic) = -6.7408436855908012891477522141068
y[1] (numeric) = -6.7408436855908012891477522141058
absolute error = 1.0e-30
relative error = 1.4834938275420860666709559446532e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.394e+09
Order of pole = 3.867e+15
TOP MAIN SOLVE Loop
x[1] = 3.945
y[1] (analytic) = -6.7401696349253371911115323800926
y[1] (numeric) = -6.7401696349253371911115323800916
absolute error = 1.0e-30
relative error = 1.4836421843425566681406582959183e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.946
y[1] (analytic) = -6.7394956516615694984967647669605
y[1] (numeric) = -6.7394956516615694984967647669599
absolute error = 6e-31
relative error = 8.9027433358766947523976732133959e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.947
y[1] (analytic) = -6.7388217357927583786601559213639
y[1] (numeric) = -6.7388217357927583786601559213631
absolute error = 8e-31
relative error = 1.1871511539633977238543829331947e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.948
y[1] (analytic) = -6.7381478873121646729079786793605
y[1] (numeric) = -6.7381478873121646729079786793598
absolute error = 7e-31
relative error = 1.0388611406379042348014821757889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.949
y[1] (analytic) = -6.7374741062130498964286805794221
y[1] (numeric) = -6.7374741062130498964286805794214
absolute error = 7e-31
relative error = 1.0389650319464468762665978079156e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.318e+09
Order of pole = 1.753e+16
TOP MAIN SOLVE Loop
x[1] = 3.95
y[1] (analytic) = -6.7368003924886762382254990142613
y[1] (numeric) = -6.7368003924886762382254990142604
absolute error = 9e-31
relative error = 1.3359457718288226589554310351902e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.951
y[1] (analytic) = -6.7361267461323065610490831208077
y[1] (numeric) = -6.7361267461323065610490831208067
absolute error = 1.0e-30
relative error = 1.4845326367621745150673667297822e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.835e+09
Order of pole = 1.953e+16
TOP MAIN SOLVE Loop
x[1] = 3.952
y[1] (analytic) = -6.7354531671372044013301224076586
y[1] (numeric) = -6.7354531671372044013301224076579
absolute error = 7e-31
relative error = 1.0392767682141329412350846060180e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.953
y[1] (analytic) = -6.7347796554966339691119821193307
y[1] (numeric) = -6.7347796554966339691119821193299
absolute error = 8e-31
relative error = 1.1878636583857273288285504589074e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.128e+09
Order of pole = 1.121e+15
TOP MAIN SOLVE Loop
x[1] = 3.954
y[1] (analytic) = -6.7341062112038601479833453366357
y[1] (numeric) = -6.7341062112038601479833453366348
absolute error = 9e-31
relative error = 1.3364802570274674476804982894893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.955
y[1] (analytic) = -6.7334328342521484950108618125119
y[1] (numeric) = -6.7334328342521484950108618125111
absolute error = 8e-31
relative error = 1.1881012548762615394141220164037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.956
y[1] (analytic) = -6.7327595246347652406718035426356
y[1] (numeric) = -6.7327595246347652406718035426346
absolute error = 1.0e-30
relative error = 1.4852750886780668272196309266728e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.957
y[1] (analytic) = -6.7320862823449772887867270701358
y[1] (numeric) = -6.7320862823449772887867270701346
absolute error = 1.2e-30
relative error = 1.7825083483362691551954840177765e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2369.0MB, alloc=4.6MB, time=107.11
x[1] = 3.958
y[1] (analytic) = -6.7314131073760522164521425237444
y[1] (numeric) = -6.7314131073760522164521425237436
absolute error = 8e-31
relative error = 1.1884577387226277439628924777250e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.959
y[1] (analytic) = -6.7307399997212582739731893887072
y[1] (numeric) = -6.7307399997212582739731893887062
absolute error = 1.0e-30
relative error = 1.4857207380487334769902760948555e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.96
y[1] (analytic) = -6.7300669593738643847963190097753
y[1] (numeric) = -6.7300669593738643847963190097743
absolute error = 1.0e-30
relative error = 1.4858693175513896668952775169906e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.961
y[1] (analytic) = -6.7293939863271401454419838256172
y[1] (numeric) = -6.7293939863271401454419838256158
absolute error = 1.4e-30
relative error = 2.0804250766778346625749878951877e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.616e+09
Order of pole = 5.161e+15
TOP MAIN SOLVE Loop
x[1] = 3.962
y[1] (analytic) = -6.7287210805743558254373333339639
y[1] (numeric) = -6.7287210805743558254373333339627
absolute error = 1.2e-30
relative error = 1.7833998253611210648101224603711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.963
y[1] (analytic) = -6.7280482421087823672489167868279
y[1] (numeric) = -6.7280482421087823672489167868268
absolute error = 1.1e-30
relative error = 1.6349466597392074157526321353974e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.964
y[1] (analytic) = -6.7273754709236913862153926151099
y[1] (numeric) = -6.727375470923691386215392615109
absolute error = 9e-31
relative error = 1.3378174057474258361830486434676e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.965
y[1] (analytic) = -6.7267027670123551704802445819308
y[1] (numeric) = -6.7267027670123551704802445819297
absolute error = 1.1e-30
relative error = 1.6352736817722684899003872391373e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.037e+09
Order of pole = 3.502e+15
TOP MAIN SOLVE Loop
x[1] = 3.966
y[1] (analytic) = -6.7260301303680466809245046640086
y[1] (numeric) = -6.7260301303680466809245046640077
absolute error = 9e-31
relative error = 1.3380849959867072820311932264697e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.967
y[1] (analytic) = -6.7253575609840395510994826604158
y[1] (numeric) = -6.7253575609840395510994826604146
absolute error = 1.2e-30
relative error = 1.7842917482359386032458615991751e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.976e+09
Order of pole = 3.913e+15
TOP MAIN SOLVE Loop
x[1] = 3.968
y[1] (analytic) = -6.7246850588536080871595025280323
y[1] (numeric) = -6.7246850588536080871595025280315
absolute error = 8e-31
relative error = 1.1896467908883455517857441127369e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.502e+09
Order of pole = 1.818e+15
TOP MAIN SOLVE Loop
x[1] = 3.969
y[1] (analytic) = -6.7240126239700272677946454430378
y[1] (numeric) = -6.7240126239700272677946454430365
absolute error = 1.3e-30
relative error = 1.9333693624632832578327338157895e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.97
y[1] (analytic) = -6.7233402563265727441634995877506
y[1] (numeric) = -6.7233402563265727441634995877493
absolute error = 1.3e-30
relative error = 1.9335627090666986347578773859402e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.914e+09
Order of pole = 3.565e+15
TOP MAIN SOLVE Loop
x[1] = 3.971
y[1] (analytic) = -6.7226679559165208398259166621624
y[1] (numeric) = -6.7226679559165208398259166621612
absolute error = 1.2e-30
relative error = 1.7850056076976071862735660473199e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.903e+09
Order of pole = 7.261e+15
TOP MAIN SOLVE Loop
memory used=2372.8MB, alloc=4.6MB, time=107.51
x[1] = 3.972
y[1] (analytic) = -6.7219957227331485506757751194787
y[1] (numeric) = -6.7219957227331485506757751194773
absolute error = 1.4e-30
relative error = 2.0827148033809862428279373417617e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.973
y[1] (analytic) = -6.7213235567697335448737501250009
y[1] (numeric) = -6.7213235567697335448737501249996
absolute error = 1.3e-30
relative error = 1.9341428648984422371571143698024e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.974
y[1] (analytic) = -6.7206514580195541627800902376786
y[1] (numeric) = -6.7206514580195541627800902376776
absolute error = 1.0e-30
relative error = 1.4879509914276682854432929172307e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 3.727e+15
TOP MAIN SOLVE Loop
x[1] = 3.975
y[1] (analytic) = -6.719979426475889416887400813656
y[1] (numeric) = -6.7199794264758894168874008136546
absolute error = 1.4e-30
relative error = 2.0833397115535396104188043130045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.614e+09
Order of pole = 5.339e+15
TOP MAIN SOLVE Loop
x[1] = 3.976
y[1] (analytic) = -6.719307462132018991753434131139
y[1] (numeric) = -6.7193074621320189917534341311379
absolute error = 1.1e-30
relative error = 1.6370734725256534496606534330631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.977
y[1] (analytic) = -6.7186355649812232439338862359217
y[1] (numeric) = -6.7186355649812232439338862359205
absolute error = 1.2e-30
relative error = 1.7860769324275049782188184540414e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.129e+09
Order of pole = 1.494e+16
TOP MAIN SOLVE Loop
x[1] = 3.978
y[1] (analytic) = -6.7179637350167832019152005068829
y[1] (numeric) = -6.7179637350167832019152005068817
absolute error = 1.2e-30
relative error = 1.7862555490514300777850392051503e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.979
y[1] (analytic) = -6.717291972231980566047377940797
y[1] (numeric) = -6.7172919722319805660473779407957
absolute error = 1.3e-30
relative error = 1.9353036988327365729802756184860e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.98
y[1] (analytic) = -6.716620276620097708476794155777
y[1] (numeric) = -6.7166202766200977084767941557758
absolute error = 1.2e-30
relative error = 1.7866128358887331379830664524714e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.981
y[1] (analytic) = -6.7159486481744176730790231126831
y[1] (numeric) = -6.715948648174417673079023112682
absolute error = 1.1e-30
relative error = 1.6378922139302103030749741958945e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.909e+09
Order of pole = 6.270e+14
TOP MAIN SOLVE Loop
x[1] = 3.982
y[1] (analytic) = -6.7152770868882241753916675538216
y[1] (numeric) = -6.7152770868882241753916675538206
absolute error = 1.0e-30
relative error = 1.4891418284921248932878869349165e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.149e+09
Order of pole = 4.332e+15
TOP MAIN SOLVE Loop
x[1] = 3.983
y[1] (analytic) = -6.7146055927548016025471961582656
y[1] (numeric) = -6.7146055927548016025471961582647
absolute error = 9e-31
relative error = 1.3403616751088383002727235341225e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.659e+09
Order of pole = 2.432e+15
TOP MAIN SOLVE Loop
x[1] = 3.984
y[1] (analytic) = -6.7139341657674350132057874131234
y[1] (numeric) = -6.7139341657674350132057874131224
absolute error = 1.0e-30
relative error = 1.4894396866426455098271249546418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+09
Order of pole = 2.349e+15
TOP MAIN SOLVE Loop
x[1] = 3.985
y[1] (analytic) = -6.7132628059194101374881802000843
y[1] (numeric) = -6.7132628059194101374881802000831
absolute error = 1.2e-30
relative error = 1.7875063656705077444942781682938e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.986
y[1] (analytic) = -6.7125915132040133769085310965697
y[1] (numeric) = -6.7125915132040133769085310965686
absolute error = 1.1e-30
relative error = 1.6387113648078291697305560363869e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2376.6MB, alloc=4.6MB, time=107.91
x[1] = 3.987
y[1] (analytic) = -6.7119202876145318043072783908199
y[1] (numeric) = -6.711920287614531804307278390819
absolute error = 9e-31
relative error = 1.3408979270221144653345628585315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.088e+09
Order of pole = 4.183e+15
TOP MAIN SOLVE Loop
x[1] = 3.988
y[1] (analytic) = -6.7112491291442531637840128102422
y[1] (numeric) = -6.7112491291442531637840128102408
absolute error = 1.4e-30
relative error = 2.0860498143637130229481877108769e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.989
y[1] (analytic) = -6.7105780377864658706303549623486
y[1] (numeric) = -6.7105780377864658706303549623472
absolute error = 1.4e-30
relative error = 2.0862584297757461497301563301234e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.99
y[1] (analytic) = -6.7099070135344590112628394876192
y[1] (numeric) = -6.7099070135344590112628394876182
absolute error = 1.0e-30
relative error = 1.4903336186074025654679095480462e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.991
y[1] (analytic) = -6.7092360563815223431558059236113
y[1] (numeric) = -6.7092360563815223431558059236101
absolute error = 1.2e-30
relative error = 1.7885791913054157526893016090045e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.815e+09
Order of pole = 7.604e+15
TOP MAIN SOLVE Loop
x[1] = 3.992
y[1] (analytic) = -6.7085651663209462947742962796443
y[1] (numeric) = -6.7085651663209462947742962796428
absolute error = 1.5e-30
relative error = 2.2359475727096754434701198580332e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.993
y[1] (analytic) = -6.7078943433460219655069593213958
y[1] (numeric) = -6.7078943433460219655069593213946
absolute error = 1.2e-30
relative error = 1.7889369429176455534466108679764e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.994
y[1] (analytic) = -6.7072235874500411255989615647334
y[1] (numeric) = -6.7072235874500411255989615647325
absolute error = 9e-31
relative error = 1.3418368841676901471510419349565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.628e+09
Order of pole = 3.163e+15
TOP MAIN SOLVE Loop
x[1] = 3.995
y[1] (analytic) = -6.7065528986262962160849049781095
y[1] (numeric) = -6.7065528986262962160849049781082
absolute error = 1.3e-30
relative error = 1.9384026632612994185542239972987e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.908e+09
Order of pole = 5.898e+15
TOP MAIN SOLVE Loop
x[1] = 3.996
y[1] (analytic) = -6.7058822768680803487217513928492
y[1] (numeric) = -6.7058822768680803487217513928481
absolute error = 1.1e-30
relative error = 1.6403508958015062569145809987922e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.997
y[1] (analytic) = -6.7052117221686873059217536206681
y[1] (numeric) = -6.705211722168687305921753620667
absolute error = 1.1e-30
relative error = 1.6405149390931142851987027565337e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.311e+09
Order of pole = 1.507e+16
TOP MAIN SOLVE Loop
x[1] = 3.998
y[1] (analytic) = -6.7045412345214115406853932777361
y[1] (numeric) = -6.7045412345214115406853932777347
absolute error = 1.4e-30
relative error = 2.0881369075507458230171775229392e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.999
y[1] (analytic) = -6.7038708139195481765343253146265
y[1] (numeric) = -6.7038708139195481765343253146252
absolute error = 1.3e-30
relative error = 1.9391781794194953620953152323387e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.911e+09
Order of pole = 1.127e+16
TOP MAIN SOLVE Loop
x[1] = 4
y[1] (analytic) = -6.7032004603563930074443292514781
y[1] (numeric) = -6.703200460356393007444329251477
absolute error = 1.1e-30
relative error = 1.6410071674053973496073382481210e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.359e+09
Order of pole = 2.094e+15
TOP MAIN SOLVE Loop
memory used=2380.4MB, alloc=4.6MB, time=108.30
x[1] = 4.001
y[1] (analytic) = -6.7025301738252424977782671176964
y[1] (numeric) = -6.7025301738252424977782671176954
absolute error = 1.0e-30
relative error = 1.4919738875704065767286544666119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.209e+09
Order of pole = 9.258e+15
TOP MAIN SOLVE Loop
x[1] = 4.002
y[1] (analytic) = -6.7018599543193937822190480955263
y[1] (numeric) = -6.701859954319393782219048095525
absolute error = 1.3e-30
relative error = 1.9397600201450662409005287260420e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.924e+09
Order of pole = 1.778e+15
TOP MAIN SOLVE Loop
x[1] = 4.003
y[1] (analytic) = -6.7011898018321446657025998668243
y[1] (numeric) = -6.7011898018321446657025998668229
absolute error = 1.4e-30
relative error = 2.0891812370651429304129155786108e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.004
y[1] (analytic) = -6.7005197163567936233508466623637
y[1] (numeric) = -6.7005197163567936233508466623625
absolute error = 1.2e-30
relative error = 1.7909058562586604305225242587125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.535e+09
Order of pole = 2.158e+15
TOP MAIN SOLVE Loop
x[1] = 4.005
y[1] (analytic) = -6.6998496978866398004046940129973
y[1] (numeric) = -6.6998496978866398004046940129964
absolute error = 9e-31
relative error = 1.3433137168493355522228840646570e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+09
Order of pole = 1.672e+15
TOP MAIN SOLVE Loop
x[1] = 4.006
y[1] (analytic) = -6.6991797464149830121570202020112
y[1] (numeric) = -6.6991797464149830121570202020099
absolute error = 1.3e-30
relative error = 1.9405360793546187217932942949772e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.568e+09
Order of pole = 5.014e+15
TOP MAIN SOLVE Loop
x[1] = 4.007
y[1] (analytic) = -6.6985098619351237438856744179953
y[1] (numeric) = -6.698509861935123743885674417994
absolute error = 1.3e-30
relative error = 1.9407301426655580112041883811728e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.008
y[1] (analytic) = -6.697840044440363150786481607569
y[1] (numeric) = -6.6978400444403631507864816075678
absolute error = 1.2e-30
relative error = 1.7916223618927373016400742526286e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.341e+09
Order of pole = 5.446e+15
TOP MAIN SOLVE Loop
x[1] = 4.009
y[1] (analytic) = -6.6971702939240030579062540272823
y[1] (numeric) = -6.6971702939240030579062540272812
absolute error = 1.1e-30
relative error = 1.6424847386633922463573035892059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.759e+09
Order of pole = 2.773e+15
TOP MAIN SOLVE Loop
x[1] = 4.01
y[1] (analytic) = -6.6965006103793459600758094940284
y[1] (numeric) = -6.6965006103793459600758094940271
absolute error = 1.3e-30
relative error = 1.9413124490499480392353800530144e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.804e+09
Order of pole = 7.478e+15
TOP MAIN SOLVE Loop
x[1] = 4.011
y[1] (analytic) = -6.6958309937996950218429963332949
y[1] (numeric) = -6.6958309937996950218429963332937
absolute error = 1.2e-30
relative error = 1.7921599292323743133410914722877e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.012
y[1] (analytic) = -6.6951614441783540774057250245887
y[1] (numeric) = -6.6951614441783540774057250245873
absolute error = 1.4e-30
relative error = 2.0910623465507952140105379756125e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.927e+09
Order of pole = 3.610e+15
TOP MAIN SOLVE Loop
x[1] = 4.013
y[1] (analytic) = -6.6944919615086276305450065433565
y[1] (numeric) = -6.6944919615086276305450065433554
absolute error = 1.1e-30
relative error = 1.6431418639751582856635250196185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.014
y[1] (analytic) = -6.6938225457838208545579973987424
y[1] (numeric) = -6.6938225457838208545579973987413
absolute error = 1.1e-30
relative error = 1.6433061863775389851917733574864e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.015
y[1] (analytic) = -6.6931531969972395921910513665009
y[1] (numeric) = -6.6931531969972395921910513664996
absolute error = 1.3e-30
relative error = 1.9422833479789782098604715483130e-29 %
Correct digits = 30
h = 0.001
memory used=2384.2MB, alloc=4.6MB, time=108.70
Complex estimate of poles used for equation 1
Radius of convergence = 2.822e+09
Order of pole = 8.418e+15
TOP MAIN SOLVE Loop
x[1] = 4.016
y[1] (analytic) = -6.6924839151421903555727779164054
y[1] (numeric) = -6.6924839151421903555727779164042
absolute error = 1.2e-30
relative error = 1.7930562332543229872867885698717e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.017
y[1] (analytic) = -6.6918147002119803261471073334791
y[1] (numeric) = -6.6918147002119803261471073334784
absolute error = 7e-31
relative error = 1.0460540695752165876864367869259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.018
y[1] (analytic) = -6.6911455521999173546063625323794
y[1] (numeric) = -6.6911455521999173546063625323785
absolute error = 9e-31
relative error = 1.3450611602733670336176814727016e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.019
y[1] (analytic) = -6.6904764710993099608243375642625
y[1] (numeric) = -6.6904764710993099608243375642614
absolute error = 1.1e-30
relative error = 1.6441280449182408772974481307793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.02
y[1] (analytic) = -6.6898074569034673337893828154676
y[1] (numeric) = -6.6898074569034673337893828154666
absolute error = 1.0e-30
relative error = 1.4948113326760426856071568203083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.021
y[1] (analytic) = -6.689138509605699331537496897345
y[1] (numeric) = -6.689138509605699331537496897344
absolute error = 1.0e-30
relative error = 1.4949608212836160947065487603111e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.022
y[1] (analytic) = -6.6884696291993164810854252265591
y[1] (numeric) = -6.6884696291993164810854252265581
absolute error = 1.0e-30
relative error = 1.4951103248407977291001084955622e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.023
y[1] (analytic) = -6.6878008156776299783637652952007
y[1] (numeric) = -6.6878008156776299783637652951998
absolute error = 9e-31
relative error = 1.3457338590141743619248084096767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.024
y[1] (analytic) = -6.6871320690339516881500786300377
y[1] (numeric) = -6.6871320690339516881500786300367
absolute error = 1.0e-30
relative error = 1.4954093768099659655730129127242e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.025
y[1] (analytic) = -6.6864633892615941440020094402335
y[1] (numeric) = -6.6864633892615941440020094402327
absolute error = 8e-31
relative error = 1.1964471401799544698772256472865e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.167e+09
Order of pole = 3.462e+15
TOP MAIN SOLVE Loop
x[1] = 4.026
y[1] (analytic) = -6.6857947763538705481904099528697
y[1] (numeric) = -6.6857947763538705481904099528689
absolute error = 8e-31
relative error = 1.1965667908764075790659785013222e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.027
y[1] (analytic) = -6.6851262303040947716324724355976
y[1] (numeric) = -6.6851262303040947716324724355964
absolute error = 1.2e-30
relative error = 1.7950296803077929104852956099673e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.028
y[1] (analytic) = -6.6844577511055813538248679057538
y[1] (numeric) = -6.6844577511055813538248679057526
absolute error = 1.2e-30
relative error = 1.7952091922512712704081332470221e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.029
y[1] (analytic) = -6.6837893387516455027768915252726
y[1] (numeric) = -6.6837893387516455027768915252719
absolute error = 7e-31
relative error = 1.0473100879189909145521934472228e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.343e+09
Order of pole = 4.278e+15
TOP MAIN SOLVE Loop
memory used=2388.0MB, alloc=4.6MB, time=109.11
x[1] = 4.03
y[1] (analytic) = -6.6831209932356030949436146807242
y[1] (numeric) = -6.6831209932356030949436146807232
absolute error = 1.0e-30
relative error = 1.4963068916635825846911462591980e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.031
y[1] (analytic) = -6.6824527145507706751590437478058
y[1] (numeric) = -6.6824527145507706751590437478049
absolute error = 9e-31
relative error = 1.3468108768510795127857880735652e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.216e+09
Order of pole = 1.398e+16
TOP MAIN SOLVE Loop
x[1] = 4.032
y[1] (analytic) = -6.6817845026904654565692855396302
y[1] (numeric) = -6.6817845026904654565692855396292
absolute error = 1.0e-30
relative error = 1.4966061829700483100930706880112e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.033
y[1] (analytic) = -6.6811163576480053205657194381282
y[1] (numeric) = -6.6811163576480053205657194381274
absolute error = 8e-31
relative error = 1.1974046808573005362993069615196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.034
y[1] (analytic) = -6.6804482794167088167181762079093
y[1] (numeric) = -6.6804482794167088167181762079082
absolute error = 1.1e-30
relative error = 1.6465960875548377092288607342119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.287e+09
Order of pole = 4.744e+15
TOP MAIN SOLVE Loop
x[1] = 4.035
y[1] (analytic) = -6.6797802679898951627081234919009
y[1] (numeric) = -6.6797802679898951627081234919001
absolute error = 8e-31
relative error = 1.1976441857431622329572258590211e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.036
y[1] (analytic) = -6.6791123233608842442618579881117
y[1] (numeric) = -6.6791123233608842442618579881106
absolute error = 1.1e-30
relative error = 1.6469254397064659990949973808059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.195e+09
Order of pole = 3.924e+15
TOP MAIN SOLVE Loop
x[1] = 4.037
y[1] (analytic) = -6.6784444455229966150837043068345
y[1] (numeric) = -6.6784444455229966150837043068335
absolute error = 1.0e-30
relative error = 1.4973546731684893987844071501847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.837e+08
Order of pole = 1.848e+15
TOP MAIN SOLVE Loop
x[1] = 4.038
y[1] (analytic) = -6.6777766344695534967892205076374
y[1] (numeric) = -6.6777766344695534967892205076363
absolute error = 1.1e-30
relative error = 1.6472548577351120968098329115153e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.039
y[1] (analytic) = -6.6771088901938767788384103154612
y[1] (numeric) = -6.6771088901938767788384103154603
absolute error = 9e-31
relative error = 1.3478887566469918194832331549679e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.04
y[1] (analytic) = -6.6764412126892890184689420151658
y[1] (numeric) = -6.6764412126892890184689420151649
absolute error = 9e-31
relative error = 1.3480235522623249556425638863005e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.041
y[1] (analytic) = -6.6757736019491134406293740238501
y[1] (numeric) = -6.6757736019491134406293740238487
absolute error = 1.4e-30
relative error = 2.0971352287789456399134925466497e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.042
y[1] (analytic) = -6.6751060579666739379123871402805
y[1] (numeric) = -6.6751060579666739379123871402793
absolute error = 1.2e-30
relative error = 1.7977242452467278939844972604337e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.043
y[1] (analytic) = -6.6744385807352950704880234707663
y[1] (numeric) = -6.6744385807352950704880234707647
absolute error = 1.6e-30
relative error = 2.3972053688802312282743250703686e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.749e+10
Order of pole = 1.210e+18
TOP MAIN SOLVE Loop
memory used=2391.9MB, alloc=4.6MB, time=109.51
x[1] = 4.044
y[1] (analytic) = -6.6737711702483020660369320307992
y[1] (numeric) = -6.6737711702483020660369320307979
absolute error = 1.3e-30
relative error = 1.9479241448903808325121962941452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.045
y[1] (analytic) = -6.6731038264990208196836210218091
y[1] (numeric) = -6.6731038264990208196836210218079
absolute error = 1.2e-30
relative error = 1.7982636434259833143273966214478e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.864e+09
Order of pole = 4.004e+15
TOP MAIN SOLVE Loop
x[1] = 4.046
y[1] (analytic) = -6.6724365494807778939297167823503
y[1] (numeric) = -6.672436549480777893929716782349
absolute error = 1.3e-30
relative error = 1.9483137686804391685463068549901e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.538e+09
Order of pole = 1.084e+15
TOP MAIN SOLVE Loop
x[1] = 4.047
y[1] (analytic) = -6.6717693391869005185872294130627
y[1] (numeric) = -6.6717693391869005185872294130616
absolute error = 1.1e-30
relative error = 1.6487380544454775855687957794510e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.228e+09
Order of pole = 5.231e+15
TOP MAIN SOLVE Loop
x[1] = 4.048
y[1] (analytic) = -6.671102195610716590711825074738
y[1] (numeric) = -6.6711021956107165907118250747367
absolute error = 1.3e-30
relative error = 1.9487034704030485115731536614461e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.562e+09
Order of pole = 1.960e+15
TOP MAIN SOLVE Loop
x[1] = 4.049
y[1] (analytic) = -6.6704351187455546745361049588182
y[1] (numeric) = -6.6704351187455546745361049588169
absolute error = 1.3e-30
relative error = 1.9488983504939309604710475641051e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.05
y[1] (analytic) = -6.6697681085847440014028909296679
y[1] (numeric) = -6.6697681085847440014028909296667
absolute error = 1.2e-30
relative error = 1.7991630000681202435837575363117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.051
y[1] (analytic) = -6.6691011651216144696985178379469
y[1] (numeric) = -6.6691011651216144696985178379454
absolute error = 1.5e-30
relative error = 2.2491786567053024049317386454883e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.203e+09
Order of pole = 2.629e+15
TOP MAIN SOLVE Loop
x[1] = 4.052
y[1] (analytic) = -6.668434288349496644786132504416
y[1] (numeric) = -6.6684342883494966447861325044147
absolute error = 1.3e-30
relative error = 1.9494831077082756123559652455370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.342e+09
Order of pole = 1.897e+15
TOP MAIN SOLVE Loop
x[1] = 4.053
y[1] (analytic) = -6.6677674782617217589389993735161
y[1] (numeric) = -6.6677674782617217589389993735146
absolute error = 1.5e-30
relative error = 2.2496285374232156543456219517628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.689e+09
Order of pole = 5.647e+15
TOP MAIN SOLVE Loop
x[1] = 4.054
y[1] (analytic) = -6.6671007348516217112738128360414
y[1] (numeric) = -6.6671007348516217112738128360404
absolute error = 1.0e-30
relative error = 1.4999023410169837403268966887076e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.055
y[1] (analytic) = -6.6664340581125290676840162202554
y[1] (numeric) = -6.6664340581125290676840162202542
absolute error = 1.2e-30
relative error = 1.8000628065010165605108827905801e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.056
y[1] (analytic) = -6.6657674480377770607731274507652
y[1] (numeric) = -6.6657674480377770607731274507638
absolute error = 1.4e-30
relative error = 2.1002832920793274980802083110499e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.057
y[1] (analytic) = -6.6651009046206995897880713745034
y[1] (numeric) = -6.6651009046206995897880713745022
absolute error = 1.2e-30
relative error = 1.8004228550659730975943049603318e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.058
y[1] (analytic) = -6.6644344278546312205525187531424
y[1] (numeric) = -6.6644344278546312205525187531413
absolute error = 1.1e-30
relative error = 1.6505526641577362108607122963711e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2395.7MB, alloc=4.6MB, time=109.91
x[1] = 4.059
y[1] (analytic) = -6.6637680177329071854002319212745
y[1] (numeric) = -6.6637680177329071854002319212732
absolute error = 1.3e-30
relative error = 1.9508482236184977504874513651767e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 5.288e+15
TOP MAIN SOLVE Loop
x[1] = 4.06
y[1] (analytic) = -6.6631016742488633831084171096935
y[1] (numeric) = -6.6631016742488633831084171096921
absolute error = 1.4e-30
relative error = 2.1011235734412278576892340752716e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.061
y[1] (analytic) = -6.662435397395836378831083433112
y[1] (numeric) = -6.662435397395836378831083433111
absolute error = 1.0e-30
relative error = 1.5009526402175286026415993888021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.496e+09
Order of pole = 2.000e+14
TOP MAIN SOLVE Loop
x[1] = 4.062
y[1] (analytic) = -6.661769187167163404032408541647
y[1] (numeric) = -6.6617691871671634040324085416461
absolute error = 9e-31
relative error = 1.3509924686879073494552735091844e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.972e+09
Order of pole = 9.160e+15
TOP MAIN SOLVE Loop
x[1] = 4.063
y[1] (analytic) = -6.6611030435561823564201109354045
y[1] (numeric) = -6.6611030435561823564201109354032
absolute error = 1.3e-30
relative error = 1.9516287189966141678573190343301e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.072e+09
Order of pole = 1.890e+15
TOP MAIN SOLVE Loop
x[1] = 4.064
y[1] (analytic) = -6.6604369665562317998788289415003
y[1] (numeric) = -6.6604369665562317998788289414993
absolute error = 1.0e-30
relative error = 1.5014029935592174644940697503626e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.065
y[1] (analytic) = -6.6597709561606509644035063528546
y[1] (numeric) = -6.6597709561606509644035063528535
absolute error = 1.1e-30
relative error = 1.6517084555024224535373210023719e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.969e+09
Order of pole = 2.374e+15
TOP MAIN SOLVE Loop
x[1] = 4.066
y[1] (analytic) = -6.6591050123627797460327847280824
y[1] (numeric) = -6.6591050123627797460327847280809
absolute error = 1.5e-30
relative error = 2.2525549562819867248904003843087e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.852e+09
Order of pole = 2.942e+15
TOP MAIN SOLVE Loop
x[1] = 4.067
y[1] (analytic) = -6.6584391351559587067824023518244
y[1] (numeric) = -6.6584391351559587067824023518235
absolute error = 9e-31
relative error = 1.3516681338244590841108220482820e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.068
y[1] (analytic) = -6.6577733245335290745785998548533
y[1] (numeric) = -6.6577733245335290745785998548521
absolute error = 1.2e-30
relative error = 1.8024044098618766437278611013938e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.069
y[1] (analytic) = -6.6571075804888327431915324932747
y[1] (numeric) = -6.6571075804888327431915324932733
absolute error = 1.4e-30
relative error = 2.1030154358677161704378897733590e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.736e+09
Order of pole = 7.430e+16
TOP MAIN SOLVE Loop
x[1] = 4.07
y[1] (analytic) = -6.6564419030152122721686890861766
y[1] (numeric) = -6.6564419030152122721686890861754
absolute error = 1.2e-30
relative error = 1.8027649267943405423390559464659e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.071
y[1] (analytic) = -6.6557762921060108867683176110494
y[1] (numeric) = -6.6557762921060108867683176110479
absolute error = 1.5e-30
relative error = 2.2536815153764313483722446438380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.360e+09
Order of pole = 5.031e+15
TOP MAIN SOLVE Loop
x[1] = 4.072
y[1] (analytic) = -6.6551107477545724778928574563102
y[1] (numeric) = -6.6551107477545724778928574563086
absolute error = 1.6e-30
relative error = 2.4041673544498690041233729486718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.487e+09
Order of pole = 1.824e+15
TOP MAIN SOLVE Loop
memory used=2399.5MB, alloc=4.6MB, time=110.31
x[1] = 4.073
y[1] (analytic) = -6.6544452699542416020223783302738
y[1] (numeric) = -6.6544452699542416020223783302724
absolute error = 1.4e-30
relative error = 2.1038568103057325343685484107136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.457e+09
Order of pole = 5.141e+15
TOP MAIN SOLVE Loop
x[1] = 4.074
y[1] (analytic) = -6.6537798586983634811480258258978
y[1] (numeric) = -6.6537798586983634811480258258966
absolute error = 1.2e-30
relative error = 1.8034861770054838377588093657858e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.005e+09
Order of pole = 4.290e+15
TOP MAIN SOLVE Loop
x[1] = 4.075
y[1] (analytic) = -6.6531145139802840027054736406383
y[1] (numeric) = -6.6531145139802840027054736406368
absolute error = 1.5e-30
relative error = 2.2545831683011448246427267250397e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.076
y[1] (analytic) = -6.6524492357933497195083824507497
y[1] (numeric) = -6.6524492357933497195083824507483
absolute error = 1.4e-30
relative error = 2.1044880620318487836274775270659e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.317e+09
Order of pole = 1.855e+15
TOP MAIN SOLVE Loop
x[1] = 4.077
y[1] (analytic) = -6.6517840241309078496818654393685
y[1] (numeric) = -6.6517840241309078496818654393672
absolute error = 1.3e-30
relative error = 1.9543629126922113900554200076846e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.078
y[1] (analytic) = -6.6511188789863062765959604777076
y[1] (numeric) = -6.6511188789863062765959604777062
absolute error = 1.4e-30
relative error = 2.1049090017368225184087041175254e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.079
y[1] (analytic) = -6.6504538003528935487991089587006
y[1] (numeric) = -6.6504538003528935487991089586994
absolute error = 1.2e-30
relative error = 1.8043881455673360310990656882664e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.08
y[1] (analytic) = -6.6497887882240188799516412824327
y[1] (numeric) = -6.6497887882240188799516412824312
absolute error = 1.5e-30
relative error = 2.2557107417551677892686057679807e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.081
y[1] (analytic) = -6.6491238425930321487592689926862
y[1] (numeric) = -6.6491238425930321487592689926846
absolute error = 1.6e-30
relative error = 2.4063320790488245077468232951538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.082
y[1] (analytic) = -6.6484589634532838989065835639435
y[1] (numeric) = -6.6484589634532838989065835639424
absolute error = 1.1e-30
relative error = 1.6545187479485437099351838325562e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.739e+09
Order of pole = 2.897e+15
TOP MAIN SOLVE Loop
x[1] = 4.083
y[1] (analytic) = -6.6477941507981253389905618381794
y[1] (numeric) = -6.647794150798125338990561838178
absolute error = 1.4e-30
relative error = 2.1059617193951738997222981646951e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.084
y[1] (analytic) = -6.6471294046209083424540781107711
y[1] (numeric) = -6.6471294046209083424540781107697
absolute error = 1.4e-30
relative error = 2.1061723260972730164830550859878e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.085
y[1] (analytic) = -6.6464647249149854475194228648753
y[1] (numeric) = -6.646464724914985447519422864874
absolute error = 1.3e-30
relative error = 1.9559270285853028823559797838600e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.086
y[1] (analytic) = -6.6458001116737098571218281535944
y[1] (numeric) = -6.6458001116737098571218281535931
absolute error = 1.3e-30
relative error = 1.9561226310681225515586862931731e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.087
y[1] (analytic) = -6.6451355648904354388429996292736
y[1] (numeric) = -6.645135564890435438842999629272
absolute error = 1.6e-30
relative error = 2.4077763115226689818383264603991e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2403.3MB, alloc=4.6MB, time=110.72
TOP MAIN SOLVE Loop
x[1] = 4.088
y[1] (analytic) = -6.6444710845585167248446552192614
y[1] (numeric) = -6.6444710845585167248446552192599
absolute error = 1.5e-30
relative error = 2.2575160323685351054072289966704e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 2.669e+15
TOP MAIN SOLVE Loop
x[1] = 4.089
y[1] (analytic) = -6.6438066706713089118020704474733
y[1] (numeric) = -6.6438066706713089118020704474722
absolute error = 1.1e-30
relative error = 1.6556773165238008140819418400960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.09
y[1] (analytic) = -6.6431423232221678608376304010892
y[1] (numeric) = -6.6431423232221678608376304010878
absolute error = 1.4e-30
relative error = 2.1074364086797836562370867988340e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.091
y[1] (analytic) = -6.6424780422044500974543883417189
y[1] (numeric) = -6.6424780422044500974543883417176
absolute error = 1.3e-30
relative error = 1.9571009369397431457425049296663e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.092
y[1] (analytic) = -6.6418138276115128114696309603807
y[1] (numeric) = -6.6418138276115128114696309603797
absolute error = 1.0e-30
relative error = 1.5056128129378984587692578444421e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.956e+08
Order of pole = 2.237e+15
TOP MAIN SOLVE Loop
x[1] = 4.093
y[1] (analytic) = -6.6411496794367138569484502756183
y[1] (numeric) = -6.6411496794367138569484502756169
absolute error = 1.4e-30
relative error = 2.1080687344465101570657471325691e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.739e+09
Order of pole = 2.437e+15
TOP MAIN SOLVE Loop
x[1] = 4.094
y[1] (analytic) = -6.6404855976734117521373221740935
y[1] (numeric) = -6.6404855976734117521373221740921
absolute error = 1.4e-30
relative error = 2.1082795518606498338868743131535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+09
Order of pole = 4.199e+15
TOP MAIN SOLVE Loop
x[1] = 4.095
y[1] (analytic) = -6.6398215823149656793976915929996
y[1] (numeric) = -6.6398215823149656793976915929981
absolute error = 1.5e-30
relative error = 2.2590968468116982645180315399662e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.969e+09
Order of pole = 7.387e+15
TOP MAIN SOLVE Loop
x[1] = 4.096
y[1] (analytic) = -6.6391576333547354851395643436177
y[1] (numeric) = -6.6391576333547354851395643436164
absolute error = 1.3e-30
relative error = 1.9580797320866081680962415065655e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 4.126e+15
TOP MAIN SOLVE Loop
x[1] = 4.097
y[1] (analytic) = -6.638493750786081679755105575363
y[1] (numeric) = -6.6384937507860816797551055753619
absolute error = 1.1e-30
relative error = 1.6570023883350738681074066503938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.758e+09
Order of pole = 3.095e+15
TOP MAIN SOLVE Loop
x[1] = 4.098
y[1] (analytic) = -6.6378299346023654375522448796508
y[1] (numeric) = -6.6378299346023654375522448796494
absolute error = 1.4e-30
relative error = 2.1091230323662488069037032062956e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.099
y[1] (analytic) = -6.6371661847969485966882880329187
y[1] (numeric) = -6.6371661847969485966882880329174
absolute error = 1.3e-30
relative error = 1.9586672441286341141299903565505e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.846e+09
Order of pole = 2.154e+15
TOP MAIN SOLVE Loop
x[1] = 4.1
y[1] (analytic) = -6.6365025013631936591035353781475
y[1] (numeric) = -6.6365025013631936591035353781461
absolute error = 1.4e-30
relative error = 2.1095448991579950086470417567394e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.771e+09
Order of pole = 9.308e+15
TOP MAIN SOLVE Loop
x[1] = 4.101
y[1] (analytic) = -6.6358388842944637904549068442063
y[1] (numeric) = -6.6358388842944637904549068442049
absolute error = 1.4e-30
relative error = 2.1097558641959869035443540481482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.623e+09
Order of pole = 2.330e+15
TOP MAIN SOLVE Loop
memory used=2407.1MB, alloc=4.6MB, time=111.12
x[1] = 4.102
y[1] (analytic) = -6.6351753335841228200495736023674
y[1] (numeric) = -6.6351753335841228200495736023662
absolute error = 1.2e-30
relative error = 1.8085430145698892496995722135666e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.103
y[1] (analytic) = -6.6345118492255352407785963593235
y[1] (numeric) = -6.6345118492255352407785963593219
absolute error = 1.6e-30
relative error = 2.4116318372191503237939955679533e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.104
y[1] (analytic) = -6.6338484312120662090505702860403
y[1] (numeric) = -6.6338484312120662090505702860389
absolute error = 1.4e-30
relative error = 2.1103888859037542019090388135395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.105
y[1] (analytic) = -6.6331850795370815447252765817908
y[1] (numeric) = -6.6331850795370815447252765817895
absolute error = 1.3e-30
relative error = 1.9598427971057378366137013236081e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.106
y[1] (analytic) = -6.6325217941939477310473406726955
y[1] (numeric) = -6.6325217941939477310473406726941
absolute error = 1.4e-30
relative error = 2.1108110058915266633705966166270e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.645e+09
Order of pole = 2.821e+15
TOP MAIN SOLVE Loop
x[1] = 4.107
y[1] (analytic) = -6.6318585751760319145798970441136
y[1] (numeric) = -6.631858575176031914579897044112
absolute error = 1.6e-30
relative error = 2.4125966829103116069989760106465e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.108
y[1] (analytic) = -6.631195422476701905138260706219
y[1] (numeric) = -6.6311954224767019051382607062176
absolute error = 1.4e-30
relative error = 2.1112332103117396419346887819973e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.899e+09
Order of pole = 3.300e+15
TOP MAIN SOLVE Loop
x[1] = 4.109
y[1] (analytic) = -6.6305323360893261757236052920998
y[1] (numeric) = -6.6305323360893261757236052920983
absolute error = 1.5e-30
relative error = 2.2622617973456665162031572133800e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.11
y[1] (analytic) = -6.6298693160072738624566477877123
y[1] (numeric) = -6.629869316007273862456647787711
absolute error = 1.3e-30
relative error = 1.9608229635254755062899763481995e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.644e+09
Order of pole = 6.614e+15
TOP MAIN SOLVE Loop
x[1] = 4.111
y[1] (analytic) = -6.6292063622239147645113398930353
y[1] (numeric) = -6.6292063622239147645113398930337
absolute error = 1.6e-30
relative error = 2.4135619146169473027267645651631e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.025e+09
Order of pole = 3.898e+15
TOP MAIN SOLVE Loop
x[1] = 4.112
y[1] (analytic) = -6.6285434747326193440485660137518
y[1] (numeric) = -6.6285434747326193440485660137502
absolute error = 1.6e-30
relative error = 2.4138032828766208409175856908863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.258e+08
Order of pole = 2.891e+15
TOP MAIN SOLVE Loop
x[1] = 4.113
y[1] (analytic) = -6.6278806535267587261498478828048
y[1] (numeric) = -6.6278806535267587261498478828035
absolute error = 1.3e-30
relative error = 1.9614112986603908727415846042089e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.114
y[1] (analytic) = -6.6272178985997046987510558111572
y[1] (numeric) = -6.6272178985997046987510558111557
absolute error = 1.5e-30
relative error = 2.2633932110742003636768850649309e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.434e+09
Order of pole = 6.042e+15
TOP MAIN SOLVE Loop
x[1] = 4.115
y[1] (analytic) = -6.6265552099448297125761265670928
y[1] (numeric) = -6.6265552099448297125761265670916
absolute error = 1.2e-30
relative error = 1.8108956493701208645736751498157e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.695e+09
Order of pole = 9.674e+15
TOP MAIN SOLVE Loop
memory used=2410.9MB, alloc=4.6MB, time=111.51
x[1] = 4.116
y[1] (analytic) = -6.6258925875555068810707878834042
y[1] (numeric) = -6.6258925875555068810707878834028
absolute error = 1.4e-30
relative error = 2.1129228726548109381641559726275e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.117
y[1] (analytic) = -6.6252300314251099803362895917913
y[1] (numeric) = -6.6252300314251099803362895917897
absolute error = 1.6e-30
relative error = 2.4150104862937633658836086820239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.420e+09
Order of pole = 2.040e+15
TOP MAIN SOLVE Loop
x[1] = 4.118
y[1] (analytic) = -6.6245675415470134490631413838205
y[1] (numeric) = -6.6245675415470134490631413838188
absolute error = 1.7e-30
relative error = 2.5662052493814631658431915995726e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.198e+09
Order of pole = 2.829e+15
TOP MAIN SOLVE Loop
x[1] = 4.119
y[1] (analytic) = -6.6239051179145923884648571977743
y[1] (numeric) = -6.6239051179145923884648571977727
absolute error = 1.6e-30
relative error = 2.4154935366944520194209170681417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.12
y[1] (analytic) = -6.6232427605212225622117062307316
y[1] (numeric) = -6.6232427605212225622117062307298
absolute error = 1.8e-30
relative error = 2.7177019853917407079679917833744e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.121
y[1] (analytic) = -6.6225804693602803963644705752133
y[1] (numeric) = -6.6225804693602803963644705752121
absolute error = 1.2e-30
relative error = 1.8119825127861618471015836648333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.574e+09
Order of pole = 3.633e+15
TOP MAIN SOLVE Loop
x[1] = 4.122
y[1] (analytic) = -6.6219182444251429793082094797393
y[1] (numeric) = -6.6219182444251429793082094797375
absolute error = 1.8e-30
relative error = 2.7182455801464825477789683350257e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.763e+09
Order of pole = 6.135e+15
TOP MAIN SOLVE Loop
x[1] = 4.123
y[1] (analytic) = -6.621256085709188061686030232617
y[1] (numeric) = -6.6212560857091880616860302326154
absolute error = 1.6e-30
relative error = 2.4164599273743805769088294749892e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.124
y[1] (analytic) = -6.6205939932057940563328656683241
y[1] (numeric) = -6.6205939932057940563328656683225
absolute error = 1.6e-30
relative error = 2.4167015854498204052284367116538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.125
y[1] (analytic) = -6.6199319669083400382092582957986
y[1] (numeric) = -6.6199319669083400382092582957971
absolute error = 1.5e-30
relative error = 2.2658843134615088514238386431853e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.569e+09
Order of pole = 2.022e+15
TOP MAIN SOLVE Loop
x[1] = 4.126
y[1] (analytic) = -6.6192700068102057443351510479905
y[1] (numeric) = -6.6192700068102057443351510479892
absolute error = 1.3e-30
relative error = 1.9639627914596336629176789127638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.080e+09
Order of pole = 4.234e+15
TOP MAIN SOLVE Loop
x[1] = 4.127
y[1] (analytic) = -6.6186081129047715737236846520061
y[1] (numeric) = -6.6186081129047715737236846520047
absolute error = 1.4e-30
relative error = 2.1152483666019148357356517365548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.139e+09
Order of pole = 6.130e+15
TOP MAIN SOLVE Loop
x[1] = 4.128
y[1] (analytic) = -6.617946285185418587315001619183
y[1] (numeric) = -6.6179462851854185873150016191818
absolute error = 1.2e-30
relative error = 1.8132513445844309232316665148764e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.063e+09
Order of pole = 8.559e+15
TOP MAIN SOLVE Loop
x[1] = 4.129
y[1] (analytic) = -6.6172845236455285079100568544389
y[1] (numeric) = -6.6172845236455285079100568544373
absolute error = 1.6e-30
relative error = 2.4179102383805977404785867716520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.889e+09
Order of pole = 8.580e+15
TOP MAIN SOLVE Loop
x[1] = 4.13
y[1] (analytic) = -6.6166228282784837201044348842225
y[1] (numeric) = -6.6166228282784837201044348842208
absolute error = 1.7e-30
relative error = 2.5692865440877893614745672290683e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2414.7MB, alloc=4.6MB, time=111.91
TOP MAIN SOLVE Loop
x[1] = 4.131
y[1] (analytic) = -6.6159611990776672702221737024167
y[1] (numeric) = -6.6159611990776672702221737024155
absolute error = 1.2e-30
relative error = 1.8137954015922770018677064723794e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.459e+09
Order of pole = 2.584e+15
TOP MAIN SOLVE Loop
x[1] = 4.132
y[1] (analytic) = -6.6152996360364628662495952335252
y[1] (numeric) = -6.6152996360364628662495952335235
absolute error = 1.7e-30
relative error = 2.5698004527857636877873876895118e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.146e+09
Order of pole = 1.269e+16
TOP MAIN SOLVE Loop
x[1] = 4.133
y[1] (analytic) = -6.6146381391482548777691424124751
y[1] (numeric) = -6.6146381391482548777691424124738
absolute error = 1.3e-30
relative error = 1.9653380466968321708991851539966e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.134
y[1] (analytic) = -6.6139767084064283358932228803933
y[1] (numeric) = -6.6139767084064283358932228803916
absolute error = 1.7e-30
relative error = 2.5703144642757564681708164897394e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.135
y[1] (analytic) = -6.6133153438043689331980592956687
y[1] (numeric) = -6.6133153438043689331980592956674
absolute error = 1.3e-30
relative error = 1.9657311536155530530267150411873e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.820e+09
Order of pole = 3.881e+16
TOP MAIN SOLVE Loop
x[1] = 4.136
y[1] (analytic) = -6.6126540453354630236575462596653
y[1] (numeric) = -6.6126540453354630236575462596638
absolute error = 1.5e-30
relative error = 2.2683781575691130843762644504519e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.705e+09
Order of pole = 2.502e+15
TOP MAIN SOLVE Loop
x[1] = 4.137
y[1] (analytic) = -6.6119928129930976225771138564014
y[1] (numeric) = -6.6119928129930976225771138563997
absolute error = 1.7e-30
relative error = 2.5710856742907573701427328700042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.023e+09
Order of pole = 7.567e+15
TOP MAIN SOLVE Loop
x[1] = 4.138
y[1] (analytic) = -6.611331646770660406527597805551
y[1] (numeric) = -6.6113316467706604065275978055492
absolute error = 1.8e-30
relative error = 2.7225982542854576565801039075761e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.139
y[1] (analytic) = -6.6106705466615397132791162280966
y[1] (numeric) = -6.610670546661539713279116228095
absolute error = 1.6e-30
relative error = 2.4203293579771833346605784210094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.14
y[1] (analytic) = -6.610009512659124541734953023976
y[1] (numeric) = -6.6100095126591245417349530239744
absolute error = 1.6e-30
relative error = 2.4205714030150312411911980384233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.141
y[1] (analytic) = -6.6093485447568045518654478610591
y[1] (numeric) = -6.6093485447568045518654478610572
absolute error = 1.9e-30
relative error = 2.8747159983070794226767256391060e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.142
y[1] (analytic) = -6.6086876429479700646418927747956
y[1] (numeric) = -6.6086876429479700646418927747938
absolute error = 1.8e-30
relative error = 2.7236875114240761348622084688489e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.012e+09
Order of pole = 4.917e+13
TOP MAIN SOLVE Loop
x[1] = 4.143
y[1] (analytic) = -6.6080268072260120619704353778751
y[1] (numeric) = -6.6080268072260120619704353778732
absolute error = 1.9e-30
relative error = 2.8752909990048939510226582623370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.686e+09
Order of pole = 2.903e+15
TOP MAIN SOLVE Loop
x[1] = 4.144
y[1] (analytic) = -6.6073660375843221866259886792314
y[1] (numeric) = -6.6073660375843221866259886792294
absolute error = 2.0e-30
relative error = 3.0269247815597143816729998663496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2418.6MB, alloc=4.6MB, time=112.32
x[1] = 4.145
y[1] (analytic) = -6.6067053340162927421861475117371
y[1] (numeric) = -6.6067053340162927421861475117353
absolute error = 1.8e-30
relative error = 2.7245047402556988848871940783797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.146
y[1] (analytic) = -6.6060446965153166929651115679253
y[1] (numeric) = -6.6060446965153166929651115679237
absolute error = 1.6e-30
relative error = 2.4220241816468464458043407131398e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.475e+09
Order of pole = 1.775e+15
TOP MAIN SOLVE Loop
x[1] = 4.147
y[1] (analytic) = -6.605384125074787663947615043076
y[1] (numeric) = -6.6053841250747876639476150430743
absolute error = 1.7e-30
relative error = 2.5736580459365067019390677657698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.148
y[1] (analytic) = -6.6047236196880999407228628850078
y[1] (numeric) = -6.6047236196880999407228628850059
absolute error = 1.9e-30
relative error = 2.8767290039756806579083281017810e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.149
y[1] (analytic) = -6.6040631803486484694184736499155
y[1] (numeric) = -6.6040631803486484694184736499135
absolute error = 2.0e-30
relative error = 3.0284386223791607501822407918108e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.073e+09
Order of pole = 2.599e+15
TOP MAIN SOLVE Loop
x[1] = 4.15
y[1] (analytic) = -6.603402807049828856634428963591
y[1] (numeric) = -6.6034028070498288566344289635892
absolute error = 1.8e-30
relative error = 2.7258673332456868774879853348378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.151
y[1] (analytic) = -6.6027424997850373693770295873691
y[1] (numeric) = -6.6027424997850373693770295873672
absolute error = 1.9e-30
relative error = 2.8775921521426247924835162859826e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.152
y[1] (analytic) = -6.6020822585476709349928580881335
y[1] (numeric) = -6.6020822585476709349928580881317
absolute error = 1.8e-30
relative error = 2.7264125612333173512866395024085e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.565e+09
Order of pole = 4.570e+16
TOP MAIN SOLVE Loop
x[1] = 4.153
y[1] (analytic) = -6.6014220833311271411027481117295
y[1] (numeric) = -6.6014220833311271411027481117279
absolute error = 1.6e-30
relative error = 2.4237201921084070245708207576203e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.154
y[1] (analytic) = -6.6007619741288042355357602591169
y[1] (numeric) = -6.6007619741288042355357602591149
absolute error = 2.0e-30
relative error = 3.0299532203082784865996255969436e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.155
y[1] (analytic) = -6.6001019309341011262631645646033
y[1] (numeric) = -6.6001019309341011262631645646016
absolute error = 1.7e-30
relative error = 2.5757177961634933576954022469339e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.142e+09
Order of pole = 5.579e+15
TOP MAIN SOLVE Loop
x[1] = 4.156
y[1] (analytic) = -6.5994419537404173813324295755061
y[1] (numeric) = -6.5994419537404173813324295755044
absolute error = 1.7e-30
relative error = 2.5759753808221279848803712886036e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.525e+09
Order of pole = 2.440e+15
TOP MAIN SOLVE Loop
x[1] = 4.157
y[1] (analytic) = -6.5987820425411532288012180325687
y[1] (numeric) = -6.5987820425411532288012180325668
absolute error = 1.9e-30
relative error = 2.8793192255041066113710913040344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.146e+09
Order of pole = 4.296e+15
TOP MAIN SOLVE Loop
x[1] = 4.158
y[1] (analytic) = -6.5981221973297095566713891504825
y[1] (numeric) = -6.5981221973297095566713891504809
absolute error = 1.6e-30
relative error = 2.4249323552199857247054727365536e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.825e+09
Order of pole = 1.646e+16
TOP MAIN SOLVE Loop
memory used=2422.4MB, alloc=4.6MB, time=112.72
x[1] = 4.159
y[1] (analytic) = -6.5974624180994879128230074978531
y[1] (numeric) = -6.5974624180994879128230074978513
absolute error = 1.8e-30
relative error = 2.7283217181531453729838073993882e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.453e+09
Order of pole = 5.018e+15
TOP MAIN SOLVE Loop
x[1] = 4.16
y[1] (analytic) = -6.5968027048438905049483584759422
y[1] (numeric) = -6.5968027048438905049483584759405
absolute error = 1.7e-30
relative error = 2.5770059770799671205002356907626e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.161
y[1] (analytic) = -6.5961430575563202004859703955388
y[1] (numeric) = -6.5961430575563202004859703955368
absolute error = 2.0e-30
relative error = 3.0320749300742758992306364352118e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.542e+09
Order of pole = 5.972e+14
TOP MAIN SOLVE Loop
x[1] = 4.162
y[1] (analytic) = -6.5954834762301805265546431512862
y[1] (numeric) = -6.5954834762301805265546431512847
absolute error = 1.5e-30
relative error = 2.2742836145461225017356371950676e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.163
y[1] (analytic) = -6.5948239608588756698874834928198
y[1] (numeric) = -6.594823960858875669887483492818
absolute error = 1.8e-30
relative error = 2.7294132651352490921542626503412e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.164
y[1] (analytic) = -6.5941645114358104767659468920376
y[1] (numeric) = -6.5941645114358104767659468920357
absolute error = 1.9e-30
relative error = 2.8813354545597996261191044795483e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.165
y[1] (analytic) = -6.5935051279543904529538860058634
y[1] (numeric) = -6.5935051279543904529538860058618
absolute error = 1.6e-30
relative error = 2.4266304021157163060734981023033e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.166
y[1] (analytic) = -6.5928458104080217636316057338304
y[1] (numeric) = -6.5928458104080217636316057338286
absolute error = 1.8e-30
relative error = 2.7302322119506698788934770624078e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.628e+10
Order of pole = 2.665e+17
TOP MAIN SOLVE Loop
x[1] = 4.167
y[1] (analytic) = -6.5921865587901112333299248698268
y[1] (numeric) = -6.5921865587901112333299248698251
absolute error = 1.7e-30
relative error = 2.5788105127777321081732969527303e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.480e+09
Order of pole = 2.299e+15
TOP MAIN SOLVE Loop
x[1] = 4.168
y[1] (analytic) = -6.5915273730940663458642443473517
y[1] (numeric) = -6.5915273730940663458642443473501
absolute error = 1.6e-30
relative error = 2.4273585004456397720189770851845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.169
y[1] (analytic) = -6.5908682533132952442686220776132
y[1] (numeric) = -6.5908682533132952442686220776112
absolute error = 2.0e-30
relative error = 3.0345015605411017601108101892329e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.17
y[1] (analytic) = -6.5902091994412067307298543798126
y[1] (numeric) = -6.5902091994412067307298543798106
absolute error = 2.0e-30
relative error = 3.0348050258701694358964296360319e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.171
y[1] (analytic) = -6.5895502114712102665215640029601
y[1] (numeric) = -6.5895502114712102665215640029581
absolute error = 2.0e-30
relative error = 3.0351085215472873956737853324766e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.720e+08
Order of pole = 1.929e+15
TOP MAIN SOLVE Loop
x[1] = 4.172
y[1] (analytic) = -6.5888912893967159719382947385542
y[1] (numeric) = -6.5888912893967159719382947385523
absolute error = 1.9e-30
relative error = 2.8836414451967160664057567066348e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.900e+09
Order of pole = 3.120e+15
TOP MAIN SOLVE Loop
x[1] = 4.173
y[1] (analytic) = -6.5882324332111346262296126234731
y[1] (numeric) = -6.5882324332111346262296126234712
absolute error = 1.9e-30
relative error = 2.8839298237599235829189233961239e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.637e+09
Order of pole = 6.113e+15
TOP MAIN SOLVE Loop
memory used=2426.2MB, alloc=4.6MB, time=113.12
x[1] = 4.174
y[1] (analytic) = -6.5875736429078776675342137324151
y[1] (numeric) = -6.587573642907877667534213732413
absolute error = 2.1e-30
relative error = 3.1878201502321587674918717651084e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.175
y[1] (analytic) = -6.5869149184803571928140385592303
y[1] (numeric) = -6.5869149184803571928140385592281
absolute error = 2.2e-30
relative error = 3.3399550885766623393216191188326e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.689e+09
Order of pole = 1.189e+16
TOP MAIN SOLVE Loop
x[1] = 4.176
y[1] (analytic) = -6.5862562599219859577883929864855
y[1] (numeric) = -6.5862562599219859577883929864835
absolute error = 2.0e-30
relative error = 3.0366264552598655650336820827651e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.177
y[1] (analytic) = -6.5855976672261773768680758426034
y[1] (numeric) = -6.5855976672261773768680758426012
absolute error = 2.2e-30
relative error = 3.3406231463979329394467451944483e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.594e+09
Order of pole = 3.394e+15
TOP MAIN SOLVE Loop
x[1] = 4.178
y[1] (analytic) = -6.5849391403863455230895130459134
y[1] (numeric) = -6.5849391403863455230895130459112
absolute error = 2.2e-30
relative error = 3.3409572254162452491742957215848e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.926e+09
Order of pole = 3.805e+15
TOP MAIN SOLVE Loop
x[1] = 4.179
y[1] (analytic) = -6.5842806793959051280488983349628
y[1] (numeric) = -6.5842806793959051280488983349607
absolute error = 2.1e-30
relative error = 3.1894144588512148481371721905673e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.18
y[1] (analytic) = -6.5836222842482715818363405844236
y[1] (numeric) = -6.5836222842482715818363405844214
absolute error = 2.2e-30
relative error = 3.3416254836849278389223151018805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.961e+09
Order of pole = 2.020e+16
TOP MAIN SOLVE Loop
x[1] = 4.181
y[1] (analytic) = -6.5829639549368609329700177059377
y[1] (numeric) = -6.5829639549368609329700177059356
absolute error = 2.1e-30
relative error = 3.1900524055355270333790341863626e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.182
y[1] (analytic) = -6.582305691455089888330337133245
y[1] (numeric) = -6.5823056914550898883303371332432
absolute error = 1.8e-30
relative error = 2.7346040800516065449597834654668e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.183
y[1] (analytic) = -6.5816474937963758130941028909329
y[1] (numeric) = -6.5816474937963758130941028909307
absolute error = 2.2e-30
relative error = 3.3426281217182185256385987664389e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.184
y[1] (analytic) = -6.5809893619541367306686892461466
y[1] (numeric) = -6.5809893619541367306686892461447
absolute error = 1.9e-30
relative error = 2.8871038919835306099656807460496e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.185
y[1] (analytic) = -6.5803312959217913226262209426127
y[1] (numeric) = -6.5803312959217913226262209426106
absolute error = 2.1e-30
relative error = 3.1913286817359643156883959507746e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.186
y[1] (analytic) = -6.5796732956927589286377600163012
y[1] (numeric) = -6.579673295692758928637760016299
absolute error = 2.2e-30
relative error = 3.3436310605880424232685386670908e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.143e+09
Order of pole = 3.640e+15
TOP MAIN SOLVE Loop
x[1] = 4.187
y[1] (analytic) = -6.5790153612604595464074991920836
y[1] (numeric) = -6.5790153612604595464074991920816
absolute error = 2.0e-30
relative error = 3.0399685821934671056605306400485e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2430.0MB, alloc=4.6MB, time=113.51
x[1] = 4.188
y[1] (analytic) = -6.5783574926183138316069618607203
y[1] (numeric) = -6.578357492618313831606961860718
absolute error = 2.3e-30
relative error = 3.4963134833898414430509249273443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.691e+09
Order of pole = 6.097e+15
TOP MAIN SOLVE Loop
x[1] = 4.189
y[1] (analytic) = -6.5776996897597430978092086355187
y[1] (numeric) = -6.5776996897597430978092086355165
absolute error = 2.2e-30
relative error = 3.3446343003846640307732693296926e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.19
y[1] (analytic) = -6.577041952678169316423050488012
y[1] (numeric) = -6.5770419526781693164230504880097
absolute error = 2.3e-30
relative error = 3.4970128160174510635444398013431e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.191
y[1] (analytic) = -6.57638428136701511662726846199
y[1] (numeric) = -6.5763842813670151166272684619877
absolute error = 2.3e-30
relative error = 3.4973625347846997387785639608871e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.192
y[1] (analytic) = -6.5757266758197037853048399652331
y[1] (numeric) = -6.5757266758197037853048399652313
absolute error = 1.8e-30
relative error = 2.7373400518895794886121182408904e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 2.990e+15
TOP MAIN SOLVE Loop
x[1] = 4.193
y[1] (analytic) = -6.5750691360296592669771716382889
y[1] (numeric) = -6.5750691360296592669771716382867
absolute error = 2.2e-30
relative error = 3.3459724217112415942581524145623e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.258e+09
Order of pole = 1.370e+15
TOP MAIN SOLVE Loop
x[1] = 4.194
y[1] (analytic) = -6.5744116619903061637383387996275
y[1] (numeric) = -6.5744116619903061637383387996251
absolute error = 2.4e-30
relative error = 3.6505167662005445487118930918248e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.195
y[1] (analytic) = -6.5737542536950697351893314665302
y[1] (numeric) = -6.5737542536950697351893314665283
absolute error = 1.9e-30
relative error = 2.8902814536031991878327046916253e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.196
y[1] (analytic) = -6.5730969111373758983723069510462
y[1] (numeric) = -6.5730969111373758983723069510442
absolute error = 2.0e-30
relative error = 3.0427057854741563172485944055489e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.469e+09
Order of pole = 2.003e+15
TOP MAIN SOLVE Loop
x[1] = 4.197
y[1] (analytic) = -6.5724396343106512277048490303551
y[1] (numeric) = -6.5724396343106512277048490303532
absolute error = 1.9e-30
relative error = 2.8908595677034028010321971691457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.198
y[1] (analytic) = -6.5717824232083229549142336908919
y[1] (numeric) = -6.5717824232083229549142336908896
absolute error = 2.3e-30
relative error = 3.4998115456128376021822812413002e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.199
y[1] (analytic) = -6.5711252778238189689717014455614
y[1] (numeric) = -6.5711252778238189689717014455593
absolute error = 2.1e-30
relative error = 3.1957996708525147191647703057421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.2
y[1] (analytic) = -6.5704681981505678160267362233996
y[1] (numeric) = -6.5704681981505678160267362233976
absolute error = 2.0e-30
relative error = 3.0439231112372675918988896006474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.201
y[1] (analytic) = -6.5698111841819986993413508310113
y[1] (numeric) = -6.5698111841819986993413508310093
absolute error = 2.0e-30
relative error = 3.0442275187685142080462236216762e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.366e+09
Order of pole = 1.782e+15
TOP MAIN SOLVE Loop
x[1] = 4.202
y[1] (analytic) = -6.5691542359115414792243789851363
y[1] (numeric) = -6.569154235911541479224378985134
absolute error = 2.3e-30
relative error = 3.5012117502533414428343517462317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.613e+09
Order of pole = 2.558e+15
memory used=2433.8MB, alloc=4.6MB, time=113.91
TOP MAIN SOLVE Loop
x[1] = 4.203
y[1] (analytic) = -6.5684973533326266729657739156816
y[1] (numeric) = -6.5684973533326266729657739156796
absolute error = 2.0e-30
relative error = 3.0448364251608774592397611748258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.685e+09
Order of pole = 6.682e+15
TOP MAIN SOLVE Loop
x[1] = 4.204
y[1] (analytic) = -6.5678405364386854547709135385693
y[1] (numeric) = -6.5678405364386854547709135385674
absolute error = 1.9e-30
relative error = 2.8928838778266790003039378668791e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.141e+10
Order of pole = 1.053e+17
TOP MAIN SOLVE Loop
x[1] = 4.205
y[1] (analytic) = -6.5671837852231496556949121977327
y[1] (numeric) = -6.5671837852231496556949121977307
absolute error = 2.0e-30
relative error = 3.0454454533466981228465876603204e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.206
y[1] (analytic) = -6.5665270996794517635769389756135
y[1] (numeric) = -6.5665270996794517635769389756115
absolute error = 2.0e-30
relative error = 3.0457500131197676463241972299688e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.207
y[1] (analytic) = -6.5658704798010249229745425714995
y[1] (numeric) = -6.5658704798010249229745425714975
absolute error = 2.0e-30
relative error = 3.0460546033503373263807333806508e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.208
y[1] (analytic) = -6.5652139255813029350979827470446
y[1] (numeric) = -6.5652139255813029350979827470427
absolute error = 1.9e-30
relative error = 2.8940412628393804120582096066117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.237e+09
Order of pole = 5.046e+15
TOP MAIN SOLVE Loop
x[1] = 4.209
y[1] (analytic) = -6.5645574370137202577445683383171
y[1] (numeric) = -6.5645574370137202577445683383152
absolute error = 1.9e-30
relative error = 2.8943306814363530165655371538876e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.716e+09
Order of pole = 2.528e+15
TOP MAIN SOLVE Loop
x[1] = 4.21
y[1] (analytic) = -6.5639010140917120052330018337181
y[1] (numeric) = -6.563901014091712005233001833716
absolute error = 2.1e-30
relative error = 3.1993169846583832447722190328102e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.211
y[1] (analytic) = -6.563244656808713948337730517113
y[1] (numeric) = -6.5632446568087139483377305171108
absolute error = 2.2e-30
relative error = 3.3520005957993942506080862399897e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.098e+09
Order of pole = 1.885e+15
TOP MAIN SOLVE Loop
x[1] = 4.212
y[1] (analytic) = -6.5625883651581625142233041755217
y[1] (numeric) = -6.5625883651581625142233041755201
absolute error = 1.6e-30
relative error = 2.4380624091778442543731151669568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.213
y[1] (analytic) = -6.5619321391334947863787393707119
y[1] (numeric) = -6.5619321391334947863787393707099
absolute error = 2.0e-30
relative error = 3.0478827845118505482267915890117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.780e+09
Order of pole = 3.032e+15
TOP MAIN SOLVE Loop
x[1] = 4.214
y[1] (analytic) = -6.5612759787281485045518902740291
y[1] (numeric) = -6.5612759787281485045518902740271
absolute error = 2.0e-30
relative error = 3.0481875880302236490047179143273e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.811e+09
Order of pole = 3.560e+15
TOP MAIN SOLVE Loop
x[1] = 4.215
y[1] (analytic) = -6.5606198839355620646838260638253
y[1] (numeric) = -6.5606198839355620646838260638235
absolute error = 1.8e-30
relative error = 2.7436431798274253899377995745682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.216
y[1] (analytic) = -6.5599638547491745188432148848137
y[1] (numeric) = -6.5599638547491745188432148848118
absolute error = 1.9e-30
relative error = 2.8963574221898636122931501039401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.855e+09
Order of pole = 4.269e+15
TOP MAIN SOLVE Loop
memory used=2437.6MB, alloc=4.6MB, time=114.31
x[1] = 4.217
y[1] (analytic) = -6.5593078911624255751607143686996
y[1] (numeric) = -6.5593078911624255751607143686975
absolute error = 2.1e-30
relative error = 3.2015572905632316529521923559454e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.218
y[1] (analytic) = -6.5586519931687555977633687154331
y[1] (numeric) = -6.5586519931687555977633687154309
absolute error = 2.2e-30
relative error = 3.3543478176482560368295664245685e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.653e+09
Order of pole = 2.398e+15
TOP MAIN SOLVE Loop
x[1] = 4.219
y[1] (analytic) = -6.5579961607616056067090123344247
y[1] (numeric) = -6.5579961607616056067090123344227
absolute error = 2.0e-30
relative error = 3.0497120629111991114735148926150e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.837e+09
Order of pole = 1.191e+16
TOP MAIN SOLVE Loop
x[1] = 4.22
y[1] (analytic) = -6.5573403939344172779206800450698
y[1] (numeric) = -6.557340393934417277920680045068
absolute error = 1.8e-30
relative error = 2.7450153444299029595926776693253e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.176e+09
Order of pole = 4.968e+15
TOP MAIN SOLVE Loop
x[1] = 4.221
y[1] (analytic) = -6.5566846926806329431210238359237
y[1] (numeric) = -6.5566846926806329431210238359218
absolute error = 1.9e-30
relative error = 2.8978059630059846408129799318258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.864e+09
Order of pole = 8.209e+15
TOP MAIN SOLVE Loop
x[1] = 4.222
y[1] (analytic) = -6.5560290569936955897667361818727
y[1] (numeric) = -6.5560290569936955897667361818708
absolute error = 1.9e-30
relative error = 2.8980957580917980340419184317039e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.471e+09
Order of pole = 5.598e+15
TOP MAIN SOLVE Loop
x[1] = 4.223
y[1] (analytic) = -6.555373486867048860982979918648
y[1] (numeric) = -6.5553734868670488609829799186458
absolute error = 2.2e-30
relative error = 3.3560254109204483532353671479629e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.550e+09
Order of pole = 3.708e+15
TOP MAIN SOLVE Loop
x[1] = 4.224
y[1] (analytic) = -6.5547179822941370554978246740207
y[1] (numeric) = -6.5547179822941370554978246740187
absolute error = 2.0e-30
relative error = 3.0512373002202061856592164344189e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.225
y[1] (analytic) = -6.5540625432684051275766898550302
y[1] (numeric) = -6.5540625432684051275766898550285
absolute error = 1.7e-30
relative error = 2.5938110733258847706962040587720e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.226
y[1] (analytic) = -6.553407169783298686956794190583
y[1] (numeric) = -6.553407169783298686956794190581
absolute error = 2.0e-30
relative error = 3.0518476087090647511247225178475e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.242e+09
Order of pole = 1.339e+15
TOP MAIN SOLVE Loop
x[1] = 4.227
y[1] (analytic) = -6.552751861832263998781611828768
y[1] (numeric) = -6.5527518618322639987816118287662
absolute error = 1.8e-30
relative error = 2.7469375278567141196166066559079e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.228
y[1] (analytic) = -6.5520966194087479835353349882405
y[1] (numeric) = -6.5520966194087479835353349882384
absolute error = 2.1e-30
relative error = 3.2050809412354194754591253675255e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.229
y[1] (analytic) = -6.551441442506198216977343163006
y[1] (numeric) = -6.5514414425061982169773431630038
absolute error = 2.2e-30
relative error = 3.3580396303724096274332890171201e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.23
y[1] (analytic) = -6.5507863311180629300766788799614
y[1] (numeric) = -6.5507863311180629300766788799594
absolute error = 2.0e-30
relative error = 3.0530685919329133704744735024042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.635e+09
Order of pole = 6.674e+15
TOP MAIN SOLVE Loop
memory used=2441.4MB, alloc=4.6MB, time=114.70
x[1] = 4.231
y[1] (analytic) = -6.5501312852377910089465300085309
y[1] (numeric) = -6.550131285237791008946530008529
absolute error = 1.9e-30
relative error = 2.9007052183550605550146443383305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.533e+09
Order of pole = 2.741e+15
TOP MAIN SOLVE Loop
x[1] = 4.232
y[1] (analytic) = -6.5494763048588319947787186217421
y[1] (numeric) = -6.5494763048588319947787186217403
absolute error = 1.8e-30
relative error = 2.7483113400450684781279148468272e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.141e+09
Order of pole = 2.541e+16
TOP MAIN SOLVE Loop
x[1] = 4.233
y[1] (analytic) = -6.5488213899746360837781964080905
y[1] (numeric) = -6.5488213899746360837781964080887
absolute error = 1.8e-30
relative error = 2.7485861849210877485426038203144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.234
y[1] (analytic) = -6.5481665405786541270975466335342
y[1] (numeric) = -6.5481665405786541270975466335322
absolute error = 2.0e-30
relative error = 3.0542900636477432123033946235611e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.235
y[1] (analytic) = -6.5475117566643376307714926529646
y[1] (numeric) = -6.5475117566643376307714926529626
absolute error = 2.0e-30
relative error = 3.0545955079260673659337454420222e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.780e+09
Order of pole = 7.689e+15
TOP MAIN SOLVE Loop
x[1] = 4.236
y[1] (analytic) = -6.5468570382251387556514129704999
y[1] (numeric) = -6.5468570382251387556514129704983
absolute error = 1.6e-30
relative error = 2.4439207862002772994237859954852e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.237
y[1] (analytic) = -6.5462023852545103173398628479453
y[1] (numeric) = -6.5462023852545103173398628479433
absolute error = 2.0e-30
relative error = 3.0552064881236357355866939875597e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.238
y[1] (analytic) = -6.5455477977459057861251024607603
y[1] (numeric) = -6.5455477977459057861251024607584
absolute error = 1.9e-30
relative error = 2.9027364228465402659105635671732e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.239
y[1] (analytic) = -6.5448932756927792869156316008914
y[1] (numeric) = -6.5448932756927792869156316008892
absolute error = 2.2e-30
relative error = 3.3613993495824104413005313411506e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.638e+09
Order of pole = 2.588e+15
TOP MAIN SOLVE Loop
x[1] = 4.24
y[1] (analytic) = -6.5442388190885855991747309257982
y[1] (numeric) = -6.5442388190885855991747309257964
absolute error = 1.8e-30
relative error = 2.7505108688113028270354357021474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.241
y[1] (analytic) = -6.5435844279267801568550097530363
y[1] (numeric) = -6.5435844279267801568550097530342
absolute error = 2.1e-30
relative error = 3.2092502559263961865323930585509e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.219e+09
Order of pole = 1.517e+15
TOP MAIN SOLVE Loop
x[1] = 4.242
y[1] (analytic) = -6.542930102200819048332960399724
y[1] (numeric) = -6.5429301022008190483329603997219
absolute error = 2.1e-30
relative error = 3.2095711969987749941978251382218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.810e+09
Order of pole = 3.168e+15
TOP MAIN SOLVE Loop
x[1] = 4.243
y[1] (analytic) = -6.5422758419041590163435190662562
y[1] (numeric) = -6.5422758419041590163435190662542
absolute error = 2.0e-30
relative error = 3.0570401620636817129499369623266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.244
y[1] (analytic) = -6.5416216470302574579146332635981
y[1] (numeric) = -6.541621647030257457914633263596
absolute error = 2.1e-30
relative error = 3.2102131754338783314148018956119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.823e+09
Order of pole = 3.482e+16
TOP MAIN SOLVE Loop
x[1] = 4.245
y[1] (analytic) = -6.5409675175725724243018357835094
y[1] (numeric) = -6.5409675175725724243018357835074
absolute error = 2.0e-30
relative error = 3.0576516312409739479264093007574e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2445.3MB, alloc=4.6MB, time=115.10
x[1] = 4.246
y[1] (analytic) = -6.5403134535245626209228252110467
y[1] (numeric) = -6.5403134535245626209228252110446
absolute error = 2.1e-30
relative error = 3.2108552822775091140153358714824e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.579e+09
Order of pole = 2.453e+16
TOP MAIN SOLVE Loop
x[1] = 4.247
y[1] (analytic) = -6.5396594548796874072920529786843
y[1] (numeric) = -6.5396594548796874072920529786823
absolute error = 2.0e-30
relative error = 3.0582632227243318402287242652902e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.634e+09
Order of pole = 6.038e+15
TOP MAIN SOLVE Loop
x[1] = 4.248
y[1] (analytic) = -6.5390055216314067969553169614057
y[1] (numeric) = -6.5390055216314067969553169614037
absolute error = 2.0e-30
relative error = 3.0585690643384301103145453483680e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.161e+09
Order of pole = 4.320e+15
TOP MAIN SOLVE Loop
x[1] = 4.249
y[1] (analytic) = -6.5383516537731814574243616121059
y[1] (numeric) = -6.5383516537731814574243616121039
absolute error = 2.0e-30
relative error = 3.0588749365382190492727430792408e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.500e+09
Order of pole = 2.096e+15
TOP MAIN SOLVE Loop
x[1] = 4.25
y[1] (analytic) = -6.5376978512984727101114846366549
y[1] (numeric) = -6.5376978512984727101114846366529
absolute error = 2.0e-30
relative error = 3.0591808393267573791037557824898e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.251
y[1] (analytic) = -6.5370441142007425302641502079665
y[1] (numeric) = -6.5370441142007425302641502079643
absolute error = 2.2e-30
relative error = 3.3654354499778145404650675409633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.375e+09
Order of pole = 1.011e+16
TOP MAIN SOLVE Loop
x[1] = 4.252
y[1] (analytic) = -6.5363904424734535468996087184172
y[1] (numeric) = -6.5363904424734535468996087184152
absolute error = 2.0e-30
relative error = 3.0597927366823186288540405015172e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.253
y[1] (analytic) = -6.5357368361100690427395230699663
y[1] (numeric) = -6.5357368361100690427395230699643
absolute error = 2.0e-30
relative error = 3.0600987312554605223340241594299e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.254
y[1] (analytic) = -6.5350832951040529541446015013162
y[1] (numeric) = -6.535083295104052954144601501314
absolute error = 2.2e-30
relative error = 3.3664452320725487292563793906097e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.871e+09
Order of pole = 2.086e+15
TOP MAIN SOLVE Loop
x[1] = 4.255
y[1] (analytic) = -6.5344298194488698710492369514654
y[1] (numeric) = -6.5344298194488698710492369514632
absolute error = 2.2e-30
relative error = 3.3667818934285432327245297750328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.782e+09
Order of pole = 2.605e+15
TOP MAIN SOLVE Loop
x[1] = 4.256
y[1] (analytic) = -6.5337764091379850368961529589984
y[1] (numeric) = -6.5337764091379850368961529589965
absolute error = 1.9e-30
relative error = 2.9079660536633989669162698735396e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.257
y[1] (analytic) = -6.5331230641648643485710560964596
y[1] (numeric) = -6.5331230641648643485710560964573
absolute error = 2.3e-30
relative error = 3.5205214679267813531515978547772e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.258
y[1] (analytic) = -6.532469784522974356337294939152
y[1] (numeric) = -6.5324697845229743563372949391501
absolute error = 1.9e-30
relative error = 2.9085477050373302019213420766585e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.259
y[1] (analytic) = -6.5318165702057822637705255677219
y[1] (numeric) = -6.5318165702057822637705255677197
absolute error = 2.2e-30
relative error = 3.3681288755643820560189868657489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2449.1MB, alloc=4.6MB, time=115.50
x[1] = 4.26
y[1] (analytic) = -6.5311634212067559276933836038555
y[1] (numeric) = -6.5311634212067559276933836038533
absolute error = 2.2e-30
relative error = 3.3684657052931442408932441051423e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.819e+09
Order of pole = 7.501e+15
TOP MAIN SOLVE Loop
x[1] = 4.261
y[1] (analytic) = -6.5305103375193638581101627784546
y[1] (numeric) = -6.5305103375193638581101627784525
absolute error = 2.1e-30
relative error = 3.2156751792199015291890598838922e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.262
y[1] (analytic) = -6.5298573191370752181415000316238
y[1] (numeric) = -6.5298573191370752181415000316217
absolute error = 2.1e-30
relative error = 3.2159967628167353747036043102282e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.994e+08
Order of pole = 2.815e+15
TOP MAIN SOLVE Loop
x[1] = 4.263
y[1] (analytic) = -6.5292043660533598239590671438223
y[1] (numeric) = -6.52920436605335982395906714382
absolute error = 2.3e-30
relative error = 3.5226344146281594347269493746736e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.022e+09
Order of pole = 3.208e+15
TOP MAIN SOLVE Loop
x[1] = 4.264
y[1] (analytic) = -6.5285514782616881447202688975257
y[1] (numeric) = -6.5285514782616881447202688975237
absolute error = 2.0e-30
relative error = 3.0634666918985925601955891784315e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.265
y[1] (analytic) = -6.5278986557555313025029477687478
y[1] (numeric) = -6.5278986557555313025029477687457
absolute error = 2.1e-30
relative error = 3.2169617065799077929658172038011e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.266
y[1] (analytic) = -6.527245898528361072240095147762
y[1] (numeric) = -6.5272458985283610722400951477596
absolute error = 2.4e-30
relative error = 3.6768953358124691318095519203914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.267
y[1] (analytic) = -6.5265932065736498816545690883773
y[1] (numeric) = -6.5265932065736498816545690883754
absolute error = 1.9e-30
relative error = 2.9111665762871524121211083712520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.268
y[1] (analytic) = -6.5259405798848708111938185851155
y[1] (numeric) = -6.5259405798848708111938185851134
absolute error = 2.1e-30
relative error = 3.2179269398696359748688899200828e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.904e+09
Order of pole = 3.001e+15
TOP MAIN SOLVE Loop
x[1] = 4.269
y[1] (analytic) = -6.5252880184554975939646143776262
y[1] (numeric) = -6.5252880184554975939646143776244
absolute error = 1.8e-30
relative error = 2.7584989274175376906109988890741e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+09
Order of pole = 2.624e+15
TOP MAIN SOLVE Loop
x[1] = 4.27
y[1] (analytic) = -6.5246355222790046156677862817054
y[1] (numeric) = -6.5246355222790046156677862817032
absolute error = 2.2e-30
relative error = 3.3718358557928413634013956874919e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.271
y[1] (analytic) = -6.5239830913488669145329670462444
y[1] (numeric) = -6.5239830913488669145329670462422
absolute error = 2.2e-30
relative error = 3.3721730562381619131941718411029e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.745e+09
Order of pole = 3.256e+15
TOP MAIN SOLVE Loop
x[1] = 4.272
y[1] (analytic) = -6.5233307256585601812533427354757
y[1] (numeric) = -6.5233307256585601812533427354736
absolute error = 2.1e-30
relative error = 3.2192143681140670055850088499162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.273
y[1] (analytic) = -6.5226784252015607589204096358489
y[1] (numeric) = -6.5226784252015607589204096358468
absolute error = 2.1e-30
relative error = 3.2195363056474868019975828627043e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.274
y[1] (analytic) = -6.5220261899713456429587376868912
y[1] (numeric) = -6.522026189971345642958737686889
absolute error = 2.2e-30
relative error = 3.3731848599179968094151843142423e-29 %
Correct digits = 30
h = 0.001
memory used=2452.9MB, alloc=4.6MB, time=115.89
Complex estimate of poles used for equation 1
Radius of convergence = 1.445e+09
Order of pole = 1.962e+15
TOP MAIN SOLVE Loop
x[1] = 4.275
y[1] (analytic) = -6.5213740199613924810607404353987
y[1] (numeric) = -6.5213740199613924810607404353965
absolute error = 2.2e-30
relative error = 3.3735221952704751202179808989663e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.417e+09
Order of pole = 2.337e+15
TOP MAIN SOLVE Loop
x[1] = 4.276
y[1] (analytic) = -6.5207219151651795731214515123069
y[1] (numeric) = -6.5207219151651795731214515123046
absolute error = 2.3e-30
relative error = 3.5272168172835470214672233674567e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.277
y[1] (analytic) = -6.5200698755761858711733076315856
y[1] (numeric) = -6.5200698755761858711733076315835
absolute error = 2.1e-30
relative error = 3.2208243777669954035577106869095e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.278
y[1] (analytic) = -6.5194179011878909793209381105105
y[1] (numeric) = -6.5194179011878909793209381105084
absolute error = 2.1e-30
relative error = 3.2211464763094308094163746222014e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.279
y[1] (analytic) = -6.5187659919937751536759609106531
y[1] (numeric) = -6.5187659919937751536759609106512
absolute error = 1.9e-30
relative error = 2.9146620730572994809063069190706e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.28
y[1] (analytic) = -6.5181141479873193022917851989451
y[1] (numeric) = -6.5181141479873193022917851989428
absolute error = 2.3e-30
relative error = 3.5286279862254332316762108136935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.281
y[1] (analytic) = -6.5174623691620049850984204281545
y[1] (numeric) = -6.5174623691620049850984204281524
absolute error = 2.1e-30
relative error = 3.2221129652184113189291456290960e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.370e+09
Order of pole = 4.045e+16
TOP MAIN SOLVE Loop
x[1] = 4.282
y[1] (analytic) = -6.5168106555113144138372919361357
y[1] (numeric) = -6.5168106555113144138372919361337
absolute error = 2.0e-30
relative error = 3.0689858977390809699108292785621e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.199e+09
Order of pole = 4.558e+15
TOP MAIN SOLVE Loop
x[1] = 4.283
y[1] (analytic) = -6.5161590070287304519960630631865
y[1] (numeric) = -6.5161590070287304519960630631844
absolute error = 2.1e-30
relative error = 3.2227574522580106709975726541162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.284
y[1] (analytic) = -6.5155074237077366147434637868713
y[1] (numeric) = -6.5155074237077366147434637868689
absolute error = 2.4e-30
relative error = 3.6835197075629267120287924420800e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.156e+09
Order of pole = 3.335e+15
TOP MAIN SOLVE Loop
x[1] = 4.285
y[1] (analytic) = -6.5148559055418170688641258736535
y[1] (numeric) = -6.5148559055418170688641258736512
absolute error = 2.3e-30
relative error = 3.5303927413705664995719369860301e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.286
y[1] (analytic) = -6.5142044525244566326934245466891
y[1] (numeric) = -6.5142044525244566326934245466867
absolute error = 2.4e-30
relative error = 3.6842564851797450538176198942756e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.287
y[1] (analytic) = -6.5135530646491407760523266691243
y[1] (numeric) = -6.5135530646491407760523266691219
absolute error = 2.4e-30
relative error = 3.6846249292501595123206325976019e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.062e+09
Order of pole = 3.007e+15
TOP MAIN SOLVE Loop
x[1] = 4.288
y[1] (analytic) = -6.5129017419093556201822454422518
y[1] (numeric) = -6.5129017419093556201822454422498
absolute error = 2.0e-30
relative error = 3.0708278418056860783587068151010e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2456.7MB, alloc=4.6MB, time=116.30
x[1] = 4.289
y[1] (analytic) = -6.5122504842985879376799016178716
y[1] (numeric) = -6.5122504842985879376799016178695
absolute error = 2.1e-30
relative error = 3.2246916869417435571021782363329e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.565e+09
Order of pole = 1.991e+15
TOP MAIN SOLVE Loop
x[1] = 4.29
y[1] (analytic) = -6.5115992918103251524321912242016
y[1] (numeric) = -6.5115992918103251524321912241994
absolute error = 2.2e-30
relative error = 3.3785862756741685628946082699370e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.170e+09
Order of pole = 3.989e+15
TOP MAIN SOLVE Loop
x[1] = 4.291
y[1] (analytic) = -6.510948164438055339551059804694
y[1] (numeric) = -6.5109481644380553395510598046917
absolute error = 2.3e-30
relative error = 3.5325116126131954912717171516821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.292
y[1] (analytic) = -6.5102971021752672253083831690999
y[1] (numeric) = -6.5102971021752672253083831690977
absolute error = 2.2e-30
relative error = 3.3792620605055339170395522495740e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.116e+09
Order of pole = 2.185e+16
TOP MAIN SOLVE Loop
x[1] = 4.293
y[1] (analytic) = -6.5096461050154501870708546561345
y[1] (numeric) = -6.5096461050154501870708546561322
absolute error = 2.3e-30
relative error = 3.5332181855906606336275601003918e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.294
y[1] (analytic) = -6.5089951729520942532348789070881
y[1] (numeric) = -6.5089951729520942532348789070864
absolute error = 1.7e-30
relative error = 2.6117702576647952915254627352536e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.416e+09
Order of pole = 7.336e+15
TOP MAIN SOLVE Loop
x[1] = 4.295
y[1] (analytic) = -6.5083443059786901031614721497393
y[1] (numeric) = -6.5083443059786901031614721497373
absolute error = 2.0e-30
relative error = 3.0729781738233510180048583487708e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.861e+09
Order of pole = 1.835e+15
TOP MAIN SOLVE Loop
x[1] = 4.296
y[1] (analytic) = -6.5076935040887290671111689919064
y[1] (numeric) = -6.5076935040887290671111689919041
absolute error = 2.3e-30
relative error = 3.5342783100570568577652237371563e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.077e+09
Order of pole = 7.932e+15
TOP MAIN SOLVE Loop
x[1] = 4.297
y[1] (analytic) = -6.5070427672757031261789357240012
y[1] (numeric) = -6.5070427672757031261789357239989
absolute error = 2.3e-30
relative error = 3.5346317555600431748477482111715e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.325e+09
Order of pole = 2.530e+15
TOP MAIN SOLVE Loop
x[1] = 4.298
y[1] (analytic) = -6.5063920955331049122290901299247
y[1] (numeric) = -6.5063920955331049122290901299224
absolute error = 2.3e-30
relative error = 3.5349852364093470769859690731496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.186e+09
Order of pole = 7.844e+15
TOP MAIN SOLVE Loop
x[1] = 4.299
y[1] (analytic) = -6.5057414888544277078302278056548
y[1] (numeric) = -6.5057414888544277078302278056527
absolute error = 2.1e-30
relative error = 3.2279179915121117750518822340252e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.3
y[1] (analytic) = -6.5050909472331654461901549848789
y[1] (numeric) = -6.505090947233165446190154984877
absolute error = 1.9e-30
relative error = 2.9207892947417346632316215852374e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.706e+09
Order of pole = 2.329e+15
TOP MAIN SOLVE Loop
x[1] = 4.301
y[1] (analytic) = -6.5044404706628127110908278710178
y[1] (numeric) = -6.5044404706628127110908278710156
absolute error = 2.2e-30
relative error = 3.3823047653717961398651240690999e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.302
y[1] (analytic) = -6.503790059136864736823298474989
y[1] (numeric) = -6.5037900591368647368232984749871
absolute error = 1.9e-30
relative error = 2.9213735110203634854523588342726e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2460.5MB, alloc=4.6MB, time=116.69
x[1] = 4.303
y[1] (analytic) = -6.5031397126488174081226669580667
y[1] (numeric) = -6.5031397126488174081226669580649
absolute error = 1.8e-30
relative error = 2.7678937859799347223099707107267e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.518e+09
Order of pole = 3.319e+15
TOP MAIN SOLVE Loop
x[1] = 4.304
y[1] (analytic) = -6.5024894311921672601030404791759
y[1] (numeric) = -6.5024894311921672601030404791738
absolute error = 2.1e-30
relative error = 3.2295323540648734683203256469959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.305
y[1] (analytic) = -6.5018392147604114781924985459789
y[1] (numeric) = -6.5018392147604114781924985459769
absolute error = 2.0e-30
relative error = 3.0760526889985523760385934357388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.306
y[1] (analytic) = -6.5011890633470478980680648691043
y[1] (numeric) = -6.5011890633470478980680648691025
absolute error = 1.8e-30
relative error = 2.7687242786834055280808413321456e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.432e+09
Order of pole = 1.925e+15
TOP MAIN SOLVE Loop
x[1] = 4.307
y[1] (analytic) = -6.5005389769455750055906857188616
y[1] (numeric) = -6.5005389769455750055906857188596
absolute error = 2.0e-30
relative error = 3.0766679610615074751485624255414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.308
y[1] (analytic) = -6.4998889555494919367402147837955
y[1] (numeric) = -6.4998889555494919367402147837938
absolute error = 1.7e-30
relative error = 2.6154292967552462887143064688291e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.309
y[1] (analytic) = -6.4992389991522984775504045304327
y[1] (numeric) = -6.4992389991522984775504045304311
absolute error = 1.6e-30
relative error = 2.4618266849529451415529806211607e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.31
y[1] (analytic) = -6.4985891077474950640439040635636
y[1] (numeric) = -6.4985891077474950640439040635617
absolute error = 1.9e-30
relative error = 2.9237115449180437084503895263565e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.311
y[1] (analytic) = -6.4979392813285827821672634864142
y[1] (numeric) = -6.4979392813285827821672634864121
absolute error = 2.1e-30
relative error = 3.2317938181327995385198739564510e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.222e+09
Order of pole = 2.138e+15
TOP MAIN SOLVE Loop
x[1] = 4.312
y[1] (analytic) = -6.4972895198890633677259447600585
y[1] (numeric) = -6.4972895198890633677259447600565
absolute error = 2.0e-30
relative error = 3.0782066796896386237207834913296e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.313
y[1] (analytic) = -6.4966398234224392063193390614192
y[1] (numeric) = -6.4966398234224392063193390614173
absolute error = 1.9e-30
relative error = 2.9245887899616963316388772491791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.314
y[1] (analytic) = -6.4959901919222133332757906392065
y[1] (numeric) = -6.4959901919222133332757906392047
absolute error = 1.8e-30
relative error = 2.7709401443344331634298864002208e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.315
y[1] (analytic) = -6.4953406253818894335876271671481
y[1] (numeric) = -6.4953406253818894335876271671462
absolute error = 1.9e-30
relative error = 2.9251737662153641168394657467059e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.316
y[1] (analytic) = -6.4946911237949718418461965938575
y[1] (numeric) = -6.4946911237949718418461965938556
absolute error = 1.9e-30
relative error = 2.9254662982183420254774739659380e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.317
y[1] (analytic) = -6.4940416871549655421769104886947
y[1] (numeric) = -6.4940416871549655421769104886926
absolute error = 2.1e-30
relative error = 3.2337334762629285133807133472475e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2464.3MB, alloc=4.6MB, time=117.09
x[1] = 4.318
y[1] (analytic) = -6.4933923154553761681742938829643
y[1] (numeric) = -6.4933923154553761681742938829624
absolute error = 1.9e-30
relative error = 2.9260514499912124750192558110482e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.319
y[1] (analytic) = -6.4927430086897100028370416058088
y[1] (numeric) = -6.4927430086897100028370416058071
absolute error = 1.7e-30
relative error = 2.6183078518967505827453880711072e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.32
y[1] (analytic) = -6.4920937668514739785030811141404
y[1] (numeric) = -6.4920937668514739785030811141386
absolute error = 1.8e-30
relative error = 2.7726032072900286135944815351048e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.964e+08
Order of pole = 1.680e+15
TOP MAIN SOLVE Loop
x[1] = 4.321
y[1] (analytic) = -6.4914445899341756767846418159654
y[1] (numeric) = -6.4914445899341756767846418159634
absolute error = 2.0e-30
relative error = 3.0809783127491508499925297857328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.043e+09
Order of pole = 3.337e+15
TOP MAIN SOLVE Loop
x[1] = 4.322
y[1] (analytic) = -6.490795477931323328503330886453
y[1] (numeric) = -6.4907954779313233285033308864512
absolute error = 1.8e-30
relative error = 2.7731577833872477542417670824683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.799e+09
Order of pole = 2.402e+15
TOP MAIN SOLVE Loop
x[1] = 4.323
y[1] (analytic) = -6.4901464308364258136252155760987
y[1] (numeric) = -6.4901464308364258136252155760967
absolute error = 2.0e-30
relative error = 3.0815945700353751116359812253238e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.324
y[1] (analytic) = -6.4894974486429926611959120103279
y[1] (numeric) = -6.4894974486429926611959120103261
absolute error = 1.8e-30
relative error = 2.7737124704107786001333344108079e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.325
y[1] (analytic) = -6.4888485313445340492756804799013
y[1] (numeric) = -6.4888485313445340492756804798992
absolute error = 2.1e-30
relative error = 3.2363214981146517148523993670553e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.326
y[1] (analytic) = -6.48819967893456080487452722146
y[1] (numeric) = -6.4881996789345608048745272214582
absolute error = 1.8e-30
relative error = 2.7742672683828086322843756256892e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.947e+09
Order of pole = 3.971e+15
TOP MAIN SOLVE Loop
x[1] = 4.327
y[1] (analytic) = -6.487550891406584403887312687575
y[1] (numeric) = -6.4875508914065844038873126875732
absolute error = 1.8e-30
relative error = 2.7745447089814456444993891704997e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.012e+09
Order of pole = 1.361e+16
TOP MAIN SOLVE Loop
x[1] = 4.328
y[1] (analytic) = -6.4869021687541169710288663056389
y[1] (numeric) = -6.4869021687541169710288663056372
absolute error = 1.7e-30
relative error = 2.6206653896963336713361725719571e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.655e+09
Order of pole = 2.466e+15
TOP MAIN SOLVE Loop
x[1] = 4.329
y[1] (analytic) = -6.4862535109706712797691077249618
y[1] (numeric) = -6.48625351097067127976910772496
absolute error = 1.8e-30
relative error = 2.7750996734178356911795568304678e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.638e+09
Order of pole = 2.793e+15
TOP MAIN SOLVE Loop
x[1] = 4.33
y[1] (analytic) = -6.4856049180497607522681745514154
y[1] (numeric) = -6.4856049180497607522681745514135
absolute error = 1.9e-30
relative error = 2.9295648193312016127917492336244e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.331
y[1] (analytic) = -6.4849563899848994593115565689809
y[1] (numeric) = -6.484956389984899459311556568979
absolute error = 1.9e-30
relative error = 2.9298577904614471026190225544592e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2468.1MB, alloc=4.6MB, time=117.48
x[1] = 4.332
y[1] (analytic) = -6.4843079267696021202452364475498
y[1] (numeric) = -6.484307926769602120245236447548
absolute error = 1.8e-30
relative error = 2.7759323282118352308722354180224e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.404e+09
Order of pole = 6.019e+15
TOP MAIN SOLVE Loop
x[1] = 4.333
y[1] (analytic) = -6.4836595283973841029108369363296
y[1] (numeric) = -6.483659528397384102910836936328
absolute error = 1.6e-30
relative error = 2.4677421647331384199192445637595e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.476e+10
Order of pole = 2.053e+17
TOP MAIN SOLVE Loop
x[1] = 4.334
y[1] (analytic) = -6.4830111948617614235807745422067
y[1] (numeric) = -6.4830111948617614235807745422048
absolute error = 1.9e-30
relative error = 2.9307368796553714564583412586467e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.644e+09
Order of pole = 2.535e+15
TOP MAIN SOLVE Loop
x[1] = 4.335
y[1] (analytic) = -6.4823629261562507468934196924143
y[1] (numeric) = -6.4823629261562507468934196924123
absolute error = 2.0e-30
relative error = 3.0852947031552735370937910536999e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.392e+09
Order of pole = 7.606e+15
TOP MAIN SOLVE Loop
x[1] = 4.336
y[1] (analytic) = -6.4817147222743693857882633808644
y[1] (numeric) = -6.4817147222743693857882633808627
absolute error = 1.7e-30
relative error = 2.6227627608446902875338721833098e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.528e+09
Order of pole = 4.877e+15
TOP MAIN SOLVE Loop
x[1] = 4.337
y[1] (analytic) = -6.4810665832096353014410902974886
y[1] (numeric) = -6.4810665832096353014410902974869
absolute error = 1.7e-30
relative error = 2.6230250502350256988412811939711e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.467e+09
Order of pole = 2.427e+16
TOP MAIN SOLVE Loop
x[1] = 4.338
y[1] (analytic) = -6.4804185089555671031991584399404
y[1] (numeric) = -6.4804185089555671031991584399386
absolute error = 1.8e-30
relative error = 2.7775983873765299657902827730129e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.624e+09
Order of pole = 5.701e+15
TOP MAIN SOLVE Loop
x[1] = 4.339
y[1] (analytic) = -6.4797704995056840485163852070144
y[1] (numeric) = -6.4797704995056840485163852070128
absolute error = 1.6e-30
relative error = 2.4692232543144200002734510841733e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.684e+09
Order of pole = 2.665e+15
TOP MAIN SOLVE Loop
x[1] = 4.34
y[1] (analytic) = -6.4791225548535060428885399731329
y[1] (numeric) = -6.4791225548535060428885399731309
absolute error = 2.0e-30
relative error = 3.0868377362329740766790835404079e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.864e+09
Order of pole = 6.381e+15
TOP MAIN SOLVE Loop
x[1] = 4.341
y[1] (analytic) = -6.4784746749925536397884431432462
y[1] (numeric) = -6.4784746749925536397884431432445
absolute error = 1.7e-30
relative error = 2.6240744701251054599092805324704e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.342
y[1] (analytic) = -6.4778268599163480406011716875113
y[1] (numeric) = -6.4778268599163480406011716875096
absolute error = 1.7e-30
relative error = 2.6243368906929276777596819130184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.343
y[1] (analytic) = -6.4771791096184110945592711550853
y[1] (numeric) = -6.4771791096184110945592711550833
absolute error = 2.0e-30
relative error = 3.0877639264754339110692166677184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.413e+09
Order of pole = 1.949e+15
TOP MAIN SOLVE Loop
x[1] = 4.344
y[1] (analytic) = -6.4765314240922652986779741663973
y[1] (numeric) = -6.4765314240922652986779741663953
absolute error = 2.0e-30
relative error = 3.0880727183074157270245127286466e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.345
y[1] (analytic) = -6.4758838033314337976904253832479
y[1] (numeric) = -6.4758838033314337976904253832462
absolute error = 1.7e-30
relative error = 2.6251243098671060390197195794825e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.738e+09
Order of pole = 2.807e+15
TOP MAIN SOLVE Loop
x[1] = 4.346
y[1] (analytic) = -6.4752362473294403839829129560869
y[1] (numeric) = -6.4752362473294403839829129560852
memory used=2472.0MB, alloc=4.6MB, time=117.88
absolute error = 1.7e-30
relative error = 2.6253868354241518306156996526637e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.058e+09
Order of pole = 2.792e+15
TOP MAIN SOLVE Loop
x[1] = 4.347
y[1] (analytic) = -6.4745887560798094975301064478207
y[1] (numeric) = -6.4745887560798094975301064478188
absolute error = 1.9e-30
relative error = 2.9345493151450737628410006875738e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.348
y[1] (analytic) = -6.4739413295760662258303012335054
y[1] (numeric) = -6.4739413295760662258303012335035
absolute error = 1.9e-30
relative error = 2.9348427847498239497227111437646e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.053e+09
Order of pole = 5.039e+15
TOP MAIN SOLVE Loop
x[1] = 4.349
y[1] (analytic) = -6.473293967811736303840669375277
y[1] (numeric) = -6.473293967811736303840669375275
absolute error = 2.0e-30
relative error = 3.0896171407400021142733519069298e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.742e+09
Order of pole = 4.171e+15
TOP MAIN SOLVE Loop
x[1] = 4.35
y[1] (analytic) = -6.4726466707803461139125169718672
y[1] (numeric) = -6.4726466707803461139125169718657
absolute error = 1.5e-30
relative error = 2.3174445884270075754364315294821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.351
y[1] (analytic) = -6.4719994384754226857265479820659
y[1] (numeric) = -6.471999438475422685726547982064
absolute error = 1.9e-30
relative error = 2.9357233696663819937499532935159e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 2.569e+15
TOP MAIN SOLVE Loop
x[1] = 4.352
y[1] (analytic) = -6.4713522708904936962281345214691
y[1] (numeric) = -6.4713522708904936962281345214674
absolute error = 1.7e-30
relative error = 2.6269625401895648029270001486083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.303e+09
Order of pole = 5.115e+15
TOP MAIN SOLVE Loop
x[1] = 4.353
y[1] (analytic) = -6.470705168019087469562593631884
y[1] (numeric) = -6.4707051680190874695625936318822
absolute error = 1.8e-30
relative error = 2.7817679113187657277081648974563e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.354
y[1] (analytic) = -6.4700581298547329770104705227248
y[1] (numeric) = -6.4700581298547329770104705227229
absolute error = 1.9e-30
relative error = 2.9366042187980452893648553504107e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.355
y[1] (analytic) = -6.4694111563909598369228282837652
y[1] (numeric) = -6.4694111563909598369228282837634
absolute error = 1.8e-30
relative error = 2.7823243205400969165693918218593e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.356
y[1] (analytic) = -6.468764247621298314656544068596
y[1] (numeric) = -6.4687642476212983146565440685941
absolute error = 1.9e-30
relative error = 2.9371915983778049424568106279891e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.357
y[1] (analytic) = -6.4681174035392793225096117481382
y[1] (numeric) = -6.4681174035392793225096117481366
absolute error = 1.6e-30
relative error = 2.4736718587150233760098417561657e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.358
y[1] (analytic) = -6.4674706241384344196564510335711
y[1] (numeric) = -6.4674706241384344196564510335695
absolute error = 1.6e-30
relative error = 2.4739192382696664608728510116897e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.359
y[1] (analytic) = -6.466823909412295812083223068021
y[1] (numeric) = -6.4668239094122958120832230680191
absolute error = 1.9e-30
relative error = 2.9380728880441585644951157603853e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.36
y[1] (analytic) = -6.4661772593543963525231524863686
y[1] (numeric) = -6.4661772593543963525231524863668
absolute error = 1.8e-30
relative error = 2.7837158305488793689119185242976e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.318e+09
Order of pole = 2.689e+15
TOP MAIN SOLVE Loop
memory used=2475.8MB, alloc=4.6MB, time=118.28
x[1] = 4.361
y[1] (analytic) = -6.4655306739582695403918559425294
y[1] (numeric) = -6.4655306739582695403918559425276
absolute error = 1.8e-30
relative error = 2.7839942160509773738306793147437e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.362
y[1] (analytic) = -6.4648841532174495217226771035539
y[1] (numeric) = -6.4648841532174495217226771035523
absolute error = 1.6e-30
relative error = 2.4749090039049044999637028014709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.320e+09
Order of pole = 4.947e+15
TOP MAIN SOLVE Loop
x[1] = 4.363
y[1] (analytic) = -6.4642376971254710891020281099089
y[1] (numeric) = -6.4642376971254710891020281099072
absolute error = 1.7e-30
relative error = 2.6298537888790182866523162251388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.364
y[1] (analytic) = -6.4635913056758696816047375012856
y[1] (numeric) = -6.4635913056758696816047375012842
absolute error = 1.4e-30
relative error = 2.1659785308062699023049182785190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.365
y[1] (analytic) = -6.4629449788621813847294046072968
y[1] (numeric) = -6.4629449788621813847294046072952
absolute error = 1.6e-30
relative error = 2.4756515879881190728838747121149e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.832e+09
Order of pole = 3.276e+15
TOP MAIN SOLVE Loop
x[1] = 4.366
y[1] (analytic) = -6.4622987166779429303337604024059
y[1] (numeric) = -6.4622987166779429303337604024044
absolute error = 1.5e-30
relative error = 2.3211554676802391659173541326927e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.367
y[1] (analytic) = -6.461652519116691696570034824453
y[1] (numeric) = -6.4616525191166916965700348244516
absolute error = 1.4e-30
relative error = 2.1666284218442933040080009777965e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.368
y[1] (analytic) = -6.4610063861719657078203305561219
y[1] (numeric) = -6.4610063861719657078203305561206
absolute error = 1.3e-30
relative error = 2.0120704458399823165871669460796e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.369
y[1] (analytic) = -6.4603603178373036346320032687081
y[1] (numeric) = -6.4603603178373036346320032687065
absolute error = 1.6e-30
relative error = 2.4766420467018509507407242368341e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 3.130e+15
TOP MAIN SOLVE Loop
x[1] = 4.37
y[1] (analytic) = -6.4597143141062447936530483275372
y[1] (numeric) = -6.4597143141062447936530483275354
absolute error = 1.8e-30
relative error = 2.7865009387014121725064330758613e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.371
y[1] (analytic) = -6.4590683749723291475674939583921
y[1] (numeric) = -6.4590683749723291475674939583905
absolute error = 1.6e-30
relative error = 2.4771374246473346094795682434971e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.215e+09
Order of pole = 1.049e+16
TOP MAIN SOLVE Loop
x[1] = 4.372
y[1] (analytic) = -6.4584225004290973050308008742999
y[1] (numeric) = -6.4584225004290973050308008742985
absolute error = 1.4e-30
relative error = 2.1677120069289119161442124830261e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.824e+09
Order of pole = 2.524e+15
TOP MAIN SOLVE Loop
x[1] = 4.373
y[1] (analytic) = -6.4577766904700905206052683620317
y[1] (numeric) = -6.4577766904700905206052683620303
absolute error = 1.4e-30
relative error = 2.1679287889685261363471886448633e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.374
y[1] (analytic) = -6.4571309450888506946954468276721
y[1] (numeric) = -6.4571309450888506946954468276705
absolute error = 1.6e-30
relative error = 2.4778806773570608734874279058271e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2479.6MB, alloc=4.6MB, time=118.68
x[1] = 4.375
y[1] (analytic) = -6.4564852642789203734835568006103
y[1] (numeric) = -6.4564852642789203734835568006087
absolute error = 1.6e-30
relative error = 2.4781284778146129567976831753528e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.088e+09
Order of pole = 1.020e+16
TOP MAIN SOLVE Loop
x[1] = 4.376
y[1] (analytic) = -6.4558396480338427488649143953096
y[1] (numeric) = -6.4558396480338427488649143953082
absolute error = 1.4e-30
relative error = 2.1685792651717686090419963346699e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.532e+09
Order of pole = 2.187e+15
TOP MAIN SOLVE Loop
x[1] = 4.377
y[1] (analytic) = -6.455194096347161658383363230207
y[1] (numeric) = -6.4551940963471616583833632302051
absolute error = 1.9e-30
relative error = 2.9433661817778091044877712437030e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.378
y[1] (analytic) = -6.4545486092124215851667128030948
y[1] (numeric) = -6.4545486092124215851667128030931
absolute error = 1.7e-30
relative error = 2.6338015296276969604679557408161e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.379
y[1] (analytic) = -6.4539031866231676578621833223493
y[1] (numeric) = -6.4539031866231676578621833223477
absolute error = 1.6e-30
relative error = 2.4791199274824530411279853949406e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.666e+09
Order of pole = 3.371e+15
TOP MAIN SOLVE Loop
x[1] = 4.38
y[1] (analytic) = -6.4532578285729456505718569933461
y[1] (numeric) = -6.4532578285729456505718569933447
absolute error = 1.4e-30
relative error = 2.1694468703873123557252146730859e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.381
y[1] (analytic) = -6.4526125350553019827881357594285
y[1] (numeric) = -6.4526125350553019827881357594272
absolute error = 1.3e-30
relative error = 2.0146878383560936636713403510021e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.382
y[1] (analytic) = -6.4519673060637837193292054967775
y[1] (numeric) = -6.4519673060637837193292054967758
absolute error = 1.7e-30
relative error = 2.6348552609717671020636595124593e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.383
y[1] (analytic) = -6.4513221415919385702745066625384
y[1] (numeric) = -6.4513221415919385702745066625368
absolute error = 1.6e-30
relative error = 2.4801117738094868114399810311149e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.986e+09
Order of pole = 5.461e+16
TOP MAIN SOLVE Loop
x[1] = 4.384
y[1] (analytic) = -6.4506770416333148909002113955641
y[1] (numeric) = -6.4506770416333148909002113955627
absolute error = 1.4e-30
relative error = 2.1703148227143599925317581039538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.385
y[1] (analytic) = -6.4500320061814616816147070691217
y[1] (numeric) = -6.4500320061814616816147070691202
absolute error = 1.5e-30
relative error = 2.3255698554091792181604531353369e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.065e+09
Order of pole = 1.210e+16
TOP MAIN SOLVE Loop
x[1] = 4.386
y[1] (analytic) = -6.4493870352299285878940862949218
y[1] (numeric) = -6.4493870352299285878940862949204
absolute error = 1.4e-30
relative error = 2.1707489290880932166078593329400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.387
y[1] (analytic) = -6.448742128772265900217643377827
y[1] (numeric) = -6.4487421287722659002176433778258
absolute error = 1.2e-30
relative error = 1.8608280127158072616312591320642e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.123e+09
Order of pole = 3.069e+15
TOP MAIN SOLVE Loop
x[1] = 4.388
y[1] (analytic) = -6.4480972868020245540033772205909
y[1] (numeric) = -6.4480972868020245540033772205897
absolute error = 1.2e-30
relative error = 1.8610141048215290516921829919121e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.630e+09
Order of pole = 2.063e+15
TOP MAIN SOLVE Loop
x[1] = 4.389
y[1] (analytic) = -6.4474525093127561295435006779837
y[1] (numeric) = -6.4474525093127561295435006779823
absolute error = 1.4e-30
relative error = 2.1714002514602905563896562885913e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.103e+09
Order of pole = 3.439e+15
memory used=2483.4MB, alloc=4.6MB, time=119.07
TOP MAIN SOLVE Loop
x[1] = 4.39
y[1] (analytic) = -6.4468077962980128519399563596606
y[1] (numeric) = -6.4468077962980128519399563596591
absolute error = 1.5e-30
relative error = 2.3267329310815711626817929486241e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.391
y[1] (analytic) = -6.4461631477513475910399388811282
y[1] (numeric) = -6.4461631477513475910399388811267
absolute error = 1.5e-30
relative error = 2.3269656160087317737226783136708e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.392
y[1] (analytic) = -6.4455185636663138613714235621627
y[1] (numeric) = -6.445518563666313861371423562161
absolute error = 1.7e-30
relative error = 2.6374914340996217061412297632560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.745e+09
Order of pole = 6.773e+15
TOP MAIN SOLVE Loop
x[1] = 4.393
y[1] (analytic) = -6.4448740440364658220787015720345
y[1] (numeric) = -6.444874044036465822078701572033
absolute error = 1.5e-30
relative error = 2.3274310556743486162106498152242e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.351e+09
Order of pole = 2.180e+15
TOP MAIN SOLVE Loop
x[1] = 4.394
y[1] (analytic) = -6.4442295888553582768579215208996
y[1] (numeric) = -6.4442295888553582768579215208983
absolute error = 1.3e-30
relative error = 2.0173086356951313450754119684265e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.384e+09
Order of pole = 1.720e+15
TOP MAIN SOLVE Loop
x[1] = 4.395
y[1] (analytic) = -6.4435851981165466738926374967062
y[1] (numeric) = -6.4435851981165466738926374967048
absolute error = 1.4e-30
relative error = 2.1727034825413941295969266598457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.396
y[1] (analytic) = -6.4429408718135871057893635469757
y[1] (numeric) = -6.4429408718135871057893635469744
absolute error = 1.3e-30
relative error = 2.0177121377711329645872695094806e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.397
y[1] (analytic) = -6.442296609940036309513134604816
y[1] (numeric) = -6.4422966099400363095131346048146
absolute error = 1.4e-30
relative error = 2.1731380666948691420801434011367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.855e+09
Order of pole = 2.824e+15
TOP MAIN SOLVE Loop
x[1] = 4.398
y[1] (analytic) = -6.4416524124894516663230738585166
y[1] (numeric) = -6.441652412489451666323073858515
absolute error = 1.6e-30
relative error = 2.4838347329915327556587458816994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.933e+09
Order of pole = 3.724e+15
TOP MAIN SOLVE Loop
x[1] = 4.399
y[1] (analytic) = -6.4410082794553912017079665640867
y[1] (numeric) = -6.4410082794553912017079665640851
absolute error = 1.6e-30
relative error = 2.4840831288844195566969925005162e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.747e+09
Order of pole = 2.200e+16
TOP MAIN SOLVE Loop
x[1] = 4.4
y[1] (analytic) = -6.4403642108314135853218403000896
y[1] (numeric) = -6.4403642108314135853218403000881
absolute error = 1.5e-30
relative error = 2.3290608277670040630751194692875e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.054e+09
Order of pole = 3.153e+15
TOP MAIN SOLVE Loop
x[1] = 4.401
y[1] (analytic) = -6.4397202066110781309195516641294
y[1] (numeric) = -6.4397202066110781309195516641279
absolute error = 1.5e-30
relative error = 2.3292937454954730888256893379536e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.402
y[1] (analytic) = -6.4390762667879447962923794103453
y[1] (numeric) = -6.4390762667879447962923794103436
absolute error = 1.7e-30
relative error = 2.6401302447191302008006741556502e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.830e+09
Order of pole = 2.765e+15
TOP MAIN SOLVE Loop
x[1] = 4.403
y[1] (analytic) = -6.4384323913555741832036240272706
y[1] (numeric) = -6.438432391355574183203624027269
absolute error = 1.6e-30
relative error = 2.4850769608891231718819963447401e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2487.2MB, alloc=4.6MB, time=119.47
x[1] = 4.404
y[1] (analytic) = -6.4377885803075275373242137554128
y[1] (numeric) = -6.4377885803075275373242137554116
absolute error = 1.2e-30
relative error = 1.8639941107582583088697322659122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 3.151e+15
TOP MAIN SOLVE Loop
x[1] = 4.405
y[1] (analytic) = -6.43714483363736674816831704391
y[1] (numeric) = -6.4371448336373667481683170439085
absolute error = 1.5e-30
relative error = 2.3302256493620192024297932793289e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.406
y[1] (analytic) = -6.4365011513386543490289614456156
y[1] (numeric) = -6.4365011513386543490289614456142
absolute error = 1.4e-30
relative error = 2.1750947713399072296904163127182e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.407
y[1] (analytic) = -6.4358575334049535169136589499793
y[1] (numeric) = -6.4358575334049535169136589499775
absolute error = 1.8e-30
relative error = 2.7968300893194140596772840942245e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.408
y[1] (analytic) = -6.4352139798298280724800377530645
y[1] (numeric) = -6.4352139798298280724800377530627
absolute error = 1.8e-30
relative error = 2.7971097863129625976822338019198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.256e+09
Order of pole = 2.786e+14
TOP MAIN SOLVE Loop
x[1] = 4.409
y[1] (analytic) = -6.4345704906068424799714804640739
y[1] (numeric) = -6.4345704906068424799714804640725
absolute error = 1.4e-30
relative error = 2.1757473976603625727647115549305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.234e+09
Order of pole = 1.662e+16
TOP MAIN SOLVE Loop
x[1] = 4.41
y[1] (analytic) = -6.4339270657295618471527687477294
y[1] (numeric) = -6.4339270657295618471527687477279
absolute error = 1.5e-30
relative error = 2.3313910535134588188812925956017e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.918e+09
Order of pole = 3.953e+16
TOP MAIN SOLVE Loop
x[1] = 4.411
y[1] (analytic) = -6.4332837051915519252457344018641
y[1] (numeric) = -6.4332837051915519252457344018627
absolute error = 1.4e-30
relative error = 2.1761825906577437400723584664560e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.412
y[1] (analytic) = -6.4326404089863791088649168695897
y[1] (numeric) = -6.432640408986379108864916869588
absolute error = 1.7e-30
relative error = 2.6427716954691034254513796381572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.413
y[1] (analytic) = -6.4319971771076104359532271853859
y[1] (numeric) = -6.4319971771076104359532271853841
absolute error = 1.8e-30
relative error = 2.7985086909031227735181295855808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.371e+09
Order of pole = 7.564e+16
TOP MAIN SOLVE Loop
x[1] = 4.414
y[1] (analytic) = -6.4313540095488135877176183544774
y[1] (numeric) = -6.4313540095488135877176183544759
absolute error = 1.5e-30
relative error = 2.3323237964710191417391098985832e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.415
y[1] (analytic) = -6.4307109063035568885647621648501
y[1] (numeric) = -6.4307109063035568885647621648488
absolute error = 1.3e-30
relative error = 2.0215494351109840955114235542692e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.416
y[1] (analytic) = -6.4300678673654093060367324312638
y[1] (numeric) = -6.4300678673654093060367324312621
absolute error = 1.7e-30
relative error = 2.6438290155972190882835113830116e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.417
y[1] (analytic) = -6.4294248927279404507466946706175
y[1] (numeric) = -6.4294248927279404507466946706157
absolute error = 1.8e-30
relative error = 2.7996283182900330395617509880524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.418
y[1] (analytic) = -6.4287819823847205763146022080302
y[1] (numeric) = -6.4287819823847205763146022080286
memory used=2491.0MB, alloc=4.6MB, time=119.86
absolute error = 1.6e-30
relative error = 2.4888073734404180006230565916356e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.419
y[1] (analytic) = -6.428139136329320579302898712986
y[1] (numeric) = -6.4281391363293205793028987129846
absolute error = 1.4e-30
relative error = 2.1779242332944370060713095430478e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.42
y[1] (analytic) = -6.4274963545553119991522271649048
y[1] (numeric) = -6.4274963545553119991522271649032
absolute error = 1.6e-30
relative error = 2.4893051846945721287899237096733e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.988e+09
Order of pole = 2.864e+15
TOP MAIN SOLVE Loop
x[1] = 4.421
y[1] (analytic) = -6.426853637056267018117145247494
y[1] (numeric) = -6.4268536370562670181171452474925
absolute error = 1.5e-30
relative error = 2.3339569946812335037925857716865e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.422
y[1] (analytic) = -6.4262109838257584612018471712427
y[1] (numeric) = -6.4262109838257584612018471712412
absolute error = 1.5e-30
relative error = 2.3341904020508756031065947323069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.423
y[1] (analytic) = -6.4255683948573597960958919234084
y[1] (numeric) = -6.425568394857359796095891923407
absolute error = 1.4e-30
relative error = 2.1787955772449269595555499866188e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.424
y[1] (analytic) = -6.4249258701446451331099379448601
y[1] (numeric) = -6.4249258701446451331099379448585
absolute error = 1.6e-30
relative error = 2.4903011059394199773152506305522e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.802e+09
Order of pole = 3.065e+15
TOP MAIN SOLVE Loop
x[1] = 4.425
y[1] (analytic) = -6.4242834096811892251114842331299
y[1] (numeric) = -6.4242834096811892251114842331284
absolute error = 1.5e-30
relative error = 2.3348907642205636027226882020184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.426
y[1] (analytic) = -6.4236410134605674674606178710365
y[1] (numeric) = -6.423641013460567467460617871035
absolute error = 1.5e-30
relative error = 2.3351242649718286383753880067781e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.427
y[1] (analytic) = -6.4229986814763558979457679802307
y[1] (numeric) = -6.4229986814763558979457679802292
absolute error = 1.5e-30
relative error = 2.3353577890743363432057430765435e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.629e+09
Order of pole = 6.025e+15
TOP MAIN SOLVE Loop
x[1] = 4.428
y[1] (analytic) = -6.4223564137221311967194660990272
y[1] (numeric) = -6.4223564137221311967194660990258
absolute error = 1.4e-30
relative error = 2.1798852474283938276913913942191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.764e+09
Order of pole = 6.780e+15
TOP MAIN SOLVE Loop
x[1] = 4.429
y[1] (analytic) = -6.4217142101914706862341129838761
y[1] (numeric) = -6.4217142101914706862341129838747
absolute error = 1.4e-30
relative error = 2.1801032468529262275070712618700e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.43
y[1] (analytic) = -6.4210720708779523311777518338332
y[1] (numeric) = -6.4210720708779523311777518338317
absolute error = 1.5e-30
relative error = 2.3360585015126690507352219297377e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.431
y[1] (analytic) = -6.4204299957751547384098479373869
y[1] (numeric) = -6.4204299957751547384098479373855
absolute error = 1.4e-30
relative error = 2.1805393111072686994862647205463e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.432
y[1] (analytic) = -6.4197879848766571568970747410001
y[1] (numeric) = -6.4197879848766571568970747409986
absolute error = 1.5e-30
relative error = 2.3365257599372565152108966787332e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.486e+09
Order of pole = 2.295e+15
TOP MAIN SOLVE Loop
memory used=2494.9MB, alloc=4.6MB, time=120.26
x[1] = 4.433
y[1] (analytic) = -6.419146038176039477649106338722
y[1] (numeric) = -6.4191460381760394776491063387206
absolute error = 1.4e-30
relative error = 2.1809754625831839064947813606271e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.264e+09
Order of pole = 1.092e+16
TOP MAIN SOLVE Loop
x[1] = 4.434
y[1] (analytic) = -6.4185041556668822336544163822333
y[1] (numeric) = -6.4185041556668822336544163822317
absolute error = 1.6e-30
relative error = 2.4927926526110663346278404727266e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.435
y[1] (analytic) = -6.417862337342766599816083410675
y[1] (numeric) = -6.4178623373427665998160834106734
absolute error = 1.6e-30
relative error = 2.4930419443407061801455805630316e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.586e+09
Order of pole = 2.313e+15
TOP MAIN SOLVE Loop
x[1] = 4.436
y[1] (analytic) = -6.4172205831972743928876025996277
y[1] (numeric) = -6.4172205831972743928876025996264
absolute error = 1.3e-30
relative error = 2.0257991495631219604996572482858e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.437
y[1] (analytic) = -6.4165788932239880714087039285932
y[1] (numeric) = -6.4165788932239880714087039285917
absolute error = 1.5e-30
relative error = 2.3376943149316288409352801685670e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.438
y[1] (analytic) = -6.415937267416490735641176766336
y[1] (numeric) = -6.4159372674164907356411767663344
absolute error = 1.6e-30
relative error = 2.4937899691221154175330783602367e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.439
y[1] (analytic) = -6.4152957057683661275047008734498
y[1] (numeric) = -6.4152957057683661275047008734484
absolute error = 1.4e-30
relative error = 2.1822844405148439771456874074096e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.44
y[1] (analytic) = -6.414654208273198630512683821501
y[1] (numeric) = -6.4146542082731986305126838214994
absolute error = 1.6e-30
relative error = 2.4942887769950644426103710835289e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.441
y[1] (analytic) = -6.4140127749245732697081048281073
y[1] (numeric) = -6.4140127749245732697081048281057
absolute error = 1.6e-30
relative error = 2.4945382183446235592191979427714e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.442
y[1] (analytic) = -6.413371405716075711599365007316
y[1] (numeric) = -6.4133714057160757115993650073145
absolute error = 1.5e-30
relative error = 2.3388634543495920750581989568816e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.993e+09
Order of pole = 3.503e+15
TOP MAIN SOLVE Loop
x[1] = 4.443
y[1] (analytic) = -6.4127301006412922640961440346338
y[1] (numeric) = -6.4127301006412922640961440346325
absolute error = 1.3e-30
relative error = 2.0272177054044362428235361343084e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.444
y[1] (analytic) = -6.4120888596938098764452632260709
y[1] (numeric) = -6.4120888596938098764452632260692
absolute error = 1.7e-30
relative error = 2.6512421103302963504681615571631e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.445
y[1] (analytic) = -6.4114476828672161391665550305529
y[1] (numeric) = -6.4114476828672161391665550305516
absolute error = 1.3e-30
relative error = 2.0276231894925743302546180673756e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.446
y[1] (analytic) = -6.4108065701550992839887389350708
y[1] (numeric) = -6.4108065701550992839887389350693
absolute error = 1.5e-30
relative error = 2.3397991868653586316892648505516e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2498.7MB, alloc=4.6MB, time=120.66
x[1] = 4.447
y[1] (analytic) = -6.4101655215510481837853037819095
y[1] (numeric) = -6.410165521551048183785303781908
absolute error = 1.5e-30
relative error = 2.3400331784834310781597294270426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.448
y[1] (analytic) = -6.4095245370486523525103964973323
y[1] (numeric) = -6.4095245370486523525103964973311
absolute error = 1.2e-30
relative error = 1.8722137548014682631718250231944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.326e+09
Order of pole = 5.139e+15
TOP MAIN SOLVE Loop
x[1] = 4.449
y[1] (analytic) = -6.4088836166415019451347172310693
y[1] (numeric) = -6.4088836166415019451347172310679
absolute error = 1.4e-30
relative error = 2.1844678164613840986710521703000e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.45
y[1] (analytic) = -6.4082427603231877575814209059684
y[1] (numeric) = -6.4082427603231877575814209059668
absolute error = 1.6e-30
relative error = 2.4967843133322667502392928878055e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.451
y[1] (analytic) = -6.4076019680873012266620251771751
y[1] (numeric) = -6.4076019680873012266620251771738
absolute error = 1.3e-30
relative error = 2.0288401284514493688171374478745e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.692e+09
Order of pole = 2.638e+15
TOP MAIN SOLVE Loop
x[1] = 4.452
y[1] (analytic) = -6.4069612399274344300123248001956
y[1] (numeric) = -6.4069612399274344300123248001942
absolute error = 1.4e-30
relative error = 2.1851232551172050971391398954614e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.818e+09
Order of pole = 1.431e+15
TOP MAIN SOLVE Loop
x[1] = 4.453
y[1] (analytic) = -6.4063205758371800860283124071986
y[1] (numeric) = -6.4063205758371800860283124071969
absolute error = 1.7e-30
relative error = 2.6536293023048467087379837842100e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.773e+09
Order of pole = 4.248e+15
TOP MAIN SOLVE Loop
x[1] = 4.454
y[1] (analytic) = -6.4056799758101315538021056909226
y[1] (numeric) = -6.4056799758101315538021056909212
absolute error = 1.4e-30
relative error = 2.1855603234736072838568701370855e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.000e+09
Order of pole = 3.091e+15
TOP MAIN SOLVE Loop
x[1] = 4.455
y[1] (analytic) = -6.405039439839882833057880995546
y[1] (numeric) = -6.4050394398398828330578809955446
absolute error = 1.4e-30
relative error = 2.1857788904341205311138879921334e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.267e+09
Order of pole = 1.354e+15
TOP MAIN SOLVE Loop
x[1] = 4.456
y[1] (analytic) = -6.4043989679200285640878133138723
y[1] (numeric) = -6.4043989679200285640878133138709
absolute error = 1.4e-30
relative error = 2.1859974792524227009269352513428e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.052e+09
Order of pole = 3.816e+15
TOP MAIN SOLVE Loop
x[1] = 4.457
y[1] (analytic) = -6.4037585600441640276880226902
y[1] (numeric) = -6.4037585600441640276880226901989
absolute error = 1.1e-30
relative error = 1.7177412135169783211635290749741e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.100e+09
Order of pole = 4.152e+15
TOP MAIN SOLVE Loop
x[1] = 4.458
y[1] (analytic) = -6.4031182162058851450945270282315
y[1] (numeric) = -6.40311821620588514509452702823
absolute error = 1.5e-30
relative error = 2.3426086312190759781002564553096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.702e+09
Order of pole = 3.309e+15
TOP MAIN SOLVE Loop
x[1] = 4.459
y[1] (analytic) = -6.4024779363987884779192013033765
y[1] (numeric) = -6.4024779363987884779192013033752
absolute error = 1.3e-30
relative error = 2.0304638499562139548161966368601e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.46
y[1] (analytic) = -6.4018377206164712280857431788218
y[1] (numeric) = -6.4018377206164712280857431788203
absolute error = 1.5e-30
relative error = 2.3430771998006160520325107491027e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.283e+09
Order of pole = 2.734e+15
TOP MAIN SOLVE Loop
x[1] = 4.461
y[1] (analytic) = -6.4011975688525312377656450247112
y[1] (numeric) = -6.4011975688525312377656450247097
absolute error = 1.5e-30
relative error = 2.3433115192363726352704446218724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2502.5MB, alloc=4.6MB, time=121.06
TOP MAIN SOLVE Loop
x[1] = 4.462
y[1] (analytic) = -6.4005574811005669893141723398094
y[1] (numeric) = -6.4005574811005669893141723398077
absolute error = 1.7e-30
relative error = 2.6560186437192770211196609604910e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.463
y[1] (analytic) = -6.3999174573541776052063485749999
y[1] (numeric) = -6.3999174573541776052063485749982
absolute error = 1.7e-30
relative error = 2.6562842588641848482590769324285e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.785e+09
Order of pole = 7.301e+15
TOP MAIN SOLVE Loop
x[1] = 4.464
y[1] (analytic) = -6.3992774976069628479729463579825
y[1] (numeric) = -6.3992774976069628479729463579812
absolute error = 1.3e-30
relative error = 2.0314793357314799247228568335283e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.178e+09
Order of pole = 2.443e+16
TOP MAIN SOLVE Loop
x[1] = 4.465
y[1] (analytic) = -6.398637601852523120136485118529
y[1] (numeric) = -6.3986376018525231201364851185274
absolute error = 1.6e-30
relative error = 2.5005323000895856488943801203618e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.466
y[1] (analytic) = -6.3979977700844594641472351136516
y[1] (numeric) = -6.3979977700844594641472351136502
absolute error = 1.4e-30
relative error = 2.1881845700948387644959341529929e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.467
y[1] (analytic) = -6.3973580022963735623192278520561
y[1] (numeric) = -6.3973580022963735623192278520547
absolute error = 1.4e-30
relative error = 2.1884033994931358053925447691639e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.103e+09
Order of pole = 3.140e+15
TOP MAIN SOLVE Loop
x[1] = 4.468
y[1] (analytic) = -6.3967182984818677367662729172265
y[1] (numeric) = -6.396718298481867736766272917225
absolute error = 1.5e-30
relative error = 2.3449524115451430637041519011949e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.469
y[1] (analytic) = -6.3960786586345449493379811885105
y[1] (numeric) = -6.396078658634544949337981188509
absolute error = 1.5e-30
relative error = 2.3451869185114504709089922894790e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.47
y[1] (analytic) = -6.3954390827480088015557944595625
y[1] (numeric) = -6.3954390827480088015557944595609
absolute error = 1.6e-30
relative error = 2.5017828788582688882896658285826e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.471
y[1] (analytic) = -6.3947995708158635345490214535042
y[1] (numeric) = -6.3947995708158635345490214535026
absolute error = 1.6e-30
relative error = 2.5020330696554860837072860953859e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.197e+09
Order of pole = 9.384e+14
TOP MAIN SOLVE Loop
x[1] = 4.472
y[1] (analytic) = -6.3941601228317140289908802341648
y[1] (numeric) = -6.3941601228317140289908802341633
absolute error = 1.5e-30
relative error = 2.3458905801309693717469151125075e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 3.061e+15
TOP MAIN SOLVE Loop
x[1] = 4.473
y[1] (analytic) = -6.3935207387891658050345470127602
y[1] (numeric) = -6.3935207387891658050345470127587
absolute error = 1.5e-30
relative error = 2.3461251809188263608770314023342e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.738e+09
Order of pole = 1.211e+15
TOP MAIN SOLVE Loop
x[1] = 4.474
y[1] (analytic) = -6.3928814186818250222492113493707
y[1] (numeric) = -6.392881418681825022249211349369
absolute error = 1.7e-30
relative error = 2.6592077791903265359126484126747e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.475
y[1] (analytic) = -6.3922421625032984795561377485796
y[1] (numeric) = -6.392242162503298479556137748578
absolute error = 1.6e-30
relative error = 2.5030340830726848723714429136972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.618e+09
Order of pole = 5.373e+15
TOP MAIN SOLVE Loop
memory used=2506.3MB, alloc=4.6MB, time=121.46
x[1] = 4.476
y[1] (analytic) = -6.3916029702471936151647336486336
y[1] (numeric) = -6.3916029702471936151647336486321
absolute error = 1.5e-30
relative error = 2.3468291240592935053113754404163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.286e+09
Order of pole = 1.861e+16
TOP MAIN SOLVE Loop
x[1] = 4.477
y[1] (analytic) = -6.3909638419071185065086238034827
y[1] (numeric) = -6.3909638419071185065086238034813
absolute error = 1.4e-30
relative error = 2.1905928974591537893960764042994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.613e+09
Order of pole = 2.614e+15
TOP MAIN SOLVE Loop
x[1] = 4.478
y[1] (analytic) = -6.3903247774766818701817310570633
y[1] (numeric) = -6.390324777476681870181731057062
absolute error = 1.3e-30
relative error = 2.0343253985806414928707753161955e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.448e+09
Order of pole = 1.960e+15
TOP MAIN SOLVE Loop
x[1] = 4.479
y[1] (analytic) = -6.3896857769494930618743635091848
y[1] (numeric) = -6.3896857769494930618743635091833
absolute error = 1.5e-30
relative error = 2.3475332784143833991917984488743e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.837e+09
Order of pole = 9.716e+15
TOP MAIN SOLVE Loop
x[1] = 4.48
y[1] (analytic) = -6.389046840319162076309308072378
y[1] (numeric) = -6.3890468403191620763093080723765
absolute error = 1.5e-30
relative error = 2.3477680434802824949316213130051e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.489e+09
Order of pole = 7.727e+15
TOP MAIN SOLVE Loop
x[1] = 4.481
y[1] (analytic) = -6.3884079675792995471779304190714
y[1] (numeric) = -6.3884079675792995471779304190698
absolute error = 1.6e-30
relative error = 2.5045363541587861813749363505520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.482
y[1] (analytic) = -6.3877691587235167470762813184502
y[1] (numeric) = -6.3877691587235167470762813184488
absolute error = 1.4e-30
relative error = 2.1916884677776386059549153968541e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.483
y[1] (analytic) = -6.3871304137454255874412093623651
y[1] (numeric) = -6.3871304137454255874412093623637
absolute error = 1.4e-30
relative error = 2.1919076475832239992472181174259e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.417e+09
Order of pole = 4.313e+15
TOP MAIN SOLVE Loop
x[1] = 4.484
y[1] (analytic) = -6.386491732638638618486480079646
y[1] (numeric) = -6.3864917326386386184864800796446
absolute error = 1.4e-30
relative error = 2.1921268493078858866376578997520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.485
y[1] (analytic) = -6.3858531153967690291389014381876
y[1] (numeric) = -6.3858531153967690291389014381859
absolute error = 1.7e-30
relative error = 2.6621345171582054893835403627997e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.651e+09
Order of pole = 8.606e+15
TOP MAIN SOLVE Loop
x[1] = 4.486
y[1] (analytic) = -6.3852145620134306469744557341628
y[1] (numeric) = -6.3852145620134306469744557341611
absolute error = 1.7e-30
relative error = 2.6624007439210375959021482010683e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.466e+09
Order of pole = 5.758e+16
TOP MAIN SOLVE Loop
x[1] = 4.487
y[1] (analytic) = -6.384576072482237938154437867731
y[1] (numeric) = -6.3845760724822379381544378677295
absolute error = 1.5e-30
relative error = 2.3494120564481269092510042986142e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.288e+09
Order of pole = 1.441e+16
TOP MAIN SOLVE Loop
x[1] = 4.488
y[1] (analytic) = -6.3839376467968060073616000045971
y[1] (numeric) = -6.3839376467968060073616000045958
absolute error = 1.3e-30
relative error = 2.0363607414810604382949778129076e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.489
y[1] (analytic) = -6.3832992849507505977363026227861
y[1] (numeric) = -6.3832992849507505977363026227847
absolute error = 1.4e-30
relative error = 2.1932231867940710116618775296030e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.499e+09
Order of pole = 2.137e+15
TOP MAIN SOLVE Loop
memory used=2510.1MB, alloc=4.6MB, time=121.86
x[1] = 4.49
y[1] (analytic) = -6.3826609869376880908126719439924
y[1] (numeric) = -6.3826609869376880908126719439909
absolute error = 1.5e-30
relative error = 2.3501169857991770347176541115582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.491
y[1] (analytic) = -6.3820227527512355064547637488692
y[1] (numeric) = -6.3820227527512355064547637488675
absolute error = 1.7e-30
relative error = 2.6637322771485647210234823162047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.492
y[1] (analytic) = -6.3813845823850105027927335756145
y[1] (numeric) = -6.3813845823850105027927335756132
absolute error = 1.3e-30
relative error = 2.0371754487082355344895007940024e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.866e+09
Order of pole = 2.588e+15
TOP MAIN SOLVE Loop
x[1] = 4.493
y[1] (analytic) = -6.3807464758326313761590133012224
y[1] (numeric) = -6.3807464758326313761590133012208
absolute error = 1.6e-30
relative error = 2.5075436017714746330018210373572e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.451e+09
Order of pole = 5.516e+15
TOP MAIN SOLVE Loop
x[1] = 4.494
y[1] (analytic) = -6.3801084330877170610244941047497
y[1] (numeric) = -6.3801084330877170610244941047481
absolute error = 1.6e-30
relative error = 2.5077943686697877237044302697396e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.495
y[1] (analytic) = -6.3794704541438871299347158119752
y[1] (numeric) = -6.3794704541438871299347158119738
absolute error = 1.4e-30
relative error = 2.1945395155652889567528027577497e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.606e+09
Order of pole = 1.609e+15
TOP MAIN SOLVE Loop
x[1] = 4.496
y[1] (analytic) = -6.3788325389947617934460626208013
y[1] (numeric) = -6.3788325389947617934460626207998
absolute error = 1.5e-30
relative error = 2.3515274790963308884338727494414e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.812e+09
Order of pole = 3.765e+15
TOP MAIN SOLVE Loop
x[1] = 4.497
y[1] (analytic) = -6.378194687633961900061965206763
y[1] (numeric) = -6.3781946876339619000619652067617
absolute error = 1.3e-30
relative error = 2.0381942911219672016425652593813e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.204e+09
Order of pole = 4.636e+15
TOP MAIN SOLVE Loop
x[1] = 4.498
y[1] (analytic) = -6.3775569000551089361691092080116
y[1] (numeric) = -6.3775569000551089361691092080102
absolute error = 1.4e-30
relative error = 2.1951979761841129123994036033003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.499
y[1] (analytic) = -6.376919176251825025973650089126
y[1] (numeric) = -6.3769191762518250259736500891245
absolute error = 1.5e-30
relative error = 2.3522330431693790143793713872754e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.5
y[1] (analytic) = -6.3762815162177329314374343831221
y[1] (numeric) = -6.3762815162177329314374343831208
absolute error = 1.3e-30
relative error = 2.0388058411372194545334797071012e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.575e+09
Order of pole = 6.807e+15
TOP MAIN SOLVE Loop
x[1] = 4.501
y[1] (analytic) = -6.3756439199464560522142273110192
y[1] (numeric) = -6.3756439199464560522142273110178
absolute error = 1.4e-30
relative error = 2.1958566343707562063748049343493e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.761e+09
Order of pole = 2.772e+15
TOP MAIN SOLVE Loop
x[1] = 4.502
y[1] (analytic) = -6.3750063874316184255859467783224
y[1] (numeric) = -6.375006387431618425585946778321
absolute error = 1.4e-30
relative error = 2.1960762310138424391045375403986e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.503
y[1] (analytic) = -6.3743689186668447263989037477901
y[1] (numeric) = -6.3743689186668447263989037477888
absolute error = 1.3e-30
relative error = 2.0394175746449987859680919590393e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.071e+09
Order of pole = 7.666e+15
TOP MAIN SOLVE Loop
x[1] = 4.504
y[1] (analytic) = -6.3737315136457602670000489878442
y[1] (numeric) = -6.3737315136457602670000489878426
absolute error = 1.6e-30
relative error = 2.5103034173537120867674256982866e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.722e+09
Order of pole = 7.992e+15
TOP MAIN SOLVE Loop
memory used=2513.9MB, alloc=4.6MB, time=122.26
x[1] = 4.505
y[1] (analytic) = -6.3730941723619909971732261959844
y[1] (numeric) = -6.373094172361990997173226195983
absolute error = 1.4e-30
relative error = 2.1967351527164600717189416868133e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.189e+09
Order of pole = 3.143e+15
TOP MAIN SOLVE Loop
x[1] = 4.506
y[1] (analytic) = -6.3724568948091635040754314965767
y[1] (numeric) = -6.3724568948091635040754314965753
absolute error = 1.4e-30
relative error = 2.1969548372157736129871128835543e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.887e+09
Order of pole = 8.262e+15
TOP MAIN SOLVE Loop
x[1] = 4.507
y[1] (analytic) = -6.3718196809809050121730793123678
y[1] (numeric) = -6.3718196809809050121730793123662
absolute error = 1.6e-30
relative error = 2.5110566213538691939668310777911e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.508
y[1] (analytic) = -6.3711825308708433831782746090962
y[1] (numeric) = -6.371182530870843383178274609095
absolute error = 1.2e-30
relative error = 1.8834808046787796556665584170845e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.322e+09
Order of pole = 6.205e+15
TOP MAIN SOLVE Loop
x[1] = 4.509
y[1] (analytic) = -6.370545444472607115985091512563
y[1] (numeric) = -6.3705454444726071159850915125613
absolute error = 1.7e-30
relative error = 2.6685313130840344276504065683987e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.484e+09
Order of pole = 5.241e+15
TOP MAIN SOLVE Loop
x[1] = 4.51
y[1] (analytic) = -6.3699084217798253466058582975142
y[1] (numeric) = -6.3699084217798253466058582975128
absolute error = 1.4e-30
relative error = 2.1978337949304834282304773614291e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.588e+09
Order of pole = 2.103e+15
TOP MAIN SOLVE Loop
x[1] = 4.511
y[1] (analytic) = -6.3692714627861278481074487477172
y[1] (numeric) = -6.3692714627861278481074487477157
absolute error = 1.5e-30
relative error = 2.3550574171066197493028892131802e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.512
y[1] (analytic) = -6.3686345674851450305475798865715
y[1] (numeric) = -6.3686345674851450305475798865699
absolute error = 1.6e-30
relative error = 2.5123124635989440172729296155457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.513
y[1] (analytic) = -6.3679977358705079409111160776349
y[1] (numeric) = -6.3679977358705079409111160776334
absolute error = 1.5e-30
relative error = 2.3555284756943296489513951063110e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.514
y[1] (analytic) = -6.3673609679358482630463794944194
y[1] (numeric) = -6.3673609679358482630463794944178
absolute error = 1.6e-30
relative error = 2.5128149763412629955009271021060e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.263e+09
Order of pole = 5.605e+15
TOP MAIN SOLVE Loop
x[1] = 4.515
y[1] (analytic) = -6.3667242636747983176014669588201
y[1] (numeric) = -6.3667242636747983176014669588186
absolute error = 1.5e-30
relative error = 2.3559996285031788904435508021689e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.080e+09
Order of pole = 7.933e+15
TOP MAIN SOLVE Loop
x[1] = 4.516
y[1] (analytic) = -6.3660876230809910619605731475442
y[1] (numeric) = -6.3660876230809910619605731475427
absolute error = 1.5e-30
relative error = 2.3562352402464200272701015946198e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.517
y[1] (analytic) = -6.365451046148060090180320165899
y[1] (numeric) = -6.3654510461480600901803201658977
absolute error = 1.3e-30
relative error = 2.0422747588117451080366601570321e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.289e+09
Order of pole = 3.723e+15
TOP MAIN SOLVE Loop
x[1] = 4.518
y[1] (analytic) = -6.3648145328696396329260934883063
y[1] (numeric) = -6.3648145328696396329260934883049
absolute error = 1.4e-30
relative error = 2.1995927654608281922609452908797e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2517.7MB, alloc=4.6MB, time=122.66
x[1] = 4.519
y[1] (analytic) = -6.3641780832393645574083842649017
y[1] (numeric) = -6.3641780832393645574083842649
absolute error = 1.7e-30
relative error = 2.6712011791076414339887894716072e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.758e+09
Order of pole = 2.884e+15
TOP MAIN SOLVE Loop
x[1] = 4.52
y[1] (analytic) = -6.3635416972508703673191379935867
y[1] (numeric) = -6.3635416972508703673191379935853
absolute error = 1.4e-30
relative error = 2.2000327280087086041152925697012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.521
y[1] (analytic) = -6.362905374897793202768109556897
y[1] (numeric) = -6.3629053748977932027681095568957
absolute error = 1.3e-30
relative error = 2.0430918321190369537141705427317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.706e+09
Order of pole = 1.173e+15
TOP MAIN SOLVE Loop
x[1] = 4.522
y[1] (analytic) = -6.3622691161737698402192246230451
y[1] (numeric) = -6.3622691161737698402192246230436
absolute error = 1.5e-30
relative error = 2.3576494055977483174882301486562e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.893e+09
Order of pole = 7.582e+15
TOP MAIN SOLVE Loop
x[1] = 4.523
y[1] (analytic) = -6.361632921072437692426947410506
y[1] (numeric) = -6.3616329210724376924269474105048
absolute error = 1.2e-30
relative error = 1.8863081458615584573600446783047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.524
y[1] (analytic) = -6.3609967895874348083726548155118
y[1] (numeric) = -6.3609967895874348083726548155103
absolute error = 1.5e-30
relative error = 2.3581209826349996688304054567134e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.525
y[1] (analytic) = -6.3603607217123998732010169018085
y[1] (numeric) = -6.3603607217123998732010169018071
absolute error = 1.4e-30
relative error = 2.2011330194226437044976426190905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.526
y[1] (analytic) = -6.359724717440972208156383752053
y[1] (numeric) = -6.3597247174409722081563837520517
absolute error = 1.3e-30
relative error = 2.0441136334641452213235390945140e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.527
y[1] (analytic) = -6.3590887767667917705191786802019
y[1] (numeric) = -6.3590887767667917705191786802008
absolute error = 1.1e-30
relative error = 1.7298075850409542669370876441687e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.528
y[1] (analytic) = -6.3584528996834991535422978042638
y[1] (numeric) = -6.3584528996834991535422978042624
absolute error = 1.4e-30
relative error = 2.2017934583893622131423297384687e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.529
y[1] (analytic) = -6.3578170861847355863875159787732
y[1] (numeric) = -6.3578170861847355863875159787719
absolute error = 1.3e-30
relative error = 2.0447269595484971720568064342780e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.53
y[1] (analytic) = -6.3571813362641429340618990863578
y[1] (numeric) = -6.3571813362641429340618990863566
absolute error = 1.2e-30
relative error = 1.8876290238170101069504204180980e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.531
y[1] (analytic) = -6.356545649915363697354222687755
y[1] (numeric) = -6.3565456499153636973542226877536
absolute error = 1.4e-30
relative error = 2.2024540955174934630402049121078e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.532
y[1] (analytic) = -6.3559100271320410127713970296461
y[1] (numeric) = -6.3559100271320410127713970296446
absolute error = 1.5e-30
relative error = 2.3600082342210886873217551095718e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.049e+09
Order of pole = 3.317e+15
TOP MAIN SOLVE Loop
x[1] = 4.533
y[1] (analytic) = -6.3552744679078186524748984096735
y[1] (numeric) = -6.3552744679078186524748984096719
absolute error = 1.6e-30
relative error = 2.5175938633012749992908784530040e-29 %
Correct digits = 30
h = 0.001
memory used=2521.6MB, alloc=4.6MB, time=123.06
Complex estimate of poles used for equation 1
Radius of convergence = 2.608e+09
Order of pole = 5.908e+15
TOP MAIN SOLVE Loop
x[1] = 4.534
y[1] (analytic) = -6.3546389722363410242172068980017
y[1] (numeric) = -6.3546389722363410242172068980002
absolute error = 1.5e-30
relative error = 2.3604802830712444244667971717603e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.535
y[1] (analytic) = -6.35400354011125317127825041479
y[1] (numeric) = -6.3540035401112531712782504147886
absolute error = 1.4e-30
relative error = 2.2033352533755232949827417992713e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.097e+09
Order of pole = 3.145e+15
TOP MAIN SOLVE Loop
x[1] = 4.536
y[1] (analytic) = -6.3533681715262007724018551629379
y[1] (numeric) = -6.3533681715262007724018551629366
absolute error = 1.3e-30
relative error = 2.0461587694951968926333449028594e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.537
y[1] (analytic) = -6.3527328664748301417322024154711
y[1] (numeric) = -6.3527328664748301417322024154697
absolute error = 1.4e-30
relative error = 2.2037759644958413943849309265808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.371e+09
Order of pole = 8.824e+14
TOP MAIN SOLVE Loop
x[1] = 4.538
y[1] (analytic) = -6.3520976249507882287502916569297
y[1] (numeric) = -6.3520976249507882287502916569282
absolute error = 1.5e-30
relative error = 2.3614246640480765423359741445940e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.687e+09
Order of pole = 3.405e+15
TOP MAIN SOLVE Loop
x[1] = 4.539
y[1] (analytic) = -6.3514624469477226182104100781258
y[1] (numeric) = -6.3514624469477226182104100781243
absolute error = 1.5e-30
relative error = 2.3616608183219982508473980219808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.357e+09
Order of pole = 1.163e+16
TOP MAIN SOLVE Loop
x[1] = 4.54
y[1] (analytic) = -6.3508273324592815300766084236332
y[1] (numeric) = -6.3508273324592815300766084236318
absolute error = 1.4e-30
relative error = 2.2044371964650262847753571515017e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.541
y[1] (analytic) = -6.3501922814791138194591831913755
y[1] (numeric) = -6.3501922814791138194591831913739
absolute error = 1.6e-30
relative error = 2.5196087442368299258442464459887e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.093e+09
Order of pole = 1.058e+16
TOP MAIN SOLVE Loop
x[1] = 4.542
y[1] (analytic) = -6.3495572940008689765511651836747
y[1] (numeric) = -6.3495572940008689765511651836732
absolute error = 1.5e-30
relative error = 2.3623694228528599456033747281786e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.543
y[1] (analytic) = -6.3489223700181971265648144091305
y[1] (numeric) = -6.3489223700181971265648144091291
absolute error = 1.4e-30
relative error = 2.2050986268335603450132610840828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.544
y[1] (analytic) = -6.348287509524749029668121334689
y[1] (numeric) = -6.3482875095247490296681213346873
absolute error = 1.7e-30
relative error = 2.6778875365196981524503496711560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.337e+09
Order of pole = 1.116e+16
TOP MAIN SOLVE Loop
x[1] = 4.545
y[1] (analytic) = -6.3476527125141760809213144872686
y[1] (numeric) = -6.3476527125141760809213144872671
absolute error = 1.5e-30
relative error = 2.3630782399969712917161117481587e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.546
y[1] (analytic) = -6.3470179789801303102133744043118
y[1] (numeric) = -6.3470179789801303102133744043105
absolute error = 1.3e-30
relative error = 2.0482059516851885723765183854186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.547
y[1] (analytic) = -6.3463833089162643821985539326208
y[1] (numeric) = -6.3463833089162643821985539326194
absolute error = 1.4e-30
relative error = 2.2059808427157073201490348838229e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2525.4MB, alloc=4.6MB, time=123.46
x[1] = 4.548
y[1] (analytic) = -6.3457487023162315962329048748463
y[1] (numeric) = -6.3457487023162315962329048748449
absolute error = 1.4e-30
relative error = 2.2062014518302507771251430187261e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.506e+09
Order of pole = 4.671e+15
TOP MAIN SOLVE Loop
x[1] = 4.549
y[1] (analytic) = -6.3451141591736858863108109829966
y[1] (numeric) = -6.3451141591736858863108109829951
absolute error = 1.5e-30
relative error = 2.3640236603644379687022546745654e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.646e+09
Order of pole = 2.793e+15
TOP MAIN SOLVE Loop
x[1] = 4.55
y[1] (analytic) = -6.3444796794822818210015272983274
y[1] (numeric) = -6.3444796794822818210015272983261
absolute error = 1.3e-30
relative error = 2.0490253979441884976996704857598e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.353e+09
Order of pole = 5.732e+15
TOP MAIN SOLVE Loop
x[1] = 4.551
y[1] (analytic) = -6.3438452632356746033857258369831
y[1] (numeric) = -6.3438452632356746033857258369816
absolute error = 1.5e-30
relative error = 2.3644965123801362527397887143686e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.917e+09
Order of pole = 3.272e+15
TOP MAIN SOLVE Loop
x[1] = 4.552
y[1] (analytic) = -6.3432109104275200709920476207483
y[1] (numeric) = -6.3432109104275200709920476207468
absolute error = 1.5e-30
relative error = 2.3647329738542509208700731592251e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.553
y[1] (analytic) = -6.3425766210514746957336610522831
y[1] (numeric) = -6.3425766210514746957336610522818
absolute error = 1.3e-30
relative error = 2.0496401977789359676157782768295e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.554
y[1] (analytic) = -6.3419423951011955838448266342022
y[1] (numeric) = -6.3419423951011955838448266342007
absolute error = 1.5e-30
relative error = 2.3652059677468343830929090142377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.671e+09
Order of pole = 3.402e+15
TOP MAIN SOLVE Loop
x[1] = 4.555
y[1] (analytic) = -6.3413082325703404758174680313622
y[1] (numeric) = -6.341308232570340475817468031361
absolute error = 1.2e-30
relative error = 1.8923540001360264928921893299161e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.400e+09
Order of pole = 6.241e+15
TOP MAIN SOLVE Loop
x[1] = 4.556
y[1] (analytic) = -6.3406741334525677463377494757315
y[1] (numeric) = -6.3406741334525677463377494757302
absolute error = 1.3e-30
relative error = 2.0502551820813026211432608046223e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.557
y[1] (analytic) = -6.3400400977415364042226595131957
y[1] (numeric) = -6.3400400977415364042226595131946
absolute error = 1.1e-30
relative error = 1.7350047997201855519284483281577e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.558
y[1] (analytic) = -6.3394061254309060923566010916777
y[1] (numeric) = -6.3394061254309060923566010916763
absolute error = 1.4e-30
relative error = 2.2084087567505991284479348193478e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.060e+09
Order of pole = 2.849e+15
TOP MAIN SOLVE Loop
x[1] = 4.559
y[1] (analytic) = -6.3387722165143370876279879899257
y[1] (numeric) = -6.3387722165143370876279879899243
absolute error = 1.4e-30
relative error = 2.2086296086686860494417875451820e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.56
y[1] (analytic) = -6.3381383709854903008658475863474
y[1] (numeric) = -6.3381383709854903008658475863461
absolute error = 1.3e-30
relative error = 2.0510754481964212844186226882981e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.148e+09
Order of pole = 1.361e+16
TOP MAIN SOLVE Loop
x[1] = 4.561
y[1] (analytic) = -6.3375045888380272767764299672459
y[1] (numeric) = -6.3375045888380272767764299672447
absolute error = 1.2e-30
relative error = 1.8934897532279630972155590795341e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.381e+09
Order of pole = 3.813e+16
TOP MAIN SOLVE Loop
memory used=2529.2MB, alloc=4.6MB, time=123.87
x[1] = 4.562
y[1] (analytic) = -6.3368708700656101938798233738298
y[1] (numeric) = -6.3368708700656101938798233738287
absolute error = 1.1e-30
relative error = 1.7358725190317960617486381683235e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.051e+09
Order of pole = 3.537e+15
TOP MAIN SOLVE Loop
x[1] = 4.563
y[1] (analytic) = -6.3362372146619018644465759873613
y[1] (numeric) = -6.3362372146619018644465759873601
absolute error = 1.2e-30
relative error = 1.8938684890509285336362677759787e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.564
y[1] (analytic) = -6.3356036226205657344343240518081
y[1] (numeric) = -6.3356036226205657344343240518071
absolute error = 1.0e-30
relative error = 1.5783815711412431036531047958972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.416e+09
Order of pole = 5.824e+15
TOP MAIN SOLVE Loop
x[1] = 4.565
y[1] (analytic) = -6.3349700939352658834244263333688
y[1] (numeric) = -6.3349700939352658834244263333676
absolute error = 1.2e-30
relative error = 1.8942473006286337846099166946854e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.660e+09
Order of pole = 4.083e+15
TOP MAIN SOLVE Loop
x[1] = 4.566
y[1] (analytic) = -6.3343366285996670245586049162313
y[1] (numeric) = -6.33433662859966702455860491623
absolute error = 1.3e-30
relative error = 2.0523064627327696058168262956906e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.747e+09
Order of pole = 3.028e+15
TOP MAIN SOLVE Loop
x[1] = 4.567
y[1] (analytic) = -6.3337032266074345044755923339392
y[1] (numeric) = -6.3337032266074345044755923339378
absolute error = 1.4e-30
relative error = 2.2103972193056031988444280991998e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.568
y[1] (analytic) = -6.3330698879522343032477850357252
y[1] (numeric) = -6.3330698879522343032477850357237
absolute error = 1.5e-30
relative error = 2.3685195750855945690418415214750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.630e+09
Order of pole = 7.408e+15
TOP MAIN SOLVE Loop
x[1] = 4.569
y[1] (analytic) = -6.3324366126277330343179031871825
y[1] (numeric) = -6.3324366126277330343179031871813
absolute error = 1.2e-30
relative error = 1.8950051511088766136466094075004e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.57
y[1] (analytic) = -6.3318034006275979444356568046405
y[1] (numeric) = -6.3318034006275979444356568046391
absolute error = 1.4e-30
relative error = 2.2110604379492172820969248874788e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.571
y[1] (analytic) = -6.3311702519454969135944182226065
y[1] (numeric) = -6.3311702519454969135944182226052
absolute error = 1.3e-30
relative error = 2.0533328725452055619387808517359e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.572
y[1] (analytic) = -6.330537166575098454967900893649
y[1] (numeric) = -6.3305371665750984549679008936478
absolute error = 1.2e-30
relative error = 1.8955737379379692393127552215123e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.573
y[1] (analytic) = -6.3299041445100717148468445200812
y[1] (numeric) = -6.3299041445100717148468445200801
absolute error = 1.1e-30
relative error = 1.7377830293907853575494677666858e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.873e+09
Order of pole = 2.937e+15
TOP MAIN SOLVE Loop
x[1] = 4.574
y[1] (analytic) = -6.3292711857440864725757065168155
y[1] (numeric) = -6.3292711857440864725757065168145
absolute error = 1.0e-30
relative error = 1.5799607421662992916226867323307e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.575
y[1] (analytic) = -6.328638290270813140489359804756
y[1] (numeric) = -6.3286382902708131404893598047547
absolute error = 1.3e-30
relative error = 2.0541543699827578554841103136996e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.576
y[1] (analytic) = -6.3280054580839227638497969340924
y[1] (numeric) = -6.3280054580839227638497969340915
absolute error = 9e-31
relative error = 1.4222490893244487030183335132274e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2533.0MB, alloc=4.6MB, time=124.27
TOP MAIN SOLVE Loop
x[1] = 4.577
y[1] (analytic) = -6.3273726891770870207828405368712
y[1] (numeric) = -6.32737268917708702078284053687
absolute error = 1.2e-30
relative error = 1.8965217617931515226025635529407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.578
y[1] (analytic) = -6.3267399835439782222148601081965
y[1] (numeric) = -6.3267399835439782222148601081954
absolute error = 1.1e-30
relative error = 1.7386521381645677631179446399415e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.579
y[1] (analytic) = -6.3261073411782693118094951154447
y[1] (numeric) = -6.3261073411782693118094951154435
absolute error = 1.2e-30
relative error = 1.8969011040784742108923470658921e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.336e+09
Order of pole = 1.173e+16
TOP MAIN SOLVE Loop
x[1] = 4.58
y[1] (analytic) = -6.3254747620736338659043844348458
y[1] (numeric) = -6.3254747620736338659043844348446
absolute error = 1.2e-30
relative error = 1.8970908036737037367937331121492e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.767e+09
Order of pole = 3.689e+15
TOP MAIN SOLVE Loop
x[1] = 4.581
y[1] (analytic) = -6.3248422462237460934479021148085
y[1] (numeric) = -6.3248422462237460934479021148073
absolute error = 1.2e-30
relative error = 1.8972805222398413152412465622275e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.325e+09
Order of pole = 1.178e+16
TOP MAIN SOLVE Loop
x[1] = 4.582
y[1] (analytic) = -6.3242097936222808359358994653502
y[1] (numeric) = -6.3242097936222808359358994653492
absolute error = 1.0e-30
relative error = 1.5812252164823201099148701572116e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+09
Order of pole = 3.280e+15
TOP MAIN SOLVE Loop
x[1] = 4.583
y[1] (analytic) = -6.3235774042629135673484534730044
y[1] (numeric) = -6.323577404262913567348453473003
absolute error = 1.4e-30
relative error = 2.2139366856745011558469578548446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.584
y[1] (analytic) = -6.3229450781393203940866215405659
y[1] (numeric) = -6.3229450781393203940866215405645
absolute error = 1.4e-30
relative error = 2.2141580904131210330075814348333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.571e+09
Order of pole = 1.151e+16
TOP MAIN SOLVE Loop
x[1] = 4.585
y[1] (analytic) = -6.3223128152451780549092025510513
y[1] (numeric) = -6.3223128152451780549092025510503
absolute error = 1.0e-30
relative error = 1.5816996552095155948219519793985e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.928e+09
Order of pole = 3.836e+15
TOP MAIN SOLVE Loop
x[1] = 4.586
y[1] (analytic) = -6.3216806155741639208695042552346
y[1] (numeric) = -6.3216806155741639208695042552332
absolute error = 1.4e-30
relative error = 2.2146009663173178238802650852515e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.940e+09
Order of pole = 3.250e+15
TOP MAIN SOLVE Loop
x[1] = 4.587
y[1] (analytic) = -6.3210484791199559952521169821238
y[1] (numeric) = -6.3210484791199559952521169821228
absolute error = 1.0e-30
relative error = 1.5820160267766596404557026406743e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.588
y[1] (analytic) = -6.3204164058762329135096936717594
y[1] (numeric) = -6.3204164058762329135096936717583
absolute error = 1.1e-30
relative error = 1.7403916599186492278559785854184e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.050e+09
Order of pole = 3.246e+15
TOP MAIN SOLVE Loop
x[1] = 4.589
y[1] (analytic) = -6.3197843958366739431997362296839
y[1] (numeric) = -6.3197843958366739431997362296827
absolute error = 1.2e-30
relative error = 1.8987989539493339617095713259761e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.424e+09
Order of pole = 5.740e+15
TOP MAIN SOLVE Loop
x[1] = 4.59
y[1] (analytic) = -6.3191524489949589839213882024661
y[1] (numeric) = -6.3191524489949589839213882024651
absolute error = 1.0e-30
relative error = 1.5824907027825334493804646038799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2536.8MB, alloc=4.6MB, time=124.68
x[1] = 4.591
y[1] (analytic) = -6.3185205653447685672522337736404
y[1] (numeric) = -6.3185205653447685672522337736392
absolute error = 1.2e-30
relative error = 1.8991787517186347660188521490014e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.847e+09
Order of pole = 7.445e+15
TOP MAIN SOLVE Loop
x[1] = 4.592
y[1] (analytic) = -6.3178887448797838566851030794281
y[1] (numeric) = -6.3178887448797838566851030794268
absolute error = 1.3e-30
relative error = 2.0576494023475183362768160395051e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.593
y[1] (analytic) = -6.3172569875936866475648838436145
y[1] (numeric) = -6.3172569875936866475648838436133
absolute error = 1.2e-30
relative error = 1.8995586254550858922973575128972e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.594
y[1] (analytic) = -6.316625293480159367025339330945
y[1] (numeric) = -6.316625293480159367025339330944
absolute error = 1.0e-30
relative error = 1.5831238256797842743177042747534e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.776e+09
Order of pole = 3.135e+15
TOP MAIN SOLVE Loop
x[1] = 4.595
y[1] (analytic) = -6.31599366253288507392593261841
y[1] (numeric) = -6.3159936625328850739259326184089
absolute error = 1.1e-30
relative error = 1.7416103605760587658826337753650e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.707e+09
Order of pole = 1.801e+15
TOP MAIN SOLVE Loop
x[1] = 4.596
y[1] (analytic) = -6.3153620947455474587886571837861
y[1] (numeric) = -6.315362094745547458788657183785
absolute error = 1.1e-30
relative error = 1.7417845303204584502898001836325e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.373e+09
Order of pole = 4.175e+15
TOP MAIN SOLVE Loop
x[1] = 4.597
y[1] (analytic) = -6.3147305901118308437348738108043
y[1] (numeric) = -6.3147305901118308437348738108032
absolute error = 1.1e-30
relative error = 1.7419587174827034524164221856402e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.598
y[1] (analytic) = -6.3140991486254201824221538103108
y[1] (numeric) = -6.3140991486254201824221538103097
absolute error = 1.1e-30
relative error = 1.7421329220645356438864013623401e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.502e+09
Order of pole = 3.642e+15
TOP MAIN SOLVE Loop
x[1] = 4.599
y[1] (analytic) = -6.3134677702800010599811285567898
y[1] (numeric) = -6.3134677702800010599811285567887
absolute error = 1.1e-30
relative error = 1.7423071440676970705195113332810e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.6
y[1] (analytic) = -6.3128364550692596929523453396173
y[1] (numeric) = -6.3128364550692596929523453396164
absolute error = 9e-31
relative error = 1.4256665864950335973763058121263e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.601
y[1] (analytic) = -6.3122052029868829292231295284146
y[1] (numeric) = -6.3122052029868829292231295284137
absolute error = 9e-31
relative error = 1.4258091602822536502493568531136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.281e+09
Order of pole = 4.894e+15
TOP MAIN SOLVE Loop
x[1] = 4.602
y[1] (analytic) = -6.3115740140265582479644530518681
y[1] (numeric) = -6.3115740140265582479644530518669
absolute error = 1.2e-30
relative error = 1.9012689977700870904355832038761e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.603
y[1] (analytic) = -6.3109428881819737595678091893857
y[1] (numeric) = -6.3109428881819737595678091893848
absolute error = 9e-31
relative error = 1.4260943506323944805626023709916e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.604
y[1] (analytic) = -6.3103118254468182055820936749621
y[1] (numeric) = -6.3103118254468182055820936749609
absolute error = 1.2e-30
relative error = 1.9016492895975562153421089830221e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.605
y[1] (analytic) = -6.3096808258147809586504921126113
y[1] (numeric) = -6.3096808258147809586504921126101
memory used=2540.6MB, alloc=4.6MB, time=125.07
absolute error = 1.2e-30
relative error = 1.9018394640350793684233877100720e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.606
y[1] (analytic) = -6.3090498892795520224473737027487
y[1] (numeric) = -6.3090498892795520224473737027476
absolute error = 1.1e-30
relative error = 1.7435271860334140795621121330202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.526e+09
Order of pole = 1.625e+16
TOP MAIN SOLVE Loop
x[1] = 4.607
y[1] (analytic) = -6.3084190158348220316151912788811
y[1] (numeric) = -6.3084190158348220316151912788803
absolute error = 8e-31
relative error = 1.2681465799781410518300505812487e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.608
y[1] (analytic) = -6.3077882054742822517013876539794
y[1] (numeric) = -6.3077882054742822517013876539784
absolute error = 1.0e-30
relative error = 1.5853417512213539110916478743971e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.609
y[1] (analytic) = -6.3071574581916245790953082758991
y[1] (numeric) = -6.3071574581916245790953082758977
absolute error = 1.4e-30
relative error = 2.2197004106528286459486340568238e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.61
y[1] (analytic) = -6.3065267739805415409651201912215
y[1] (numeric) = -6.3065267739805415409651201912202
absolute error = 1.3e-30
relative error = 2.0613565066647112312951259074474e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.734e+09
Order of pole = 2.279e+15
TOP MAIN SOLVE Loop
x[1] = 4.611
y[1] (analytic) = -6.3058961528347262951947373168844
y[1] (numeric) = -6.3058961528347262951947373168832
absolute error = 1.2e-30
relative error = 1.9029809101130804342296119280559e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.612
y[1] (analytic) = -6.305265594747872630320752018967
y[1] (numeric) = -6.305265594747872630320752018966
absolute error = 1.0e-30
relative error = 1.5859760147660945535439180141605e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.613
y[1] (analytic) = -6.3046350997136749654693729980044
y[1] (numeric) = -6.3046350997136749654693729980032
absolute error = 1.2e-30
relative error = 1.9033615443572586873286861014037e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.673e+09
Order of pole = 1.019e+16
TOP MAIN SOLVE Loop
x[1] = 4.614
y[1] (analytic) = -6.3040046677258283502933694801955
y[1] (numeric) = -6.3040046677258283502933694801943
absolute error = 1.2e-30
relative error = 1.9035518900288193698386036673661e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.622e+09
Order of pole = 4.380e+15
TOP MAIN SOLVE Loop
x[1] = 4.615
y[1] (analytic) = -6.30337429877802846490902171388
y[1] (numeric) = -6.3033742987780284649090217138788
absolute error = 1.2e-30
relative error = 1.9037422547358989684996473539089e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.692e+09
Order of pole = 3.289e+15
TOP MAIN SOLVE Loop
x[1] = 4.616
y[1] (analytic) = -6.3027439928639716198330777706475
y[1] (numeric) = -6.3027439928639716198330777706465
absolute error = 1.0e-30
relative error = 1.5866105320670009419868329335019e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.617
y[1] (analytic) = -6.3021137499773547559197166504535
y[1] (numeric) = -6.3021137499773547559197166504523
absolute error = 1.2e-30
relative error = 1.9041230412642296929388683162963e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.618
y[1] (analytic) = -6.3014835701118754442975176901073
y[1] (numeric) = -6.3014835701118754442975176901058
absolute error = 1.5e-30
relative error = 2.3803918288616108550044075720042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.631e+09
Order of pole = 4.761e+15
TOP MAIN SOLVE Loop
x[1] = 4.619
y[1] (analytic) = -6.3008534532612318863064362745055
y[1] (numeric) = -6.3008534532612318863064362745042
absolute error = 1.3e-30
relative error = 2.0632125626206058486495452952558e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2544.4MB, alloc=4.6MB, time=125.47
x[1] = 4.62
y[1] (analytic) = -6.3002233994191229134347858499812
y[1] (numeric) = -6.3002233994191229134347858499796
absolute error = 1.6e-30
relative error = 2.5395924851609533534704827185716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.377e+09
Order of pole = 5.688e+15
TOP MAIN SOLVE Loop
x[1] = 4.621
y[1] (analytic) = -6.2995934085792479872562262391308
y[1] (numeric) = -6.2995934085792479872562262391295
absolute error = 1.3e-30
relative error = 2.0636252464001323098678925767132e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.622
y[1] (analytic) = -6.2989634807353071993667582565024
y[1] (numeric) = -6.298963480735307199366758256501
absolute error = 1.4e-30
relative error = 2.2225878976465688474883887255889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.623
y[1] (analytic) = -6.2983336158810012713217246244994
y[1] (numeric) = -6.2983336158810012713217246244981
absolute error = 1.3e-30
relative error = 2.0640380127246689022415654731041e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.624
y[1] (analytic) = -6.2977038140100315545728171888841
y[1] (numeric) = -6.2977038140100315545728171888828
absolute error = 1.3e-30
relative error = 2.0642444268464754476909186447302e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.537e+09
Order of pole = 7.032e+16
TOP MAIN SOLVE Loop
x[1] = 4.625
y[1] (analytic) = -6.2970740751161000304050904332409
y[1] (numeric) = -6.2970740751161000304050904332396
absolute error = 1.3e-30
relative error = 2.0644508616107262788070631893868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.626
y[1] (analytic) = -6.2964443991929093098739812917745
y[1] (numeric) = -6.2964443991929093098739812917733
absolute error = 1.2e-30
relative error = 1.9058375234026022245239024996351e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.556e+09
Order of pole = 8.279e+15
TOP MAIN SOLVE Loop
x[1] = 4.627
y[1] (analytic) = -6.2958147862341626337423352598126
y[1] (numeric) = -6.2958147862341626337423352598112
absolute error = 1.4e-30
relative error = 2.2236994694651890408357063299645e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.024e+09
Order of pole = 3.871e+15
TOP MAIN SOLVE Loop
x[1] = 4.628
y[1] (analytic) = -6.2951852362335638724174388013802
y[1] (numeric) = -6.2951852362335638724174388013788
absolute error = 1.4e-30
relative error = 2.2239218505310035329095790704321e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.581e+09
Order of pole = 2.022e+15
TOP MAIN SOLVE Loop
x[1] = 4.629
y[1] (analytic) = -6.2945557491848175258880580532219
y[1] (numeric) = -6.2945557491848175258880580532205
absolute error = 1.4e-30
relative error = 2.2241442538360365488261692339314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.63
y[1] (analytic) = -6.2939263250816287236614838246356
y[1] (numeric) = -6.2939263250816287236614838246344
absolute error = 1.2e-30
relative error = 1.9066000108992961042608517204323e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.631
y[1] (analytic) = -6.2932969639177032247005828924947
y[1] (numeric) = -6.2932969639177032247005828924932
absolute error = 1.5e-30
relative error = 2.3834883505421298287257089262358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.397e+09
Order of pole = 1.687e+15
TOP MAIN SOLVE Loop
x[1] = 4.632
y[1] (analytic) = -6.2926676656867474173608555908216
y[1] (numeric) = -6.2926676656867474173608555908201
absolute error = 1.5e-30
relative error = 2.3837267112950230524090544169936e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.633
y[1] (analytic) = -6.2920384303824683193274996942928
y[1] (numeric) = -6.2920384303824683193274996942914
absolute error = 1.4e-30
relative error = 2.2250340894928378483132183859716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.014e+09
Order of pole = 3.606e+15
TOP MAIN SOLVE Loop
memory used=2548.3MB, alloc=4.6MB, time=125.87
x[1] = 4.634
y[1] (analytic) = -6.2914092579985735775524805950377
y[1] (numeric) = -6.2914092579985735775524805950362
absolute error = 1.5e-30
relative error = 2.3842035043149947441231948762525e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.635
y[1] (analytic) = -6.2907801485287714681916077721046
y[1] (numeric) = -6.2907801485287714681916077721033
absolute error = 1.3e-30
relative error = 2.0665163450419289900433226987878e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.636
y[1] (analytic) = -6.2901511019667708965416175529687
y[1] (numeric) = -6.2901511019667708965416175529673
absolute error = 1.4e-30
relative error = 2.2257016998562331312421976929882e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.440e+09
Order of pole = 9.066e+14
TOP MAIN SOLVE Loop
x[1] = 4.637
y[1] (analytic) = -6.2895221183062813969772621664444
y[1] (numeric) = -6.2895221183062813969772621664432
absolute error = 1.2e-30
relative error = 1.9079350981329413257660624303924e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.638
y[1] (analytic) = -6.2888931975410131328884050863828
y[1] (numeric) = -6.2888931975410131328884050863817
absolute error = 1.1e-30
relative error = 1.7491154094175190987215683622197e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.639
y[1] (analytic) = -6.2882643396646768966171226655164
y[1] (numeric) = -6.2882643396646768966171226655151
absolute error = 1.3e-30
relative error = 2.0673431169232984104678956702484e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.452e+09
Order of pole = 9.793e+15
TOP MAIN SOLVE Loop
x[1] = 4.64
y[1] (analytic) = -6.2876355446709841093948120588277
y[1] (numeric) = -6.2876355446709841093948120588261
absolute error = 1.6e-30
relative error = 2.5446767527040626347393111760428e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.422e+09
Order of pole = 3.031e+15
TOP MAIN SOLVE Loop
x[1] = 4.641
y[1] (analytic) = -6.2870068125536468212793054358106
y[1] (numeric) = -6.2870068125536468212793054358091
absolute error = 1.5e-30
relative error = 2.3858730310341946199233570195251e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.642
y[1] (analytic) = -6.2863781433063777110919904809974
y[1] (numeric) = -6.2863781433063777110919904809961
absolute error = 1.3e-30
relative error = 2.0679634128981194033357871058575e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.643
y[1] (analytic) = -6.2857495369228900863549371821198
y[1] (numeric) = -6.2857495369228900863549371821184
absolute error = 1.4e-30
relative error = 2.2272602364703071757946991163576e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.364e+09
Order of pole = 1.805e+15
TOP MAIN SOLVE Loop
x[1] = 4.644
y[1] (analytic) = -6.2851209933968978832280309052761
y[1] (numeric) = -6.2851209933968978832280309052745
absolute error = 1.6e-30
relative error = 2.5456948270064304093527574588701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.903e+09
Order of pole = 8.296e+15
TOP MAIN SOLVE Loop
x[1] = 4.645
y[1] (analytic) = -6.2844925127221156664461117564787
y[1] (numeric) = -6.2844925127221156664461117564771
absolute error = 1.6e-30
relative error = 2.5459494092180294805042864437462e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.646
y[1] (analytic) = -6.2838640948922586292561202289503
y[1] (numeric) = -6.2838640948922586292561202289487
absolute error = 1.6e-30
relative error = 2.5462040168891226650523553175540e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.647
y[1] (analytic) = -6.2832357399010425933542491355405
y[1] (numeric) = -6.2832357399010425933542491355388
absolute error = 1.7e-30
relative error = 2.7056123156486470421918937598905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.648
y[1] (analytic) = -6.282607447742184008823101825635
y[1] (numeric) = -6.2826074477421840088231018256335
absolute error = 1.5e-30
relative error = 2.3875437268312274398225585776941e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.949e+09
Order of pole = 1.047e+16
memory used=2552.1MB, alloc=4.6MB, time=126.26
TOP MAIN SOLVE Loop
x[1] = 4.649
y[1] (analytic) = -6.2819792184093999540688566859307
y[1] (numeric) = -6.2819792184093999540688566859291
absolute error = 1.6e-30
relative error = 2.5469679926848289393338109130610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.65
y[1] (analytic) = -6.2813510518964081357584379244434
y[1] (numeric) = -6.2813510518964081357584379244416
absolute error = 1.8e-30
relative error = 2.8656255399967821272961547680392e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.469e+09
Order of pole = 1.814e+15
TOP MAIN SOLVE Loop
x[1] = 4.651
y[1] (analytic) = -6.2807229481969268887566926371251
y[1] (numeric) = -6.2807229481969268887566926371234
absolute error = 1.7e-30
relative error = 2.7066947770527545038181504634957e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.752e+09
Order of pole = 2.990e+15
TOP MAIN SOLVE Loop
x[1] = 4.652
y[1] (analytic) = -6.2800949073046751760635741564613
y[1] (numeric) = -6.2800949073046751760635741564596
absolute error = 1.7e-30
relative error = 2.7069654600643847916066007227607e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.653
y[1] (analytic) = -6.2794669292133725887513316814172
y[1] (numeric) = -6.2794669292133725887513316814152
absolute error = 2.0e-30
relative error = 3.1849837295831408265846404778206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.654
y[1] (analytic) = -6.2788390139167393459017061881069
y[1] (numeric) = -6.2788390139167393459017061881052
absolute error = 1.7e-30
relative error = 2.7075069072993163376042865409046e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.655
y[1] (analytic) = -6.2782111614084962945431326205614
y[1] (numeric) = -6.2782111614084962945431326205597
absolute error = 1.7e-30
relative error = 2.7077776715280320681673496200530e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.138e+09
Order of pole = 1.316e+15
TOP MAIN SOLVE Loop
x[1] = 4.656
y[1] (analytic) = -6.2775833716823649095879483609574
y[1] (numeric) = -6.2775833716823649095879483609558
absolute error = 1.6e-30
relative error = 2.5487514944324936814828680638087e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.737e+09
Order of pole = 9.576e+15
TOP MAIN SOLVE Loop
x[1] = 4.657
y[1] (analytic) = -6.2769556447320672937696079786905
y[1] (numeric) = -6.2769556447320672937696079786888
absolute error = 1.7e-30
relative error = 2.7083192812215016558960609124393e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.658
y[1] (analytic) = -6.2763279805513261775799042576562
y[1] (numeric) = -6.2763279805513261775799042576544
absolute error = 1.8e-30
relative error = 2.8679189576735346458833253827886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.447e+08
Order of pole = 1.817e+15
TOP MAIN SOLVE Loop
x[1] = 4.659
y[1] (analytic) = -6.275700379133864919206195501116
y[1] (numeric) = -6.2757003791338649192061955011144
absolute error = 1.6e-30
relative error = 2.5495162345861109210297189819740e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.586e+09
Order of pole = 6.394e+15
TOP MAIN SOLVE Loop
x[1] = 4.66
y[1] (analytic) = -6.2750728404734075044686391135194
y[1] (numeric) = -6.2750728404734075044686391135177
absolute error = 1.7e-30
relative error = 2.7091318988924241122385046234797e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.439e+09
Order of pole = 1.774e+15
TOP MAIN SOLVE Loop
x[1] = 4.661
y[1] (analytic) = -6.2744453645636785467574314586515
y[1] (numeric) = -6.2744453645636785467574314586499
absolute error = 1.6e-30
relative error = 2.5500261888267523598901394032559e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.662
y[1] (analytic) = -6.2738179513984032869700539934844
y[1] (numeric) = -6.2738179513984032869700539934827
absolute error = 1.7e-30
relative error = 2.7096737794584529313906423200347e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.300e+09
Order of pole = 1.459e+15
TOP MAIN SOLVE Loop
memory used=2555.9MB, alloc=4.6MB, time=126.65
x[1] = 4.663
y[1] (analytic) = -6.2731906009713075934485256770986
y[1] (numeric) = -6.2731906009713075934485256770967
absolute error = 1.9e-30
relative error = 3.0287617910187745090411739889948e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.788e+08
Order of pole = 2.028e+15
TOP MAIN SOLVE Loop
x[1] = 4.664
y[1] (analytic) = -6.2725633132761179619166616540509
y[1] (numeric) = -6.2725633132761179619166616540491
absolute error = 1.8e-30
relative error = 2.8696402253768117190043076630070e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.883e+09
Order of pole = 5.726e+15
TOP MAIN SOLVE Loop
x[1] = 4.665
y[1] (analytic) = -6.2719360883065615154173382115614
y[1] (numeric) = -6.2719360883065615154173382115595
absolute error = 1.9e-30
relative error = 3.0293676039562526352986938058867e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.666
y[1] (analytic) = -6.2713089260563660042497640098885
y[1] (numeric) = -6.2713089260563660042497640098867
absolute error = 1.8e-30
relative error = 2.8702142108185179671685129743927e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.667
y[1] (analytic) = -6.2706818265192598059067575852697
y[1] (numeric) = -6.2706818265192598059067575852682
absolute error = 1.5e-30
relative error = 2.3920843721592910450436842900904e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.820e+09
Order of pole = 1.342e+16
TOP MAIN SOLVE Loop
x[1] = 4.668
y[1] (analytic) = -6.270054789688971925012031124798
y[1] (numeric) = -6.2700547896889719250120311247963
absolute error = 1.7e-30
relative error = 2.7113000715649711957259619479196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.669
y[1] (analytic) = -6.2694278155592319932574805126047
y[1] (numeric) = -6.269427815559231993257480512603
absolute error = 1.7e-30
relative error = 2.7115712151290799453129609282360e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.113e+09
Order of pole = 3.075e+15
TOP MAIN SOLVE Loop
x[1] = 4.67
y[1] (analytic) = -6.2688009041237702693404816467282
y[1] (numeric) = -6.2688009041237702693404816467265
absolute error = 1.7e-30
relative error = 2.7118423858089008687871861619564e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.012e+09
Order of pole = 3.732e+15
TOP MAIN SOLVE Loop
x[1] = 4.671
y[1] (analytic) = -6.2681740553763176389011930260345
y[1] (numeric) = -6.2681740553763176389011930260329
absolute error = 1.6e-30
relative error = 2.5525774904537841627756297783427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.672
y[1] (analytic) = -6.2675472693106056144598646065673
y[1] (numeric) = -6.2675472693106056144598646065655
absolute error = 1.8e-30
relative error = 2.8719368560869102378883380537592e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+09
Order of pole = 2.252e+15
TOP MAIN SOLVE Loop
x[1] = 4.673
y[1] (analytic) = -6.2669205459203663353541529266967
y[1] (numeric) = -6.266920545920366335354152926695
absolute error = 1.7e-30
relative error = 2.7126560605697551064862242318126e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.674
y[1] (analytic) = -6.2662938851993325676764425004455
y[1] (numeric) = -6.2662938851993325676764425004438
absolute error = 1.7e-30
relative error = 2.7129273397395445054920363233314e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.675
y[1] (analytic) = -6.2656672871412377042111734783596
y[1] (numeric) = -6.2656672871412377042111734783579
absolute error = 1.7e-30
relative error = 2.7131986460386073245010213084692e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.050e+09
Order of pole = 3.364e+15
TOP MAIN SOLVE Loop
x[1] = 4.676
y[1] (analytic) = -6.2650407517398157643721755753005
y[1] (numeric) = -6.2650407517398157643721755752986
absolute error = 1.9e-30
relative error = 3.0327017417602044649185468823355e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2559.7MB, alloc=4.6MB, time=127.05
x[1] = 4.677
y[1] (analytic) = -6.264414278988801394140008264531
y[1] (numeric) = -6.2644142789888013941400082645291
absolute error = 1.9e-30
relative error = 3.0330050270983946570928644157187e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.678
y[1] (analytic) = -6.2637878688819298659993072374693
y[1] (numeric) = -6.2637878688819298659993072374675
absolute error = 1.8e-30
relative error = 2.8736605352526017168142667145770e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.304e+09
Order of pole = 5.488e+15
TOP MAIN SOLVE Loop
x[1] = 4.679
y[1] (analytic) = -6.2631615214129370788761371284831
y[1] (numeric) = -6.2631615214129370788761371284812
absolute error = 1.9e-30
relative error = 3.0336116887679590869033974129087e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.532e+09
Order of pole = 1.921e+15
TOP MAIN SOLVE Loop
x[1] = 4.68
y[1] (analytic) = -6.2625352365755595580753505040967
y[1] (numeric) = -6.2625352365755595580753505040951
absolute error = 1.6e-30
relative error = 2.5548758442992841610444738431457e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.681
y[1] (analytic) = -6.2619090143635344552179531159897
y[1] (numeric) = -6.2619090143635344552179531159881
absolute error = 1.6e-30
relative error = 2.5551313446585191342432445708951e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.121e+09
Order of pole = 4.440e+15
TOP MAIN SOLVE Loop
x[1] = 4.682
y[1] (analytic) = -6.2612828547705995481784754171525
y[1] (numeric) = -6.2612828547705995481784754171509
absolute error = 1.6e-30
relative error = 2.5553868705690675753199678536622e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.575e+09
Order of pole = 5.940e+15
TOP MAIN SOLVE Loop
x[1] = 4.683
y[1] (analytic) = -6.2606567577904932410223503405809
y[1] (numeric) = -6.2606567577904932410223503405792
absolute error = 1.7e-30
relative error = 2.7153700734105775398436485776029e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.383e+09
Order of pole = 5.623e+15
TOP MAIN SOLVE Loop
x[1] = 4.684
y[1] (analytic) = -6.2600307234169545639432973398776
y[1] (numeric) = -6.2600307234169545639432973398759
absolute error = 1.7e-30
relative error = 2.7156416239952215376436906617572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.685
y[1] (analytic) = -6.2594047516437231732007126911376
y[1] (numeric) = -6.2594047516437231732007126911358
absolute error = 1.8e-30
relative error = 2.8756728018384160214396064669020e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.686
y[1] (analytic) = -6.2587788424645393510570660554894
y[1] (numeric) = -6.2587788424645393510570660554878
absolute error = 1.6e-30
relative error = 2.5564092297755050337923080786412e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.138e+09
Order of pole = 4.226e+15
TOP MAIN SOLVE Loop
x[1] = 4.687
y[1] (analytic) = -6.2581529958731440057153033016685
y[1] (numeric) = -6.2581529958731440057153033016671
absolute error = 1.4e-30
relative error = 2.2370817730458354605263315712630e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.688
y[1] (analytic) = -6.2575272118632786712562555879941
y[1] (numeric) = -6.2575272118632786712562555879927
absolute error = 1.4e-30
relative error = 2.2373054924089217655850962939078e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.689
y[1] (analytic) = -6.256901490428685507576054703125
y[1] (numeric) = -6.2569014904286855075760547031235
absolute error = 1.5e-30
relative error = 2.3973527508697103714756690521705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.69
y[1] (analytic) = -6.2562758315631073003235546649693
y[1] (numeric) = -6.2562758315631073003235546649675
absolute error = 1.8e-30
relative error = 2.8771109977583527987708196074384e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.475e+09
Order of pole = 5.345e+15
TOP MAIN SOLVE Loop
x[1] = 4.691
y[1] (analytic) = -6.2556502352602874608377595771198
y[1] (numeric) = -6.2556502352602874608377595771182
absolute error = 1.6e-30
relative error = 2.5576877539948116918491460704818e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.518e+09
Order of pole = 1.292e+16
TOP MAIN SOLVE Loop
memory used=2563.5MB, alloc=4.6MB, time=127.45
x[1] = 4.692
y[1] (analytic) = -6.255024701513970026085257742194
y[1] (numeric) = -6.2550247015139700260852577421924
absolute error = 1.6e-30
relative error = 2.5579435355590762349419673654602e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.693
y[1] (analytic) = -6.2543992303178996585976620314454
y[1] (numeric) = -6.2543992303178996585976620314439
absolute error = 1.5e-30
relative error = 2.3983118837838526452578879499587e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.588e+09
Order of pole = 2.542e+15
TOP MAIN SOLVE Loop
x[1] = 4.694
y[1] (analytic) = -6.2537738216658216464090565100297
y[1] (numeric) = -6.2537738216658216464090565100279
absolute error = 1.8e-30
relative error = 2.8782620723570282136985683826856e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.695
y[1] (analytic) = -6.2531484755514819029934493172909
y[1] (numeric) = -6.2531484755514819029934493172892
absolute error = 1.7e-30
relative error = 2.7186304733473843339410556044857e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.696
y[1] (analytic) = -6.2525231919686269672022318014524
y[1] (numeric) = -6.2525231919686269672022318014506
absolute error = 1.8e-30
relative error = 2.8788377823405789411368288531328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.512e+09
Order of pole = 2.115e+15
TOP MAIN SOLVE Loop
x[1] = 4.697
y[1] (analytic) = -6.251897970911004003201643908076
y[1] (numeric) = -6.2518979709110040032016439080743
absolute error = 1.7e-30
relative error = 2.7191742538182882996359418196238e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.698
y[1] (analytic) = -6.2512728123723608004102458216742
y[1] (numeric) = -6.2512728123723608004102458216725
absolute error = 1.7e-30
relative error = 2.7194461848399946045964359525761e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.523e+09
Order of pole = 3.376e+15
TOP MAIN SOLVE Loop
x[1] = 4.699
y[1] (analytic) = -6.2506477163464457734363958598423
y[1] (numeric) = -6.2506477163464457734363958598408
absolute error = 1.5e-30
relative error = 2.3997513026966142181931714818060e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.7
y[1] (analytic) = -6.2500226828270079620157346192916
y[1] (numeric) = -6.2500226828270079620157346192897
absolute error = 1.9e-30
relative error = 3.0399889671129844580870550879917e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.923e+09
Order of pole = 9.143e+14
TOP MAIN SOLVE Loop
x[1] = 4.701
y[1] (analytic) = -6.2493977118077970309486753731505
y[1] (numeric) = -6.2493977118077970309486753731489
absolute error = 1.6e-30
relative error = 2.5602467210190713849200103418548e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.702
y[1] (analytic) = -6.2487728032825632700379007189209
y[1] (numeric) = -6.2487728032825632700379007189192
absolute error = 1.7e-30
relative error = 2.7205341808986357165841415457329e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.703
y[1] (analytic) = -6.2481479572450575940258654764491
y[1] (numeric) = -6.2481479572450575940258654764476
absolute error = 1.5e-30
relative error = 2.4007113952233969867778653977638e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.704
y[1] (analytic) = -6.2475231736890315425323058353011
y[1] (numeric) = -6.2475231736890315425323058352994
absolute error = 1.7e-30
relative error = 2.7210783421491266219842379462373e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.705
y[1] (analytic) = -6.2468984526082372799917547509057
y[1] (numeric) = -6.2468984526082372799917547509038
absolute error = 1.9e-30
relative error = 3.0415093416585028603503413462391e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2567.3MB, alloc=4.6MB, time=127.85
x[1] = 4.706
y[1] (analytic) = -6.2462737939964275955910635888487
y[1] (numeric) = -6.2462737939964275955910635888469
absolute error = 1.8e-30
relative error = 2.8817180600217369629927774079621e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.707
y[1] (analytic) = -6.24564919784735590320693001669
y[1] (numeric) = -6.2456491978473559032069300166883
absolute error = 1.7e-30
relative error = 2.7218947881125425276402473436794e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.708
y[1] (analytic) = -6.2450246641547762413434321426778
y[1] (numeric) = -6.245024664154776241343432142676
absolute error = 1.8e-30
relative error = 2.8822944612719449936890330450191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.823e+09
Order of pole = 6.998e+15
TOP MAIN SOLVE Loop
x[1] = 4.709
y[1] (analytic) = -6.2444001929124432730695689007366
y[1] (numeric) = -6.2444001929124432730695689007351
absolute error = 1.5e-30
relative error = 2.4021522542750207408067827984244e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.794e+09
Order of pole = 3.561e+15
TOP MAIN SOLVE Loop
x[1] = 4.71
y[1] (analytic) = -6.2437757841141122859568066811075
y[1] (numeric) = -6.2437757841141122859568066811058
absolute error = 1.7e-30
relative error = 2.7227114790464912007040717165470e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.610e+09
Order of pole = 2.460e+15
TOP MAIN SOLVE Loop
x[1] = 4.711
y[1] (analytic) = -6.2431514377535391920166322060075
y[1] (numeric) = -6.243151437753539192016632206006
absolute error = 1.5e-30
relative error = 2.4026327327721238602776152366510e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.712
y[1] (analytic) = -6.2425271538244805276381116496958
y[1] (numeric) = -6.2425271538244805276381116496941
absolute error = 1.7e-30
relative error = 2.7232560758001605433674579423086e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.713
y[1] (analytic) = -6.2419029323206934535254560023092
y[1] (numeric) = -6.2419029323206934535254560023077
absolute error = 1.5e-30
relative error = 2.4031133073745366109844335494001e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.714
y[1] (analytic) = -6.241278773235935754635592676855
y[1] (numeric) = -6.2412787732359357546355926768535
absolute error = 1.5e-30
relative error = 2.4033536307212411304159498472862e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.715
y[1] (analytic) = -6.2406546765639658401157433587267
y[1] (numeric) = -6.240654676563965840115743358725
absolute error = 1.7e-30
relative error = 2.7240731751816795740328676291761e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.716
y[1] (analytic) = -6.2400306422985427432410080971234
y[1] (numeric) = -6.2400306422985427432410080971221
absolute error = 1.3e-30
relative error = 2.0833231029153076081638727044641e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.717
y[1] (analytic) = -6.2394066704334261213519556377524
y[1] (numeric) = -6.2394066704334261213519556377505
absolute error = 1.9e-30
relative error = 3.0451613436314365977909429453819e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.155e+10
Order of pole = 7.122e+17
TOP MAIN SOLVE Loop
x[1] = 4.718
y[1] (analytic) = -6.2387827609623762557922199961772
y[1] (numeric) = -6.2387827609623762557922199961754
absolute error = 1.8e-30
relative error = 2.8851781973609501044928870218768e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.719
y[1] (analytic) = -6.2381589138791540518461032712071
y[1] (numeric) = -6.2381589138791540518461032712056
absolute error = 1.5e-30
relative error = 2.4045556080058817178023304854905e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.990e+09
Order of pole = 1.278e+16
TOP MAIN SOLVE Loop
x[1] = 4.72
y[1] (analytic) = -6.2375351291775210386761846976861
y[1] (numeric) = -6.2375351291775210386761846976847
absolute error = 1.4e-30
relative error = 2.2444763372172037076046555461129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2571.1MB, alloc=4.6MB, time=128.24
TOP MAIN SOLVE Loop
x[1] = 4.721
y[1] (analytic) = -6.2369114068512393692609359380663
y[1] (numeric) = -6.2369114068512393692609359380648
absolute error = 1.5e-30
relative error = 2.4050365672218012887176527123491e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.282e+09
Order of pole = 6.201e+14
TOP MAIN SOLVE Loop
x[1] = 4.722
y[1] (analytic) = -6.2362877468940718203323426121407
y[1] (numeric) = -6.2362877468940718203323426121393
absolute error = 1.4e-30
relative error = 2.2449252773771666774442815184862e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.733e+09
Order of pole = 2.070e+15
TOP MAIN SOLVE Loop
x[1] = 4.723
y[1] (analytic) = -6.2356641492997817923135320643124
y[1] (numeric) = -6.2356641492997817923135320643109
absolute error = 1.5e-30
relative error = 2.4055176226391838691765692117160e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.274e+09
Order of pole = 4.422e+15
TOP MAIN SOLVE Loop
x[1] = 4.724
y[1] (analytic) = -6.2350406140621333092564073677721
y[1] (numeric) = -6.2350406140621333092564073677706
absolute error = 1.5e-30
relative error = 2.4057581864294368303863699693044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.309e+09
Order of pole = 2.443e+16
TOP MAIN SOLVE Loop
x[1] = 4.725
y[1] (analytic) = -6.2344171411748910187792875649663
y[1] (numeric) = -6.234417141174891018779287564965
absolute error = 1.3e-30
relative error = 2.0851989377069687858133874011044e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.726
y[1] (analytic) = -6.2337937306318201920045541437289
y[1] (numeric) = -6.2337937306318201920045541437275
absolute error = 1.4e-30
relative error = 2.2458234271060879986924921357031e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.727
y[1] (analytic) = -6.2331703824266867234963037484516
y[1] (numeric) = -6.2331703824266867234963037484502
absolute error = 1.4e-30
relative error = 2.2460480206782900562851038277258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.188e+09
Order of pole = 1.323e+15
TOP MAIN SOLVE Loop
x[1] = 4.728
y[1] (analytic) = -6.2325470965532571311980071256743
y[1] (numeric) = -6.2325470965532571311980071256727
absolute error = 1.6e-30
relative error = 2.5671687276696826735744947746562e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.729
y[1] (analytic) = -6.2319238730052985563701743034663
y[1] (numeric) = -6.231923873005298556370174303465
absolute error = 1.3e-30
relative error = 2.0860331841202109362775723481119e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.216e+09
Order of pole = 1.216e+16
TOP MAIN SOLVE Loop
x[1] = 4.73
y[1] (analytic) = -6.2313007117765787635280260039825
y[1] (numeric) = -6.2313007117765787635280260039808
absolute error = 1.7e-30
relative error = 2.7281623510596401154343829059167e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.731
y[1] (analytic) = -6.230677612860866140379171288559
y[1] (numeric) = -6.2306776128608661403791712885575
absolute error = 1.5e-30
relative error = 2.4074428067082463586795947130578e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.726e+09
Order of pole = 2.788e+15
TOP MAIN SOLVE Loop
x[1] = 4.732
y[1] (analytic) = -6.230054576251929697761291434742
y[1] (numeric) = -6.2300545762519296977612914347406
absolute error = 1.4e-30
relative error = 2.2471713254914303028653120590589e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.733
y[1] (analytic) = -6.2294316019435390695798300446096
y[1] (numeric) = -6.2294316019435390695798300446084
absolute error = 1.2e-30
relative error = 1.9263394747373233810889141142181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.925e+09
Order of pole = 7.702e+16
TOP MAIN SOLVE Loop
x[1] = 4.734
y[1] (analytic) = -6.228808689929464512745689383776
y[1] (numeric) = -6.2288086899294645127456893837746
absolute error = 1.4e-30
relative error = 2.2476208047029514770058941085651e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.064e+09
Order of pole = 3.717e+15
TOP MAIN SOLVE Loop
memory used=2575.0MB, alloc=4.6MB, time=128.65
x[1] = 4.735
y[1] (analytic) = -6.2281858402034769071129329504468
y[1] (numeric) = -6.2281858402034769071129329504455
absolute error = 1.3e-30
relative error = 2.0872851795917646650367139541763e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.736
y[1] (analytic) = -6.2275630527593477554164942739097
y[1] (numeric) = -6.2275630527593477554164942739085
absolute error = 1.2e-30
relative error = 1.9269174632736901190976939413808e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.600e+09
Order of pole = 1.801e+16
TOP MAIN SOLVE Loop
x[1] = 4.737
y[1] (analytic) = -6.2269403275908491832098919418315
y[1] (numeric) = -6.2269403275908491832098919418298
absolute error = 1.7e-30
relative error = 2.7300727332611451176749096240780e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.738
y[1] (analytic) = -6.226317664691753938802950855739
y[1] (numeric) = -6.2263176646917539388029508557375
absolute error = 1.5e-30
relative error = 2.4091286066340793429324795229786e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.739
y[1] (analytic) = -6.2256950640558353931995297140696
y[1] (numeric) = -6.225695064055835393199529714068
absolute error = 1.6e-30
relative error = 2.5699941669768398032105014654461e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.777e+09
Order of pole = 2.792e+15
TOP MAIN SOLVE Loop
x[1] = 4.74
y[1] (analytic) = -6.2250725256768675400352547221541
y[1] (numeric) = -6.2250725256768675400352547221527
absolute error = 1.4e-30
relative error = 2.2489697818384445820016190949619e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.445e+08
Order of pole = 1.188e+15
TOP MAIN SOLVE Loop
x[1] = 4.741
y[1] (analytic) = -6.2244500495486249955152595285237
y[1] (numeric) = -6.2244500495486249955152595285224
absolute error = 1.3e-30
relative error = 2.0885379264860055895113450766772e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.742
y[1] (analytic) = -6.223827635664882998351931386908
y[1] (numeric) = -6.2238276356648829983519313869067
absolute error = 1.3e-30
relative error = 2.0887467907216919208571539010929e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.743
y[1] (analytic) = -6.2232052840194174097026635433075
y[1] (numeric) = -6.2232052840194174097026635433061
absolute error = 1.4e-30
relative error = 2.2496445739867574211973440571190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.744
y[1] (analytic) = -6.2225829946060047131076138475153
y[1] (numeric) = -6.2225829946060047131076138475139
absolute error = 1.4e-30
relative error = 2.2498695496927539170092885555322e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.745
y[1] (analytic) = -6.2219607674184220144274695884674
y[1] (numeric) = -6.2219607674184220144274695884662
absolute error = 1.2e-30
relative error = 1.9286524696263822244265872666236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.746
y[1] (analytic) = -6.221338602450447041781218552798
y[1] (numeric) = -6.2213386024504470417812185527966
absolute error = 1.4e-30
relative error = 2.2503195686030834377113289236286e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.747
y[1] (analytic) = -6.2207164996958581454839263059759
y[1] (numeric) = -6.2207164996958581454839263059744
absolute error = 1.5e-30
relative error = 2.4112977983699106982590751691995e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.030e+09
Order of pole = 3.082e+15
TOP MAIN SOLVE Loop
x[1] = 4.748
y[1] (analytic) = -6.2200944591484342979845196954046
y[1] (numeric) = -6.2200944591484342979845196954034
absolute error = 1.2e-30
relative error = 1.9292311521653108593536997262682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.864e+09
Order of pole = 3.379e+15
TOP MAIN SOLVE Loop
memory used=2578.8MB, alloc=4.6MB, time=129.05
x[1] = 4.749
y[1] (analytic) = -6.2194724808019550938035765748605
y[1] (numeric) = -6.2194724808019550938035765748592
absolute error = 1.3e-30
relative error = 2.0902094253375884226493553661266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.652e+09
Order of pole = 2.517e+15
TOP MAIN SOLVE Loop
x[1] = 4.75
y[1] (analytic) = -6.218850564650200749471121749645
y[1] (numeric) = -6.2188505646502007494711217496434
absolute error = 1.6e-30
relative error = 2.5728227159772525355403062222468e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.751
y[1] (analytic) = -6.2182287106869521034644291418331
y[1] (numeric) = -6.2182287106869521034644291418318
absolute error = 1.3e-30
relative error = 2.0906275090296315323389729081923e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.742e+09
Order of pole = 1.201e+16
TOP MAIN SOLVE Loop
x[1] = 4.752
y[1] (analytic) = -6.2176069189059906161458301749966
y[1] (numeric) = -6.2176069189059906161458301749952
absolute error = 1.4e-30
relative error = 2.2516701654827912939827088830929e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.753
y[1] (analytic) = -6.2169851893010983697005283777729
y[1] (numeric) = -6.2169851893010983697005283777713
absolute error = 1.6e-30
relative error = 2.5735946785806465008789989572531e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.343e+09
Order of pole = 3.656e+15
TOP MAIN SOLVE Loop
x[1] = 4.754
y[1] (analytic) = -6.216363521866058068074420205666
y[1] (numeric) = -6.2163635218660580680744202056646
absolute error = 1.4e-30
relative error = 2.2521205445522935389019907123639e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.651e+09
Order of pole = 1.974e+15
TOP MAIN SOLVE Loop
x[1] = 4.755
y[1] (analytic) = -6.2157419165946530369119220804552
y[1] (numeric) = -6.2157419165946530369119220804536
absolute error = 1.6e-30
relative error = 2.5741094489916878329433873565821e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.366e+09
Order of pole = 5.644e+15
TOP MAIN SOLVE Loop
x[1] = 4.756
y[1] (analytic) = -6.2151203734806672234938036465844
y[1] (numeric) = -6.2151203734806672234938036465832
absolute error = 1.2e-30
relative error = 1.9307751546056724567392175186263e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.879e+09
Order of pole = 2.934e+15
TOP MAIN SOLVE Loop
x[1] = 4.757
y[1] (analytic) = -6.214498892517885196675027243922
y[1] (numeric) = -6.2144988925178851966750272439206
absolute error = 1.4e-30
relative error = 2.2527962820712190344036473888882e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.539e+09
Order of pole = 4.123e+15
TOP MAIN SOLVE Loop
x[1] = 4.758
y[1] (analytic) = -6.2138774737000921468225935962548
y[1] (numeric) = -6.2138774737000921468225935962532
absolute error = 1.6e-30
relative error = 2.5748817976728949052537528079240e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.552e+09
Order of pole = 2.033e+15
TOP MAIN SOLVE Loop
x[1] = 4.759
y[1] (analytic) = -6.2132561170210738857533937149079
y[1] (numeric) = -6.2132561170210738857533937149066
absolute error = 1.3e-30
relative error = 2.0923006802160940269031852106984e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.314e+09
Order of pole = 4.559e+15
TOP MAIN SOLVE Loop
x[1] = 4.76
y[1] (analytic) = -6.2126348224746168466720670168633
y[1] (numeric) = -6.2126348224746168466720670168619
absolute error = 1.4e-30
relative error = 2.2534722223418114369525121217262e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.761
y[1] (analytic) = -6.212013590054508084108865656752
y[1] (numeric) = -6.2120135900545080841088656567503
absolute error = 1.7e-30
relative error = 2.7366327767243071003054957739086e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.762
y[1] (analytic) = -6.2113924197545352738575250721053
y[1] (numeric) = -6.2113924197545352738575250721039
absolute error = 1.4e-30
relative error = 2.2539229618587290259434113941448e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.763
y[1] (analytic) = -6.2107713115684867129131407412425
y[1] (numeric) = -6.2107713115684867129131407412411
absolute error = 1.4e-30
relative error = 2.2541483654249053713581608242942e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2582.6MB, alloc=4.6MB, time=129.45
TOP MAIN SOLVE Loop
x[1] = 4.764
y[1] (analytic) = -6.2101502654901513194100511531674
y[1] (numeric) = -6.2101502654901513194100511531659
absolute error = 1.5e-30
relative error = 2.4154004909277486319355718066011e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.765
y[1] (analytic) = -6.2095292815133186325597269888611
y[1] (numeric) = -6.2095292815133186325597269888595
absolute error = 1.6e-30
relative error = 2.5766848459245295341337242458591e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.551e+09
Order of pole = 4.229e+16
TOP MAIN SOLVE Loop
x[1] = 4.766
y[1] (analytic) = -6.208908359631778812588666513345
y[1] (numeric) = -6.2089083596317788125886665133434
absolute error = 1.6e-30
relative error = 2.5769425272929756749205076292094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.767
y[1] (analytic) = -6.2082874998393226406762971778938
y[1] (numeric) = -6.2082874998393226406762971778924
absolute error = 1.4e-30
relative error = 2.2550502051269912213476227259857e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.768
y[1] (analytic) = -6.207666702129741518892883431779
y[1] (numeric) = -6.2076667021297415188928834317773
absolute error = 1.7e-30
relative error = 2.7385490902995159680307553686378e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.769
y[1] (analytic) = -6.2070459664968274701374407429174
y[1] (numeric) = -6.2070459664968274701374407429158
absolute error = 1.6e-30
relative error = 2.5777157260251744069499962002813e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.77
y[1] (analytic) = -6.2064252929343731380756558268122
y[1] (numeric) = -6.2064252929343731380756558268107
absolute error = 1.5e-30
relative error = 2.4168501660813611105108729081701e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.771
y[1] (analytic) = -6.2058046814361717870778130831568
y[1] (numeric) = -6.2058046814361717870778130831553
absolute error = 1.5e-30
relative error = 2.4170918631826228954601535410767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.772
y[1] (analytic) = -6.2051841319960173021567272394862
y[1] (numeric) = -6.2051841319960173021567272394845
absolute error = 1.7e-30
relative error = 2.7396447290487771100285080389524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.773
y[1] (analytic) = -6.2045636446077041889056822012528
y[1] (numeric) = -6.2045636446077041889056822012511
absolute error = 1.7e-30
relative error = 2.7399187072203622518536525813196e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.774
y[1] (analytic) = -6.2039432192650275734363761077085
y[1] (numeric) = -6.2039432192650275734363761077069
absolute error = 1.6e-30
relative error = 2.5790049061563618717318358054939e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.252e+09
Order of pole = 9.028e+15
TOP MAIN SOLVE Loop
x[1] = 4.775
y[1] (analytic) = -6.2033228559617832023168725929699
y[1] (numeric) = -6.2033228559617832023168725929682
absolute error = 1.7e-30
relative error = 2.7404667457638338763227826733768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.638e+09
Order of pole = 2.343e+15
TOP MAIN SOLVE Loop
x[1] = 4.776
y[1] (analytic) = -6.2027025546917674425095582516463
y[1] (numeric) = -6.2027025546917674425095582516446
absolute error = 1.7e-30
relative error = 2.7407408061412007444060514556218e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.126e+09
Order of pole = 3.862e+15
TOP MAIN SOLVE Loop
x[1] = 4.777
y[1] (analytic) = -6.2020823154487772813091063084126
y[1] (numeric) = -6.202082315448777281309106308411
absolute error = 1.6e-30
relative error = 2.5797787236950359498737265010672e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2586.4MB, alloc=4.6MB, time=129.85
x[1] = 4.778
y[1] (analytic) = -6.2014621382266103262804464909046
y[1] (numeric) = -6.201462138226610326280446490903
absolute error = 1.6e-30
relative error = 2.5800367144667290458138024629503e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.613e+09
Order of pole = 8.632e+15
TOP MAIN SOLVE Loop
x[1] = 4.779
y[1] (analytic) = -6.2008420230190648051967411053156
y[1] (numeric) = -6.2008420230190648051967411053141
absolute error = 1.5e-30
relative error = 2.4190263103488649761763826662759e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.78
y[1] (analytic) = -6.2002219698199395659773673140776
y[1] (numeric) = -6.2002219698199395659773673140761
absolute error = 1.5e-30
relative error = 2.4192682250754345955495278782597e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.781
y[1] (analytic) = -6.1996019786230340766259056150026
y[1] (numeric) = -6.1996019786230340766259056150008
absolute error = 1.8e-30
relative error = 2.9034121967936237830051051137050e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+09
Order of pole = 3.418e+15
TOP MAIN SOLVE Loop
x[1] = 4.782
y[1] (analytic) = -6.1989820494221484251681345212661
y[1] (numeric) = -6.1989820494221484251681345212642
absolute error = 1.9e-30
relative error = 3.0650193610047840458977893766482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.493e+09
Order of pole = 5.919e+15
TOP MAIN SOLVE Loop
x[1] = 4.783
y[1] (analytic) = -6.1983621822110833195900314416146
y[1] (numeric) = -6.198362182211083319590031441613
absolute error = 1.6e-30
relative error = 2.5813270553823092030801147585738e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.203e+09
Order of pole = 4.599e+15
TOP MAIN SOLVE Loop
x[1] = 4.784
y[1] (analytic) = -6.1977423769836400877757797601738
y[1] (numeric) = -6.1977423769836400877757797601721
absolute error = 1.7e-30
relative error = 2.7429342760570950017713359953699e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.785
y[1] (analytic) = -6.1971226337336206774457821152369
y[1] (numeric) = -6.1971226337336206774457821152353
absolute error = 1.6e-30
relative error = 2.5818433724233687140694453824914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.786
y[1] (analytic) = -6.1965029524548276560946798764191
y[1] (numeric) = -6.1965029524548276560946798764174
absolute error = 1.7e-30
relative error = 2.7434829177746493704845995636972e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.787
y[1] (analytic) = -6.1958833331410642109293788195507
y[1] (numeric) = -6.195883333141064210929378819549
absolute error = 1.7e-30
relative error = 2.7437572797842986828792647690863e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.753e+09
Order of pole = 2.786e+15
TOP MAIN SOLVE Loop
x[1] = 4.788
y[1] (analytic) = -6.1952637757861341488070809986954
y[1] (numeric) = -6.1952637757861341488070809986941
absolute error = 1.3e-30
relative error = 2.0983771588241041533976641481294e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.789
y[1] (analytic) = -6.1946442803838418961733228146717
y[1] (numeric) = -6.1946442803838418961733228146702
absolute error = 1.5e-30
relative error = 2.4214465465756408802347019942340e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.79
y[1] (analytic) = -6.1940248469279924990000192794537
y[1] (numeric) = -6.1940248469279924990000192794522
absolute error = 1.5e-30
relative error = 2.4216887033379347617149215403942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.693e+09
Order of pole = 6.083e+15
TOP MAIN SOLVE Loop
x[1] = 4.791
y[1] (analytic) = -6.1934054754123916227235144758414
y[1] (numeric) = -6.1934054754123916227235144758399
absolute error = 1.5e-30
relative error = 2.4219308843171156967552279049133e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.743e+09
Order of pole = 2.913e+15
TOP MAIN SOLVE Loop
x[1] = 4.792
y[1] (analytic) = -6.1927861658308455521826382117713
y[1] (numeric) = -6.1927861658308455521826382117699
memory used=2590.2MB, alloc=4.6MB, time=130.24
absolute error = 1.4e-30
relative error = 2.2606948835478984621394853721535e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.793
y[1] (analytic) = -6.1921669181771611915567688686539
y[1] (numeric) = -6.1921669181771611915567688686522
absolute error = 1.7e-30
relative error = 2.7454040281272697034024333620247e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.794
y[1] (analytic) = -6.1915477324451460643039024431138
y[1] (numeric) = -6.1915477324451460643039024431124
absolute error = 1.4e-30
relative error = 2.2611470677415201233536340004729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.541e+09
Order of pole = 1.897e+16
TOP MAIN SOLVE Loop
x[1] = 4.795
y[1] (analytic) = -6.1909286086286083130987277815213
y[1] (numeric) = -6.1909286086286083130987277815199
absolute error = 1.4e-30
relative error = 2.2613731937544064813398281149808e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.796
y[1] (analytic) = -6.1903095467213566997707080066847
y[1] (numeric) = -6.1903095467213566997707080066834
absolute error = 1.3e-30
relative error = 2.1000565322109515960209448306610e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.797
y[1] (analytic) = -6.1896905467172006052421681360955
y[1] (numeric) = -6.1896905467172006052421681360939
absolute error = 1.6e-30
relative error = 2.5849434441412989174249238428982e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.457e+09
Order of pole = 2.089e+15
TOP MAIN SOLVE Loop
x[1] = 4.798
y[1] (analytic) = -6.1890716086099500294663888910978
y[1] (numeric) = -6.1890716086099500294663888910964
absolute error = 1.4e-30
relative error = 2.2620517074845034648636645418978e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.799
y[1] (analytic) = -6.1884527323934155913657066963726
y[1] (numeric) = -6.1884527323934155913657066963709
absolute error = 1.7e-30
relative error = 2.7470517648157205001065547587161e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.009e+09
Order of pole = 1.177e+16
TOP MAIN SOLVE Loop
x[1] = 4.8
y[1] (analytic) = -6.187833918061408528769619869106
y[1] (numeric) = -6.1878339180614085287696198691044
absolute error = 1.6e-30
relative error = 2.5857190435086294114279985691007e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.801
y[1] (analytic) = -6.1872151656077406983529009972356
y[1] (numeric) = -6.1872151656077406983529009972342
absolute error = 1.4e-30
relative error = 2.2627304247992556488777199392392e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.802
y[1] (analytic) = -6.1865964750262245755737155061458
y[1] (numeric) = -6.1865964750262245755737155061443
absolute error = 1.5e-30
relative error = 2.4245964740954623174334833916838e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.253e+09
Order of pole = 7.407e+15
TOP MAIN SOLVE Loop
x[1] = 4.803
y[1] (analytic) = -6.1859778463106732546117464131968
y[1] (numeric) = -6.1859778463106732546117464131951
absolute error = 1.7e-30
relative error = 2.7481508053150927894785849237432e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.804
y[1] (analytic) = -6.1853592794549004483063252694701
y[1] (numeric) = -6.1853592794549004483063252694689
absolute error = 1.2e-30
relative error = 1.9400651535083550790009929060875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.805
y[1] (analytic) = -6.184740774452720488094569288113
y[1] (numeric) = -6.1847407744527204880945692881116
absolute error = 1.4e-30
relative error = 2.2636356980117475400478006529670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.919e+09
Order of pole = 3.345e+15
TOP MAIN SOLVE Loop
x[1] = 4.806
y[1] (analytic) = -6.1841223312979483239495246586541
y[1] (numeric) = -6.1841223312979483239495246586525
absolute error = 1.6e-30
relative error = 2.5872709404572622707530085398426e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2594.0MB, alloc=4.6MB, time=130.64
x[1] = 4.807
y[1] (analytic) = -6.1835039499843995243183160466846
y[1] (numeric) = -6.183503949984399524318316046683
absolute error = 1.6e-30
relative error = 2.5875296804880939218703159329173e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.808
y[1] (analytic) = -6.1828856305058902760603022782778
y[1] (numeric) = -6.1828856305058902760603022782764
absolute error = 1.4e-30
relative error = 2.2643148905949445995023961531231e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.809
y[1] (analytic) = -6.1822673728562373843852382085314
y[1] (numeric) = -6.18226737285623738438523820853
absolute error = 1.4e-30
relative error = 2.2645413334059559421870026212150e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.951e+09
Order of pole = 3.287e+15
TOP MAIN SOLVE Loop
x[1] = 4.81
y[1] (analytic) = -6.1816491770292582727914427736123
y[1] (numeric) = -6.1816491770292582727914427736109
absolute error = 1.4e-30
relative error = 2.2647677988623806378023462958503e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.811
y[1] (analytic) = -6.1810310430187709830039732256895
y[1] (numeric) = -6.1810310430187709830039732256879
absolute error = 1.6e-30
relative error = 2.5885648993902666753309272517942e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.837e+09
Order of pole = 1.994e+16
TOP MAIN SOLVE Loop
x[1] = 4.812
y[1] (analytic) = -6.1804129708185941749128055501322
y[1] (numeric) = -6.1804129708185941749128055501306
absolute error = 1.6e-30
relative error = 2.5888237688234616372189282304163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.518e+09
Order of pole = 7.802e+14
TOP MAIN SOLVE Loop
x[1] = 4.813
y[1] (analytic) = -6.179794960422547126511021064359
y[1] (numeric) = -6.1797949604225471265110210643575
absolute error = 1.5e-30
relative error = 2.4272649976358384146078846830759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.940e+09
Order of pole = 1.418e+16
TOP MAIN SOLVE Loop
x[1] = 4.814
y[1] (analytic) = -6.1791770118244497338329991977167
y[1] (numeric) = -6.1791770118244497338329991977153
absolute error = 1.4e-30
relative error = 2.2656738871875094381813755088172e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.991e+09
Order of pole = 4.436e+15
TOP MAIN SOLVE Loop
x[1] = 4.815
y[1] (analytic) = -6.1785591250181225108926164517728
y[1] (numeric) = -6.1785591250181225108926164517712
absolute error = 1.6e-30
relative error = 2.5896005324628288535060214416380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.568e+09
Order of pole = 1.054e+16
TOP MAIN SOLVE Loop
x[1] = 4.816
y[1] (analytic) = -6.1779412999973865896214515404017
y[1] (numeric) = -6.1779412999973865896214515404003
absolute error = 1.4e-30
relative error = 2.2661270672814457333864183710628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.141e+09
Order of pole = 6.354e+15
TOP MAIN SOLVE Loop
x[1] = 4.817
y[1] (analytic) = -6.1773235367560637198069967090513
y[1] (numeric) = -6.1773235367560637198069967090497
absolute error = 1.6e-30
relative error = 2.5901185043647850418901914836532e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.818
y[1] (analytic) = -6.1767058352879762690308752325636
y[1] (numeric) = -6.1767058352879762690308752325622
absolute error = 1.4e-30
relative error = 2.2665803380204650219995666091583e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.457e+09
Order of pole = 5.560e+15
TOP MAIN SOLVE Loop
x[1] = 4.819
y[1] (analytic) = -6.176088195586947222607065090942
y[1] (numeric) = -6.1760881955869472226070650909407
absolute error = 1.3e-30
relative error = 2.1048922211455789220496042813502e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.82
y[1] (analytic) = -6.1754706176468001835201288224383
y[1] (numeric) = -6.1754706176468001835201288224369
absolute error = 1.4e-30
relative error = 2.2670336994226981336420278662461e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.688e+09
Order of pole = 8.085e+15
TOP MAIN SOLVE Loop
memory used=2597.9MB, alloc=4.6MB, time=131.04
x[1] = 4.821
y[1] (analytic) = -6.1748531014613593723634495533468
y[1] (numeric) = -6.1748531014613593723634495533452
absolute error = 1.6e-30
relative error = 2.5911547590036419988170847891237e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.385e+09
Order of pole = 1.697e+15
TOP MAIN SOLVE Loop
x[1] = 4.822
y[1] (analytic) = -6.1742356470244496272774732038865
y[1] (numeric) = -6.174235647024449627277473203885
absolute error = 1.5e-30
relative error = 2.4294505194710137762109729947174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.427e+09
Order of pole = 1.231e+16
TOP MAIN SOLVE Loop
x[1] = 4.823
y[1] (analytic) = -6.1736182543298964038879568695555
y[1] (numeric) = -6.1736182543298964038879568695539
absolute error = 1.6e-30
relative error = 2.5916730417819929530522536150199e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.824
y[1] (analytic) = -6.1730009233715257752442233773354
y[1] (numeric) = -6.1730009233715257752442233773338
absolute error = 1.6e-30
relative error = 2.5919322220449683175633409215796e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.974e+09
Order of pole = 6.068e+15
TOP MAIN SOLVE Loop
x[1] = 4.825
y[1] (analytic) = -6.1723836541431644317574220161342
y[1] (numeric) = -6.1723836541431644317574220161325
absolute error = 1.7e-30
relative error = 2.7542033924914700443812682568481e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.826
y[1] (analytic) = -6.1717664466386396811387954408455
y[1] (numeric) = -6.171766446638639681138795440844
absolute error = 1.5e-30
relative error = 2.4304224940607604698981313294795e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.771e+09
Order of pole = 2.950e+15
TOP MAIN SOLVE Loop
x[1] = 4.827
y[1] (analytic) = -6.171149300851779448337952749411
y[1] (numeric) = -6.1711493008517794483379527494093
absolute error = 1.7e-30
relative error = 2.7547542882577086430304383114870e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.828
y[1] (analytic) = -6.1705322167764122754811487322626
y[1] (numeric) = -6.170532216776412275481148732261
absolute error = 1.6e-30
relative error = 2.5929692023160141104718744687073e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.606e+09
Order of pole = 5.062e+15
TOP MAIN SOLVE Loop
x[1] = 4.829
y[1] (analytic) = -6.169915194406367321809569293536
y[1] (numeric) = -6.1699151944063673218095692935347
absolute error = 1.3e-30
relative error = 2.1069981661637381653382848518847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.198e+09
Order of pole = 4.003e+15
TOP MAIN SOLVE Loop
x[1] = 4.83
y[1] (analytic) = -6.1692982337354743636176230434306
y[1] (numeric) = -6.1692982337354743636176230434291
absolute error = 1.5e-30
relative error = 2.4313948575181113982083131637053e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.831
y[1] (analytic) = -6.1686813347575637941912390611003
y[1] (numeric) = -6.1686813347575637941912390610989
absolute error = 1.4e-30
relative error = 2.2695288085504932235762279618656e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.713e+09
Order of pole = 2.861e+15
TOP MAIN SOLVE Loop
x[1] = 4.832
y[1] (analytic) = -6.1680644974664666237461708274641
y[1] (numeric) = -6.1680644974664666237461708274627
absolute error = 1.4e-30
relative error = 2.2697557727793705799090359509268e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.833
y[1] (analytic) = -6.1674477218560144793663063273103
y[1] (numeric) = -6.167447721856014479366306327309
absolute error = 1.3e-30
relative error = 2.1078411340125338484537396719819e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.259e+09
Order of pole = 3.211e+15
TOP MAIN SOLVE Loop
x[1] = 4.834
y[1] (analytic) = -6.1668310079200396049419843200851
y[1] (numeric) = -6.1668310079200396049419843200836
absolute error = 1.5e-30
relative error = 2.4323676099986447163920424137694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.196e+09
Order of pole = 1.772e+16
TOP MAIN SOLVE Loop
x[1] = 4.835
y[1] (analytic) = -6.1662143556523748611083167787431
y[1] (numeric) = -6.1662143556523748611083167787418
absolute error = 1.3e-30
relative error = 2.1082627443989696308478207986844e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.152e+09
Order of pole = 4.346e+15
memory used=2601.7MB, alloc=4.6MB, time=131.45
TOP MAIN SOLVE Loop
x[1] = 4.836
y[1] (analytic) = -6.1655977650468537251835174960495
y[1] (numeric) = -6.165597765046853725183517496048
absolute error = 1.5e-30
relative error = 2.4328541321712399642858738728011e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.837
y[1] (analytic) = -6.1649812360973102911072368577081
y[1] (numeric) = -6.1649812360973102911072368577065
absolute error = 1.6e-30
relative error = 2.5953039250657421172952452766741e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.838
y[1] (analytic) = -6.1643647687975792693789027817079
y[1] (numeric) = -6.1643647687975792693789027817065
absolute error = 1.4e-30
relative error = 2.2711180348808007685158649391446e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.839
y[1] (analytic) = -6.163748363141495986996067823267
y[1] (numeric) = -6.1637483631414959869960678232653
absolute error = 1.7e-30
relative error = 2.7580619776203127418750347716744e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.84
y[1] (analytic) = -6.1631320191228963873927624447536
y[1] (numeric) = -6.1631320191228963873927624447521
absolute error = 1.5e-30
relative error = 2.4338274684783920732993036344682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.841
y[1] (analytic) = -6.1625157367356170303778544499783
y[1] (numeric) = -6.1625157367356170303778544499771
absolute error = 1.2e-30
relative error = 1.9472566907158263223609260834692e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.842
y[1] (analytic) = -6.1618995159734950920734145822304
y[1] (numeric) = -6.1618995159734950920734145822289
absolute error = 1.5e-30
relative error = 2.4343142826518823868347644721007e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.843
y[1] (analytic) = -6.1612833568303683648530882854453
y[1] (numeric) = -6.1612833568303683648530882854437
absolute error = 1.6e-30
relative error = 2.5968615746689330320246907417674e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.844
y[1] (analytic) = -6.1606672593000752572804736278918
y[1] (numeric) = -6.1606672593000752572804736278905
absolute error = 1.3e-30
relative error = 2.1101610349715517535513243824341e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.054e+09
Order of pole = 3.423e+15
TOP MAIN SOLVE Loop
x[1] = 4.845
y[1] (analytic) = -6.1600512233764547940475053877573
y[1] (numeric) = -6.1600512233764547940475053877556
absolute error = 1.7e-30
relative error = 2.7597173113573460276928666376743e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.841e+09
Order of pole = 6.764e+15
TOP MAIN SOLVE Loop
x[1] = 4.846
y[1] (analytic) = -6.1594352490533466159128453000121
y[1] (numeric) = -6.1594352490533466159128453000108
absolute error = 1.3e-30
relative error = 2.1105831093845804520627280691137e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.654e+09
Order of pole = 5.599e+15
TOP MAIN SOLVE Loop
x[1] = 4.847
y[1] (analytic) = -6.15881933632459097964027846395
y[1] (numeric) = -6.1588193363245909796402784639485
absolute error = 1.5e-30
relative error = 2.4355317441332148803961610072336e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.848
y[1] (analytic) = -6.1582034851840287579371159107698
y[1] (numeric) = -6.1582034851840287579371159107685
absolute error = 1.3e-30
relative error = 2.1110052682209338073684314647946e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.849
y[1] (analytic) = -6.1575876956255014393926033306008
y[1] (numeric) = -6.1575876956255014393926033305993
absolute error = 1.5e-30
relative error = 2.4360188991959239440706600438954e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2605.5MB, alloc=4.6MB, time=131.84
x[1] = 4.85
y[1] (analytic) = -6.1569719676428511284163359583411
y[1] (numeric) = -6.1569719676428511284163359583397
absolute error = 1.4e-30
relative error = 2.2738450123819211093618455979062e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.851
y[1] (analytic) = -6.1563563012299205451766796177047
y[1] (numeric) = -6.1563563012299205451766796177033
absolute error = 1.4e-30
relative error = 2.2740724082527633470256613579606e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.852
y[1] (analytic) = -6.155740696380553025539197922852
y[1] (numeric) = -6.1557406963805530255391979228507
absolute error = 1.3e-30
relative error = 2.1118498392311632800128772826453e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.884e+09
Order of pole = 3.260e+15
TOP MAIN SOLVE Loop
x[1] = 4.853
y[1] (analytic) = -6.1551251530885925210050856369954
y[1] (numeric) = -6.1551251530885925210050856369939
absolute error = 1.5e-30
relative error = 2.4369935016631010495416736363856e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.970e+09
Order of pole = 3.456e+15
TOP MAIN SOLVE Loop
x[1] = 4.854
y[1] (analytic) = -6.1545096713478835986496081873587
y[1] (numeric) = -6.1545096713478835986496081873572
absolute error = 1.5e-30
relative error = 2.4372372131986410437000862447386e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.855
y[1] (analytic) = -6.1538942511522714410605473358794
y[1] (numeric) = -6.1538942511522714410605473358781
absolute error = 1.3e-30
relative error = 2.1124834892256794314678568192712e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.809e+09
Order of pole = 6.718e+15
TOP MAIN SOLVE Loop
x[1] = 4.856
y[1] (analytic) = -6.1532788924956018462766530050357
y[1] (numeric) = -6.1532788924956018462766530050342
absolute error = 1.5e-30
relative error = 2.4377247093892748479882257198417e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.376e+09
Order of pole = 2.472e+15
TOP MAIN SOLVE Loop
x[1] = 4.857
y[1] (analytic) = -6.1526635953717212277261012581809
y[1] (numeric) = -6.1526635953717212277261012581793
absolute error = 1.6e-30
relative error = 2.6004997269858598613635766375783e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.858
y[1] (analytic) = -6.1520483597744766141649584337753
y[1] (numeric) = -6.1520483597744766141649584337738
absolute error = 1.5e-30
relative error = 2.4382123030888973528773207997504e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.859
y[1] (analytic) = -6.1514331856977156496156514328957
y[1] (numeric) = -6.1514331856977156496156514328942
absolute error = 1.5e-30
relative error = 2.4384561365106741369336978963912e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.310e+09
Order of pole = 1.775e+15
TOP MAIN SOLVE Loop
x[1] = 4.86
y[1] (analytic) = -6.1508180731352865933054441594075
y[1] (numeric) = -6.1508180731352865933054441594061
absolute error = 1.4e-30
relative error = 2.2761199946958781526561318951716e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.608e+09
Order of pole = 2.331e+15
TOP MAIN SOLVE Loop
x[1] = 4.861
y[1] (analytic) = -6.1502030220810383196049201121872
y[1] (numeric) = -6.1502030220810383196049201121854
absolute error = 1.8e-30
relative error = 2.9267326518124205272721921687925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.862
y[1] (analytic) = -6.1495880325288203179664711287746
y[1] (numeric) = -6.1495880325288203179664711287732
absolute error = 1.4e-30
relative error = 2.2765752642202522006112235142488e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.181e+09
Order of pole = 5.370e+15
TOP MAIN SOLVE Loop
x[1] = 4.863
y[1] (analytic) = -6.1489731044724826928627922798496
y[1] (numeric) = -6.148973104472482692862792279848
absolute error = 1.6e-30
relative error = 2.6020604950056342692904788575712e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.306e+09
Order of pole = 5.565e+15
TOP MAIN SOLVE Loop
memory used=2609.3MB, alloc=4.6MB, time=132.24
x[1] = 4.864
y[1] (analytic) = -6.1483582379058761637253829139036
y[1] (numeric) = -6.1483582379058761637253829139019
absolute error = 1.7e-30
relative error = 2.7649657586949879325454375805995e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.865
y[1] (analytic) = -6.1477434328228520648830538515055
y[1] (numeric) = -6.1477434328228520648830538515041
absolute error = 1.4e-30
relative error = 2.2772583392556505232620016722777e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.826e+09
Order of pole = 3.432e+15
TOP MAIN SOLVE Loop
x[1] = 4.866
y[1] (analytic) = -6.147128689217262345500440728539
y[1] (numeric) = -6.1471286892172623455004407285376
absolute error = 1.4e-30
relative error = 2.2774860764762473371378892854319e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.750e+09
Order of pole = 5.963e+15
TOP MAIN SOLVE Loop
x[1] = 4.867
y[1] (analytic) = -6.1465140070829595695165234877965
y[1] (numeric) = -6.1465140070829595695165234877947
absolute error = 1.8e-30
relative error = 2.9284892183207634875425297460485e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.529e+09
Order of pole = 1.988e+15
TOP MAIN SOLVE Loop
x[1] = 4.868
y[1] (analytic) = -6.1458993864137969155831520183171
y[1] (numeric) = -6.1458993864137969155831520183154
absolute error = 1.7e-30
relative error = 2.7660719662252225409430056470916e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.970e+09
Order of pole = 4.341e+15
TOP MAIN SOLVE Loop
x[1] = 4.869
y[1] (analytic) = -6.1452848272036281770035779418562
y[1] (numeric) = -6.1452848272036281770035779418545
absolute error = 1.7e-30
relative error = 2.7663485872526659178431138919056e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.058e+09
Order of pole = 4.210e+15
TOP MAIN SOLVE Loop
x[1] = 4.87
y[1] (analytic) = -6.144670329446307761670992545865
y[1] (numeric) = -6.1446703294463077616709925458632
absolute error = 1.8e-30
relative error = 2.9293678968814537309300089352312e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.245e+09
Order of pole = 1.653e+16
TOP MAIN SOLVE Loop
x[1] = 4.871
y[1] (analytic) = -6.1440558931356906920070708623711
y[1] (numeric) = -6.1440558931356906920070708623696
absolute error = 1.5e-30
relative error = 2.4413840402653913340826065456634e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.872
y[1] (analytic) = -6.1434415182656326049005218921462
y[1] (numeric) = -6.1434415182656326049005218921443
absolute error = 1.9e-30
relative error = 3.0927290417772103106038267049296e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.655e+09
Order of pole = 6.118e+15
TOP MAIN SOLVE Loop
x[1] = 4.873
y[1] (analytic) = -6.1428272048299897516456449735377
y[1] (numeric) = -6.1428272048299897516456449735363
absolute error = 1.4e-30
relative error = 2.2790808748440885218668468494958e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.874
y[1] (analytic) = -6.1422129528226189978808922953663
y[1] (numeric) = -6.1422129528226189978808922953647
absolute error = 1.6e-30
relative error = 2.6049243363741224699980690247893e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.759e+09
Order of pole = 2.063e+15
TOP MAIN SOLVE Loop
x[1] = 4.875
y[1] (analytic) = -6.1415987622373778235274375532539
y[1] (numeric) = -6.1415987622373778235274375532522
absolute error = 1.7e-30
relative error = 2.7680088944473667120899252687340e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.876
y[1] (analytic) = -6.1409846330681243227277507487873
y[1] (numeric) = -6.1409846330681243227277507487856
absolute error = 1.7e-30
relative error = 2.7682857091773172673473101142789e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.105e+09
Order of pole = 1.040e+16
TOP MAIN SOLVE Loop
x[1] = 4.877
y[1] (analytic) = -6.1403705653087172037841791308907
y[1] (numeric) = -6.1403705653087172037841791308891
absolute error = 1.6e-30
relative error = 2.6057059309083528823029790282017e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.378e+09
Order of pole = 6.283e+15
TOP MAIN SOLVE Loop
x[1] = 4.878
y[1] (analytic) = -6.1397565589530157890975342787986
y[1] (numeric) = -6.139756558953015789097534278797
absolute error = 1.6e-30
relative error = 2.6059665145304076673121169876646e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=2613.1MB, alloc=4.6MB, time=132.64
TOP MAIN SOLVE Loop
x[1] = 4.879
y[1] (analytic) = -6.1391426139948800151056853260119
y[1] (numeric) = -6.1391426139948800151056853260102
absolute error = 1.7e-30
relative error = 2.7691163194753855955505767016100e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.88
y[1] (analytic) = -6.1385287304281704322221583246259
y[1] (numeric) = -6.1385287304281704322221583246241
absolute error = 1.8e-30
relative error = 2.9322987299506336896125517133967e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.881
y[1] (analytic) = -6.1379149082467482047747417494143
y[1] (numeric) = -6.1379149082467482047747417494125
absolute error = 1.8e-30
relative error = 2.9325919744856111314078289260069e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.337e+09
Order of pole = 1.342e+15
TOP MAIN SOLVE Loop
x[1] = 4.882
y[1] (analytic) = -6.1373011474444751109440981410563
y[1] (numeric) = -6.1373011474444751109440981410543
absolute error = 2.0e-30
relative error = 3.2587613870516759361083154609868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.883
y[1] (analytic) = -6.1366874480152135427023818878908
y[1] (numeric) = -6.1366874480152135427023818878891
absolute error = 1.7e-30
relative error = 2.7702241875620215025211031431246e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.884
y[1] (analytic) = -6.1360738099528265057518631455892
y[1] (numeric) = -6.1360738099528265057518631455875
absolute error = 1.7e-30
relative error = 2.7705012238323603580555547403332e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.885
y[1] (analytic) = -6.1354602332511776194635578941245
y[1] (numeric) = -6.1354602332511776194635578941228
absolute error = 1.7e-30
relative error = 2.7707782878077114750011201243961e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.886
y[1] (analytic) = -6.1348467179041311168158641314317
y[1] (numeric) = -6.1348467179041311168158641314298
absolute error = 1.9e-30
relative error = 3.0970618947250626099505157231405e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.887
y[1] (analytic) = -6.1342332639055518443332042031396
y[1] (numeric) = -6.1342332639055518443332042031377
absolute error = 1.9e-30
relative error = 3.0973716164003607797239606557143e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.187e+09
Order of pole = 4.920e+15
TOP MAIN SOLVE Loop
x[1] = 4.888
y[1] (analytic) = -6.1336198712493052620246732677653
y[1] (numeric) = -6.1336198712493052620246732677635
absolute error = 1.8e-30
relative error = 2.9346455075204606582959991344432e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.921e+09
Order of pole = 3.672e+15
TOP MAIN SOLVE Loop
x[1] = 4.889
y[1] (analytic) = -6.1330065399292574433226938967531
y[1] (numeric) = -6.1330065399292574433226938967514
absolute error = 1.7e-30
relative error = 2.7718868208146555083446166672712e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.097e+09
Order of pole = 6.933e+15
TOP MAIN SOLVE Loop
x[1] = 4.89
y[1] (analytic) = -6.1323932699392750750216768087478
y[1] (numeric) = -6.1323932699392750750216768087462
absolute error = 1.6e-30
relative error = 2.6090955513944781841461557908001e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.859e+09
Order of pole = 7.064e+15
TOP MAIN SOLVE Loop
x[1] = 4.891
y[1] (analytic) = -6.1317800612732254572166877374881
y[1] (numeric) = -6.1317800612732254572166877374861
absolute error = 2.0e-30
relative error = 3.2616955924944128113337199573382e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.892
y[1] (analytic) = -6.1311669139249765032421204327043
y[1] (numeric) = -6.1311669139249765032421204327025
absolute error = 1.8e-30
relative error = 2.9358196005264154601487029124247e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2616.9MB, alloc=4.6MB, time=133.04
x[1] = 4.893
y[1] (analytic) = -6.1305538278883967396103757934145
y[1] (numeric) = -6.1305538278883967396103757934126
absolute error = 1.9e-30
relative error = 3.0992305970086140542611744667520e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.570e+09
Order of pole = 6.957e+15
TOP MAIN SOLVE Loop
x[1] = 4.894
y[1] (analytic) = -6.1299408031573553059505471329942
y[1] (numeric) = -6.1299408031573553059505471329924
absolute error = 1.8e-30
relative error = 2.9364068231668273756322128915931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.895
y[1] (analytic) = -6.1293278397257219549471115754186
y[1] (numeric) = -6.1293278397257219549471115754166
absolute error = 2.0e-30
relative error = 3.2630005317018528750848673297570e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.035e+09
Order of pole = 6.943e+15
TOP MAIN SOLVE Loop
x[1] = 4.896
y[1] (analytic) = -6.1287149375873670522786275820539
y[1] (numeric) = -6.1287149375873670522786275820522
absolute error = 1.7e-30
relative error = 2.7738278208599841310147432751185e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.288e+09
Order of pole = 4.852e+15
TOP MAIN SOLVE Loop
x[1] = 4.897
y[1] (analytic) = -6.1281020967361615765564386083945
y[1] (numeric) = -6.128102096736161576556438608393
absolute error = 1.5e-30
relative error = 2.4477398978044160734609610102611e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.898
y[1] (analytic) = -6.1274893171659771192633828901235
y[1] (numeric) = -6.127489317165977119263382890122
absolute error = 1.5e-30
relative error = 2.4479846840333039709391417655887e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.899
y[1] (analytic) = -6.1268765988706858846925093578907
y[1] (numeric) = -6.1268765988706858846925093578888
absolute error = 1.9e-30
relative error = 3.1010906933399157235902971651323e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.9
y[1] (analytic) = -6.1262639418441606898857996801905
y[1] (numeric) = -6.1262639418441606898857996801888
absolute error = 1.7e-30
relative error = 2.7749375739241442492081108232686e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.901
y[1] (analytic) = -6.125651346080274964572896433734
y[1] (numeric) = -6.1256513460802749645728964337322
absolute error = 1.8e-30
relative error = 2.9384630275306098011419885176377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.898e+09
Order of pole = 2.892e+15
TOP MAIN SOLVE Loop
x[1] = 4.902
y[1] (analytic) = -6.1250388115729027511098374006909
y[1] (numeric) = -6.1250388115729027511098374006892
absolute error = 1.7e-30
relative error = 2.7754926169413806583093079637361e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.903
y[1] (analytic) = -6.1244263383159187044177959922012
y[1] (numeric) = -6.1244263383159187044177959921995
absolute error = 1.7e-30
relative error = 2.7757701800810004747496496150174e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.891e+09
Order of pole = 3.037e+15
TOP MAIN SOLVE Loop
x[1] = 4.904
y[1] (analytic) = -6.1238139263031980919218277975344
y[1] (numeric) = -6.1238139263031980919218277975327
absolute error = 1.7e-30
relative error = 2.7760477709783221151314141888474e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.905
y[1] (analytic) = -6.1232015755286167934896232582896
y[1] (numeric) = -6.1232015755286167934896232582881
absolute error = 1.5e-30
relative error = 2.4496988732083424897912923645785e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.906
y[1] (analytic) = -6.1225892859860513013702664670222
y[1] (numeric) = -6.1225892859860513013702664670204
absolute error = 1.8e-30
relative error = 2.9399326264134791801217617398354e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.907
y[1] (analytic) = -6.1219770576693787201330000896813
y[1] (numeric) = -6.1219770576693787201330000896797
absolute error = 1.6e-30
relative error = 2.6135347861122432543361804488948e-29 %
Correct digits = 30
h = 0.001
memory used=2620.7MB, alloc=4.6MB, time=133.44
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.908
y[1] (analytic) = -6.1213648905724767666059964112544
y[1] (numeric) = -6.1213648905724767666059964112526
absolute error = 1.8e-30
relative error = 2.9405206717413345103992695094293e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.909
y[1] (analytic) = -6.1207527846892237698151345039949
y[1] (numeric) = -6.1207527846892237698151345039932
absolute error = 1.7e-30
relative error = 2.7774361419276242070553522762356e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.91
y[1] (analytic) = -6.1201407400134986709227835176326
y[1] (numeric) = -6.1201407400134986709227835176308
absolute error = 1.8e-30
relative error = 2.9411088346900171023995811165978e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.748e+09
Order of pole = 2.093e+15
TOP MAIN SOLVE Loop
x[1] = 4.911
y[1] (analytic) = -6.1195287565391810231665920909442
y[1] (numeric) = -6.1195287565391810231665920909425
absolute error = 1.7e-30
relative error = 2.7779916847084360038083005251843e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.408e+09
Order of pole = 8.084e+15
TOP MAIN SOLVE Loop
x[1] = 4.912
y[1] (analytic) = -6.1189168342601509917982838840805
y[1] (numeric) = -6.1189168342601509917982838840786
absolute error = 1.9e-30
relative error = 3.1051247327987786671566676328349e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.913
y[1] (analytic) = -6.118304973170289354022459231031
y[1] (numeric) = -6.1183049731702893540224592310291
absolute error = 1.9e-30
relative error = 3.1054352607981997427443549165281e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.914
y[1] (analytic) = -6.1176931732634774989354029116202
y[1] (numeric) = -6.1176931732634774989354029116186
absolute error = 1.6e-30
relative error = 2.6153649009279776439517194186186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.915
y[1] (analytic) = -6.1170814345335974274638980424195
y[1] (numeric) = -6.117081434533597427463898042418
absolute error = 1.5e-30
relative error = 2.4521497973393726731909961042193e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.581e+09
Order of pole = 2.322e+15
TOP MAIN SOLVE Loop
x[1] = 4.916
y[1] (analytic) = -6.1164697569745317523040460859634
y[1] (numeric) = -6.1164697569745317523040460859616
absolute error = 1.8e-30
relative error = 2.9428740294963171588066763640397e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.917
y[1] (analytic) = -6.1158581405801636978600929776587
y[1] (numeric) = -6.115858140580163697860092977657
absolute error = 1.7e-30
relative error = 2.7796589798577870165339859536682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.918
y[1] (analytic) = -6.1152465853443771001832613697779
y[1] (numeric) = -6.1152465853443771001832613697765
absolute error = 1.4e-30
relative error = 2.2893598491272608092027682592161e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.919
y[1] (analytic) = -6.1146350912610564069105889919199
y[1] (numeric) = -6.1146350912610564069105889919185
absolute error = 1.4e-30
relative error = 2.2895887965593543504340372800548e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.92
y[1] (analytic) = -6.1140236583240866772037731273286
y[1] (numeric) = -6.114023658324086677203773127327
absolute error = 1.6e-30
relative error = 2.6169345907283838586728645138153e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.921
y[1] (analytic) = -6.113412286527353581688021204459
y[1] (numeric) = -6.1134122865273535816880212044573
absolute error = 1.7e-30
relative error = 2.7807710658521011809555024942737e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2624.6MB, alloc=4.6MB, time=133.84
x[1] = 4.922
y[1] (analytic) = -6.1128009758647434023909075031791
y[1] (numeric) = -6.1128009758647434023909075031775
absolute error = 1.6e-30
relative error = 2.6174580299887107706025322120775e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.923
y[1] (analytic) = -6.1121897263301430326812359749948
y[1] (numeric) = -6.112189726330143032681235974993
absolute error = 1.8e-30
relative error = 2.9449347624893655512262423977219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.924
y[1] (analytic) = -6.1115785379174399772079091766854
y[1] (numeric) = -6.1115785379174399772079091766837
absolute error = 1.7e-30
relative error = 2.7816054223190691830172248981529e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.160e+09
Order of pole = 3.764e+15
TOP MAIN SOLVE Loop
x[1] = 4.925
y[1] (analytic) = -6.1109674106205223518388033167439
y[1] (numeric) = -6.1109674106205223518388033167421
absolute error = 1.8e-30
relative error = 2.9455238083444854501439554118983e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.157e+09
Order of pole = 7.361e+14
TOP MAIN SOLVE Loop
x[1] = 4.926
y[1] (analytic) = -6.1103563444332788835996494140027
y[1] (numeric) = -6.1103563444332788835996494140011
absolute error = 1.6e-30
relative error = 2.6185052226252709985061177525140e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.711e+09
Order of pole = 3.950e+15
TOP MAIN SOLVE Loop
x[1] = 4.927
y[1] (analytic) = -6.1097453393495989106129205678418
y[1] (numeric) = -6.1097453393495989106129205678405
absolute error = 1.3e-30
relative error = 2.1277482575704030545838184195393e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.495e+09
Order of pole = 1.453e+15
TOP MAIN SOLVE Loop
x[1] = 4.928
y[1] (analytic) = -6.1091343953633723820367253393622
y[1] (numeric) = -6.1091343953633723820367253393606
absolute error = 1.6e-30
relative error = 2.6190289760433920200820703958925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.929
y[1] (analytic) = -6.1085235124684898580037072429141
y[1] (numeric) = -6.1085235124684898580037072429125
absolute error = 1.6e-30
relative error = 2.6192908920365777552432182582456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.93
y[1] (analytic) = -6.1079126906588425095599503473752
y[1] (numeric) = -6.1079126906588425095599503473737
absolute error = 1.5e-30
relative error = 2.4558307820837554055602197943232e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.385e+09
Order of pole = 1.167e+15
TOP MAIN SOLVE Loop
x[1] = 4.931
y[1] (analytic) = -6.1073019299283221186038909865595
y[1] (numeric) = -6.1073019299283221186038909865578
absolute error = 1.7e-30
relative error = 2.7835532277670639411337641248403e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.932
y[1] (analytic) = -6.10669123027082107782523557815
y[1] (numeric) = -6.1066912302708210778252355781483
absolute error = 1.7e-30
relative error = 2.7838315970080707234995287999096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.071e+09
Order of pole = 1.824e+16
TOP MAIN SOLVE Loop
x[1] = 4.933
y[1] (analytic) = -6.1060805916802323906438845505459
y[1] (numeric) = -6.1060805916802323906438845505443
absolute error = 1.6e-30
relative error = 2.6203388179646056462537386912387e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.934
y[1] (analytic) = -6.1054700141504496711488623770106
y[1] (numeric) = -6.1054700141504496711488623770091
absolute error = 1.5e-30
relative error = 2.4568133108892496225275154725416e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.597e+09
Order of pole = 8.515e+15
TOP MAIN SOLVE Loop
x[1] = 4.935
y[1] (analytic) = -6.1048594976753671440372537165108
y[1] (numeric) = -6.1048594976753671440372537165092
absolute error = 1.6e-30
relative error = 2.6208629381384688864619641723273e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2628.4MB, alloc=4.6MB, time=134.25
x[1] = 4.936
y[1] (analytic) = -6.1042490422488796445531456606362
y[1] (numeric) = -6.1042490422488796445531456606346
absolute error = 1.6e-30
relative error = 2.6211250375370342454531251969974e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.895e+09
Order of pole = 3.209e+15
TOP MAIN SOLVE Loop
x[1] = 4.937
y[1] (analytic) = -6.1036386478648826184265760859898
y[1] (numeric) = -6.1036386478648826184265760859883
absolute error = 1.5e-30
relative error = 2.4575504654501718765537537465203e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.673e+09
Order of pole = 2.519e+15
TOP MAIN SOLVE Loop
x[1] = 4.938
y[1] (analytic) = -6.1030283145172721218124881114378
y[1] (numeric) = -6.1030283145172721218124881114364
absolute error = 1.4e-30
relative error = 2.2939431505992202347780746982840e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.939
y[1] (analytic) = -6.1024180421999448212296906596078
y[1] (numeric) = -6.1024180421999448212296906596061
absolute error = 1.7e-30
relative error = 2.7857809613238878667603119037395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.94
y[1] (analytic) = -6.1018078309067979934998251220251
y[1] (numeric) = -6.1018078309067979934998251220234
absolute error = 1.7e-30
relative error = 2.7860595533493893706009674078414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.941
y[1] (analytic) = -6.1011976806317295256863381272801
y[1] (numeric) = -6.1011976806317295256863381272784
absolute error = 1.7e-30
relative error = 2.7863381732354864311526795702703e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.462e+09
Order of pole = 1.631e+15
TOP MAIN SOLVE Loop
x[1] = 4.942
y[1] (analytic) = -6.1005875913686379150334604116107
y[1] (numeric) = -6.100587591368637915033460411609
absolute error = 1.7e-30
relative error = 2.7866168209849652472787408289282e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.561e+09
Order of pole = 3.036e+15
TOP MAIN SOLVE Loop
x[1] = 4.943
y[1] (analytic) = -6.0999775631114222689051917912937
y[1] (numeric) = -6.0999775631114222689051917912923
absolute error = 1.4e-30
relative error = 2.2950904089652101265098623373634e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.944
y[1] (analytic) = -6.0993675958539823047242922362351
y[1] (numeric) = -6.0993675958539823047242922362337
absolute error = 1.4e-30
relative error = 2.2953199294819412169797927892443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.935e+09
Order of pole = 3.657e+15
TOP MAIN SOLVE Loop
x[1] = 4.945
y[1] (analytic) = -6.0987576895902183499112790441457
y[1] (numeric) = -6.0987576895902183499112790441439
absolute error = 1.8e-30
relative error = 2.9514207509381206560816019238337e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.946
y[1] (analytic) = -6.0981478443140313418234301146947
y[1] (numeric) = -6.098147844314031341823430114693
absolute error = 1.7e-30
relative error = 2.7877316906724317975611279432097e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.947
y[1] (analytic) = -6.0975380600193228276937933230343
y[1] (numeric) = -6.0975380600193228276937933230327
absolute error = 1.6e-30
relative error = 2.6240098614405855319221359765558e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.363e+09
Order of pole = 2.929e+16
TOP MAIN SOLVE Loop
x[1] = 4.948
y[1] (analytic) = -6.0969283366999949645702019920775
y[1] (numeric) = -6.0969283366999949645702019920756
absolute error = 1.9e-30
relative error = 3.1163233272123192892616474030379e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.949
y[1] (analytic) = -6.0963186743499505192542964629249
y[1] (numeric) = -6.0963186743499505192542964629231
absolute error = 1.8e-30
relative error = 2.9526015553836409491710327008026e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.95
y[1] (analytic) = -6.0957090729630928682405517628324
y[1] (numeric) = -6.0957090729630928682405517628307
absolute error = 1.7e-30
relative error = 2.7888470063969748025935744866512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=2632.2MB, alloc=4.6MB, time=134.65
x[1] = 4.951
y[1] (analytic) = -6.0950995325333259976553113701035
y[1] (numeric) = -6.0950995325333259976553113701021
absolute error = 1.4e-30
relative error = 2.2969272159172000541876175699441e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.052e+09
Order of pole = 2.184e+15
TOP MAIN SOLVE Loop
x[1] = 4.952
y[1] (analytic) = -6.0944900530545545031958270753033
y[1] (numeric) = -6.0944900530545545031958270753018
absolute error = 1.5e-30
relative error = 2.4612395572755114477347260172443e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.953
y[1] (analytic) = -6.0938806345206835900693049381786
y[1] (numeric) = -6.0938806345206835900693049381769
absolute error = 1.7e-30
relative error = 2.7896837860095599357193466970069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.954
y[1] (analytic) = -6.0932712769256190729319573396797
y[1] (numeric) = -6.0932712769256190729319573396782
absolute error = 1.5e-30
relative error = 2.4617318544150395123667366083759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.811e+09
Order of pole = 2.369e+15
TOP MAIN SOLVE Loop
x[1] = 4.955
y[1] (analytic) = -6.092661980263267375828061128473
y[1] (numeric) = -6.0926619802632673758280611284716
absolute error = 1.4e-30
relative error = 2.2978461705822472148067949210416e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.981e+09
Order of pole = 2.780e+15
TOP MAIN SOLVE Loop
x[1] = 4.956
y[1] (analytic) = -6.0920527445275355321290218613318
y[1] (numeric) = -6.0920527445275355321290218613303
absolute error = 1.5e-30
relative error = 2.4622242500238420818312420538234e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.957
y[1] (analytic) = -6.0914435697123311844724441367991
y[1] (numeric) = -6.0914435697123311844724441367977
absolute error = 1.4e-30
relative error = 2.2983057857763510239846827386449e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.750e+09
Order of pole = 1.045e+15
TOP MAIN SOLVE Loop
x[1] = 4.958
y[1] (analytic) = -6.0908344558115625847012080215142
y[1] (numeric) = -6.090834455811562584701208021513
absolute error = 1.2e-30
relative error = 1.9701733952972919844367983040760e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.959
y[1] (analytic) = -6.0902254028191385938025515685904
y[1] (numeric) = -6.090225402819138593802551568589
absolute error = 1.4e-30
relative error = 2.2987654929026865706573833610701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.153e+09
Order of pole = 4.494e+15
TOP MAIN SOLVE Loop
x[1] = 4.96
y[1] (analytic) = -6.0896164107289686818471594274352
y[1] (numeric) = -6.089616410728968681847159427434
absolute error = 1.2e-30
relative error = 1.9705674693824463779900687324571e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.961
y[1] (analytic) = -6.089007479534962927928257544409
y[1] (numeric) = -6.0890074795349629279282575444076
absolute error = 1.4e-30
relative error = 2.2992252919796421399396129388182e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.962
y[1] (analytic) = -6.0883986092310320201007139537036
y[1] (numeric) = -6.0883986092310320201007139537023
absolute error = 1.3e-30
relative error = 2.1352084241478247937154842052367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.747e+09
Order of pole = 2.094e+16
TOP MAIN SOLVE Loop
x[1] = 4.963
y[1] (analytic) = -6.087789799811087255320145657843
y[1] (numeric) = -6.0877897998110872553201456578417
absolute error = 1.3e-30
relative error = 2.1354219556666375739015507306505e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.068e+09
Order of pole = 7.087e+15
TOP MAIN SOLVE Loop
x[1] = 4.964
y[1] (analytic) = -6.0871810512690405393820315971867
y[1] (numeric) = -6.0871810512690405393820315971854
absolute error = 1.3e-30
relative error = 2.1356355085396699285491759649002e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.078e+09
Order of pole = 1.504e+15
TOP MAIN SOLVE Loop
memory used=2636.0MB, alloc=4.6MB, time=135.05
x[1] = 4.965
y[1] (analytic) = -6.086572363598804386860831707835
y[1] (numeric) = -6.0865723635988043868608317078336
absolute error = 1.4e-30
relative error = 2.3001451660589848776512679126407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.966
y[1] (analytic) = -6.085963736794291921049112067322
y[1] (numeric) = -6.0859637367942919210491120673207
absolute error = 1.3e-30
relative error = 2.1360626783569356897210663848219e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.967
y[1] (analytic) = -6.0853551708494168738966761274916
y[1] (numeric) = -6.0853551708494168738966761274901
absolute error = 1.5e-30
relative error = 2.4649341868908932243325564584898e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.968
y[1] (analytic) = -6.0847466657580935859497020339431
y[1] (numeric) = -6.0847466657580935859497020339418
absolute error = 1.3e-30
relative error = 2.1364899336167088699787418875888e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.969
y[1] (analytic) = -6.0841382215142370062898860314449
y[1] (numeric) = -6.0841382215142370062898860314434
absolute error = 1.5e-30
relative error = 2.4654272230302418840466611504012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.97
y[1] (analytic) = -6.0835298381117626924735919546979
y[1] (numeric) = -6.0835298381117626924735919546962
absolute error = 1.7e-30
relative error = 2.7944302818241041966224346058777e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.971
y[1] (analytic) = -6.0829215155445868104710068038497
y[1] (numeric) = -6.0829215155445868104710068038483
absolute error = 1.4e-30
relative error = 2.3015256672675678074477999545200e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.326e+09
Order of pole = 1.212e+15
TOP MAIN SOLVE Loop
x[1] = 4.972
y[1] (analytic) = -6.082313253806626134605302404147
y[1] (numeric) = -6.0823132538066261346053024041457
absolute error = 1.3e-30
relative error = 2.1373447005321417479269430310295e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.224e+09
Order of pole = 6.435e+14
TOP MAIN SOLVE Loop
x[1] = 4.973
y[1] (analytic) = -6.0817050528917980474918031491151
y[1] (numeric) = -6.0817050528917980474918031491134
absolute error = 1.7e-30
relative error = 2.7952687366705899894111288114779e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.965e+09
Order of pole = 2.757e+15
TOP MAIN SOLVE Loop
x[1] = 4.974
y[1] (analytic) = -6.0810969127940205399771598266595
y[1] (numeric) = -6.0810969127940205399771598266577
absolute error = 1.8e-30
relative error = 2.9599922938458352463290422163949e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.496e+09
Order of pole = 1.018e+16
TOP MAIN SOLVE Loop
x[1] = 4.975
y[1] (analytic) = -6.080488833507212211078529527484
y[1] (numeric) = -6.0804888335072122110785295274824
absolute error = 1.6e-30
relative error = 2.6313673847783774608581098245596e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.976
y[1] (analytic) = -6.079880815025292267922761635211
y[1] (numeric) = -6.0798808150252922679227616352094
absolute error = 1.6e-30
relative error = 2.6316305346741307946911293902561e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.974e+09
Order of pole = 1.069e+16
TOP MAIN SOLVE Loop
x[1] = 4.977
y[1] (analytic) = -6.0792728573421805256855898975983
y[1] (numeric) = -6.0792728573421805256855898975967
absolute error = 1.6e-30
relative error = 2.6318937108861894971957113657917e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.842e+09
Order of pole = 4.285e+15
TOP MAIN SOLVE Loop
x[1] = 4.978
y[1] (analytic) = -6.0786649604517974075308305782463
y[1] (numeric) = -6.0786649604517974075308305782449
absolute error = 1.4e-30
relative error = 2.3031372992400371641828064223994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.813e+09
Order of pole = 5.398e+15
TOP MAIN SOLVE Loop
x[1] = 4.979
y[1] (analytic) = -6.0780571243480639445495866881861
y[1] (numeric) = -6.0780571243480639445495866881849
absolute error = 1.2e-30
relative error = 1.9743151067023127399250410356775e-29 %
Correct digits = 30
h = 0.001
memory used=2639.8MB, alloc=4.6MB, time=135.45
Complex estimate of poles used for equation 1
Radius of convergence = 1.704e+09
Order of pole = 2.320e+15
TOP MAIN SOLVE Loop
x[1] = 4.98
y[1] (analytic) = -6.0774493490249017756994582967395
y[1] (numeric) = -6.0774493490249017756994582967381
absolute error = 1.4e-30
relative error = 2.3035979727657021596973348370886e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.981
y[1] (analytic) = -6.0768416344762331477437589210434
y[1] (numeric) = -6.0768416344762331477437589210419
absolute error = 1.5e-30
relative error = 2.4683875115157348603597784024713e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.982
y[1] (analytic) = -6.0762339806959809151907379936337
y[1] (numeric) = -6.076233980695980915190737993632
absolute error = 1.7e-30
relative error = 2.7977856109571334529119920789512e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.983
y[1] (analytic) = -6.0756263876780685402328094074757
y[1] (numeric) = -6.0756263876780685402328094074744
absolute error = 1.3e-30
relative error = 2.1396970732705356408195205346826e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.608e+09
Order of pole = 3.530e+15
TOP MAIN SOLVE Loop
x[1] = 4.984
y[1] (analytic) = -6.0750188554164200926857861378403
y[1] (numeric) = -6.0750188554164200926857861378389
absolute error = 1.4e-30
relative error = 2.3045195962672204308946451192671e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.781e+09
Order of pole = 2.887e+15
TOP MAIN SOLVE Loop
x[1] = 4.985
y[1] (analytic) = -6.0744113839049602499281209404081
y[1] (numeric) = -6.0744113839049602499281209404065
absolute error = 1.6e-30
relative error = 2.6340000682855191205435104448813e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.986
y[1] (analytic) = -6.0738039731376142968401531250048
y[1] (numeric) = -6.0738039731376142968401531250033
absolute error = 1.5e-30
relative error = 2.4696220138713628358154010375162e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.987
y[1] (analytic) = -6.073196623108308125743361404355
y[1] (numeric) = -6.0731966231083081257433614043534
absolute error = 1.6e-30
relative error = 2.6345269209826897657760777033580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.988
y[1] (analytic) = -6.0725893338109682363396228172445
y[1] (numeric) = -6.072589333810968236339622817243
absolute error = 1.5e-30
relative error = 2.4701159876698703798097027874689e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.989
y[1] (analytic) = -6.0719821052395217356504777254903
y[1] (numeric) = -6.0719821052395217356504777254886
absolute error = 1.7e-30
relative error = 2.7997447465022462016856479542798e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.99
y[1] (analytic) = -6.0713749373878963379564008841029
y[1] (numeric) = -6.0713749373878963379564008841016
absolute error = 1.3e-30
relative error = 2.1411953855699487252879360549343e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.943e+09
Order of pole = 3.576e+15
TOP MAIN SOLVE Loop
x[1] = 4.991
y[1] (analytic) = -6.070767830250020364736078584044
y[1] (numeric) = -6.0707678302500203647360785840427
absolute error = 1.3e-30
relative error = 2.1414095158148395228296293422312e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.454e+09
Order of pole = 5.318e+15
TOP MAIN SOLVE Loop
x[1] = 4.992
y[1] (analytic) = -6.0701607838198227446056918669592
y[1] (numeric) = -6.070160783819822744605691866958
absolute error = 1.2e-30
relative error = 1.9768833853604543043367358420582e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.993
y[1] (analytic) = -6.0695537980912330132582058112915
y[1] (numeric) = -6.0695537980912330132582058112903
absolute error = 1.2e-30
relative error = 1.9770810835837367653708466284066e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.992e+09
Order of pole = 3.220e+15
TOP MAIN SOLVE Loop
memory used=2643.6MB, alloc=4.6MB, time=135.86
x[1] = 4.994
y[1] (analytic) = -6.0689468730581813134026648891593
y[1] (numeric) = -6.0689468730581813134026648891581
absolute error = 1.2e-30
relative error = 1.9772788015778300787180007704864e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.995
y[1] (analytic) = -6.068340008714598394703494393397
y[1] (numeric) = -6.0683400087145983947034943933956
absolute error = 1.4e-30
relative error = 2.3070559625688299950409088936739e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.542e+09
Order of pole = 2.424e+15
TOP MAIN SOLVE Loop
x[1] = 4.996
y[1] (analytic) = -6.0677332050544156137198079341475
y[1] (numeric) = -6.0677332050544156137198079341462
absolute error = 1.3e-30
relative error = 2.1424804882935546948371129714332e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.274e+09
Order of pole = 2.468e+15
TOP MAIN SOLVE Loop
x[1] = 4.997
y[1] (analytic) = -6.0671264620715649338447210044046
y[1] (numeric) = -6.0671264620715649338447210044031
absolute error = 1.5e-30
relative error = 2.4723400927559349009033842233899e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.970e+09
Order of pole = 3.912e+15
TOP MAIN SOLVE Loop
x[1] = 4.998
y[1] (analytic) = -6.0665197797599789252446706138914
y[1] (numeric) = -6.0665197797599789252446706138901
absolute error = 1.3e-30
relative error = 2.1429090272436799551359783883501e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.610e+09
Order of pole = 2.556e+15
TOP MAIN SOLVE Loop
x[1] = 4.999
y[1] (analytic) = -6.0659131581135907647987409906764
y[1] (numeric) = -6.0659131581135907647987409906751
absolute error = 1.3e-30
relative error = 2.1431233288613066197833985674386e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.599e+09
Order of pole = 1.141e+15
Finished!
diff ( y , x , 1 ) = exp(0.1 * x) / exp(0.2 * x);
Iterations = 10000
Total Elapsed Time = 2 Minutes 15 Seconds
Elapsed Time(since restart) = 2 Minutes 15 Seconds
Time to Timeout = 44 Seconds
Percent Done = 100 %
> quit
memory used=2645.2MB, alloc=4.6MB, time=136.01