|\^/| 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. | Type ? for help. > #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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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_2D0, 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_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_2D0, > #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_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 exp 1 $eq_no = 1 > array_tmp1[1] := exp(array_x[1]); > #emit pre div CONST FULL $eq_no = 1 i = 1 > array_tmp2[1] := array_const_2D0[1] / array_tmp1[1]; > #emit pre add CONST FULL $eq_no = 1 i = 1 > array_tmp3[1] := array_const_0D0[1] + array_tmp2[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_tmp3[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 exp ID_LINEAR iii = 2 $eq_no = 1 > array_tmp1[2] := array_tmp1[1] * array_x[2] / 1; > #emit pre div CONST FULL $eq_no = 1 i = 2 > array_tmp2[2] := -ats(2,array_tmp1,array_tmp2,2) / array_tmp1[1]; > #emit pre add CONST FULL $eq_no = 1 i = 2 > array_tmp3[2] := array_tmp2[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_tmp3[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_tmp1[3] := array_tmp1[2] * array_x[2] / 2; > #emit pre div CONST FULL $eq_no = 1 i = 3 > array_tmp2[3] := -ats(3,array_tmp1,array_tmp2,2) / array_tmp1[1]; > #emit pre add CONST FULL $eq_no = 1 i = 3 > array_tmp3[3] := array_tmp2[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_tmp3[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_tmp1[4] := array_tmp1[3] * array_x[2] / 3; > #emit pre div CONST FULL $eq_no = 1 i = 4 > array_tmp2[4] := -ats(4,array_tmp1,array_tmp2,2) / array_tmp1[1]; > #emit pre add CONST FULL $eq_no = 1 i = 4 > array_tmp3[4] := array_tmp2[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_tmp3[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_tmp1[5] := array_tmp1[4] * array_x[2] / 4; > #emit pre div CONST FULL $eq_no = 1 i = 5 > array_tmp2[5] := -ats(5,array_tmp1,array_tmp2,2) / array_tmp1[1]; > #emit pre add CONST FULL $eq_no = 1 i = 5 > array_tmp3[5] := array_tmp2[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_tmp3[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_tmp1[kkk] := array_tmp1[kkk - 1] * array_x[2] / (kkk - 1); > #emit div CONST FULL $eq_no = 1 i = 1 > array_tmp2[kkk] := -ats(kkk,array_tmp1,array_tmp2,2) / array_tmp1[1]; > #emit NOT FULL - FULL add $eq_no = 1 > array_tmp3[kkk] := array_tmp2[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_tmp3[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_2D0, 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_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] := exp(array_x[1]); array_tmp2[1] := array_const_2D0[1]/array_tmp1[1]; array_tmp3[1] := array_const_0D0[1] + array_tmp2[1]; if not array_y_set_initial[1, 2] then if 1 <= glob_max_terms then temporary := array_tmp3[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_tmp1[1]*array_x[2]; array_tmp2[2] := -ats(2, array_tmp1, array_tmp2, 2)/array_tmp1[1]; array_tmp3[2] := array_tmp2[2]; if not array_y_set_initial[1, 3] then if 2 <= glob_max_terms then temporary := array_tmp3[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_tmp1[3] := 1/2*array_tmp1[2]*array_x[2]; array_tmp2[3] := -ats(3, array_tmp1, array_tmp2, 2)/array_tmp1[1]; array_tmp3[3] := array_tmp2[3]; if not array_y_set_initial[1, 4] then if 3 <= glob_max_terms then temporary := array_tmp3[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_tmp1[4] := 1/3*array_tmp1[3]*array_x[2]; array_tmp2[4] := -ats(4, array_tmp1, array_tmp2, 2)/array_tmp1[1]; array_tmp3[4] := array_tmp2[4]; if not array_y_set_initial[1, 5] then if 4 <= glob_max_terms then temporary := array_tmp3[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_tmp1[5] := 1/4*array_tmp1[4]*array_x[2]; array_tmp2[5] := -ats(5, array_tmp1, array_tmp2, 2)/array_tmp1[1]; array_tmp3[5] := array_tmp2[5]; if not array_y_set_initial[1, 6] then if 5 <= glob_max_terms then temporary := array_tmp3[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_tmp1[kkk] := array_tmp1[kkk - 1]*array_x[2]/(kkk - 1); array_tmp2[kkk] := -ats(kkk, array_tmp1, array_tmp2, 2)/array_tmp1[1]; array_tmp3[kkk] := array_tmp2[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_tmp3[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(- 2.0/exp(x)); > end; exact_soln_y := proc(x) return -2.0/exp(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_2D0, > #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_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_c_exppostode.ode#################"); > omniout_str(ALWAYS,"diff ( y , x , 1 ) = 2.0 / exp(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 := 1.0;"); > omniout_str(ALWAYS,"## did poorly with 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(- 2.0/exp(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_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_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_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_2D0 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_const_2D0[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_const_2D0[1] := 2.0; > 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 := 1.0; > ## did poorly with 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 ) = 2.0 / exp(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,"2013-01-28T12:54:30-06:00") > ; > logitem_str(html_log_file,"Maple") > ; > logitem_str(html_log_file,"div_c_exp") > ; > logitem_str(html_log_file,"diff ( y , x , 1 ) = 2.0 / exp(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_c_exp diffeq.mxt") > ; > logitem_str(html_log_file,"div_c_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_2D0, 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_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_c_exppostode.ode#################"); omniout_str(ALWAYS, "diff ( y , x , 1 ) = 2.0 / exp(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 := 1.0;"); omniout_str(ALWAYS, "## did poorly with 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(- 2.0/exp(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_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_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_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_2D0 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_const_2D0[term] := 0.; term := term + 1 end do; array_const_2D0[1] := 2.0; 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 := 1.0; 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 ) = 2.0 / exp(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, "2013-01-28T12:54:30-06:00"); logitem_str(html_log_file, "Maple"); logitem_str(html_log_file, "div_c_exp"); logitem_str(html_log_file, "diff ( y , x , 1 ) = 2.0 / exp(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_c_exp diffeq.mxt"); logitem_str(html_log_file, "div_c_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_c_exppostode.ode################# diff ( y , x , 1 ) = 2.0 / exp(x); ! #BEGIN FIRST INPUT BLOCK Digits:=32; max_terms:=30; ! #END FIRST INPUT BLOCK #BEGIN SECOND INPUT BLOCK x_start := 1.0; ## did poorly with 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(- 2.0/exp(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 = 4 estimated_steps = 4000 step_error = 2.5000000000000000000000000000000e-14 est_needed_step_err = 2.5000000000000000000000000000000e-14 hn_div_ho = 0.5 hn_div_ho_2 = 0.25 hn_div_ho_3 = 0.125 value3 = 1.8243511909882222342496201949019e-105 max_value3 = 1.8243511909882222342496201949019e-105 value3 = 1.8243511909882222342496201949019e-105 best_h = 0.001 START of Soultion TOP MAIN SOLVE Loop x[1] = 1 y[1] (analytic) = -0.73575888234288464319104754032291 y[1] (numeric) = -0.73575888234288464319104754032291 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.001 y[1] (analytic) = -0.73502349121738710008949265648154 y[1] (numeric) = -0.73502349121738710008949265648154 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.524e+09 Order of pole = 3.507e+20 TOP MAIN SOLVE Loop x[1] = 1.002 y[1] (analytic) = -0.73428883511544202633468104301434 y[1] (numeric) = -0.73428883511544202633468104301434 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.578e+11 Order of pole = 1.515e+21 TOP MAIN SOLVE Loop x[1] = 1.003 y[1] (analytic) = -0.73355491330239325876019507564212 y[1] (numeric) = -0.73355491330239325876019507564212 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.004 y[1] (analytic) = -0.73282172504431892315711405380989 y[1] (numeric) = -0.73282172504431892315711405380988 absolute error = 1e-32 relative error = 1.3645883655257667382707188157134e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.263e+11 Order of pole = 1.048e+21 TOP MAIN SOLVE Loop x[1] = 1.005 y[1] (analytic) = -0.73208926960803070035207883160788 y[1] (numeric) = -0.73208926960803070035207883160787 absolute error = 1e-32 relative error = 1.3659536364129635313686819450001e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.393e+11 Order of pole = 6.983e+21 TOP MAIN SOLVE Loop x[1] = 1.006 y[1] (analytic) = -0.73135754626107309301891154538386 y[1] (numeric) = -0.73135754626107309301891154538384 absolute error = 2e-32 relative error = 2.7346405465078211338073436779749e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.014e+11 Order of pole = 6.424e+21 TOP MAIN SOLVE Loop memory used=3.8MB, alloc=2.8MB, time=0.31 x[1] = 1.007 y[1] (analytic) = -0.730626554271722693223057249605 y[1] (numeric) = -0.730626554271722693223057249605 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.331e+11 Order of pole = 9.451e+20 TOP MAIN SOLVE Loop x[1] = 1.008 y[1] (analytic) = -0.72989629290898745069811500535041 y[1] (numeric) = -0.72989629290898745069811500535039 absolute error = 2e-32 relative error = 2.7401153005299410102392870695142e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.380e+11 Order of pole = 1.772e+21 TOP MAIN SOLVE Loop x[1] = 1.009 y[1] (analytic) = -0.72916676144260594185372669790375 y[1] (numeric) = -0.72916676144260594185372669790374 absolute error = 1e-32 relative error = 1.3714283931724606469753220779978e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.01 y[1] (analytic) = -0.72843795914304663951409259127469 y[1] (numeric) = -0.72843795914304663951409259127468 absolute error = 1e-32 relative error = 1.3728005075084582469948881583302e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.041e+11 Order of pole = 4.329e+20 TOP MAIN SOLVE Loop x[1] = 1.011 y[1] (analytic) = -0.72770988528150718338638335810305 y[1] (numeric) = -0.72770988528150718338638335810303 absolute error = 2e-32 relative error = 2.7483479892901555110376138797650e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.192e+11 Order of pole = 6.557e+20 TOP MAIN SOLVE Loop x[1] = 1.012 y[1] (analytic) = -0.72698253912991365125831905329748 y[1] (numeric) = -0.72698253912991365125831905329746 absolute error = 2e-32 relative error = 2.7510977119116128472477042935493e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.013 y[1] (analytic) = -0.72625591996091983092418622892664 y[1] (numeric) = -0.72625591996091983092418622892663 absolute error = 1e-32 relative error = 1.3769250928155056766104715971668e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.014 y[1] (analytic) = -0.72553002704790649283856511631942 y[1] (numeric) = -0.72553002704790649283856511631941 absolute error = 1e-32 relative error = 1.3783027066004124888643270754965e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.015 y[1] (analytic) = -0.72480485966498066349703952904063 y[1] (numeric) = -0.72480485966498066349703952904061 absolute error = 2e-32 relative error = 2.7593633973762815201867668091167e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.016 y[1] (analytic) = -0.72408041708697489954316286739166 y[1] (numeric) = -0.72408041708697489954316286739166 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.017 y[1] (analytic) = -0.72335669858944656260095433134172 y[1] (numeric) = -0.72335669858944656260095433134169 absolute error = 3e-32 relative error = 4.1473314698682305159485896113503e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.007e+10 Order of pole = 4.885e+20 TOP MAIN SOLVE Loop x[1] = 1.018 y[1] (analytic) = -0.72263370344867709483220017432492 y[1] (numeric) = -0.7226337034486770948322001743249 absolute error = 2e-32 relative error = 2.7676539171301522881795126835586e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.406e+11 Order of pole = 1.270e+22 TOP MAIN SOLVE Loop x[1] = 1.019 y[1] (analytic) = -0.72191143094167129521783555514496 y[1] (numeric) = -0.72191143094167129521783555514494 absolute error = 2e-32 relative error = 2.7704229553356320003797025794385e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.115e+11 Order of pole = 5.083e+20 TOP MAIN SOLVE Loop x[1] = 1.02 y[1] (analytic) = -0.72118988034615659656268326930804 y[1] (numeric) = -0.72118988034615659656268326930801 absolute error = 3e-32 relative error = 4.1597921459464468751987996657181e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.454e+11 Order of pole = 1.615e+21 TOP MAIN SOLVE Loop memory used=7.6MB, alloc=3.8MB, time=0.69 x[1] = 1.021 y[1] (analytic) = -0.72046905094058234322282636446304 y[1] (numeric) = -0.72046905094058234322282636446302 absolute error = 2e-32 relative error = 2.7759693457879588970879807844716e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.022 y[1] (analytic) = -0.71974894200411906955489236726137 y[1] (numeric) = -0.71974894200411906955489236726135 absolute error = 2e-32 relative error = 2.7787467035811969961221855691182e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.023 y[1] (analytic) = -0.71902955281665777908652757086023 y[1] (numeric) = -0.71902955281665777908652757086022 absolute error = 1e-32 relative error = 1.3907634200606851192932018250073e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.024 y[1] (analytic) = -0.71831088265880922440734055348399 y[1] (numeric) = -0.71831088265880922440734055348396 absolute error = 3e-32 relative error = 4.1764646372829230944978953426255e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.025 y[1] (analytic) = -0.71759293081190318777959481892668 y[1] (numeric) = -0.71759293081190318777959481892664 absolute error = 4e-32 relative error = 5.5741909211317015370275394345540e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.026 y[1] (analytic) = -0.71687569655798776246793116962878 y[1] (numeric) = -0.71687569655798776246793116962875 absolute error = 3e-32 relative error = 4.1848259250581684467637502091659e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.354e+11 Order of pole = 1.935e+21 TOP MAIN SOLVE Loop x[1] = 1.027 y[1] (analytic) = -0.7161591791798286347874011419905 y[1] (numeric) = -0.71615917917982863478740114199046 absolute error = 4e-32 relative error = 5.5853504587917793792408959602708e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.028 y[1] (analytic) = -0.71544337796090836686909355189503 y[1] (numeric) = -0.71544337796090836686909355189501 absolute error = 2e-32 relative error = 2.7954693014284625335649591967470e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.518e+11 Order of pole = 1.474e+21 TOP MAIN SOLVE Loop x[1] = 1.029 y[1] (analytic) = -0.71472829218542568014263691600908 y[1] (numeric) = -0.71472829218542568014263691600906 absolute error = 2e-32 relative error = 2.7982661689305697617548882095049e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.03 y[1] (analytic) = -0.71401392113829473953486123130269 y[1] (numeric) = -0.71401392113829473953486123130267 absolute error = 2e-32 relative error = 2.8010658346990791093697628196836e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.033e+11 Order of pole = 3.556e+20 TOP MAIN SOLVE Loop x[1] = 1.031 y[1] (analytic) = -0.7133002641051444383839033113911 y[1] (numeric) = -0.71330026410514443838390331139106 absolute error = 4e-32 relative error = 5.6077366030673131564488382562390e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.032 y[1] (analytic) = -0.71258732037231768406804059374387 y[1] (numeric) = -0.71258732037231768406804059374385 absolute error = 2e-32 relative error = 2.8066735722367692364352366555551e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.068e+11 Order of pole = 8.178e+20 TOP MAIN SOLVE Loop x[1] = 1.033 y[1] (analytic) = -0.71187508922687068434853904653621 y[1] (numeric) = -0.71187508922687068434853904653618 absolute error = 3e-32 relative error = 4.2142224744205320313311599969219e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.034 y[1] (analytic) = -0.71116356995657223442580151793 y[1] (numeric) = -0.71116356995657223442580151792997 absolute error = 3e-32 relative error = 4.2184388047087358137594042264229e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.035 y[1] (analytic) = -0.71045276184990300470810358387445 y[1] (numeric) = -0.71045276184990300470810358387441 absolute error = 4e-32 relative error = 5.6302124712481277886696522165650e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.430e+11 Order of pole = 5.751e+20 TOP MAIN SOLVE Loop memory used=11.4MB, alloc=4.0MB, time=1.07 x[1] = 1.036 y[1] (analytic) = -0.70974266419605482929220466310213 y[1] (numeric) = -0.7097426641960548292922046631021 absolute error = 3e-32 relative error = 4.2268841248231611936320982181752e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.008e+11 Order of pole = 5.469e+21 TOP MAIN SOLVE Loop x[1] = 1.037 y[1] (analytic) = -0.70903327628492999515512287987267 y[1] (numeric) = -0.70903327628492999515512287987264 absolute error = 3e-32 relative error = 4.2311131230947036092786275144585e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.038 y[1] (analytic) = -0.70832459740714053205636286617943 y[1] (numeric) = -0.7083245974071405320563628661794 absolute error = 3e-32 relative error = 4.2353463524797217124007770735552e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.039 y[1] (analytic) = -0.70761662685400750314988640558799 y[1] (numeric) = -0.70761662685400750314988640558796 absolute error = 3e-32 relative error = 4.2395838172114452407857771947609e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.04 y[1] (analytic) = -0.70690936391756029630511653061792 y[1] (numeric) = -0.70690936391756029630511653061788 absolute error = 4e-32 relative error = 5.6584340287031190390389720143626e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.570e+11 Order of pole = 1.354e+21 TOP MAIN SOLVE Loop x[1] = 1.041 y[1] (analytic) = -0.70620280789053591613626639461278 y[1] (numeric) = -0.70620280789053591613626639461275 absolute error = 3e-32 relative error = 4.2480714696691084972505424553890e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.186e+11 Order of pole = 1.685e+21 TOP MAIN SOLVE Loop x[1] = 1.042 y[1] (analytic) = -0.70549695806637827673928494736844 y[1] (numeric) = -0.70549695806637827673928494736842 absolute error = 2e-32 relative error = 2.8348811105884675935319727388850e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.043 y[1] (analytic) = -0.70479181373923749513571215140618 y[1] (numeric) = -0.70479181373923749513571215140617 absolute error = 1e-32 relative error = 1.4188587048061048420658005408376e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.016e+11 Order of pole = 2.080e+21 TOP MAIN SOLVE Loop x[1] = 1.044 y[1] (analytic) = -0.70408737420396918542273718268715 y[1] (numeric) = -0.70408737420396918542273718268712 absolute error = 3e-32 relative error = 4.2608348195303967950993956830610e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.045 y[1] (analytic) = -0.70338363875613375362875376576732 y[1] (numeric) = -0.70338363875613375362875376576731 absolute error = 1e-32 relative error = 1.4216992618258845546594382317420e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.625e+11 Order of pole = 1.326e+21 TOP MAIN SOLVE Loop x[1] = 1.046 y[1] (analytic) = -0.70268060669199569327370749888997 y[1] (numeric) = -0.70268060669199569327370749888995 absolute error = 2e-32 relative error = 2.8462433443487009568921344339362e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.153e+11 Order of pole = 8.737e+20 TOP MAIN SOLVE Loop x[1] = 1.047 y[1] (analytic) = -0.70197827730852288163353072930353 y[1] (numeric) = -0.70197827730852288163353072930352 absolute error = 1e-32 relative error = 1.4245455056446071700598089599613e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.048 y[1] (analytic) = -0.70127664990338587670796124318198 y[1] (numeric) = -0.70127664990338587670796124318197 absolute error = 1e-32 relative error = 1.4259707636604882184101482176139e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.712e+11 Order of pole = 1.727e+21 TOP MAIN SOLVE Loop x[1] = 1.049 y[1] (analytic) = -0.70057572377495721489104173790704 y[1] (numeric) = -0.70057572377495721489104173790702 absolute error = 2e-32 relative error = 2.8547948952945035162992772454722e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.493e+11 Order of pole = 1.099e+21 TOP MAIN SOLVE Loop x[1] = 1.05 y[1] (analytic) = -0.69987549822231070934359774715362 y[1] (numeric) = -0.69987549822231070934359774715362 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.920e+10 Order of pole = 5.474e+20 TOP MAIN SOLVE Loop memory used=15.2MB, alloc=4.1MB, time=1.47 x[1] = 1.051 y[1] (analytic) = -0.69917597254522074906699239119796 y[1] (numeric) = -0.69917597254522074906699239119796 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.505e+11 Order of pole = 8.895e+20 TOP MAIN SOLVE Loop x[1] = 1.052 y[1] (analytic) = -0.69847714604416159867745702614443 y[1] (numeric) = -0.69847714604416159867745702614442 absolute error = 1e-32 relative error = 1.4316860697068167987811326206464e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.138e+11 Order of pole = 1.014e+21 TOP MAIN SOLVE Loop x[1] = 1.053 y[1] (analytic) = -0.6977790180203066988802975663437 y[1] (numeric) = -0.69777901802030669888029756634368 absolute error = 2e-32 relative error = 2.8662369437164649589167860910568e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.054 y[1] (analytic) = -0.69708158777552796764327695415011 y[1] (numeric) = -0.69708158777552796764327695415008 absolute error = 3e-32 relative error = 4.3036569213847183347343059986757e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.186e+11 Order of pole = 2.480e+22 TOP MAIN SOLVE Loop x[1] = 1.055 y[1] (analytic) = -0.6963848546123951020684749503425 y[1] (numeric) = -0.69638485461239510206847495034247 absolute error = 3e-32 relative error = 4.3079627308520192539005042577063e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.056 y[1] (analytic) = -0.69568881783417488096192711701014 y[1] (numeric) = -0.69568881783417488096192711701012 absolute error = 2e-32 relative error = 2.8748485655216066813281070992449e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.057 y[1] (analytic) = -0.69499347674483046810034556248459 y[1] (numeric) = -0.69499347674483046810034556248457 absolute error = 2e-32 relative error = 2.8777248519906722857176718459518e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.286e+10 Order of pole = 3.853e+20 TOP MAIN SOLVE Loop x[1] = 1.058 y[1] (analytic) = -0.69429883064902071619422471498014 y[1] (numeric) = -0.69429883064902071619422471498013 absolute error = 1e-32 relative error = 1.4403020080924148455959242733208e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.228e+11 Order of pole = 3.620e+20 TOP MAIN SOLVE Loop x[1] = 1.059 y[1] (analytic) = -0.69360487885209947154663608799079 y[1] (numeric) = -0.69360487885209947154663608799078 absolute error = 1e-32 relative error = 1.4417430304916216659192000931432e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.06 y[1] (analytic) = -0.69291162066011487940701669618026 y[1] (numeric) = -0.69291162066011487940701669618025 absolute error = 1e-32 relative error = 1.4431854946339791231206876424608e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.061 y[1] (analytic) = -0.69221905537980869001925647549592 y[1] (numeric) = -0.6922190553798086900192564754959 absolute error = 2e-32 relative error = 2.8892588039239029595263866521213e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.062 y[1] (analytic) = -0.69152718231861556536339075553593 y[1] (numeric) = -0.69152718231861556536339075553592 absolute error = 1e-32 relative error = 1.4460747539194461841446884616655e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.063 y[1] (analytic) = -0.69083600078466238659020452580457 y[1] (numeric) = -0.69083600078466238659020452580455 absolute error = 2e-32 relative error = 2.8950431039036306284117558070577e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.308e+11 Order of pole = 6.515e+20 TOP MAIN SOLVE Loop x[1] = 1.064 y[1] (analytic) = -0.69014551008676756214805593040195 y[1] (numeric) = -0.69014551008676756214805593040193 absolute error = 2e-32 relative error = 2.8979395950117140457647968583027e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.377e+11 Order of pole = 5.642e+20 TOP MAIN SOLVE Loop x[1] = 1.065 y[1] (analytic) = -0.68945570953444033660122711791435 y[1] (numeric) = -0.68945570953444033660122711791434 absolute error = 1e-32 relative error = 1.4504194920298169849030922414336e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.066 memory used=19.0MB, alloc=4.1MB, time=1.86 y[1] (analytic) = -0.68876659843788010013911126479815 y[1] (numeric) = -0.68876659843788010013911126479815 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) = -0.68807817610797569877554528138696 y[1] (numeric) = -0.68807817610797569877554528138695 absolute error = 1e-32 relative error = 1.4533232337877206677821383202439e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.068 y[1] (analytic) = -0.68739044185630474523759839979705 y[1] (numeric) = -0.68739044185630474523759839979703 absolute error = 2e-32 relative error = 2.9095545678508127770453227141486e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.069 y[1] (analytic) = -0.68670339499513293054312753246243 y[1] (numeric) = -0.68670339499513293054312753246242 absolute error = 1e-32 relative error = 1.4562327888404972661139410818482e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.07 y[1] (analytic) = -0.68601703483741333626641097879752 y[1] (numeric) = -0.68601703483741333626641097879749 absolute error = 3e-32 relative error = 4.3730692499654950108168061594632e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.129e+11 Order of pole = 2.911e+20 TOP MAIN SOLVE Loop x[1] = 1.071 y[1] (analytic) = -0.6853313606967857474911727455635 y[1] (numeric) = -0.68533136069678574749117274556348 absolute error = 2e-32 relative error = 2.9182963376527417408242962863816e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.709e+11 Order of pole = 1.379e+22 TOP MAIN SOLVE Loop x[1] = 1.072 y[1] (analytic) = -0.684646371887575966450310433906 y[1] (numeric) = -0.68464637188757596645031043390599 absolute error = 1e-32 relative error = 1.4606080468125338259410200323781e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.721e+11 Order of pole = 1.064e+22 TOP MAIN SOLVE Loop x[1] = 1.073 y[1] (analytic) = -0.68396206772479512685164033273423 y[1] (numeric) = -0.68396206772479512685164033273423 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.074 y[1] (analytic) = -0.68327844752413900888897404412988 y[1] (numeric) = -0.68327844752413900888897404412987 absolute error = 1e-32 relative error = 1.4635321860707040427338221587639e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.592e+11 Order of pole = 1.563e+21 TOP MAIN SOLVE Loop x[1] = 1.075 y[1] (analytic) = -0.6825955106019873549378416518051 y[1] (numeric) = -0.68259551060198735493784165180509 absolute error = 1e-32 relative error = 1.4649964502668508058462488255585e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.076 y[1] (analytic) = -0.68191325627540318593517712827596 y[1] (numeric) = -0.68191325627540318593517712827596 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.077 y[1] (analytic) = -0.68123168386213211844228236037961 y[1] (numeric) = -0.68123168386213211844228236037959 absolute error = 2e-32 relative error = 2.9358587502291813932230223682388e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.078 y[1] (analytic) = -0.68055079268060168239038685604221 y[1] (numeric) = -0.6805507926806016823903868560422 absolute error = 1e-32 relative error = 1.4693980386991089164146497664860e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.079 y[1] (analytic) = -0.67987058204992063950812087780083 y[1] (numeric) = -0.67987058204992063950812087780084 absolute error = 1e-32 relative error = 1.4708681716817882851673446838703e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.195e+11 Order of pole = 4.116e+20 TOP MAIN SOLVE Loop x[1] = 1.08 y[1] (analytic) = -0.67919105128987830243022043049529 y[1] (numeric) = -0.67919105128987830243022043049529 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.156e+11 Order of pole = 9.268e+20 TOP MAIN SOLVE Loop x[1] = 1.081 y[1] (analytic) = -0.67851219972094385448678321177821 y[1] (numeric) = -0.67851219972094385448678321177821 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.515e+11 Order of pole = 2.589e+21 memory used=22.8MB, alloc=4.1MB, time=2.26 TOP MAIN SOLVE Loop x[1] = 1.082 y[1] (analytic) = -0.67783402666426567017239531464287 y[1] (numeric) = -0.67783402666426567017239531464287 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.083 y[1] (analytic) = -0.6771565314416706362944491510386 y[1] (numeric) = -0.6771565314416706362944491510386 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.542e+11 Order of pole = 4.230e+21 TOP MAIN SOLVE Loop x[1] = 1.084 y[1] (analytic) = -0.67647971337566347379997374483522 y[1] (numeric) = -0.67647971337566347379997374483521 absolute error = 1e-32 relative error = 1.4782409290737723534228824282598e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.085 y[1] (analytic) = -0.67580357178942606028029922091022 y[1] (numeric) = -0.67580357178942606028029922091021 absolute error = 1e-32 relative error = 1.4797199093697457565342166362358e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.086 y[1] (analytic) = -0.67512810600681675315287799496685 y[1] (numeric) = -0.67512810600681675315287799496683 absolute error = 2e-32 relative error = 2.9624007387715036787757303807931e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.087 y[1] (analytic) = -0.67445331535236971351958584584773 y[1] (numeric) = -0.67445331535236971351958584584772 absolute error = 1e-32 relative error = 1.4826823106022507413615830572864e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.088 y[1] (analytic) = -0.67377919915129423070082672858893 y[1] (numeric) = -0.6737791991512942307008267285889 absolute error = 3e-32 relative error = 4.4524972035035514073481331061054e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.001e+11 Order of pole = 8.134e+20 TOP MAIN SOLVE Loop x[1] = 1.089 y[1] (analytic) = -0.67310575672947404744476586226268 y[1] (numeric) = -0.67310575672947404744476586226266 absolute error = 2e-32 relative error = 2.9713012851319500904059451549626e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.762e+10 Order of pole = 1.015e+21 TOP MAIN SOLVE Loop x[1] = 1.09 y[1] (analytic) = -0.67243298741346668581101630178611 y[1] (numeric) = -0.67243298741346668581101630178609 absolute error = 2e-32 relative error = 2.9742740725630653163119065891359e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.091 y[1] (analytic) = -0.67176089053050277372810487732582 y[1] (numeric) = -0.67176089053050277372810487732581 absolute error = 1e-32 relative error = 1.4886249171342504807320798982817e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.092 y[1] (analytic) = -0.67108946540848537222404405870858 y[1] (numeric) = -0.67108946540848537222404405870857 absolute error = 1e-32 relative error = 1.4901142866120094896392501575703e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.841e+10 Order of pole = 1.013e+21 TOP MAIN SOLVE Loop x[1] = 1.093 y[1] (analytic) = -0.67041871137598930332933697535363 y[1] (numeric) = -0.67041871137598930332933697535361 absolute error = 2e-32 relative error = 2.9832102924083585735012005266506e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.113e+11 Order of pole = 2.319e+20 TOP MAIN SOLVE Loop x[1] = 1.094 y[1] (analytic) = -0.66974862776226047865174349467576 y[1] (numeric) = -0.66974862776226047865174349467576 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.107e+11 Order of pole = 6.349e+20 TOP MAIN SOLVE Loop x[1] = 1.095 y[1] (analytic) = -0.66907921389721522862213593366941 y[1] (numeric) = -0.6690792138972152286221359336694 absolute error = 1e-32 relative error = 1.4945913416966817166130474703074e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.096 y[1] (analytic) = -0.66841046911143963241077364947317 y[1] (numeric) = -0.66841046911143963241077364947316 absolute error = 1e-32 relative error = 1.4960866805832100907162071041717e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.579e+11 Order of pole = 3.760e+21 TOP MAIN SOLVE Loop memory used=26.7MB, alloc=4.1MB, time=2.66 x[1] = 1.097 y[1] (analytic) = -0.66774239273618884851332642513397 y[1] (numeric) = -0.66774239273618884851332642513395 absolute error = 2e-32 relative error = 2.9951670311130874438473237029863e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.776e+11 Order of pole = 1.199e+21 TOP MAIN SOLVE Loop x[1] = 1.098 y[1] (analytic) = -0.66707498410338644600597723653817 y[1] (numeric) = -0.66707498410338644600597723653816 absolute error = 1e-32 relative error = 1.4990818481135177083052948554041e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.154e+11 Order of pole = 3.695e+20 TOP MAIN SOLVE Loop x[1] = 1.099 y[1] (analytic) = -0.66640824254562373646893565555682 y[1] (numeric) = -0.66640824254562373646893565555681 absolute error = 1e-32 relative error = 1.5005816797524647316961430740715e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.1 y[1] (analytic) = -0.66574216739615910657769381286262 y[1] (numeric) = -0.66574216739615910657769381286262 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.120e+11 Order of pole = 6.398e+20 TOP MAIN SOLVE Loop x[1] = 1.101 y[1] (analytic) = -0.66507675798891735136135751161915 y[1] (numeric) = -0.66507675798891735136135751161913 absolute error = 2e-32 relative error = 3.0071716925542110543346489259728e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.102 y[1] (analytic) = -0.66441201365848900812738575031764 y[1] (numeric) = -0.66441201365848900812738575031762 absolute error = 2e-32 relative error = 3.0101803683339321484713436721111e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.103 y[1] (analytic) = -0.66374793374012969105207257944567 y[1] (numeric) = -0.66374793374012969105207257944565 absolute error = 2e-32 relative error = 3.0131920542942724249125763295557e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.710e+11 Order of pole = 1.636e+21 TOP MAIN SOLVE Loop x[1] = 1.104 y[1] (analytic) = -0.66308451756975942643610588241385 y[1] (numeric) = -0.66308451756975942643610588241383 absolute error = 2e-32 relative error = 3.0162067534469180949724617336901e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.105 y[1] (analytic) = -0.66242176448396198862453833624402 y[1] (numeric) = -0.66242176448396198862453833624401 absolute error = 1e-32 relative error = 1.5096122344032842812608038528517e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.106 y[1] (analytic) = -0.6617596738199842365905064719347 y[1] (numeric) = -0.66175967381998423659050647193467 absolute error = 3e-32 relative error = 4.5333678050864091580301552222347e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.980e+11 Order of pole = 4.613e+21 TOP MAIN SOLVE Loop x[1] = 1.107 y[1] (analytic) = -0.66109824491573545118203441816721 y[1] (numeric) = -0.66109824491573545118203441816718 absolute error = 3e-32 relative error = 4.5379034403311483393500734720719e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.320e+11 Order of pole = 1.200e+21 TOP MAIN SOLVE Loop x[1] = 1.108 y[1] (analytic) = -0.66043747710978667303125957510151 y[1] (numeric) = -0.66043747710978667303125957510149 absolute error = 2e-32 relative error = 3.0282957423198040069673093034912e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.109 y[1] (analytic) = -0.65977736974137004112541812743178 y[1] (numeric) = -0.65977736974137004112541812743175 absolute error = 3e-32 relative error = 4.5469883290722556982382727640181e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.11 y[1] (analytic) = -0.65911792215037813203892896763225 y[1] (numeric) = -0.65911792215037813203892896763224 absolute error = 1e-32 relative error = 1.5171791972178377913293332296919e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.290e+11 Order of pole = 1.722e+21 TOP MAIN SOLVE Loop x[1] = 1.111 y[1] (analytic) = -0.65845913367736329982591526142249 y[1] (numeric) = -0.65845913367736329982591526142248 absolute error = 1e-32 relative error = 1.5186971352575806660210160739278e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.612e+10 Order of pole = 1.472e+20 TOP MAIN SOLVE Loop memory used=30.5MB, alloc=4.1MB, time=3.06 x[1] = 1.112 y[1] (analytic) = -0.65780100366353701657250354791808 y[1] (numeric) = -0.65780100366353701657250354791806 absolute error = 2e-32 relative error = 3.0404331839891707127843766815947e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.450e+10 Order of pole = 2.662e+20 TOP MAIN SOLVE Loop x[1] = 1.113 y[1] (analytic) = -0.65714353145076921360824092671139 y[1] (numeric) = -0.65714353145076921360824092671138 absolute error = 1e-32 relative error = 1.5217375689483087260689393725771e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.586e+11 Order of pole = 4.281e+21 TOP MAIN SOLVE Loop x[1] = 1.114 y[1] (analytic) = -0.65648671638158762337597154324452 y[1] (numeric) = -0.65648671638158762337597154324449 absolute error = 3e-32 relative error = 4.5697802029191835665681676437042e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.574e+11 Order of pole = 1.430e+21 TOP MAIN SOLVE Loop x[1] = 1.115 y[1] (analytic) = -0.65583055779917712195951424229585 y[1] (numeric) = -0.65583055779917712195951424229583 absolute error = 2e-32 relative error = 3.0495681791826831260951250026217e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.116 y[1] (analytic) = -0.65517505504737907226848391720356 y[1] (numeric) = -0.65517505504737907226848391720355 absolute error = 1e-32 relative error = 1.5263096363271719272590002921820e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.117 y[1] (analytic) = -0.65452020747069066787959973959219 y[1] (numeric) = -0.65452020747069066787959973959217 absolute error = 2e-32 relative error = 3.0556734187455316222325980442257e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.118 y[1] (analytic) = -0.65386601441426427753382411085609 y[1] (numeric) = -0.65386601441426427753382411085607 absolute error = 2e-32 relative error = 3.0587306205103927749388678461910e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.119 y[1] (analytic) = -0.65321247522390679028867683248415 y[1] (numeric) = -0.65321247522390679028867683248413 absolute error = 2e-32 relative error = 3.0617908810061293322647849271863e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.12 y[1] (analytic) = -0.65255958924607896132506964748516 y[1] (numeric) = -0.65255958924607896132506964748513 absolute error = 3e-32 relative error = 4.5972813049395030674529346378482e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.093e+11 Order of pole = 2.792e+21 TOP MAIN SOLVE Loop x[1] = 1.121 y[1] (analytic) = -0.65190735582789475840800695969396 y[1] (numeric) = -0.65190735582789475840800695969394 absolute error = 2e-32 relative error = 3.0679205904343334551999607927883e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.449e+11 Order of pole = 1.197e+22 TOP MAIN SOLVE Loop x[1] = 1.122 y[1] (analytic) = -0.65125577431712070900049919160478 y[1] (numeric) = -0.65125577431712070900049919160477 absolute error = 1e-32 relative error = 1.5354950227482554799112392782761e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.123 y[1] (analytic) = -0.6506048440621752480300358945904 y[1] (numeric) = -0.65060484406217524803003589459039 absolute error = 1e-32 relative error = 1.5370312857744949384008056900488e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.124 y[1] (analytic) = -0.64995456441212806630696637792614 y[1] (numeric) = -0.64995456441212806630696637792613 absolute error = 1e-32 relative error = 1.5385690858321482573300612419644e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.125 y[1] (analytic) = -0.64930493471669945959413627494495 y[1] (numeric) = -0.64930493471669945959413627494493 absolute error = 2e-32 relative error = 3.0802168489180312450046678787770e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.468e+11 Order of pole = 1.623e+21 TOP MAIN SOLVE Loop x[1] = 1.126 y[1] (analytic) = -0.64865595432625967832712911590586 y[1] (numeric) = -0.64865595432625967832712911590584 absolute error = 2e-32 relative error = 3.0832986063888715781264242722967e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.067e+11 Order of pole = 7.899e+20 TOP MAIN SOLVE Loop x[1] = 1.127 y[1] (analytic) = -0.64800762259182827798446262776327 y[1] (numeric) = -0.64800762259182827798446262776325 memory used=34.3MB, alloc=4.1MB, time=3.46 absolute error = 2e-32 relative error = 3.0863834471585752416788559167095e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.128 y[1] (analytic) = -0.64735993886507347010709013097914 y[1] (numeric) = -0.64735993886507347010709013097913 absolute error = 1e-32 relative error = 1.5447356871559916312178495377107e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.129 y[1] (analytic) = -0.64671290249831147396655805282552 y[1] (numeric) = -0.6467129024983114739665580528255 absolute error = 2e-32 relative error = 3.0925623909370230511322458668527e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.050e+11 Order of pole = 5.790e+20 TOP MAIN SOLVE Loop x[1] = 1.13 y[1] (analytic) = -0.64606651284450586888117122528068 y[1] (numeric) = -0.64606651284450586888117122528066 absolute error = 2e-32 relative error = 3.0956565001247114903930123270235e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.131 y[1] (analytic) = -0.64542076925726694717951828363053 y[1] (numeric) = -0.64542076925726694717951828363051 absolute error = 2e-32 relative error = 3.0987537049691580257488786188181e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.921e+11 Order of pole = 2.075e+21 TOP MAIN SOLVE Loop x[1] = 1.132 y[1] (analytic) = -0.64477567109085106781071012924644 y[1] (numeric) = -0.64477567109085106781071012924642 absolute error = 2e-32 relative error = 3.1018540085675677597467924053276e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.133 y[1] (analytic) = -0.64413121770016001060068506672425 y[1] (numeric) = -0.64413121770016001060068506672423 absolute error = 2e-32 relative error = 3.1049574140202445491551294972316e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.134 y[1] (analytic) = -0.64348740844074033115393487163581 y[1] (numeric) = -0.64348740844074033115393487163578 absolute error = 3e-32 relative error = 4.6620958866458911579017134697557e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.135 y[1] (analytic) = -0.64284424266878271640000669056517 y[1] (numeric) = -0.64284424266878271640000669056516 absolute error = 1e-32 relative error = 1.5555867714525635486551315620746e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.102e+11 Order of pole = 3.149e+20 TOP MAIN SOLVE Loop x[1] = 1.136 y[1] (analytic) = -0.64220171974112134078413631987804 y[1] (numeric) = -0.64220171974112134078413631987801 absolute error = 3e-32 relative error = 4.6714294088301933884255482323005e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.191e+11 Order of pole = 8.548e+21 TOP MAIN SOLVE Loop x[1] = 1.137 y[1] (analytic) = -0.64155983901523322310136905380341 y[1] (numeric) = -0.64155983901523322310136905380338 absolute error = 3e-32 relative error = 4.6761031747324942468761355797419e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.138 y[1] (analytic) = -0.6409185998492375839735249358955 y[1] (numeric) = -0.64091859984923758397352493589548 absolute error = 2e-32 relative error = 3.1205210778255730087323466801490e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.992e+11 Order of pole = 2.223e+21 TOP MAIN SOLVE Loop x[1] = 1.139 y[1] (analytic) = -0.64027800160189520396836589078703 y[1] (numeric) = -0.640278001601895203968365890787 absolute error = 3e-32 relative error = 4.6854647395262315828281479272409e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.497e+11 Order of pole = 1.012e+21 TOP MAIN SOLVE Loop x[1] = 1.14 y[1] (analytic) = -0.63963804363260778236032285534765 y[1] (numeric) = -0.63963804363260778236032285534762 absolute error = 3e-32 relative error = 4.6901525477792336341973343617693e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.141 y[1] (analytic) = -0.63899872530141729653214166992147 y[1] (numeric) = -0.63899872530141729653214166992144 absolute error = 3e-32 relative error = 4.6948450461851743108588314648558e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.276e+11 Order of pole = 1.027e+22 TOP MAIN SOLVE Loop x[1] = 1.142 y[1] (analytic) = -0.63836004596900536201680713123588 y[1] (numeric) = -0.63836004596900536201680713123584 absolute error = 4e-32 relative error = 6.2660563192487365463931503481404e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 memory used=38.1MB, alloc=4.1MB, time=3.85 TOP MAIN SOLVE Loop x[1] = 1.143 y[1] (analytic) = -0.6377220049966925931791052488525 y[1] (numeric) = -0.63772200499669259317910524885246 absolute error = 4e-32 relative error = 6.2723255096407487650884149099776e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.650e+11 Order of pole = 1.419e+21 TOP MAIN SOLVE Loop x[1] = 1.144 y[1] (analytic) = -0.63708460174643796453618438666929 y[1] (numeric) = -0.63708460174643796453618438666927 absolute error = 2e-32 relative error = 3.1393004861793966591711688746769e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.181e+11 Order of pole = 2.797e+21 TOP MAIN SOLVE Loop x[1] = 1.145 y[1] (analytic) = -0.63644783558083817271647660998177 y[1] (numeric) = -0.63644783558083817271647660998174 absolute error = 3e-32 relative error = 4.7136620352587500853660370418091e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.365e+11 Order of pole = 1.526e+21 TOP MAIN SOLVE Loop x[1] = 1.146 y[1] (analytic) = -0.63581170586312699905634119697121 y[1] (numeric) = -0.63581170586312699905634119697118 absolute error = 3e-32 relative error = 4.7183780549108332459081045393676e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.147 y[1] (analytic) = -0.6351762119571746728337929112107 y[1] (numeric) = -0.63517621195717467283379291121067 absolute error = 3e-32 relative error = 4.7230987929413645154677671204100e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.148 y[1] (analytic) = -0.63454135322748723513867826886389 y[1] (numeric) = -0.63454135322748723513867826886386 absolute error = 3e-32 relative error = 4.7278242540710823179711433353660e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.149 y[1] (analytic) = -0.63390712903920590337866367069983 y[1] (numeric) = -0.6339071290392059033786636706998 absolute error = 3e-32 relative error = 4.7325544430254481769244762903765e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.449e+11 Order of pole = 6.178e+21 TOP MAIN SOLVE Loop x[1] = 1.15 y[1] (analytic) = -0.63327353875810643642039990485905 y[1] (numeric) = -0.63327353875810643642039990485902 absolute error = 3e-32 relative error = 4.7372893645346514408760509420102e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.151 y[1] (analytic) = -0.63264058175059850036522816148251 y[1] (numeric) = -0.63264058175059850036522816148248 absolute error = 3e-32 relative error = 4.7420290233336140136059368280069e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.152 y[1] (analytic) = -0.63200825738372503495879333485652 y[1] (numeric) = -0.63200825738372503495879333485649 absolute error = 3e-32 relative error = 4.7467734241619950890482864241860e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.153 y[1] (analytic) = -0.63137656502516162063393102263418 y[1] (numeric) = -0.63137656502516162063393102263416 absolute error = 2e-32 relative error = 3.1676817145094639273006160334744e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.154 y[1] (analytic) = -0.63074550404321584618619526496765 y[1] (numeric) = -0.63074550404321584618619526496763 absolute error = 2e-32 relative error = 3.1708509805929096115179766561321e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.155 y[1] (analytic) = -0.63011507380682667708139469902609 y[1] (numeric) = -0.63011507380682667708139469902606 absolute error = 3e-32 relative error = 4.7610351262914001893532091881729e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.587e+11 Order of pole = 1.891e+21 TOP MAIN SOLVE Loop x[1] = 1.156 y[1] (analytic) = -0.62948527368556382439450543638301 y[1] (numeric) = -0.629485273685563824394505436383 absolute error = 1e-32 relative error = 1.5885995142429863352566862643940e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.413e+11 Order of pole = 1.036e+21 TOP MAIN SOLVE Loop x[1] = 1.157 y[1] (analytic) = -0.62885610304962711437932960213335 y[1] (numeric) = -0.62885610304962711437932960213332 absolute error = 3e-32 relative error = 4.7705667249654577010377132443552e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=41.9MB, alloc=4.2MB, time=4.25 x[1] = 1.158 y[1] (analytic) = -0.62822756126984585866826910534578 y[1] (numeric) = -0.62822756126984585866826910534577 absolute error = 1e-32 relative error = 1.5917798925896929696678002541743e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.410e+11 Order of pole = 1.054e+21 TOP MAIN SOLVE Loop x[1] = 1.159 y[1] (analytic) = -0.62759964771767822510158484057246 y[1] (numeric) = -0.62759964771767822510158484057246 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.16 y[1] (analytic) = -0.62697236176521060918551214962199 y[1] (numeric) = -0.62697236176521060918551214962198 absolute error = 1e-32 relative error = 1.5949666380580923363238956180109e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.543e+11 Order of pole = 1.112e+21 TOP MAIN SOLVE Loop x[1] = 1.161 y[1] (analytic) = -0.62634570278515700617860400165932 y[1] (numeric) = -0.62634570278515700617860400165931 absolute error = 1e-32 relative error = 1.5965624024453637009529263505718e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.162 y[1] (analytic) = -0.6257196701508583838056739779233 y[1] (numeric) = -0.62571967015085838380567397792329 absolute error = 1e-32 relative error = 1.5981597633951705578169633786756e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.163 y[1] (analytic) = -0.62509426323628205559871177495248 y[1] (numeric) = -0.62509426323628205559871177495247 absolute error = 1e-32 relative error = 1.5997587225048739898362804873780e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.164 y[1] (analytic) = -0.6244694814160210548641445671825 y[1] (numeric) = -0.6244694814160210548641445671825 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) = -0.62384532406529350927581819612436 y[1] (numeric) = -0.62384532406529350927581819612435 absolute error = 1e-32 relative error = 1.6029614416014073101300020389412e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.481e+11 Order of pole = 6.723e+22 TOP MAIN SOLVE Loop x[1] = 1.166 y[1] (analytic) = -0.62322179055994201609307277905243 y[1] (numeric) = -0.62322179055994201609307277905241 absolute error = 2e-32 relative error = 3.2091304095819131236619874328181e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.167 y[1] (analytic) = -0.62259888027643301800328795522596 y[1] (numeric) = -0.62259888027643301800328795522595 absolute error = 1e-32 relative error = 1.6061705725458443182600702635659e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.168 y[1] (analytic) = -0.62197659259185617958827361213728 y[1] (numeric) = -0.62197659259185617958827361213726 absolute error = 2e-32 relative error = 3.2155550929428769361712776189791e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.495e+11 Order of pole = 1.038e+21 TOP MAIN SOLVE Loop x[1] = 1.169 y[1] (analytic) = -0.62135492688392376441388255812521 y[1] (numeric) = -0.6213549268839237644138825581252 absolute error = 1e-32 relative error = 1.6093861281747130708163474430777e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.17 y[1] (analytic) = -0.62073388253097001274222223091491 y[1] (numeric) = -0.6207338825309700127422222309149 absolute error = 1e-32 relative error = 1.6109963192642499637752786362050e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.171 y[1] (analytic) = -0.62011345891195051986584315424351 y[1] (numeric) = -0.62011345891195051986584315424349 absolute error = 2e-32 relative error = 3.2252162427004807413638412305939e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.647e+10 Order of pole = 7.975e+20 TOP MAIN SOLVE Loop x[1] = 1.172 y[1] (analytic) = -0.61949365540644161506328247670853 y[1] (numeric) = -0.61949365540644161506328247670852 absolute error = 1e-32 relative error = 1.6142215360444865118435252634241e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=45.7MB, alloc=4.2MB, time=4.66 x[1] = 1.173 y[1] (analytic) = -0.61887447139463974117534154833081 y[1] (numeric) = -0.6188744713946397411753415483308 absolute error = 1e-32 relative error = 1.6158365649604032159574627444105e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.252e+11 Order of pole = 3.066e+21 TOP MAIN SOLVE Loop x[1] = 1.174 y[1] (analytic) = -0.61825590625736083480147711105766 y[1] (numeric) = -0.61825590625736083480147711105763 absolute error = 3e-32 relative error = 4.8523596291390586005785539543314e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.552e+11 Order of pole = 1.294e+21 TOP MAIN SOLVE Loop x[1] = 1.175 y[1] (analytic) = -0.61763795937603970711568629954588 y[1] (numeric) = -0.61763795937603970711568629954586 absolute error = 2e-32 relative error = 3.2381429438379607037728181905713e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.176 y[1] (analytic) = -0.61702063013272942530126626805824 y[1] (numeric) = -0.61702063013272942530126626805822 absolute error = 2e-32 relative error = 3.2413827063930960237082855228031e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.195e+11 Order of pole = 9.775e+20 TOP MAIN SOLVE Loop x[1] = 1.177 y[1] (analytic) = -0.61640391791010069460382987818105 y[1] (numeric) = -0.61640391791010069460382987818104 absolute error = 1e-32 relative error = 1.6223128551656039259871565811672e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.178 y[1] (analytic) = -0.61578782209144124100195950032752 y[1] (numeric) = -0.6157878220914412410019595003275 absolute error = 2e-32 relative error = 3.2478719588953003969330665595226e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.896e+12 Order of pole = 3.030e+23 TOP MAIN SOLVE Loop x[1] = 1.179 y[1] (analytic) = -0.6151723420606551944948815996288 y[1] (numeric) = -0.61517234206065519449488159962879 absolute error = 1e-32 relative error = 1.6255607276658112465989066824288e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.885e+11 Order of pole = 2.173e+21 TOP MAIN SOLVE Loop x[1] = 1.18 y[1] (analytic) = -0.61455747720226247300654539383636 y[1] (numeric) = -0.61455747720226247300654539383635 absolute error = 1e-32 relative error = 1.6271871014448354239410142814865e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.181 y[1] (analytic) = -0.61394322690139816690548948726257 y[1] (numeric) = -0.61394322690139816690548948726254 absolute error = 3e-32 relative error = 4.8864453072332899351445585662854e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.243e+11 Order of pole = 4.769e+21 TOP MAIN SOLVE Loop x[1] = 1.182 y[1] (analytic) = -0.61332959054381192413988100057511 y[1] (numeric) = -0.61332959054381192413988100057509 absolute error = 2e-32 relative error = 3.2608894643851920236967904441737e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.183 y[1] (analytic) = -0.61271656751586733598711233143315 y[1] (numeric) = -0.61271656751586733598711233143314 absolute error = 1e-32 relative error = 1.6320759924189634416434945000340e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.235e+11 Order of pole = 3.209e+21 TOP MAIN SOLVE Loop x[1] = 1.184 y[1] (analytic) = -0.61210415720454132341734129551059 y[1] (numeric) = -0.61210415720454132341734129551057 absolute error = 2e-32 relative error = 3.2674177694429185934785410925333e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.185 y[1] (analytic) = -0.61149235899742352407036101139552 y[1] (numeric) = -0.61149235899742352407036101139551 absolute error = 1e-32 relative error = 1.6353434107329760157059415336944e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.526e+11 Order of pole = 5.425e+21 TOP MAIN SOLVE Loop x[1] = 1.186 y[1] (analytic) = -0.61088117228271567984518650618491 y[1] (numeric) = -0.6108811722827156798451865061849 absolute error = 1e-32 relative error = 1.6369795720880397462707319290648e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.166e+11 Order of pole = 8.145e+20 TOP MAIN SOLVE Loop x[1] = 1.187 y[1] (analytic) = -0.61027059644923102510174563130965 y[1] (numeric) = -0.61027059644923102510174563130965 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.188 y[1] (analytic) = -0.60966063088639367547406249023031 y[1] (numeric) = -0.60966063088639367547406249023031 absolute error = 0 relative error = 0 % Correct digits = 32 h = 0.001 NO POLE for equation 1 memory used=49.5MB, alloc=4.2MB, time=5.05 TOP MAIN SOLVE Loop x[1] = 1.189 y[1] (analytic) = -0.6090512749842380172943221911358 y[1] (numeric) = -0.60905127498423801729432219113578 absolute error = 2e-32 relative error = 3.2837957691686289173643284583956e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.279e+11 Order of pole = 4.533e+20 TOP MAIN SOLVE Loop x[1] = 1.19 y[1] (analytic) = -0.60844252813340809762720634865897 y[1] (numeric) = -0.60844252813340809762720634865894 absolute error = 3e-32 relative error = 4.9306218110746774164762468054117e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.213e+11 Order of pole = 4.324e+21 TOP MAIN SOLVE Loop x[1] = 1.191 y[1] (analytic) = -0.60783438972515701491388936889383 y[1] (numeric) = -0.6078343897251570149138893688938 absolute error = 3e-32 relative error = 4.9355548990186334167480364612036e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.955e+10 Order of pole = 1.943e+20 TOP MAIN SOLVE Loop x[1] = 1.192 y[1] (analytic) = -0.6072268591513463102250861616598 y[1] (numeric) = -0.60722685915134631022508616165977 absolute error = 3e-32 relative error = 4.9404929225178997319085376261143e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.193 y[1] (analytic) = -0.60661993580444535912254253300999 y[1] (numeric) = -0.60661993580444535912254253300997 absolute error = 2e-32 relative error = 3.2969572576736668484840249663801e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.194 y[1] (analytic) = -0.6060136190775307641283601194233 y[1] (numeric) = -0.60601361907753076412836011942328 absolute error = 2e-32 relative error = 3.3002558639595996291431710197145e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.195 y[1] (analytic) = -0.60540790836428574780154833295458 y[1] (numeric) = -0.60540790836428574780154833295456 absolute error = 2e-32 relative error = 3.3035577705016713907331102270859e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.511e+11 Order of pole = 1.115e+21 TOP MAIN SOLVE Loop x[1] = 1.196 y[1] (analytic) = -0.60480280305899954642119639384422 y[1] (numeric) = -0.60480280305899954642119639384419 absolute error = 3e-32 relative error = 4.9602944709026834257267377845647e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.197 y[1] (analytic) = -0.60419830255656680427565913370872 y[1] (numeric) = -0.60419830255656680427565913370869 absolute error = 3e-32 relative error = 4.9652572463477440259235897748558e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.198 y[1] (analytic) = -0.60359440625248696855715085844756 y[1] (numeric) = -0.60359440625248696855715085844753 absolute error = 3e-32 relative error = 4.9702249870504647453154557155583e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.416e+11 Order of pole = 1.334e+21 TOP MAIN SOLVE Loop x[1] = 1.199 y[1] (analytic) = -0.60299111354286368486114216540973 y[1] (numeric) = -0.6029911135428636848611421654097 absolute error = 3e-32 relative error = 4.9751976979785867006014606912114e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.539e+11 Order of pole = 1.223e+21 TOP MAIN SOLVE Loop x[1] = 1.2 y[1] (analytic) = -0.60238842382440419328995521416645 y[1] (numeric) = -0.60238842382440419328995521416641 absolute error = 4e-32 relative error = 6.6402338454730949790615348592032e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.201 y[1] (analytic) = -0.60178633649441872515995355443499 y[1] (numeric) = -0.60178633649441872515995355443495 absolute error = 4e-32 relative error = 6.6468774005424731832550023772524e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.429e+11 Order of pole = 3.438e+21 TOP MAIN SOLVE Loop x[1] = 1.202 y[1] (analytic) = -0.60118485095081990031172321829317 y[1] (numeric) = -0.60118485095081990031172321829314 absolute error = 3e-32 relative error = 4.9901457018673543772926214288004e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.342e+11 Order of pole = 8.270e+20 TOP MAIN SOLVE Loop x[1] = 1.203 y[1] (analytic) = -0.60058396659212212502264238681541 y[1] (numeric) = -0.60058396659212212502264238681537 absolute error = 4e-32 relative error = 6.6601844579652954399831806616448e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=53.4MB, alloc=4.2MB, time=5.46 x[1] = 1.204 y[1] (analytic) = -0.59998368281744099052123754364965 y[1] (numeric) = -0.59998368281744099052123754364962 absolute error = 3e-32 relative error = 5.0001359802193485181962277665526e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.205 y[1] (analytic) = -0.59938399902649267210272462984157 y[1] (numeric) = -0.59938399902649267210272462984154 absolute error = 3e-32 relative error = 5.0051386171011223537658291123356e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.206 y[1] (analytic) = -0.59878491461959332884513431539672 y[1] (numeric) = -0.59878491461959332884513431539668 absolute error = 4e-32 relative error = 6.6801950121625738471419277518454e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.272e+11 Order of pole = 6.015e+20 TOP MAIN SOLVE Loop x[1] = 1.207 y[1] (analytic) = -0.59818642899765850392542110365613 y[1] (numeric) = -0.59818642899765850392542110365608 absolute error = 5e-32 relative error = 8.3585981854823584184660418432237e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.250e+11 Order of pole = 9.401e+20 TOP MAIN SOLVE Loop x[1] = 1.208 y[1] (analytic) = -0.59758854156220252553495658454439 y[1] (numeric) = -0.59758854156220252553495658454435 absolute error = 4e-32 relative error = 6.6935687714883052481880807903402e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.209 y[1] (analytic) = -0.59699125171533790839380775213369 y[1] (numeric) = -0.59699125171533790839380775213365 absolute error = 4e-32 relative error = 6.7002656881600530473247935665390e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.21 y[1] (analytic) = -0.59639455885977475586320190075193 y[1] (numeric) = -0.59639455885977475586320190075189 absolute error = 4e-32 relative error = 6.7069693050980473620071788547514e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.771e+11 Order of pole = 1.157e+21 TOP MAIN SOLVE Loop x[1] = 1.211 y[1] (analytic) = -0.59579846239882016265558021205036 y[1] (numeric) = -0.59579846239882016265558021205032 absolute error = 4e-32 relative error = 6.7136796290059056888643147913808e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.332e+11 Order of pole = 8.058e+20 TOP MAIN SOLVE Loop x[1] = 1.212 y[1] (analytic) = -0.59520296173637761814164274303433 y[1] (numeric) = -0.59520296173637761814164274303429 absolute error = 4e-32 relative error = 6.7203966665939524949482058615460e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.213 y[1] (analytic) = -0.59460805627694641025378812205246 y[1] (numeric) = -0.59460805627694641025378812205242 absolute error = 4e-32 relative error = 6.7271204245792259280588091448100e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.568e+10 Order of pole = 1.225e+21 TOP MAIN SOLVE Loop x[1] = 1.214 y[1] (analytic) = -0.59401374542562102998535185613428 y[1] (numeric) = -0.59401374542562102998535185613423 absolute error = 5e-32 relative error = 8.4173136371068556672284273354182e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.429e+11 Order of pole = 1.246e+21 TOP MAIN SOLVE Loop x[1] = 1.215 y[1] (analytic) = -0.59342002858809057648504774886497 y[1] (numeric) = -0.59342002858809057648504774886494 absolute error = 3e-32 relative error = 5.0554410964824104844392904800466e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.296e+11 Order of pole = 5.590e+21 TOP MAIN SOLVE Loop x[1] = 1.216 y[1] (analytic) = -0.59282690517063816274601752318922 y[1] (numeric) = -0.59282690517063816274601752318917 absolute error = 5e-32 relative error = 8.4341651102370422295401534853195e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.611e+12 Order of pole = 1.535e+23 TOP MAIN SOLVE Loop x[1] = 1.217 y[1] (analytic) = -0.59223437458014032188889433814386 y[1] (numeric) = -0.59223437458014032188889433814381 absolute error = 5e-32 relative error = 8.4426034938358800691730003677365e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.218 y[1] (analytic) = -0.59164243622406641403828648253398 y[1] (numeric) = -0.59164243622406641403828648253393 absolute error = 5e-32 relative error = 8.4510503200389152950005210899502e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=57.2MB, alloc=4.2MB, time=5.86 x[1] = 1.219 y[1] (analytic) = -0.59105108951047803379208812198616 y[1] (numeric) = -0.59105108951047803379208812198612 absolute error = 4e-32 relative error = 6.7676044778343798511681188233254e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.22 y[1] (analytic) = -0.59046033384802841828302456864059 y[1] (numeric) = -0.59046033384802841828302456864054 absolute error = 5e-32 relative error = 8.4679693340533365847178629701582e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.221 y[1] (analytic) = -0.58987016864596185583184013497774 y[1] (numeric) = -0.5898701686459618558318401349777 absolute error = 4e-32 relative error = 6.7811532310269904583574843022912e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.222 y[1] (analytic) = -0.58928059331411309519153722491852 y[1] (numeric) = -0.58928059331411309519153722491848 absolute error = 4e-32 relative error = 6.7879377759651077720525587055674e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.223 y[1] (analytic) = -0.58869160726290675538207590638733 y[1] (numeric) = -0.58869160726290675538207590638729 absolute error = 4e-32 relative error = 6.7947291088415667123555909700978e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.224 y[1] (analytic) = -0.58810320990335673611494379998883 y[1] (numeric) = -0.58810320990335673611494379998878 absolute error = 5e-32 relative error = 8.5019090455596259020874332941333e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.775e+11 Order of pole = 1.423e+21 TOP MAIN SOLVE Loop x[1] = 1.225 y[1] (analytic) = -0.5875154006470656288070067083188 y[1] (numeric) = -0.58751540064706562880700670831876 absolute error = 4e-32 relative error = 6.8083321655816379726402877437388e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.226 y[1] (analytic) = -0.58692817890622412818305099971106 y[1] (numeric) = -0.58692817890622412818305099971101 absolute error = 5e-32 relative error = 8.5189298788103852078516399955258e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.444e+11 Order of pole = 1.489e+21 TOP MAIN SOLVE Loop x[1] = 1.227 y[1] (analytic) = -0.58634154409361044446642934891328 y[1] (numeric) = -0.58634154409361044446642934891324 absolute error = 4e-32 relative error = 6.8219624556594493369080208450528e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.228 y[1] (analytic) = -0.58575549562258971615722202528903 y[1] (numeric) = -0.58575549562258971615722202528898 absolute error = 5e-32 relative error = 8.5359847877920183298429018148320e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.358e+11 Order of pole = 7.577e+20 TOP MAIN SOLVE Loop x[1] = 1.229 y[1] (analytic) = -0.5851700329071134233973265066578 y[1] (numeric) = -0.58517003290711342339732650665777 absolute error = 3e-32 relative error = 5.1267150251971344675950806922336e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.23 y[1] (analytic) = -0.58458515536171880192188878381439 y[1] (numeric) = -0.58458515536171880192188878381434 absolute error = 5e-32 relative error = 8.5530738407241839344753808786304e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.518e+11 Order of pole = 1.260e+21 TOP MAIN SOLVE Loop x[1] = 1.231 y[1] (analytic) = -0.58400086240152825759649030710933 y[1] (numeric) = -0.5840008624015282575964903071093 absolute error = 3e-32 relative error = 5.1369787155166183419920283798710e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.274e+11 Order of pole = 4.267e+20 TOP MAIN SOLVE Loop x[1] = 1.232 y[1] (analytic) = -0.58341715344224878153950511222948 y[1] (numeric) = -0.58341715344224878153950511222945 absolute error = 3e-32 relative error = 5.1421182635778699214910659950294e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.233 y[1] (analytic) = -0.58283402790017136582904224748615 y[1] (numeric) = -0.58283402790017136582904224748612 absolute error = 3e-32 relative error = 5.1472629537578135887296069191790e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=61.0MB, alloc=4.2MB, time=6.26 x[1] = 1.234 y[1] (analytic) = -0.58225148519217041979388920950529 y[1] (numeric) = -0.58225148519217041979388920950526 absolute error = 3e-32 relative error = 5.1524127912011399523755143436392e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.235 y[1] (analytic) = -0.58166952473570318688787267821415 y[1] (numeric) = -0.58166952473570318688787267821412 absolute error = 3e-32 relative error = 5.1575677810576868849082864966188e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.236 y[1] (analytic) = -0.58108814594880916214705342543662 y[1] (numeric) = -0.58108814594880916214705342543658 absolute error = 4e-32 relative error = 6.8836372379765928966098110345117e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.237 y[1] (analytic) = -0.58050734825010951022917285424358 y[1] (numeric) = -0.58050734825010951022917285424354 absolute error = 4e-32 relative error = 6.8905243181807482263904226143092e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.238 y[1] (analytic) = -0.57992713105880648403476920845652 y[1] (numeric) = -0.57992713105880648403476920845648 absolute error = 4e-32 relative error = 6.8974182889097959472982493258847e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.239 y[1] (analytic) = -0.57934749379468284390938207337181 y[1] (numeric) = -0.57934749379468284390938207337178 absolute error = 3e-32 relative error = 5.1782393677932805221589439857209e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.027e+11 Order of pole = 2.357e+21 TOP MAIN SOLVE Loop x[1] = 1.24 y[1] (analytic) = -0.57876843587810127742626436986212 y[1] (numeric) = -0.57876843587810127742626436986209 absolute error = 3e-32 relative error = 5.1834201971440133970864232411830e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.241 y[1] (analytic) = -0.5781899567300038197490216245183 y[1] (numeric) = -0.57818995673000381974902162451826 absolute error = 4e-32 relative error = 6.9181416132205004902997244096156e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.242 y[1] (analytic) = -0.57761205577191127457359887842289 y[1] (numeric) = -0.57761205577191127457359887842285 absolute error = 4e-32 relative error = 6.9250632150578395168050268994658e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.243 y[1] (analytic) = -0.57703473242592263564903617649392 y[1] (numeric) = -0.57703473242592263564903617649389 absolute error = 3e-32 relative error = 5.1989938064692280173277529760160e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.244 y[1] (analytic) = -0.57645798611471450887641415810614 y[1] (numeric) = -0.5764579861147145088764141581061 absolute error = 4e-32 relative error = 6.9389272008524214877040895874318e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.245 y[1] (analytic) = -0.57588181626154053498541184788716 y[1] (numeric) = -0.57588181626154053498541184788712 absolute error = 4e-32 relative error = 6.9458695986736513820120087441804e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.246 y[1] (analytic) = -0.57530622229023081278789932319834 y[1] (numeric) = -0.57530622229023081278789932319831 absolute error = 3e-32 relative error = 5.2146142067737940793428700998370e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.247 y[1] (analytic) = -0.57473120362519132300798851184483 y[1] (numeric) = -0.57473120362519132300798851184479 absolute error = 4e-32 relative error = 6.9597752388759879295589277870718e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.793e+11 Order of pole = 7.096e+21 TOP MAIN SOLVE Loop x[1] = 1.248 y[1] (analytic) = -0.57415675969140335268796595001753 y[1] (numeric) = -0.5741567596914033526879659500175 absolute error = 3e-32 relative error = 5.2250538713720519579533980312189e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.240e+11 Order of pole = 8.758e+20 TOP MAIN SOLVE Loop x[1] = 1.249 y[1] (analytic) = -0.57358288991442292016953190635209 y[1] (numeric) = -0.57358288991442292016953190635206 absolute error = 3e-32 relative error = 5.2302815386414197619600198853191e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 memory used=64.8MB, alloc=4.2MB, time=6.66 TOP MAIN SOLVE Loop x[1] = 1.25 y[1] (analytic) = -0.57300959372038020064977085329567 y[1] (numeric) = -0.57300959372038020064977085329564 absolute error = 3e-32 relative error = 5.2355144361927620641958190445084e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.251 y[1] (analytic) = -0.57243687053597895231127884170447 y[1] (numeric) = -0.57243687053597895231127884170444 absolute error = 3e-32 relative error = 5.2407525692589768520779082256046e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.252 y[1] (analytic) = -0.57186471978849594302587390875137 y[1] (numeric) = -0.57186471978849594302587390875133 absolute error = 4e-32 relative error = 6.9946612574375968377762382830652e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.412e+11 Order of pole = 1.324e+21 TOP MAIN SOLVE Loop x[1] = 1.253 y[1] (analytic) = -0.57129314090578037763131622280631 y[1] (numeric) = -0.57129314090578037763131622280627 absolute error = 4e-32 relative error = 7.0016594171917315321696527895834e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.574e+11 Order of pole = 6.520e+20 TOP MAIN SOLVE Loop x[1] = 1.254 y[1] (analytic) = -0.57072213331625332578046524196202 y[1] (numeric) = -0.57072213331625332578046524196198 absolute error = 4e-32 relative error = 7.0086645786058668899321478309994e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.471e+11 Order of pole = 1.835e+21 TOP MAIN SOLVE Loop x[1] = 1.255 y[1] (analytic) = -0.5701516964489071503623017353143 y[1] (numeric) = -0.57015169644890715036230173531427 absolute error = 3e-32 relative error = 5.2617575615138736817219138549026e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.082e+11 Order of pole = 6.793e+20 TOP MAIN SOLVE Loop x[1] = 1.256 y[1] (analytic) = -0.56958182973330493649424308797149 y[1] (numeric) = -0.56958182973330493649424308797146 absolute error = 3e-32 relative error = 5.2670219508313471896798073747636e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.257 y[1] (analytic) = -0.56901253259957992108518088206064 y[1] (numeric) = -0.56901253259957992108518088206062 absolute error = 2e-32 relative error = 3.5148610714474736316636158689929e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.061e+11 Order of pole = 4.137e+20 TOP MAIN SOLVE Loop x[1] = 1.258 y[1] (analytic) = -0.56844380447843492296867031672067 y[1] (numeric) = -0.56844380447843492296867031672065 absolute error = 2e-32 relative error = 3.5183776905354134894467092777124e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.585e+11 Order of pole = 1.221e+21 TOP MAIN SOLVE Loop x[1] = 1.259 y[1] (analytic) = -0.56787564480114177360570160022413 y[1] (numeric) = -0.5678756448011417736057016002241 absolute error = 3e-32 relative error = 5.2828467420020056211909150337036e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.26 y[1] (analytic) = -0.56730805299954074835648401695181 y[1] (numeric) = -0.56730805299954074835648401695179 absolute error = 2e-32 relative error = 3.5254214873653821649737080556228e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.504e+11 Order of pole = 2.423e+21 TOP MAIN SOLVE Loop x[1] = 1.261 y[1] (analytic) = -0.5667410285060399983206739409568 y[1] (numeric) = -0.56674102850603999832067394095678 absolute error = 2e-32 relative error = 3.5289486721512083996693776819714e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.262 y[1] (analytic) = -0.56617457075361498274547863629845 y[1] (numeric) = -0.56617457075361498274547863629842 absolute error = 3e-32 relative error = 5.2987190788290012969588933206596e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.531e+11 Order of pole = 1.389e+21 TOP MAIN SOLVE Loop x[1] = 1.263 y[1] (analytic) = -0.56560867917580790200106825220301 y[1] (numeric) = -0.56560867917580790200106825220299 absolute error = 2e-32 relative error = 3.5360136321004735889019809944896e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.264 y[1] (analytic) = -0.56504335320672713112272898841566 y[1] (numeric) = -0.56504335320672713112272898841563 absolute error = 3e-32 relative error = 5.3093271214933096221761789653760e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.782e+10 Order of pole = 5.103e+20 TOP MAIN SOLVE Loop memory used=68.6MB, alloc=4.2MB, time=7.06 x[1] = 1.265 y[1] (analytic) = -0.5644785922810466539191909728496 y[1] (numeric) = -0.56447859228104665391919097284957 absolute error = 3e-32 relative error = 5.3146391041634727982505478554882e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.266 y[1] (analytic) = -0.56391439583400549764656495981334 y[1] (numeric) = -0.56391439583400549764656495981331 absolute error = 3e-32 relative error = 5.3199564014731830244044915055455e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.267 y[1] (analytic) = -0.56335076330140716824732252270547 y[1] (numeric) = -0.56335076330140716824732252270544 absolute error = 3e-32 relative error = 5.3252790187397380534563599822810e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.268 y[1] (analytic) = -0.56278769411961908615375498011014 y[1] (numeric) = -0.56278769411961908615375498011011 absolute error = 3e-32 relative error = 5.3306069612857555955126360021972e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.342e+11 Order of pole = 2.682e+21 TOP MAIN SOLVE Loop x[1] = 1.269 y[1] (analytic) = -0.56222518772557202265534685870522 y[1] (numeric) = -0.56222518772557202265534685870519 absolute error = 3e-32 relative error = 5.3359402344391786405860885895392e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.27 y[1] (analytic) = -0.56166324355675953682950026030951 y[1] (numeric) = -0.56166324355675953682950026030948 absolute error = 3e-32 relative error = 5.3412788435332807865392070843279e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.271 y[1] (analytic) = -0.56110186105123741303504706374654 y[1] (numeric) = -0.5611018610512374130350470637465 absolute error = 4e-32 relative error = 7.1288303918755620964776579257742e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.759e+11 Order of pole = 1.806e+21 TOP MAIN SOLVE Loop x[1] = 1.272 y[1] (analytic) = -0.56054103964762309896798645499025 y[1] (numeric) = -0.5605410396476230989679864549902 absolute error = 5e-32 relative error = 8.9199534848388363612719935257602e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.273 y[1] (analytic) = -0.55998077878509514427888584128325 y[1] (numeric) = -0.55998077878509514427888584128321 absolute error = 4e-32 relative error = 7.1431023198299586162120987746705e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.274 y[1] (analytic) = -0.55942107790339263975138376658186 y[1] (numeric) = -0.55942107790339263975138376658182 absolute error = 4e-32 relative error = 7.1502489948917632319117133886255e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.026e+11 Order of pole = 3.916e+19 TOP MAIN SOLVE Loop x[1] = 1.275 y[1] (analytic) = -0.55886193644281465704123400678393 y[1] (numeric) = -0.55886193644281465704123400678388 absolute error = 5e-32 relative error = 8.9467535252539482418466617054350e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.394e+11 Order of pole = 1.015e+21 TOP MAIN SOLVE Loop x[1] = 1.276 y[1] (analytic) = -0.55830335384421968897533058373703 y[1] (numeric) = -0.55830335384421968897533058373698 absolute error = 5e-32 relative error = 8.9557047536474632605705467776730e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.277 y[1] (analytic) = -0.55774532954902509041015399700539 y[1] (numeric) = -0.55774532954902509041015399700534 absolute error = 5e-32 relative error = 8.9646649377464782355120400004895e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.278 y[1] (analytic) = -0.55718786299920651964907953179502 y[1] (numeric) = -0.55718786299920651964907953179498 absolute error = 4e-32 relative error = 7.1789072692089424098945195648211e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.755e+11 Order of pole = 1.511e+21 TOP MAIN SOLVE Loop x[1] = 1.279 y[1] (analytic) = -0.55663095363729738041798906029903 y[1] (numeric) = -0.55663095363729738041798906029898 absolute error = 5e-32 relative error = 8.9826122089107121032677406396766e-30 % Correct digits = 31 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=72.4MB, alloc=4.3MB, time=7.47 x[1] = 1.28 y[1] (analytic) = -0.55607460090638826439862831202818 y[1] (numeric) = -0.55607460090638826439862831202812 absolute error = 6e-32 relative error = 1.0789919176707844387106155221722e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.561e+11 Order of pole = 3.687e+21 TOP MAIN SOLVE Loop x[1] = 1.281 y[1] (analytic) = -0.55551880425012639431915214643778 y[1] (numeric) = -0.55551880425012639431915214643771 absolute error = 7e-32 relative error = 1.2600833574750061804446235284036e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.282 y[1] (analytic) = -0.55496356311271506760130091834951 y[1] (numeric) = -0.55496356311271506760130091834945 absolute error = 6e-32 relative error = 1.0811520609293368551568564637335e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.349e+11 Order of pole = 1.540e+21 TOP MAIN SOLVE Loop x[1] = 1.283 y[1] (analytic) = -0.55440887693891310056365158329842 y[1] (numeric) = -0.55440887693891310056365158329836 absolute error = 6e-32 relative error = 1.0822337537465337238489714192242e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.437e+11 Order of pole = 6.700e+21 TOP MAIN SOLVE Loop x[1] = 1.284 y[1] (analytic) = -0.55385474517403427318038774600962 y[1] (numeric) = -0.55385474517403427318038774600956 absolute error = 6e-32 relative error = 1.0833165287975745252239619730884e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.311e+11 Order of pole = 9.222e+20 TOP MAIN SOLVE Loop x[1] = 1.285 y[1] (analytic) = -0.55330116726394677439503341072873 y[1] (numeric) = -0.55330116726394677439503341072867 absolute error = 6e-32 relative error = 1.0844003871652344005538867614254e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.852e+11 Order of pole = 1.759e+21 TOP MAIN SOLVE Loop x[1] = 1.286 y[1] (analytic) = -0.55274814265507264798859574709341 y[1] (numeric) = -0.55274814265507264798859574709335 absolute error = 6e-32 relative error = 1.0854853299333718078201547632007e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.287 y[1] (analytic) = -0.55219567079438723900156273964263 y[1] (numeric) = -0.55219567079438723900156273964257 absolute error = 6e-32 relative error = 1.0865713581869296055720736031962e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.541e+11 Order of pole = 5.524e+20 TOP MAIN SOLVE Loop x[1] = 1.288 y[1] (analytic) = -0.55164375112941864070920214291521 y[1] (numeric) = -0.55164375112941864070920214291515 absolute error = 6e-32 relative error = 1.0876584730119361378697985132258e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.160e+11 Order of pole = 8.312e+20 TOP MAIN SOLVE Loop x[1] = 1.289 y[1] (analytic) = -0.55109238310824714214960871739049 y[1] (numeric) = -0.55109238310824714214960871739044 absolute error = 5e-32 relative error = 9.0728889624625526692730574554618e-30 % Correct digits = 31 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.080e+11 Order of pole = 5.843e+20 TOP MAIN SOLVE Loop x[1] = 1.29 y[1] (analytic) = -0.55054156617950467620394727427232 y[1] (numeric) = -0.55054156617950467620394727427226 absolute error = 6e-32 relative error = 1.0898359667258427271547045107534e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.171e+11 Order of pole = 6.915e+20 TOP MAIN SOLVE Loop x[1] = 1.291 y[1] (analytic) = -0.54999129979237426822833960931335 y[1] (numeric) = -0.54999129979237426822833960931329 absolute error = 6e-32 relative error = 1.0909263477922366795062904239671e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.292 y[1] (analytic) = -0.54944158339658948523684395752082 y[1] (numeric) = -0.54944158339658948523684395752076 absolute error = 6e-32 relative error = 1.0920178197850693346265688808814e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.032e+11 Order of pole = 6.249e+20 TOP MAIN SOLVE Loop x[1] = 1.293 y[1] (analytic) = -0.54889241644243388563497615167716 y[1] (numeric) = -0.54889241644243388563497615167709 absolute error = 7e-32 relative error = 1.2752954477617815723548970090897e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.294 y[1] (analytic) = -0.5483437983807404695032222181508 y[1] (numeric) = -0.54834379838074046950322221815072 absolute error = 8e-32 relative error = 1.4589387212227081417728289309684e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.221e+11 Order of pole = 5.507e+20 TOP MAIN SOLVE Loop x[1] = 1.295 y[1] (analytic) = -0.54779572866289112942999269346403 y[1] (numeric) = -0.54779572866289112942999269346395 absolute error = 8e-32 relative error = 1.4603983896565087160790242195921e-29 % Correct digits = 30 h = 0.001 memory used=76.2MB, alloc=4.3MB, time=7.86 Complex estimate of poles used for equation 1 Radius of convergence = 1.357e+11 Order of pole = 1.019e+21 TOP MAIN SOLVE Loop x[1] = 1.296 y[1] (analytic) = -0.54724820674081610189346949452642 y[1] (numeric) = -0.54724820674081610189346949452634 absolute error = 8e-32 relative error = 1.4618595184888206467637969585656e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.515e+11 Order of pole = 2.903e+21 TOP MAIN SOLVE Loop x[1] = 1.297 y[1] (analytic) = -0.54670123206699341919179672433489 y[1] (numeric) = -0.54670123206699341919179672433481 absolute error = 8e-32 relative error = 1.4633221091807728878998179173472e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.401e+11 Order of pole = 9.133e+20 TOP MAIN SOLVE Loop x[1] = 1.298 y[1] (analytic) = -0.54615480409444836192106734328567 y[1] (numeric) = -0.54615480409444836192106734328558 absolute error = 9e-32 relative error = 1.6478844335943257849871262020711e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.304e+11 Order of pole = 3.729e+20 TOP MAIN SOLVE Loop x[1] = 1.299 y[1] (analytic) = -0.54560892227675291200055818403905 y[1] (numeric) = -0.54560892227675291200055818403898 absolute error = 7e-32 relative error = 1.2829702217459967693156482808559e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.245e+11 Order of pole = 7.980e+20 TOP MAIN SOLVE Loop x[1] = 1.3 y[1] (analytic) = -0.5450635860680252062446663351267 y[1] (numeric) = -0.54506358606802520624466633512662 absolute error = 8e-32 relative error = 1.4677186670476976881829959664046e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.249e+11 Order of pole = 7.418e+20 TOP MAIN SOLVE Loop x[1] = 1.301 y[1] (analytic) = -0.54451879492292899048100046519175 y[1] (numeric) = -0.54451879492292899048100046519167 absolute error = 8e-32 relative error = 1.4691871198187598547387940040998e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.302 y[1] (analytic) = -0.54397454829667307421408120590828 y[1] (numeric) = -0.54397454829667307421408120590819 absolute error = 9e-32 relative error = 1.6544891719991973063583268467303e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.626e+11 Order of pole = 9.006e+20 TOP MAIN SOLVE Loop x[1] = 1.303 y[1] (analytic) = -0.54343084564501078583410525723444 y[1] (numeric) = -0.54343084564501078583410525723435 absolute error = 9e-32 relative error = 1.6561444886915996494350792002884e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.440e+11 Order of pole = 1.004e+22 TOP MAIN SOLVE Loop x[1] = 1.304 y[1] (analytic) = -0.54288768642423942837022842371843 y[1] (numeric) = -0.54288768642423942837022842371834 absolute error = 9e-32 relative error = 1.6578014615286286961568056903361e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.305 y[1] (analytic) = -0.54234507009119973578782333509465 y[1] (numeric) = -0.54234507009119973578782333509456 absolute error = 9e-32 relative error = 1.6594600921672574216336273937229e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.306 y[1] (analytic) = -0.54180299610327532982916814838267 y[1] (numeric) = -0.54180299610327532982916814838258 absolute error = 9e-32 relative error = 1.6611203822661166027134942803050e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.307 y[1] (analytic) = -0.54126146391839217739702307213237 y[1] (numeric) = -0.54126146391839217739702307213229 absolute error = 8e-32 relative error = 1.4780287408759968681005335823390e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.124e+11 Order of pole = 2.095e+21 TOP MAIN SOLVE Loop x[1] = 1.308 y[1] (analytic) = -0.54072047299501804848055209634656 y[1] (numeric) = -0.54072047299501804848055209634647 absolute error = 9e-32 relative error = 1.6644459474873484012082588576621e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.309 y[1] (analytic) = -0.54018002279216197462304785395758 y[1] (numeric) = -0.54018002279216197462304785395749 absolute error = 9e-32 relative error = 1.6661112259352865169853993835330e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.093e+11 Order of pole = 1.108e+21 TOP MAIN SOLVE Loop x[1] = 1.31 y[1] (analytic) = -0.53964011276937370793091808153778 y[1] (numeric) = -0.53964011276937370793091808153769 absolute error = 9e-32 relative error = 1.6677781704945894106558462555010e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=80.1MB, alloc=4.3MB, time=8.27 x[1] = 1.311 y[1] (analytic) = -0.53910074238674318062339268818507 y[1] (numeric) = -0.53910074238674318062339268818498 absolute error = 9e-32 relative error = 1.6694467828322017804345443829892e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.540e+11 Order of pole = 1.317e+21 TOP MAIN SOLVE Loop x[1] = 1.312 y[1] (analytic) = -0.53856191110489996512241098224568 y[1] (numeric) = -0.5385619111048999651224109822456 absolute error = 8e-32 relative error = 1.4854373907704320915421300569726e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.351e+11 Order of pole = 8.550e+20 TOP MAIN SOLVE Loop x[1] = 1.313 y[1] (analytic) = -0.53802361838501273468214914571639 y[1] (numeric) = -0.5380236183850127346821491457163 absolute error = 9e-32 relative error = 1.6727890175184743020313779500330e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.454e+11 Order of pole = 1.147e+21 TOP MAIN SOLVE Loop x[1] = 1.314 y[1] (analytic) = -0.53748586368878872455764858580855 y[1] (numeric) = -0.53748586368878872455764858580846 absolute error = 9e-32 relative error = 1.6744626432093694186416014597844e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.793e+11 Order of pole = 2.383e+21 TOP MAIN SOLVE Loop x[1] = 1.315 y[1] (analytic) = -0.53694864647847319371200633225769 y[1] (numeric) = -0.53694864647847319371200633225761 absolute error = 8e-32 relative error = 1.4899003941004864739373294907780e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.316 y[1] (analytic) = -0.53641196621684888706158918752396 y[1] (numeric) = -0.53641196621684888706158918752386 absolute error = 1.0e-31 relative error = 1.8642387996164535432569732593148e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.317 y[1] (analytic) = -0.53587582236723549825873387505274 y[1] (numeric) = -0.53587582236723549825873387505265 absolute error = 9e-32 relative error = 1.6794935737616285674058769520155e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.398e+11 Order of pole = 9.701e+20 TOP MAIN SOLVE Loop x[1] = 1.318 y[1] (analytic) = -0.5353402143934891330113959682512 y[1] (numeric) = -0.53534021439348913301139596825111 absolute error = 9e-32 relative error = 1.6811739073621626653115241055822e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.319 y[1] (analytic) = -0.53480514176000177293921091978436 y[1] (numeric) = -0.53480514176000177293921091978427 absolute error = 9e-32 relative error = 1.6828559221367442232101200118324e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.32 y[1] (analytic) = -0.5342706039317007399654310472076 y[1] (numeric) = -0.53427060393170073996543104720751 absolute error = 9e-32 relative error = 1.6845396197673881558511251234217e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.321 y[1] (analytic) = -0.53373660037404816124420286682764 y[1] (numeric) = -0.53373660037404816124420286682755 absolute error = 9e-32 relative error = 1.6862250019377922341866126452875e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.973e+11 Order of pole = 1.841e+21 TOP MAIN SOLVE Loop x[1] = 1.322 y[1] (analytic) = -0.53320313055304043462264970302484 y[1] (numeric) = -0.53320313055304043462264970302474 absolute error = 1.0e-31 relative error = 1.8754578559259319656324219943050e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.323 y[1] (analytic) = -0.53267019393520769463722503507483 y[1] (numeric) = -0.53267019393520769463722503507473 absolute error = 1.0e-31 relative error = 1.8773342518234403295937767814026e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.210e+11 Order of pole = 7.502e+20 TOP MAIN SOLVE Loop x[1] = 1.324 y[1] (analytic) = -0.53213778998761327904380257777843 y[1] (numeric) = -0.53213778998761327904380257777833 absolute error = 1.0e-31 relative error = 1.8792125250553569615216612664303e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.325 y[1] (analytic) = -0.53160591817785319588096962594532 y[1] (numeric) = -0.53160591817785319588096962594523 absolute error = 9e-32 relative error = 1.6929834097499597248699337289761e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=83.9MB, alloc=4.3MB, time=8.67 x[1] = 1.326 y[1] (analytic) = -0.53107457797405559106599072598059 y[1] (numeric) = -0.5310745779740555910659907259805 absolute error = 9e-32 relative error = 1.6946772399336490162856124165201e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.327 y[1] (analytic) = -0.53054376884488021652290927049322 y[1] (numeric) = -0.53054376884488021652290927049313 absolute error = 9e-32 relative error = 1.6963727647947194644583426306228e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.325e+11 Order of pole = 1.016e+21 TOP MAIN SOLVE Loop x[1] = 1.328 y[1] (analytic) = -0.53001349025951789884225514398405 y[1] (numeric) = -0.53001349025951789884225514398396 absolute error = 9e-32 relative error = 1.6980699860286960717523156763432e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.329 y[1] (analytic) = -0.52948374168769000847182707927638 y[1] (numeric) = -0.52948374168769000847182707927629 absolute error = 9e-32 relative error = 1.6997689053328002135792463935419e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.33 y[1] (analytic) = -0.52895452259964792943801891542745 y[1] (numeric) = -0.52895452259964792943801891542736 absolute error = 9e-32 relative error = 1.7014695244059513356198900037149e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.331 y[1] (analytic) = -0.52842583246617252959715947840279 y[1] (numeric) = -0.5284258324661725295971594784027 absolute error = 9e-32 relative error = 1.7031718449487686527436293673748e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.332 y[1] (analytic) = -0.52789767075857363141633633580926 y[1] (numeric) = -0.52789767075857363141633633580916 absolute error = 1.0e-31 relative error = 1.8943065207373031662531461907839e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.333 y[1] (analytic) = -0.52737003694868948328317420646631 y[1] (numeric) = -0.5273700369486894832831742064662 absolute error = 1.1e-31 relative error = 2.0858219521998072904294910164343e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.334 y[1] (analytic) = -0.52684293050888623134403933454995 y[1] (numeric) = -0.52684293050888623134403933454985 absolute error = 1.0e-31 relative error = 1.8980989249188246511723838664323e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.596e+11 Order of pole = 1.584e+21 TOP MAIN SOLVE Loop x[1] = 1.335 y[1] (analytic) = -0.52631635091205739187014166646977 y[1] (numeric) = -0.52631635091205739187014166646966 absolute error = 1.1e-31 relative error = 2.0899977705305983452641204184173e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.458e+11 Order of pole = 1.375e+21 TOP MAIN SOLVE Loop x[1] = 1.336 y[1] (analytic) = -0.52579029763162332415100719653697 y[1] (numeric) = -0.52579029763162332415100719653688 absolute error = 9e-32 relative error = 1.7117090293487189492648020477156e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.931e+11 Order of pole = 2.765e+21 TOP MAIN SOLVE Loop x[1] = 1.337 y[1] (analytic) = -0.52526477014153070391479337485235 y[1] (numeric) = -0.52526477014153070391479337485225 absolute error = 1.0e-31 relative error = 1.9038017716865983514161153276554e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.648e+11 Order of pole = 1.553e+21 TOP MAIN SOLVE Loop x[1] = 1.338 y[1] (analytic) = -0.5247397679162519972749209976851 y[1] (numeric) = -0.52473976791625199727492099768499 absolute error = 1.1e-31 relative error = 2.0962771782442054722182151083936e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.339 y[1] (analytic) = -0.52421529043078493520249652693107 y[1] (numeric) = -0.52421529043078493520249652693097 absolute error = 1.0e-31 relative error = 1.9076131853731869925953202278514e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.34 y[1] (analytic) = -0.52369133716065198852399931102871 y[1] (numeric) = -0.52369133716065198852399931102861 absolute error = 1.0e-31 relative error = 1.9095217526831678968590932800393e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.077e+11 Order of pole = 5.914e+20 TOP MAIN SOLVE Loop memory used=87.7MB, alloc=4.3MB, time=9.07 x[1] = 1.341 y[1] (analytic) = -0.52316790758189984344370870497613 y[1] (numeric) = -0.52316790758189984344370870497602 absolute error = 1.1e-31 relative error = 2.1025754524665666722196701174138e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.676e+11 Order of pole = 2.321e+21 TOP MAIN SOLVE Loop x[1] = 1.342 y[1] (analytic) = -0.52264500117109887759034661183288 y[1] (numeric) = -0.52264500117109887759034661183277 absolute error = 1.1e-31 relative error = 2.1046790795572763390878892144827e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.335e+11 Order of pole = 3.389e+21 TOP MAIN SOLVE Loop x[1] = 1.343 y[1] (analytic) = -0.52212261740534263658741149230521 y[1] (numeric) = -0.52212261740534263658741149230511 absolute error = 1.0e-31 relative error = 1.9152589193884008665105365181971e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.907e+11 Order of pole = 1.937e+21 TOP MAIN SOLVE Loop x[1] = 1.344 y[1] (analytic) = -0.52160075576224731114668041270523 y[1] (numeric) = -0.52160075576224731114668041270513 absolute error = 1.0e-31 relative error = 1.9171751362565385998936730945664e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.189e+11 Order of pole = 4.946e+21 TOP MAIN SOLVE Loop x[1] = 1.345 y[1] (analytic) = -0.52107941571995121468435622474236 y[1] (numeric) = -0.52107941571995121468435622474226 absolute error = 1.0e-31 relative error = 1.9190932702999723544154230960769e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.346 y[1] (analytic) = -0.52055859675711426145933749325089 y[1] (numeric) = -0.52055859675711426145933749325079 absolute error = 1.0e-31 relative error = 1.9210133234368363333540499921082e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.347 y[1] (analytic) = -0.52003829835291744523308931007996 y[1] (numeric) = -0.52003829835291744523308931007986 absolute error = 1.0e-31 relative error = 1.9229352975871838335779661267666e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.348 y[1] (analytic) = -0.51951851998706231845059365397334 y[1] (numeric) = -0.51951851998706231845059365397323 absolute error = 1.1e-31 relative error = 2.1173451141402880821591085509181e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.349 y[1] (analytic) = -0.51899926113977047194185847734597 y[1] (numeric) = -0.51899926113977047194185847734586 absolute error = 1.1e-31 relative error = 2.1194635182799645331025963931526e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.35 y[1] (analytic) = -0.51848052129178301514346522142309 y[1] (numeric) = -0.51848052129178301514346522142299 absolute error = 1.0e-31 relative error = 1.9287127653484871690694194549651e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.351 y[1] (analytic) = -0.51796229992436005683963498124601 y[1] (numeric) = -0.51796229992436005683963498124591 absolute error = 1.0e-31 relative error = 1.9306424427917508371473296526361e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.116e+11 Order of pole = 1.378e+21 TOP MAIN SOLVE Loop x[1] = 1.352 y[1] (analytic) = -0.51744459651928018642229406156746 y[1] (numeric) = -0.51744459651928018642229406156736 absolute error = 1.0e-31 relative error = 1.9325740508776181838516725393100e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.590e+11 Order of pole = 1.346e+21 TOP MAIN SOLVE Loop x[1] = 1.353 y[1] (analytic) = -0.51692741055883995566962018365895 y[1] (numeric) = -0.51692741055883995566962018365885 absolute error = 1.0e-31 relative error = 1.9345075915376974560171406738533e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.887e+11 Order of pole = 7.940e+21 TOP MAIN SOLVE Loop x[1] = 1.354 y[1] (analytic) = -0.516410741525853361042551121533 y[1] (numeric) = -0.51641074152585336104255112153291 absolute error = 9e-32 relative error = 1.7427987600349765273662599393581e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.917e+11 Order of pole = 3.621e+20 TOP MAIN SOLVE Loop x[1] = 1.355 y[1] (analytic) = -0.51589458890365132649873806404591 y[1] (numeric) = -0.51589458890365132649873806404581 absolute error = 1.0e-31 relative error = 1.9383804783165895694760718455243e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.430e+10 Order of pole = 7.876e+20 TOP MAIN SOLVE Loop x[1] = 1.356 y[1] (analytic) = -0.51537895217608118682342651679107 y[1] (numeric) = -0.51537895217608118682342651679097 absolute error = 1.0e-31 relative error = 1.9403198283082895124022240072783e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.451e+11 Order of pole = 6.995e+21 memory used=91.5MB, alloc=4.3MB, time=9.48 TOP MAIN SOLVE Loop x[1] = 1.357 y[1] (analytic) = -0.51486383082750617147674807462104 y[1] (numeric) = -0.51486383082750617147674807462094 absolute error = 1.0e-31 relative error = 1.9422611186199794569423040394460e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.123e+11 Order of pole = 6.417e+21 TOP MAIN SOLVE Loop x[1] = 1.358 y[1] (analytic) = -0.51434922434280488895690691204675 y[1] (numeric) = -0.51434922434280488895690691204666 absolute error = 9e-32 relative error = 1.7497839160736548889044090638686e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.360e+11 Order of pole = 8.043e+20 TOP MAIN SOLVE Loop x[1] = 1.359 y[1] (analytic) = -0.51383513220737081167874535465771 y[1] (numeric) = -0.51383513220737081167874535465762 absolute error = 9e-32 relative error = 1.7515345751733901555468333788503e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.605e+11 Order of pole = 1.509e+21 TOP MAIN SOLVE Loop x[1] = 1.36 y[1] (analytic) = -0.51332155390711176136717341008552 y[1] (numeric) = -0.51332155390711176136717341008542 absolute error = 1.0e-31 relative error = 1.9480966508976072853320848856501e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.361 y[1] (analytic) = -0.5128084889284493949649476518976 y[1] (numeric) = -0.5128084889284493949649476518975 absolute error = 1.0e-31 relative error = 1.9500457219215943035012930849522e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.868e+11 Order of pole = 8.903e+21 TOP MAIN SOLVE Loop x[1] = 1.362 y[1] (analytic) = -0.51229593675831869105428536415714 y[1] (numeric) = -0.51229593675831869105428536415705 absolute error = 9e-32 relative error = 1.7567970686923191723723435409572e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.127e+11 Order of pole = 5.462e+20 TOP MAIN SOLVE Loop x[1] = 1.363 y[1] (analytic) = -0.51178389688416743679180036822051 y[1] (numeric) = -0.5117838968841674367918003682204 absolute error = 1.1e-31 relative error = 2.1493446876640671333784778140492e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.364 y[1] (analytic) = -0.51127236879395571535624746666514 y[1] (numeric) = -0.51127236879395571535624746666503 absolute error = 1.1e-31 relative error = 2.1514951073823887210989448641287e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.365 y[1] (analytic) = -0.51076135197615539390856295204996 y[1] (numeric) = -0.51076135197615539390856295204986 absolute error = 1.0e-31 relative error = 1.9578615259963608931573253826832e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.366 y[1] (analytic) = -0.51025084591974961206368914050584 y[1] (numeric) = -0.51025084591974961206368914050574 absolute error = 1.0e-31 relative error = 1.9598203667795121004454716412276e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.367 y[1] (analytic) = -0.50974085011423227087367140193807 y[1] (numeric) = -0.50974085011423227087367140193796 absolute error = 1.1e-31 relative error = 2.1579592841215127461765666418271e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.838e+10 Order of pole = 1.438e+20 TOP MAIN SOLVE Loop x[1] = 1.368 y[1] (analytic) = -0.50923136404960752232151666989541 y[1] (numeric) = -0.50923136404960752232151666989531 absolute error = 1.0e-31 relative error = 1.9637439297682055757474531324708e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.369 y[1] (analytic) = -0.50872238721638925932530292492171 y[1] (numeric) = -0.50872238721638925932530292492159 absolute error = 1.2e-31 relative error = 2.3588503870767733913020283484722e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.37 y[1] (analytic) = -0.50821391910560060625202965545668 y[1] (numeric) = -0.50821391910560060625202965545658 absolute error = 1.0e-31 relative error = 1.9676753477352364494605386111894e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.111e+11 Order of pole = 4.417e+20 TOP MAIN SOLVE Loop x[1] = 1.371 y[1] (analytic) = -0.50770595920877340994069981009457 y[1] (numeric) = -0.50770595920877340994069981009447 absolute error = 1.0e-31 relative error = 1.9696440072486734476902800938470e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=95.3MB, alloc=4.3MB, time=9.88 x[1] = 1.372 y[1] (analytic) = -0.50719850701794773123412426423942 y[1] (numeric) = -0.50719850701794773123412426423932 absolute error = 1.0e-31 relative error = 1.9716146364062818315995445563565e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.373 y[1] (analytic) = -0.50669156202567133701894033291967 y[1] (numeric) = -0.50669156202567133701894033291957 absolute error = 1.0e-31 relative error = 1.9735872371786909230158178493177e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.406e+11 Order of pole = 1.114e+21 TOP MAIN SOLVE Loop x[1] = 1.374 y[1] (analytic) = -0.50618512372499919277333636973799 y[1] (numeric) = -0.50618512372499919277333636973789 absolute error = 1.0e-31 relative error = 1.9755618115385016587315945692081e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.920e+11 Order of pole = 1.191e+22 TOP MAIN SOLVE Loop x[1] = 1.375 y[1] (analytic) = -0.50567919160949295562197499963864 y[1] (numeric) = -0.50567919160949295562197499963855 absolute error = 9e-32 relative error = 1.7797845253142597067949313108653e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.376 y[1] (analytic) = -0.50517376517322046789760804037349 y[1] (numeric) = -0.50517376517322046789760804037339 absolute error = 1.0e-31 relative error = 1.9795168889206017226368751911208e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.888e+11 Order of pole = 1.875e+21 TOP MAIN SOLVE Loop x[1] = 1.377 y[1] (analytic) = -0.50466884391075525120887667423925 y[1] (numeric) = -0.50466884391075525120887667423914 absolute error = 1.1e-31 relative error = 2.1796471354877656387678594090640e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.362e+11 Order of pole = 9.761e+20 TOP MAIN SOLVE Loop x[1] = 1.378 y[1] (analytic) = -0.50416442731717600101379093784406 y[1] (numeric) = -0.50416442731717600101379093784395 absolute error = 1.1e-31 relative error = 2.1818278728101865076681400983757e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.379 y[1] (analytic) = -0.50366051488806608169838310334078 y[1] (numeric) = -0.50366051488806608169838310334067 absolute error = 1.1e-31 relative error = 2.1840107919606620057503899377913e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.38 y[1] (analytic) = -0.50315710611951302216003002973818 y[1] (numeric) = -0.50315710611951302216003002973809 absolute error = 9e-32 relative error = 1.7887057323726366535091255014228e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.381 y[1] (analytic) = -0.50265420050810801189494006757055 y[1] (numeric) = -0.50265420050810801189494006757045 absolute error = 1.0e-31 relative error = 1.9894392586178529365077208761124e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.019e+11 Order of pole = 2.161e+21 TOP MAIN SOLVE Loop x[1] = 1.382 y[1] (analytic) = -0.50215179755094539758930060437031 y[1] (numeric) = -0.50215179755094539758930060437021 absolute error = 1.0e-31 relative error = 1.9914296929277562180242054108155e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.383 y[1] (analytic) = -0.50164989674562218021358284204969 y[1] (numeric) = -0.50164989674562218021358284204959 absolute error = 1.0e-31 relative error = 1.9934221186675183797768503653213e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.869e+11 Order of pole = 1.896e+22 TOP MAIN SOLVE Loop x[1] = 1.384 y[1] (analytic) = -0.5011484975902375126195009004539 y[1] (numeric) = -0.50114849759023751261950090045379 absolute error = 1.1e-31 relative error = 2.1949581916125218603196314743347e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.136e+11 Order of pole = 6.472e+20 TOP MAIN SOLVE Loop x[1] = 1.385 y[1] (analytic) = -0.5006475995833921976391228440032 y[1] (numeric) = -0.5006475995833921976391228440031 absolute error = 1.0e-31 relative error = 1.9974129524083163896321084995144e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.175e+11 Order of pole = 1.118e+22 TOP MAIN SOLVE Loop x[1] = 1.386 y[1] (analytic) = -0.50014720222418818668563173049329 y[1] (numeric) = -0.50014720222418818668563173049318 absolute error = 1.1e-31 relative error = 2.1993525008402049422124431219378e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.433e+11 Order of pole = 3.289e+20 TOP MAIN SOLVE Loop memory used=99.1MB, alloc=4.3MB, time=10.28 x[1] = 1.387 y[1] (analytic) = -0.49964730501222807885523528277276 y[1] (numeric) = -0.49964730501222807885523528277265 absolute error = 1.1e-31 relative error = 2.2015529533839459754156884365429e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.388 y[1] (analytic) = -0.49914790744761462052972328516612 y[1] (numeric) = -0.49914790744761462052972328516601 absolute error = 1.1e-31 relative error = 2.2037556074808238553171399206474e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.389 y[1] (analytic) = -0.49864900903095020547917230715771 y[1] (numeric) = -0.49864900903095020547917230715759 absolute error = 1.2e-31 relative error = 2.4065023258183558498354818189198e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.412e+11 Order of pole = 2.144e+22 TOP MAIN SOLVE Loop x[1] = 1.39 y[1] (analytic) = -0.49815060926333637546429785699966 y[1] (numeric) = -0.49815060926333637546429785699954 absolute error = 1.2e-31 relative error = 2.4089100317965211268207395153139e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.391 y[1] (analytic) = -0.49765270764637332133795456755453 y[1] (numeric) = -0.49765270764637332133795456755441 absolute error = 1.2e-31 relative error = 2.4113201466849189428364651594160e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.546e+11 Order of pole = 1.111e+21 TOP MAIN SOLVE Loop x[1] = 1.392 y[1] (analytic) = -0.4971553036821593846452855158311 y[1] (numeric) = -0.49715530368215938464528551583099 absolute error = 1.1e-31 relative error = 2.2125882834858590215297730925167e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.393 y[1] (analytic) = -0.49665839687329055972202227632126 y[1] (numeric) = -0.49665839687329055972202227632114 absolute error = 1.2e-31 relative error = 2.4161476128352838694708122388384e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.394 y[1] (analytic) = -0.49616198672285999629043780639627 y[1] (numeric) = -0.49616198672285999629043780639616 absolute error = 1.1e-31 relative error = 2.2170178881809910716812846167216e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.395 y[1] (analytic) = -0.4956660727344575025524547596743 y[1] (numeric) = -0.49566607273445750255245475967419 absolute error = 1.1e-31 relative error = 2.2192360149477115288355698281813e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.001e+11 Order of pole = 1.626e+21 TOP MAIN SOLVE Loop x[1] = 1.396 y[1] (analytic) = -0.4951706544121690487794123204256 y[1] (numeric) = -0.49517065441216904877941232042548 absolute error = 1.2e-31 relative error = 2.4234069392188711309550480681101e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.776e+11 Order of pole = 2.662e+21 TOP MAIN SOLVE Loop x[1] = 1.397 y[1] (analytic) = -0.4946757312605762713979951487412 y[1] (numeric) = -0.49467573126057627139799514874109 absolute error = 1.1e-31 relative error = 2.2236789284100982832501382703610e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.398 y[1] (analytic) = -0.49418130278475597757182852235261 y[1] (numeric) = -0.4941813027847559775718285223525 absolute error = 1.1e-31 relative error = 2.2259037195486784131399767893056e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.007e+11 Order of pole = 5.993e+20 TOP MAIN SOLVE Loop x[1] = 1.399 y[1] (analytic) = -0.49368736849027965027824425665626 y[1] (numeric) = -0.49368736849027965027824425665615 absolute error = 1.1e-31 relative error = 2.2281307365911635836910405707594e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.4 y[1] (analytic) = -0.49319392788321295387972247966754 y[1] (numeric) = -0.49319392788321295387972247966743 absolute error = 1.1e-31 relative error = 2.2303599817645710229732598923757e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.528e+10 Order of pole = 3.441e+20 TOP MAIN SOLVE Loop x[1] = 1.401 y[1] (analytic) = -0.49270098047011524018951483330492 y[1] (numeric) = -0.49270098047011524018951483330482 absolute error = 1.0e-31 relative error = 2.0296285975437691728768284963712e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.380e+11 Order of pole = 9.607e+20 TOP MAIN SOLVE Loop x[1] = 1.402 y[1] (analytic) = -0.49220852575803905503095516658623 y[1] (numeric) = -0.49220852575803905503095516658613 absolute error = 1.0e-31 relative error = 2.0316592412939677316328752600370e-29 % Correct digits = 30 h = 0.001 memory used=103.0MB, alloc=4.3MB, time=10.69 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.403 y[1] (analytic) = -0.49171656325452964528996428000661 y[1] (numeric) = -0.49171656325452964528996428000649 absolute error = 1.2e-31 relative error = 2.4404303000442922671588859822587e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.404 y[1] (analytic) = -0.49122509246762446646025577356179 y[1] (numeric) = -0.49122509246762446646025577356167 absolute error = 1.2e-31 relative error = 2.4428719509663266698490381422248e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.403e+11 Order of pole = 1.171e+21 TOP MAIN SOLVE Loop x[1] = 1.405 y[1] (analytic) = -0.49073411290585269068075054358172 y[1] (numeric) = -0.49073411290585269068075054358161 absolute error = 1.1e-31 relative error = 2.2415397076971393105739575644927e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.406 y[1] (analytic) = -0.49024362407823471526470796574773 y[1] (numeric) = -0.49024362407823471526470796574762 absolute error = 1.1e-31 relative error = 2.2437823685483736659074753334786e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.407 y[1] (analytic) = -0.48975362549428167172008229338362 y[1] (numeric) = -0.48975362549428167172008229338351 absolute error = 1.1e-31 relative error = 2.2460272731821635514849374366582e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.408 y[1] (analytic) = -0.48926411666399493526061329133623 y[1] (numeric) = -0.48926411666399493526061329133612 absolute error = 1.1e-31 relative error = 2.2482744238434137881716218364970e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.661e+11 Order of pole = 1.224e+22 TOP MAIN SOLVE Loop x[1] = 1.409 y[1] (analytic) = -0.48877509709786563480716061649506 y[1] (numeric) = -0.48877509709786563480716061649496 absolute error = 1.0e-31 relative error = 2.0459307479811592949821150599555e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.41 y[1] (analytic) = -0.48828656630687416347879194624471 y[1] (numeric) = -0.48828656630687416347879194624461 absolute error = 1.0e-31 relative error = 2.0479777020355881670203686398563e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.411 y[1] (analytic) = -0.48779852380248968957313534589724 y[1] (numeric) = -0.48779852380248968957313534589712 absolute error = 1.2e-31 relative error = 2.4600320448814676873531772394296e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.412 y[1] (analytic) = -0.4873109690966696680355068554162 y[1] (numeric) = -0.48731096909666966803550685541609 absolute error = 1.1e-31 relative error = 2.2572855317397728368912697026808e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.000e+11 Order of pole = 9.951e+21 TOP MAIN SOLVE Loop x[1] = 1.413 y[1] (analytic) = -0.48682390170185935241632476451937 y[1] (numeric) = -0.48682390170185935241632476451925 absolute error = 1.2e-31 relative error = 2.4649570323170037897624135046444e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.517e+10 Order of pole = 2.536e+20 TOP MAIN SOLVE Loop x[1] = 1.414 y[1] (analytic) = -0.48633732113099130731632253353331 y[1] (numeric) = -0.4863373211309913073163225335332 absolute error = 1.1e-31 relative error = 2.2618046203855353635950963980210e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.352e+10 Order of pole = 2.781e+20 TOP MAIN SOLVE Loop x[1] = 1.415 y[1] (analytic) = -0.48585122689748492131907280517267 y[1] (numeric) = -0.48585122689748492131907280517255 absolute error = 1.2e-31 relative error = 2.4698918795839557700014461060570e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.230e+11 Order of pole = 7.039e+20 TOP MAIN SOLVE Loop x[1] = 1.416 y[1] (analytic) = -0.48536561851524592041033543972708 y[1] (numeric) = -0.48536561851524592041033543972697 absolute error = 1.1e-31 relative error = 2.2663327562527951723363234821325e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.417 y[1] (analytic) = -0.48488049549866588188374299296359 y[1] (numeric) = -0.48488049549866588188374299296348 absolute error = 1.1e-31 relative error = 2.2686002225532426693691434718470e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=106.8MB, alloc=4.3MB, time=11.09 x[1] = 1.418 y[1] (analytic) = -0.48439585736262174873233754238925 y[1] (numeric) = -0.48439585736262174873233754238913 absolute error = 1.2e-31 relative error = 2.4773126808590201123667061108997e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.419 y[1] (analytic) = -0.48391170362247534452547325337042 y[1] (numeric) = -0.48391170362247534452547325337031 absolute error = 1.1e-31 relative error = 2.2731419632251075632410165483140e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.42 y[1] (analytic) = -0.48342803379407288877059956197097 y[1] (numeric) = -0.48342803379407288877059956197085 absolute error = 1.2e-31 relative error = 2.4822722641508356477345804854116e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.421 y[1] (analytic) = -0.48294484739374451275944033625187 y[1] (numeric) = -0.48294484739374451275944033625176 absolute error = 1.1e-31 relative error = 2.2776927964678562138982235545925e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.422 y[1] (analytic) = -0.48246214393830377589808486217145 y[1] (numeric) = -0.48246214393830377589808486217134 absolute error = 1.1e-31 relative error = 2.2799716284904326929686614750133e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.423 y[1] (analytic) = -0.48197992294504718252050698413654 y[1] (numeric) = -0.48197992294504718252050698413642 absolute error = 1.2e-31 relative error = 2.4897302623470847201241816234072e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.424 y[1] (analytic) = -0.48149818393175369918502921368369 y[1] (numeric) = -0.48149818393175369918502921368356 absolute error = 1.3e-31 relative error = 2.6999063410470902634252652342056e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.425 y[1] (analytic) = -0.48101692641668427245324910271422 y[1] (numeric) = -0.4810169264166842724532491027141 absolute error = 1.2e-31 relative error = 2.4947147056536044178543238145947e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.426 y[1] (analytic) = -0.48053614991858134715094566016937 y[1] (numeric) = -0.48053614991858134715094566016924 absolute error = 1.3e-31 relative error = 2.7053115571435423173045455667936e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.303e+11 Order of pole = 3.144e+21 TOP MAIN SOLVE Loop x[1] = 1.427 y[1] (analytic) = -0.4800558539566683851104840730116 y[1] (numeric) = -0.48005585395666838511048407301147 absolute error = 1.3e-31 relative error = 2.7080182218074624347798343553080e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.428 y[1] (analytic) = -0.47957603805064938439423747387702 y[1] (numeric) = -0.47957603805064938439423747387689 absolute error = 1.3e-31 relative error = 2.7107275944898300279102308184990e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.196e+11 Order of pole = 7.423e+20 TOP MAIN SOLVE Loop x[1] = 1.429 y[1] (analytic) = -0.47909670172070839899854497878032 y[1] (numeric) = -0.47909670172070839899854497878019 absolute error = 1.3e-31 relative error = 2.7134396779000180048443924767645e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.43 y[1] (analytic) = -0.4786178444875090590377256987904 y[1] (numeric) = -0.47861784448750905903772569879026 absolute error = 1.4e-31 relative error = 2.9250894343462723096062742350470e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.431 y[1] (analytic) = -0.47813946587219409140766890965063 y[1] (numeric) = -0.47813946587219409140766890965049 absolute error = 1.4e-31 relative error = 2.9280159868129725638826536162472e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.432 y[1] (analytic) = -0.47766156539638484092852104289408 y[1] (numeric) = -0.47766156539638484092852104289395 absolute error = 1.3e-31 relative error = 2.7215922196319105158668243386272e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.085e+11 Order of pole = 2.242e+21 TOP MAIN SOLVE Loop memory used=110.6MB, alloc=4.3MB, time=11.49 x[1] = 1.433 y[1] (analytic) = -0.47718414258218079196599064110067 y[1] (numeric) = -0.47718414258218079196599064110054 absolute error = 1.3e-31 relative error = 2.7243151731013643679694678714865e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.640e+10 Order of pole = 6.317e+20 TOP MAIN SOLVE Loop x[1] = 1.434 y[1] (analytic) = -0.47670719695215909053079289856142 y[1] (numeric) = -0.47670719695215909053079289856128 absolute error = 1.4e-31 relative error = 2.9368132240313120667629698782392e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.435 y[1] (analytic) = -0.47623072802937406685575588675445 y[1] (numeric) = -0.47623072802937406685575588675431 absolute error = 1.4e-31 relative error = 2.9397515061515466568528425690227e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.777e+11 Order of pole = 1.132e+21 TOP MAIN SOLVE Loop x[1] = 1.436 y[1] (analytic) = -0.47575473533735675845011104169931 y[1] (numeric) = -0.47575473533735675845011104169917 absolute error = 1.4e-31 relative error = 2.9426927280235323777897173847553e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.437 y[1] (analytic) = -0.47527921840011443363049096744017 y[1] (numeric) = -0.47527921840011443363049096744003 absolute error = 1.4e-31 relative error = 2.9456368925884913466611460978496e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.210e+10 Order of pole = 7.466e+20 TOP MAIN SOLVE Loop x[1] = 1.438 y[1] (analytic) = -0.47480417674213011552815808661615 y[1] (numeric) = -0.47480417674213011552815808661602 absolute error = 1.3e-31 relative error = 2.7379708597341177756464990637487e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.439 y[1] (analytic) = -0.47432960988836210657198814530769 y[1] (numeric) = -0.47432960988836210657198814530756 absolute error = 1.3e-31 relative error = 2.7407102000357243420427690486493e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.44 y[1] (analytic) = -0.4738555173642435134467330551028 y[1] (numeric) = -0.47385551736424351344673305510267 absolute error = 1.3e-31 relative error = 2.7434522810477593366876638040391e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.934e+11 Order of pole = 2.478e+21 TOP MAIN SOLVE Loop x[1] = 1.441 y[1] (analytic) = -0.4733818986956817725260880306066 y[1] (numeric) = -0.47338189869568177252608803060648 absolute error = 1.2e-31 relative error = 2.5349511743190498462673260873423e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.267e+11 Order of pole = 2.523e+21 TOP MAIN SOLVE Loop x[1] = 1.442 y[1] (analytic) = -0.47290875340905817578008845542156 y[1] (numeric) = -0.47290875340905817578008845542144 absolute error = 1.2e-31 relative error = 2.5374873933915535621187358697555e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.443 y[1] (analytic) = -0.4724360810312273971563623839559 y[1] (numeric) = -0.47243608103122739715636238395576 absolute error = 1.4e-31 relative error = 2.9633638416102724812824621393511e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.444 y[1] (analytic) = -0.47196388108951701943476506027311 y[1] (numeric) = -0.47196388108951701943476506027297 absolute error = 1.4e-31 relative error = 2.9663286876278210306939128021968e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.445 y[1] (analytic) = -0.47149215311172706155492230857788 y[1] (numeric) = -0.47149215311172706155492230857775 absolute error = 1.3e-31 relative error = 2.7572038928332826589925122594724e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.358e+11 Order of pole = 5.180e+20 TOP MAIN SOLVE Loop x[1] = 1.446 y[1] (analytic) = -0.47102089662612950641621012284213 y[1] (numeric) = -0.471020896626129506416210122842 absolute error = 1.3e-31 relative error = 2.7599624757877112469077785351920e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.447 y[1] (analytic) = -0.47055011116146782914969825551158 y[1] (numeric) = -0.47055011116146782914969825551145 absolute error = 1.3e-31 relative error = 2.7627238187048456194149405905304e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.448 y[1] (analytic) = -0.47007979624695652586158607719717 y[1] (numeric) = -0.47007979624695652586158607719704 absolute error = 1.3e-31 relative error = 2.7654879243460289237602883642445e-29 % Correct digits = 30 h = 0.001 memory used=114.4MB, alloc=4.3MB, time=11.89 Complex estimate of poles used for equation 1 Radius of convergence = 2.389e+11 Order of pole = 2.968e+21 TOP MAIN SOLVE Loop x[1] = 1.449 y[1] (analytic) = -0.46960995141228064284765945074777 y[1] (numeric) = -0.46960995141228064284765945074765 absolute error = 1.2e-31 relative error = 2.5553121189003387982793267492573e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.45 y[1] (analytic) = -0.46914057618759530627829783412195 y[1] (numeric) = -0.46914057618759530627829783412183 absolute error = 1.2e-31 relative error = 2.5578687091012904330331664053486e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.227e+11 Order of pole = 7.772e+20 TOP MAIN SOLVE Loop x[1] = 1.451 y[1] (analytic) = -0.46867167010352525235356129702661 y[1] (numeric) = -0.46867167010352525235356129702649 absolute error = 1.2e-31 relative error = 2.5604278571711643248103027264612e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.452 y[1] (analytic) = -0.46820323269116435792788760637047 y[1] (numeric) = -0.46820323269116435792788760637034 absolute error = 1.3e-31 relative error = 2.7765720294748678198092215675199e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.453 y[1] (analytic) = -0.46773526348207517160393000519023 y[1] (numeric) = -0.46773526348207517160393000519011 absolute error = 1.2e-31 relative error = 2.5655538371568324402633267044306e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.454 y[1] (analytic) = -0.4672677620082884452950667788483 y[1] (numeric) = -0.46726776200828844529506677884817 absolute error = 1.3e-31 relative error = 2.7821307303818243331700380970563e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.884e+11 Order of pole = 1.619e+21 TOP MAIN SOLVE Loop x[1] = 1.455 y[1] (analytic) = -0.46680072780230266625611417097232 y[1] (numeric) = -0.4668007278023026662561141709722 absolute error = 1.2e-31 relative error = 2.5706900793612699219517526714780e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 8.099e+20 TOP MAIN SOLVE Loop x[1] = 1.456 y[1] (analytic) = -0.46633416039708358958177467981088 y[1] (numeric) = -0.46633416039708358958177467981075 absolute error = 1.3e-31 relative error = 2.7877005598154118819632974599192e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.074e+11 Order of pole = 6.076e+20 TOP MAIN SOLVE Loop x[1] = 1.457 y[1] (analytic) = -0.46586805932606377117235323341414 y[1] (numeric) = -0.46586805932606377117235323341402 absolute error = 1.2e-31 relative error = 2.5758366043294524359493597410732e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.045e+11 Order of pole = 1.888e+20 TOP MAIN SOLVE Loop x[1] = 1.458 y[1] (analytic) = -0.46540242412314210116627420931725 y[1] (numeric) = -0.46540242412314210116627420931713 absolute error = 1.2e-31 relative error = 2.5784137292814975018271659733980e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.250e+10 Order of pole = 3.969e+20 TOP MAIN SOLVE Loop x[1] = 1.459 y[1] (analytic) = -0.46493725432268333783893273120421 y[1] (numeric) = -0.46493725432268333783893273120409 absolute error = 1.2e-31 relative error = 2.5809934326474867170204097515008e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.46 y[1] (analytic) = -0.4644725494595176419674141413649 y[1] (numeric) = -0.46447254945951764196741414136478 absolute error = 1.2e-31 relative error = 2.5835757170071236624935939335696e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.461 y[1] (analytic) = -0.46400830906894011166061601362587 y[1] (numeric) = -0.46400830906894011166061601362576 absolute error = 1.1e-31 relative error = 2.3706472028641351703178649298064e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.429e+10 Order of pole = 5.095e+20 TOP MAIN SOLVE Loop x[1] = 1.462 y[1] (analytic) = -0.46354453268671031765430753683816 y[1] (numeric) = -0.46354453268671031765430753683804 absolute error = 1.2e-31 relative error = 2.5887480390390626197366504154978e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.499e+11 Order of pole = 1.128e+21 TOP MAIN SOLVE Loop x[1] = 1.463 y[1] (analytic) = -0.46308121984905183907066156394269 y[1] (numeric) = -0.46308121984905183907066156394256 absolute error = 1.3e-31 relative error = 2.8072829220406610190116911809622e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=118.2MB, alloc=4.3MB, time=12.29 x[1] = 1.464 y[1] (analytic) = -0.4626183700926517996417950861068 y[1] (numeric) = -0.46261837009265179964179508610668 absolute error = 1.2e-31 relative error = 2.5939307160666093977424598340006e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.542e+11 Order of pole = 3.946e+21 TOP MAIN SOLVE Loop x[1] = 1.465 y[1] (analytic) = -0.46215598295466040439685435543362 y[1] (numeric) = -0.4621559829546604043968543554335 absolute error = 1.2e-31 relative error = 2.5965259441804639285221980035848e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.295e+11 Order of pole = 8.162e+20 TOP MAIN SOLVE Loop x[1] = 1.466 y[1] (analytic) = -0.46169405797269047681218134329074 y[1] (numeric) = -0.46169405797269047681218134329062 absolute error = 1.2e-31 relative error = 2.5991237688204790169350923062237e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.467 y[1] (analytic) = -0.46123259468481699642409868438621 y[1] (numeric) = -0.46123259468481699642409868438609 absolute error = 1.2e-31 relative error = 2.6017241925844795194816250389152e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.899e+11 Order of pole = 1.953e+21 TOP MAIN SOLVE Loop x[1] = 1.468 y[1] (analytic) = -0.46077159262957663690385071933818 y[1] (numeric) = -0.46077159262957663690385071933806 absolute error = 1.2e-31 relative error = 2.6043272180728894168642863049669e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.469 y[1] (analytic) = -0.46031105134596730459423871064076 y[1] (numeric) = -0.46031105134596730459423871064065 absolute error = 1.1e-31 relative error = 2.3896884438980065465441238002837e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.588e+11 Order of pole = 1.347e+21 TOP MAIN SOLVE Loop x[1] = 1.47 y[1] (analytic) = -0.45985097037344767750748876862291 y[1] (numeric) = -0.45985097037344767750748876862279 absolute error = 1.2e-31 relative error = 2.6095410846376445451049031519172e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.471 y[1] (analytic) = -0.45939134925193674478389148522968 y[1] (numeric) = -0.45939134925193674478389148522956 absolute error = 1.2e-31 relative error = 2.6121519309278567752068818526564e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.280e+11 Order of pole = 9.640e+20 TOP MAIN SOLVE Loop x[1] = 1.472 y[1] (analytic) = -0.45893218752181334661075273422738 y[1] (numeric) = -0.45893218752181334661075273422726 absolute error = 1.2e-31 relative error = 2.6147653893702176125004690593907e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.011e+11 Order of pole = 2.349e+20 TOP MAIN SOLVE Loop x[1] = 1.473 y[1] (analytic) = -0.4584734847239157146011955567448 y[1] (numeric) = -0.45847348472391571460119555674468 absolute error = 1.2e-31 relative error = 2.6173814625781857171347128553843e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.091e+11 Order of pole = 2.241e+22 TOP MAIN SOLVE Loop x[1] = 1.474 y[1] (analytic) = -0.4580152403995410126323535109143 y[1] (numeric) = -0.45801524039954101263235351091418 absolute error = 1.2e-31 relative error = 2.6200001531678345150838258057596e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.475 y[1] (analytic) = -0.45755745409044487814249632376776 y[1] (numeric) = -0.45755745409044487814249632376763 absolute error = 1.3e-31 relative error = 2.8411732524043427154058980159900e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.476 y[1] (analytic) = -0.45710012533884096388662914247476 y[1] (numeric) = -0.45710012533884096388662914247464 absolute error = 1.2e-31 relative error = 2.6252453969695574230085778383960e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.477 y[1] (analytic) = -0.45664325368740048015010714048431 y[1] (numeric) = -0.45664325368740048015010714048418 absolute error = 1.3e-31 relative error = 2.8468612850457820861283553556988e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.362e+11 Order of pole = 9.157e+20 TOP MAIN SOLVE Loop x[1] = 1.478 y[1] (analytic) = -0.45618683867925173741980769214611 y[1] (numeric) = -0.45618683867925173741980769214599 absolute error = 1.2e-31 relative error = 2.6305011417563685368256916413721e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.460e+11 Order of pole = 1.016e+21 TOP MAIN SOLVE Loop memory used=122.0MB, alloc=4.3MB, time=12.70 x[1] = 1.479 y[1] (analytic) = -0.45573087985797968951240278694603 y[1] (numeric) = -0.4557308798579796895124027869459 absolute error = 1.3e-31 relative error = 2.8525607051361574555319936273248e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.559e+11 Order of pole = 3.057e+21 TOP MAIN SOLVE Loop x[1] = 1.48 y[1] (analytic) = -0.45527537676762547715927481158951 y[1] (numeric) = -0.45527537676762547715927481158938 absolute error = 1.3e-31 relative error = 2.8554146925971918457269619681562e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.224e+11 Order of pole = 8.454e+20 TOP MAIN SOLVE Loop x[1] = 1.481 y[1] (analytic) = -0.45482032895268597204761928481115 y[1] (numeric) = -0.45482032895268597204761928481104 absolute error = 1.1e-31 relative error = 2.4185374530926711252159230209079e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.106e+11 Order of pole = 7.220e+20 TOP MAIN SOLVE Loop x[1] = 1.482 y[1] (analytic) = -0.45436573595811332131727858597498 y[1] (numeric) = -0.45436573595811332131727858597486 absolute error = 1.2e-31 relative error = 2.6410442184192880480842152031490e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.483 y[1] (analytic) = -0.45391159732931449251285117426103 y[1] (numeric) = -0.45391159732931449251285117426091 absolute error = 1.2e-31 relative error = 2.6436865836001006477010094000221e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.484 y[1] (analytic) = -0.45345791261215081899062125050995 y[1] (numeric) = -0.45345791261215081899062125050983 absolute error = 1.2e-31 relative error = 2.6463315924677171546410948802663e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.041e+11 Order of pole = 1.920e+21 TOP MAIN SOLVE Loop x[1] = 1.485 y[1] (analytic) = -0.453004681352937545779854268617 y[1] (numeric) = -0.45300468135293754577985426861689 absolute error = 1.1e-31 relative error = 2.4282309770282177688601922687629e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.197e+11 Order of pole = 4.370e+20 TOP MAIN SOLVE Loop x[1] = 1.486 y[1] (analytic) = -0.45255190309844337589800415773337 y[1] (numeric) = -0.45255190309844337589800415773326 absolute error = 1.1e-31 relative error = 2.4306604225255408601053138617891e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.487 y[1] (analytic) = -0.45209957739589001711937857044406 y[1] (numeric) = -0.45209957739589001711937857044394 absolute error = 1.2e-31 relative error = 2.6542825076547153075635540252673e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.253e+11 Order of pole = 7.562e+20 TOP MAIN SOLVE Loop x[1] = 1.488 y[1] (analytic) = -0.45164770379295172919680892554992 y[1] (numeric) = -0.45164770379295172919680892554981 absolute error = 1.1e-31 relative error = 2.4355266079339386449485493317175e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.489 y[1] (analytic) = -0.4511962818377548715358724670862 y[1] (numeric) = -0.45119628183775487153587246708609 absolute error = 1.1e-31 relative error = 2.4379633527111991524599122688526e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.49 y[1] (analytic) = -0.45074531107887745132121401376173 y[1] (numeric) = -0.45074531107887745132121401376162 absolute error = 1.1e-31 relative error = 2.4404025354520155347899257197077e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.559e+11 Order of pole = 1.206e+21 TOP MAIN SOLVE Loop x[1] = 1.491 y[1] (analytic) = -0.45029479106534867209451552510313 y[1] (numeric) = -0.45029479106534867209451552510302 absolute error = 1.1e-31 relative error = 2.4428441585955707360202071911692e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.492 y[1] (analytic) = -0.4498447213466484827836620622358 y[1] (numeric) = -0.44984472134664848278366206223569 absolute error = 1.1e-31 relative error = 2.4452882245834881031745599920722e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.617e+11 Order of pole = 1.390e+21 TOP MAIN SOLVE Loop x[1] = 1.493 y[1] (analytic) = -0.44939510147270712718265317243015 y[1] (numeric) = -0.44939510147270712718265317243004 absolute error = 1.1e-31 relative error = 2.4477347358598338278425237256222e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=125.8MB, alloc=4.3MB, time=13.10 x[1] = 1.494 y[1] (analytic) = -0.44894593099390469388180917728688 y[1] (numeric) = -0.44894593099390469388180917728677 absolute error = 1.1e-31 relative error = 2.4501836948711193902457695511248e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.495 y[1] (analytic) = -0.44849720946107066664782229473008 y[1] (numeric) = -0.44849720946107066664782229472997 absolute error = 1.1e-31 relative error = 2.4526351040663040057497842816201e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.496 y[1] (analytic) = -0.44804893642548347525320297482188 y[1] (numeric) = -0.44804893642548347525320297482177 absolute error = 1.1e-31 relative error = 2.4550889658967970738232898293110e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.497 y[1] (analytic) = -0.44760111143887004675467227880745 y[1] (numeric) = -0.44760111143887004675467227880733 absolute error = 1.2e-31 relative error = 2.6809584903452297775794694091725e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.498 y[1] (analytic) = -0.44715373405340535722005157974538 y[1] (numeric) = -0.44715373405340535722005157974527 absolute error = 1.1e-31 relative error = 2.4600040572816117969800947552011e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.857e+10 Order of pole = 3.293e+20 TOP MAIN SOLVE Loop x[1] = 1.499 y[1] (analytic) = -0.44670680382171198390320131157589 y[1] (numeric) = -0.44670680382171198390320131157577 absolute error = 1.2e-31 relative error = 2.6863257728193002688753596485064e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.635e+11 Order of pole = 1.940e+21 TOP MAIN SOLVE Loop x[1] = 1.5 y[1] (analytic) = -0.44626032029685965786656094152802 y[1] (numeric) = -0.44626032029685965786656094152791 absolute error = 1.1e-31 relative error = 2.4649289886859356524311305030656e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.501 y[1] (analytic) = -0.44581428303236481705084278836889 y[1] (numeric) = -0.44581428303236481705084278836877 absolute error = 1.2e-31 relative error = 2.6917038006000438055469868500284e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.502 y[1] (analytic) = -0.44536869158219015979143275615116 y[1] (numeric) = -0.44536869158219015979143275615104 absolute error = 1.2e-31 relative error = 2.6943968507012736262340729297578e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.503 y[1] (analytic) = -0.44492354550074419878105149982266 y[1] (numeric) = -0.44492354550074419878105149982254 absolute error = 1.2e-31 relative error = 2.6970925951995786812731614521923e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.504 y[1] (analytic) = -0.44447884434288081547822998532179 y[1] (numeric) = -0.44447884434288081547822998532168 absolute error = 1.1e-31 relative error = 2.4748084503914783858134656530749e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.286e+11 Order of pole = 9.151e+20 TOP MAIN SOLVE Loop x[1] = 1.505 y[1] (analytic) = -0.44403458766389881496115385259743 y[1] (numeric) = -0.44403458766389881496115385259731 absolute error = 1.2e-31 relative error = 2.7024921781730904792538104141946e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.506 y[1] (analytic) = -0.44359077501954148122643143536037 y[1] (numeric) = -0.44359077501954148122643143536025 absolute error = 1.2e-31 relative error = 2.7051960220478806456724316259031e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.507 y[1] (analytic) = -0.44314740596599613293234073629745 y[1] (numeric) = -0.44314740596599613293234073629734 absolute error = 1.1e-31 relative error = 2.4822440235256751018992960780459e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.508 y[1] (analytic) = -0.44270448005989367958611110095824 y[1] (numeric) = -0.44270448005989367958611110095813 absolute error = 1.1e-31 relative error = 2.4847275090850233246161539936458e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.509 y[1] (analytic) = -0.44226199685830817817479577755888 y[1] (numeric) = -0.44226199685830817817479577755878 absolute error = 1.0e-31 relative error = 2.2611031630655342663536323924169e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=129.7MB, alloc=4.3MB, time=13.50 x[1] = 1.51 y[1] (analytic) = -0.44181995591875639023929199353893 y[1] (numeric) = -0.44181995591875639023929199353882 absolute error = 1.1e-31 relative error = 2.4897019368728387012463868590964e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.039e+10 Order of pole = 2.732e+20 TOP MAIN SOLVE Loop x[1] = 1.511 y[1] (analytic) = -0.44137835679919733939106562285406 y[1] (numeric) = -0.44137835679919733939106562285395 absolute error = 1.1e-31 relative error = 2.4921928840757340575108012416498e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.254e+11 Order of pole = 7.462e+20 TOP MAIN SOLVE Loop x[1] = 1.512 y[1] (analytic) = -0.44093719905803186927113796069276 y[1] (numeric) = -0.44093719905803186927113796069266 absolute error = 1.0e-31 relative error = 2.2678966577015647020513959433130e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.260e+11 Order of pole = 9.305e+20 TOP MAIN SOLVE Loop x[1] = 1.513 y[1] (analytic) = -0.44049648225410220195089256456668 y[1] (numeric) = -0.44049648225410220195089256456658 absolute error = 1.0e-31 relative error = 2.2701656886856724084157525011766e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.514 y[1] (analytic) = -0.44005620594669149677426056254477 y[1] (numeric) = -0.44005620594669149677426056254467 absolute error = 1.0e-31 relative error = 2.2724369898356579809328806300745e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.419e+11 Order of pole = 3.310e+21 TOP MAIN SOLVE Loop x[1] = 1.515 y[1] (analytic) = -0.43961636969552340964084327077983 y[1] (numeric) = -0.43961636969552340964084327077973 absolute error = 1.0e-31 relative error = 2.2747105634228227588634549884360e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.516 y[1] (analytic) = -0.43917697306076165272953140341326 y[1] (numeric) = -0.43917697306076165272953140341316 absolute error = 1.0e-31 relative error = 2.2769864117207405188367254193826e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.787e+10 Order of pole = 4.159e+20 TOP MAIN SOLVE Loop x[1] = 1.517 y[1] (analytic) = -0.43873801560300955466218059844055 y[1] (numeric) = -0.43873801560300955466218059844045 absolute error = 1.0e-31 relative error = 2.2792645370052597484244830444655e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.343e+11 Order of pole = 2.733e+22 TOP MAIN SOLVE Loop x[1] = 1.518 y[1] (analytic) = -0.43829949688330962110690342317644 y[1] (numeric) = -0.43829949688330962110690342317633 absolute error = 1.1e-31 relative error = 2.5096994357099565141887112384544e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.519 y[1] (analytic) = -0.43786141646314309582053846257504 y[1] (numeric) = -0.43786141646314309582053846257492 absolute error = 1.2e-31 relative error = 2.7405931531786605345748573096693e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.213e+11 Order of pole = 7.699e+20 TOP MAIN SOLVE Loop x[1] = 1.52 y[1] (analytic) = -0.43742377390442952212985753283752 y[1] (numeric) = -0.43742377390442952212985753283741 absolute error = 1.1e-31 relative error = 2.5147238573281875638435300328918e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.418e+11 Order of pole = 1.448e+21 TOP MAIN SOLVE Loop x[1] = 1.521 y[1] (analytic) = -0.43698656876952630485107250147805 y[1] (numeric) = -0.43698656876952630485107250147793 absolute error = 1.2e-31 relative error = 2.7460798243272762103739280748218e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.522 y[1] (analytic) = -0.43654980062122827264720363331807 y[1] (numeric) = -0.43654980062122827264720363331795 absolute error = 1.2e-31 relative error = 2.7488272776493100638241132755069e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.523 y[1] (analytic) = -0.43611346902276724082287181974116 y[1] (numeric) = -0.43611346902276724082287181974104 absolute error = 1.2e-31 relative error = 2.7515774797988506355318020409404e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.524 y[1] (analytic) = -0.43567757353781157455607748596394 y[1] (numeric) = -0.43567757353781157455607748596382 absolute error = 1.2e-31 relative error = 2.7543304335261003042210861799761e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=133.5MB, alloc=4.3MB, time=13.91 x[1] = 1.525 y[1] (analytic) = -0.43524211373046575256652940806575 y[1] (numeric) = -0.43524211373046575256652940806563 absolute error = 1.2e-31 relative error = 2.7570861415840130265544526331307e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.779e+11 Order of pole = 1.017e+21 TOP MAIN SOLVE Loop x[1] = 1.526 y[1] (analytic) = -0.4348070891652699312200871080694 y[1] (numeric) = -0.43480708916526993122008710806929 absolute error = 1.1e-31 relative error = 2.5298575561676056659130554189168e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.527 y[1] (analytic) = -0.43437249940719950906888093147924 y[1] (numeric) = -0.43437249940719950906888093147913 absolute error = 1.1e-31 relative error = 2.5323886790742997132269031865506e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.893e+11 Order of pole = 1.820e+21 TOP MAIN SOLVE Loop x[1] = 1.528 y[1] (analytic) = -0.43393834402166469182667434736012 y[1] (numeric) = -0.43393834402166469182667434736 absolute error = 1.2e-31 relative error = 2.7653698193126005824408234027491e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.611e+11 Order of pole = 4.713e+20 TOP MAIN SOLVE Loop x[1] = 1.529 y[1] (analytic) = -0.43350462257451005777903344628346 y[1] (numeric) = -0.43350462257451005777903344628335 absolute error = 1.1e-31 relative error = 2.5374585245880136346667125639544e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.527e+11 Order of pole = 1.828e+21 TOP MAIN SOLVE Loop x[1] = 1.53 y[1] (analytic) = -0.43307133463201412362786904627373 y[1] (numeric) = -0.43307133463201412362786904627361 absolute error = 1.2e-31 relative error = 2.7709060933798684854477118246528e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.531 y[1] (analytic) = -0.43263847976088891076991725126102 y[1] (numeric) = -0.4326384797608889107699172512609 absolute error = 1.2e-31 relative error = 2.7736783853882282036126709777973e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.183e+11 Order of pole = 1.022e+22 TOP MAIN SOLVE Loop x[1] = 1.532 y[1] (analytic) = -0.43220605752827951200872474048448 y[1] (numeric) = -0.43220605752827951200872474048436 absolute error = 1.2e-31 relative error = 2.7764534510752044498789874249491e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.869e+11 Order of pole = 1.849e+21 TOP MAIN SOLVE Loop x[1] = 1.533 y[1] (analytic) = -0.43177406750176365869970550079548 y[1] (numeric) = -0.43177406750176365869970550079536 absolute error = 1.2e-31 relative error = 2.7792312932158631424783890556275e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.534 y[1] (analytic) = -0.43134250924935128832783614688134 y[1] (numeric) = -0.43134250924935128832783614688123 absolute error = 1.1e-31 relative error = 2.5501775883723760990933861369910e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.535 y[1] (analytic) = -0.43091138233948411251755740706891 y[1] (numeric) = -0.4309113823394841125175574070688 absolute error = 1.1e-31 relative error = 2.5527290414746785380971295911453e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.536 y[1] (analytic) = -0.43048068634103518547444978457337 y[1] (numeric) = -0.43048068634103518547444978457325 absolute error = 1.2e-31 relative error = 2.7875815061522565591344999415687e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.827e+10 Order of pole = 4.018e+20 TOP MAIN SOLVE Loop x[1] = 1.537 y[1] (analytic) = -0.43005042082330847285825183583203 y[1] (numeric) = -0.43005042082330847285825183583191 absolute error = 1.2e-31 relative error = 2.7903704819138749819770978580496e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.538 y[1] (analytic) = -0.42962058535603842108678993890554 y[1] (numeric) = -0.42962058535603842108678993890543 absolute error = 1.1e-31 relative error = 2.5603987273756905287779281368152e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.539 y[1] (analytic) = -0.42919117950938952707038885584028 y[1] (numeric) = -0.42919117950938952707038885584017 absolute error = 1.1e-31 relative error = 2.5629604067292697330017722080379e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=137.3MB, alloc=4.3MB, time=14.32 x[1] = 1.54 y[1] (analytic) = -0.42876220285395590837633282336661 y[1] (numeric) = -0.4287622028539559083763328233665 absolute error = 1.1e-31 relative error = 2.5655246490434692465363627214341e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.118e+11 Order of pole = 5.980e+20 TOP MAIN SOLVE Loop x[1] = 1.541 y[1] (analytic) = -0.42833365496076087382294733635844 y[1] (numeric) = -0.42833365496076087382294733635833 absolute error = 1.1e-31 relative error = 2.5680914568825315972680798511160e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.168e+11 Order of pole = 7.403e+20 TOP MAIN SOLVE Loop x[1] = 1.542 y[1] (analytic) = -0.4279055354012564945028722180999 y[1] (numeric) = -0.42790553540125649450287221809978 absolute error = 1.2e-31 relative error = 2.8043572721599252779926560516565e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.543 y[1] (analytic) = -0.42747784374732317523509700059655 y[1] (numeric) = -0.42747784374732317523509700059644 absolute error = 1.1e-31 relative error = 2.5732327794050451140598362335886e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.754e+11 Order of pole = 3.223e+21 TOP MAIN SOLVE Loop x[1] = 1.544 y[1] (analytic) = -0.42705057957126922644533006693088 y[1] (numeric) = -0.42705057957126922644533006693076 absolute error = 1.2e-31 relative error = 2.8099715991598027975384910207787e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.997e+10 Order of pole = 3.444e+20 TOP MAIN SOLVE Loop x[1] = 1.545 y[1] (analytic) = -0.42662374244583043647427343599525 y[1] (numeric) = -0.42662374244583043647427343599513 absolute error = 1.2e-31 relative error = 2.8127829762132078856676936946855e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.446e+10 Order of pole = 4.178e+20 TOP MAIN SOLVE Loop x[1] = 1.546 y[1] (analytic) = -0.42619733194416964431337549784182 y[1] (numeric) = -0.4261973319441696443133754978417 absolute error = 1.2e-31 relative error = 2.8155971660498235855939464231278e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.547 y[1] (analytic) = -0.42577134763987631276763443536635 y[1] (numeric) = -0.42577134763987631276763443536623 absolute error = 1.2e-31 relative error = 2.8184141714838399684487766675273e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.414e+11 Order of pole = 1.172e+21 TOP MAIN SOLVE Loop x[1] = 1.548 y[1] (analytic) = -0.42534578910696610204502549509372 y[1] (numeric) = -0.4253457891069661020450254950936 absolute error = 1.2e-31 relative error = 2.8212339953322627029990279424281e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.694e+11 Order of pole = 1.627e+21 TOP MAIN SOLVE Loop x[1] = 1.549 y[1] (analytic) = -0.42492065591988044377212569645704 y[1] (numeric) = -0.42492065591988044377212569645692 absolute error = 1.2e-31 relative error = 2.8240566404149158726527633328202e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.284e+11 Order of pole = 2.100e+21 TOP MAIN SOLVE Loop x[1] = 1.55 y[1] (analytic) = -0.42449594765348611543550999515945 y[1] (numeric) = -0.42449594765348611543550999515933 absolute error = 1.2e-31 relative error = 2.8268821095544447952835838875507e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.551 y[1] (analytic) = -0.42407166388307481524849334197934 y[1] (numeric) = -0.42407166388307481524849334197922 absolute error = 1.2e-31 relative error = 2.8297104055763188458761817133759e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.276e+11 Order of pole = 2.469e+21 TOP MAIN SOLVE Loop x[1] = 1.552 y[1] (analytic) = -0.42364780418436273744279350372567 y[1] (numeric) = -0.42364780418436273744279350372555 absolute error = 1.2e-31 relative error = 2.8325415313088342819959504154425e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.287e+11 Order of pole = 3.112e+21 TOP MAIN SOLVE Loop x[1] = 1.553 y[1] (analytic) = -0.4232243681334901479846899379707 y[1] (numeric) = -0.42322436813349014798468993797058 absolute error = 1.2e-31 relative error = 2.8353754895831170720854783540438e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.034e+11 Order of pole = 3.702e+20 TOP MAIN SOLVE Loop x[1] = 1.554 y[1] (analytic) = -0.42280135530702096071525443768381 y[1] (numeric) = -0.42280135530702096071525443768369 absolute error = 1.2e-31 relative error = 2.8382122832331257265907530143800e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.119e+11 Order of pole = 1.206e+22 TOP MAIN SOLVE Loop x[1] = 1.555 y[1] (analytic) = -0.42237876528194231391422968596158 y[1] (numeric) = -0.42237876528194231391422968596146 absolute error = 1.2e-31 relative error = 2.8410519150956541319199076157629e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.286e+11 Order of pole = 6.984e+20 memory used=141.1MB, alloc=4.3MB, time=14.72 TOP MAIN SOLVE Loop x[1] = 1.556 y[1] (analytic) = -0.42195659763566414728713228469748 y[1] (numeric) = -0.42195659763566414728713228469736 absolute error = 1.2e-31 relative error = 2.8438943880103343872373439192474e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.955e+11 Order of pole = 1.776e+21 TOP MAIN SOLVE Loop x[1] = 1.557 y[1] (analytic) = -0.42153485194601877937515724425898 y[1] (numeric) = -0.42153485194601877937515724425885 absolute error = 1.3e-31 relative error = 3.0839680135546096144374070303864e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.558 y[1] (analytic) = -0.4211135277912604853874613440412 y[1] (numeric) = -0.42111352779126048538746134404107 absolute error = 1.3e-31 relative error = 3.0870535240662941946536687144315e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.559 y[1] (analytic) = -0.42069262475006507545540319614552 y[1] (numeric) = -0.42069262475006507545540319614539 absolute error = 1.3e-31 relative error = 3.0901421216317600956330390588260e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.121e+11 Order of pole = 1.680e+22 TOP MAIN SOLVE Loop x[1] = 1.56 y[1] (analytic) = -0.42027214240152947330831826638783 y[1] (numeric) = -0.4202721424015294733083182663877 absolute error = 1.3e-31 relative error = 3.0932338093396051402245580778698e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.561 y[1] (analytic) = -0.41985208032517129537040752837648 y[1] (numeric) = -0.41985208032517129537040752837635 absolute error = 1.3e-31 relative error = 3.0963285902815172939139212715238e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.562 y[1] (analytic) = -0.41943243810092843027831884751345 y[1] (numeric) = -0.41943243810092843027831884751332 absolute error = 1.3e-31 relative error = 3.0994264675522777565117027517779e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.270e+11 Order of pole = 2.964e+21 TOP MAIN SOLVE Loop x[1] = 1.563 y[1] (analytic) = -0.4190132153091586188190006124651 y[1] (numeric) = -0.41901321530915861881900061246497 absolute error = 1.3e-31 relative error = 3.1025274442497640569348129516670e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.564 y[1] (analytic) = -0.41859441153063903428740755192113 y[1] (numeric) = -0.418594411530639034287407551921 absolute error = 1.3e-31 relative error = 3.1056315234749531510842856986506e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.565 y[1] (analytic) = -0.41817602634656586326363909431257 y[1] (numeric) = -0.41817602634656586326363909431245 absolute error = 1.2e-31 relative error = 2.8696049615371610979899931049863e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.566 y[1] (analytic) = -0.41775805933855388680909104759231 y[1] (numeric) = -0.41775805933855388680909104759219 absolute error = 1.2e-31 relative error = 2.8724760017795661120488171358254e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.567 y[1] (analytic) = -0.41734051008863606208120179519479 y[1] (numeric) = -0.41734051008863606208120179519466 absolute error = 1.3e-31 relative error = 3.1149624073730633019053706638721e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.259e+11 Order of pole = 9.547e+20 TOP MAIN SOLVE Loop x[1] = 1.568 y[1] (analytic) = -0.41692337817926310436637462288628 y[1] (numeric) = -0.41692337817926310436637462288615 absolute error = 1.3e-31 relative error = 3.1180789277809302690304250980876e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.569 y[1] (analytic) = -0.41650666319330306953065820939338 y[1] (numeric) = -0.41650666319330306953065820939325 absolute error = 1.3e-31 relative error = 3.1211985662679848570050583040935e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.57 y[1] (analytic) = -0.41609036471404093688776773145513 y[1] (numeric) = -0.416090364714040936887767731455 absolute error = 1.3e-31 relative error = 3.1243213259538658128537408434014e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=144.9MB, alloc=4.3MB, time=15.12 x[1] = 1.571 y[1] (analytic) = -0.41567448232517819248402945128531 y[1] (numeric) = -0.41567448232517819248402945128518 absolute error = 1.3e-31 relative error = 3.1274472099613330826874110624394e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.159e+11 Order of pole = 6.809e+20 TOP MAIN SOLVE Loop x[1] = 1.572 y[1] (analytic) = -0.41525901561083241279983207135472 y[1] (numeric) = -0.41525901561083241279983207135459 absolute error = 1.3e-31 relative error = 3.1305762214162709344636814334948e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.573 y[1] (analytic) = -0.41484396415553684886716855791012 y[1] (numeric) = -0.41484396415553684886716855790999 absolute error = 1.3e-31 relative error = 3.1337083634476910838713670026910e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.574 y[1] (analytic) = -0.41442932754424001080285255073694 y[1] (numeric) = -0.41442932754424001080285255073681 absolute error = 1.3e-31 relative error = 3.1368436391877358233424618297873e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.071e+11 Order of pole = 6.736e+20 TOP MAIN SOLVE Loop x[1] = 1.575 y[1] (analytic) = -0.41401510536230525275699389234761 y[1] (numeric) = -0.41401510536230525275699389234748 absolute error = 1.3e-31 relative error = 3.1399820517716811541946924320396e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.576 y[1] (analytic) = -0.41360129719551035827631822503644 y[1] (numeric) = -0.41360129719551035827631822503632 absolute error = 1.2e-31 relative error = 2.9013448655427137740687203460944e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.206e+10 Order of pole = 1.789e+20 TOP MAIN SOLVE Loop x[1] = 1.577 y[1] (analytic) = -0.41318790263004712608191601908609 y[1] (numeric) = -0.41318790263004712608191601908596 absolute error = 1.3e-31 relative error = 3.1462683000280649545365492863290e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.834e+11 Order of pole = 1.045e+22 TOP MAIN SOLVE Loop x[1] = 1.578 y[1] (analytic) = -0.41277492125252095626100680984006 y[1] (numeric) = -0.41277492125252095626100680983993 absolute error = 1.3e-31 relative error = 3.1494161419867522042640147073407e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.579 y[1] (analytic) = -0.41236235264995043687230483537115 y[1] (numeric) = -0.41236235264995043687230483537102 absolute error = 1.3e-31 relative error = 3.1525671333618438920975983333792e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.009e+11 Order of pole = 1.396e+22 TOP MAIN SOLVE Loop x[1] = 1.58 y[1] (analytic) = -0.41195019640976693096457268007686 y[1] (numeric) = -0.41195019640976693096457268007672 absolute error = 1.4e-31 relative error = 3.3984690678662033215355814449680e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.254e+11 Order of pole = 4.028e+20 TOP MAIN SOLVE Loop x[1] = 1.581 y[1] (analytic) = -0.41153845211981416400794994272106 y[1] (numeric) = -0.41153845211981416400794994272092 absolute error = 1.4e-31 relative error = 3.4018692367351566004729357754611e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.097e+10 Order of pole = 4.491e+20 TOP MAIN SOLVE Loop x[1] = 1.582 y[1] (analytic) = -0.41112711936834781173764436021628 y[1] (numeric) = -0.41112711936834781173764436021614 absolute error = 1.4e-31 relative error = 3.4052728074736301036794014788774e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.583 y[1] (analytic) = -0.41071619774403508840957323080326 y[1] (numeric) = -0.41071619774403508840957323080312 absolute error = 1.4e-31 relative error = 3.4086797834851948532593860888379e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.584 y[1] (analytic) = -0.41030568683595433546754339223494 y[1] (numeric) = -0.4103056868359543354675433922348 absolute error = 1.4e-31 relative error = 3.4120901681768271446923162795456e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.085e+11 Order of pole = 6.206e+20 TOP MAIN SOLVE Loop x[1] = 1.585 y[1] (analytic) = -0.40989558623359461062155842211065 y[1] (numeric) = -0.40989558623359461062155842211051 absolute error = 1.4e-31 relative error = 3.4155039649589119538092172599123e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=148.7MB, alloc=4.3MB, time=15.53 x[1] = 1.586 y[1] (analytic) = -0.40948589552685527733684213863331 y[1] (numeric) = -0.40948589552685527733684213863317 absolute error = 1.4e-31 relative error = 3.4189211772452463471779728033424e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.901e+11 Order of pole = 1.981e+21 TOP MAIN SOLVE Loop x[1] = 1.587 y[1] (analytic) = -0.40907661430604559473316789077911 y[1] (numeric) = -0.40907661430604559473316789077897 absolute error = 1.4e-31 relative error = 3.4223418084530428959006762987139e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.135e+11 Order of pole = 2.595e+21 TOP MAIN SOLVE Loop x[1] = 1.588 y[1] (analytic) = -0.40866774216188430789408353717461 y[1] (numeric) = -0.40866774216188430789408353717447 absolute error = 1.4e-31 relative error = 3.4257658620029330928264866201962e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.108e+11 Order of pole = 5.187e+21 TOP MAIN SOLVE Loop x[1] = 1.589 y[1] (analytic) = -0.40825927868549923858562242287226 y[1] (numeric) = -0.40825927868549923858562242287211 absolute error = 1.5e-31 relative error = 3.6741357228417543998393636025459e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.785e+11 Order of pole = 1.757e+21 TOP MAIN SOLVE Loop x[1] = 1.59 y[1] (analytic) = -0.40785122346842687638409107270102 y[1] (numeric) = -0.40785122346842687638409107270088 absolute error = 1.4e-31 relative error = 3.4326242498286355386324007394226e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.591 y[1] (analytic) = -0.40744357610261197021252472894598 y[1] (numeric) = -0.40744357610261197021252472894584 absolute error = 1.4e-31 relative error = 3.4360585909628361847472882026956e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.592 y[1] (analytic) = -0.40703633618040712028540226977813 y[1] (numeric) = -0.40703633618040712028540226977799 absolute error = 1.4e-31 relative error = 3.4394963681559141319238185903064e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.501e+11 Order of pole = 1.456e+22 TOP MAIN SOLVE Loop x[1] = 1.593 y[1] (analytic) = -0.40662950329457237046121245311548 y[1] (numeric) = -0.40662950329457237046121245311534 absolute error = 1.4e-31 relative error = 3.4429375848456468597213813846623e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.594 y[1] (analytic) = -0.4062230770382748010024638384477 y[1] (numeric) = -0.40622307703827480100246383844756 absolute error = 1.4e-31 relative error = 3.4463822444732513446407714199887e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.558e+11 Order of pole = 9.389e+20 TOP MAIN SOLVE Loop x[1] = 1.595 y[1] (analytic) = -0.40581705700508812174273114660021 y[1] (numeric) = -0.40581705700508812174273114660007 absolute error = 1.4e-31 relative error = 3.4498303504833875013414521512154e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.629e+11 Order of pole = 1.079e+22 TOP MAIN SOLVE Loop x[1] = 1.596 y[1] (analytic) = -0.40541144278899226566033122445028 y[1] (numeric) = -0.40541144278899226566033122445013 absolute error = 1.5e-31 relative error = 3.6999448996330303149661686090447e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.128e+11 Order of pole = 7.482e+20 TOP MAIN SOLVE Loop x[1] = 1.597 y[1] (analytic) = -0.40500623398437298285822218823711 y[1] (numeric) = -0.40500623398437298285822218823696 absolute error = 1.5e-31 relative error = 3.7036466951219248402772957330059e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.373e+11 Order of pole = 3.005e+21 TOP MAIN SOLVE Loop x[1] = 1.598 y[1] (analytic) = -0.40460143018602143494971972533141 y[1] (numeric) = -0.40460143018602143494971972533127 absolute error = 1.4e-31 relative error = 3.4601953813073015830982682332917e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.122e+11 Order of pole = 7.549e+20 TOP MAIN SOLVE Loop x[1] = 1.599 y[1] (analytic) = -0.40419703098913378984962494014673 y[1] (numeric) = -0.40419703098913378984962494014658 absolute error = 1.5e-31 relative error = 3.7110614007462246130686044391285e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.506e+11 Order of pole = 1.909e+22 TOP MAIN SOLVE Loop x[1] = 1.6 y[1] (analytic) = -0.4037930359893108169703585352867 y[1] (numeric) = -0.40379303598931081697035853528656 absolute error = 1.4e-31 relative error = 3.4671226970765803625580004494968e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.601 y[1] (analytic) = -0.40338944478255748282269652402884 y[1] (numeric) = -0.40338944478255748282269652402871 absolute error = 1.3e-31 relative error = 3.2226921572049320595143351688149e-29 % Correct digits = 30 h = 0.001 memory used=152.5MB, alloc=4.3MB, time=15.93 Complex estimate of poles used for equation 1 Radius of convergence = 1.681e+11 Order of pole = 1.420e+21 TOP MAIN SOLVE Loop x[1] = 1.602 y[1] (analytic) = -0.40298625696528254702070307484661 y[1] (numeric) = -0.40298625696528254702070307484647 absolute error = 1.4e-31 relative error = 3.4740638813412702792183290839165e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.052e+11 Order of pole = 6.068e+20 TOP MAIN SOLVE Loop x[1] = 1.603 y[1] (analytic) = -0.40258347213429815869045649286903 y[1] (numeric) = -0.40258347213429815869045649286889 absolute error = 1.4e-31 relative error = 3.4775396828337076486399794109156e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.552e+11 Order of pole = 1.579e+21 TOP MAIN SOLVE Loop x[1] = 1.604 y[1] (analytic) = -0.4021810898868194532821647469704 y[1] (numeric) = -0.40218108988681945328216474697026 absolute error = 1.4e-31 relative error = 3.4810189618661176467525076861562e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.940e+11 Order of pole = 1.805e+21 TOP MAIN SOLVE Loop x[1] = 1.605 y[1] (analytic) = -0.4017791098204641497852673545717 y[1] (numeric) = -0.40177910982046414978526735457156 absolute error = 1.4e-31 relative error = 3.4845017219177795959058410543308e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.055e+10 Order of pole = 5.577e+20 TOP MAIN SOLVE Loop x[1] = 1.606 y[1] (analytic) = -0.40137753153325214834612083922228 y[1] (numeric) = -0.40137753153325214834612083922213 absolute error = 1.5e-31 relative error = 3.7371299640765576835627956945735e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.607 y[1] (analytic) = -0.40097635462360512828786537861355 y[1] (numeric) = -0.4009763546236051282878653786134 absolute error = 1.5e-31 relative error = 3.7408689632286270184344039760047e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.830e+10 Order of pole = 1.798e+20 TOP MAIN SOLVE Loop x[1] = 1.608 y[1] (analytic) = -0.40057557869034614653207066285807 y[1] (numeric) = -0.40057557869034614653207066285792 absolute error = 1.5e-31 relative error = 3.7446117032499713210236910469526e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.609 y[1] (analytic) = -0.40017520333269923642175938464614 y[1] (numeric) = -0.40017520333269923642175938464599 absolute error = 1.5e-31 relative error = 3.7483581878833309245699716718964e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.61 y[1] (analytic) = -0.39977522815028900694540718427019 y[1] (numeric) = -0.39977522815028900694540718427003 absolute error = 1.6e-31 relative error = 4.0022489822668701596159067562513e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.611 y[1] (analytic) = -0.39937565274314024236151827348335 y[1] (numeric) = -0.39937565274314024236151827348319 absolute error = 1.6e-31 relative error = 4.0062532330408364539869762760492e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.544e+11 Order of pole = 1.174e+21 TOP MAIN SOLVE Loop x[1] = 1.612 y[1] (analytic) = -0.39897647671167750222337636273463 y[1] (numeric) = -0.39897647671167750222337636273448 absolute error = 1.5e-31 relative error = 3.7596201469390965409141078130589e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.613 y[1] (analytic) = -0.39857769965672472180357091649813 y[1] (numeric) = -0.39857769965672472180357091649797 absolute error = 1.6e-31 relative error = 4.0142737573577270901347426797774e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.614 y[1] (analytic) = -0.39817932117950481291789916118928 y[1] (numeric) = -0.39817932117950481291789916118912 absolute error = 1.6e-31 relative error = 4.0182900389211764171791243982619e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.116e+11 Order of pole = 6.613e+20 TOP MAIN SOLVE Loop x[1] = 1.615 y[1] (analytic) = -0.39778134088163926514824466953703 y[1] (numeric) = -0.39778134088163926514824466953687 absolute error = 1.6e-31 relative error = 4.0223103387749995229143286442129e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.525e+11 Order of pole = 1.533e+21 TOP MAIN SOLVE Loop x[1] = 1.616 y[1] (analytic) = -0.39738375836514774746403374425706 y[1] (numeric) = -0.3973837583651477474640337442569 absolute error = 1.6e-31 relative error = 4.0263346609394965961884601389267e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=156.4MB, alloc=4.3MB, time=16.33 x[1] = 1.617 y[1] (analytic) = -0.39698657323244771024187122244941 y[1] (numeric) = -0.39698657323244771024187122244924 absolute error = 1.7e-31 relative error = 4.2822606975289270204124576918364e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.289e+11 Order of pole = 8.191e+20 TOP MAIN SOLVE Loop x[1] = 1.618 y[1] (analytic) = -0.39658978508635398768295772032306 y[1] (numeric) = -0.39658978508635398768295772032289 absolute error = 1.7e-31 relative error = 4.2865451000706932913717194779226e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.505e+10 Order of pole = 7.661e+20 TOP MAIN SOLVE Loop x[1] = 1.619 y[1] (analytic) = -0.39619339353007840062789073563164 y[1] (numeric) = -0.39619339353007840062789073563148 absolute error = 1.6e-31 relative error = 4.0384318015603923248262138950002e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.62 y[1] (analytic) = -0.39579739816722935976845242258825 y[1] (numeric) = -0.39579739816722935976845242258809 absolute error = 1.6e-31 relative error = 4.0424722532510937659248743399240e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.342e+10 Order of pole = 2.889e+20 TOP MAIN SOLVE Loop x[1] = 1.621 y[1] (analytic) = -0.39540179860181146925598725101403 y[1] (numeric) = -0.39540179860181146925598725101387 absolute error = 1.6e-31 relative error = 4.0465167474143853308163007239956e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.821e+10 Order of pole = 5.020e+20 TOP MAIN SOLVE Loop x[1] = 1.622 y[1] (analytic) = -0.39500659443822513070597315806523 y[1] (numeric) = -0.39500659443822513070597315806507 absolute error = 1.6e-31 relative error = 4.0505652880947615198332494476445e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.432e+11 Order of pole = 9.034e+20 TOP MAIN SOLVE Loop x[1] = 1.623 y[1] (analytic) = -0.39461178528126614759839019707684 y[1] (numeric) = -0.39461178528126614759839019707668 absolute error = 1.6e-31 relative error = 4.0546178793407633507303108051152e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.001e+11 Order of pole = 1.296e+20 TOP MAIN SOLVE Loop x[1] = 1.624 y[1] (analytic) = -0.39421737073612533007349108385853 y[1] (numeric) = -0.39421737073612533007349108385837 absolute error = 1.6e-31 relative error = 4.0586745252049824072252641174862e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.625 y[1] (analytic) = -0.39382335040838810012257843618041 y[1] (numeric) = -0.39382335040838810012257843618025 absolute error = 1.6e-31 relative error = 4.0627352297440648915909991664267e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.626 y[1] (analytic) = -0.39342972390403409717339389719306 y[1] (numeric) = -0.39342972390403409717339389719291 absolute error = 1.5e-31 relative error = 3.8126249972050459512206779883879e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.627 y[1] (analytic) = -0.39303649082943678406972472813807 y[1] (numeric) = -0.39303649082943678406972472813792 absolute error = 1.5e-31 relative error = 3.8164395291503459903811031912727e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.374e+11 Order of pole = 6.698e+20 TOP MAIN SOLVE Loop x[1] = 1.628 y[1] (analytic) = -0.39264365079136305344483384992274 y[1] (numeric) = -0.39264365079136305344483384992258 absolute error = 1.6e-31 relative error = 4.0749417360378594309605858046542e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.629 y[1] (analytic) = -0.39225120339697283448831970695626 y[1] (numeric) = -0.39225120339697283448831970695611 absolute error = 1.5e-31 relative error = 3.8240800461788363329969515033985e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.927e+11 Order of pole = 2.065e+21 TOP MAIN SOLVE Loop x[1] = 1.63 y[1] (analytic) = -0.39185914825381870010601272007459 y[1] (numeric) = -0.39185914825381870010601272007444 absolute error = 1.5e-31 relative error = 3.8279060389025443016524908263419e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.530e+10 Order of pole = 7.343e+20 TOP MAIN SOLVE Loop x[1] = 1.631 y[1] (analytic) = -0.39146748496984547447251548841746 y[1] (numeric) = -0.39146748496984547447251548841731 absolute error = 1.5e-31 relative error = 3.8317358595326101650328734196548e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=160.2MB, alloc=4.3MB, time=16.73 x[1] = 1.632 y[1] (analytic) = -0.39107621315338984097599429276526 y[1] (numeric) = -0.3910762131533898409759942927651 absolute error = 1.6e-31 relative error = 4.0912741460254451971794053058834e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.633 y[1] (analytic) = -0.39068533241317995055482984509446 y[1] (numeric) = -0.39068533241317995055482984509431 absolute error = 1.5e-31 relative error = 3.8394069998349311093366964824208e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.634 y[1] (analytic) = -0.39029484235833503042573562096992 y[1] (numeric) = -0.39029484235833503042573562096977 absolute error = 1.5e-31 relative error = 3.8432483271783271318427944244993e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.635 y[1] (analytic) = -0.38990474259836499320295250285945 y[1] (numeric) = -0.3899047425983649932029525028593 absolute error = 1.5e-31 relative error = 3.8470934977703706033806314266215e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.636 y[1] (analytic) = -0.38951503274317004640812885353303 y[1] (numeric) = -0.38951503274317004640812885353288 absolute error = 1.5e-31 relative error = 3.8509425154562324364245723779433e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.637 y[1] (analytic) = -0.38912571240304030237049552939405 y[1] (numeric) = -0.3891257124030403023704955293939 absolute error = 1.5e-31 relative error = 3.8547953840849306375879348359412e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.638 y[1] (analytic) = -0.38873678118865538851694573388511 y[1] (numeric) = -0.38873678118865538851694573388496 absolute error = 1.5e-31 relative error = 3.8586521075093341566413163912407e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.639 y[1] (analytic) = -0.38834823871108405805163000101575 y[1] (numeric) = -0.3883482387110840580516300010156 absolute error = 1.5e-31 relative error = 3.8625126895861667393818655106375e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.611e+10 Order of pole = 3.395e+20 TOP MAIN SOLVE Loop x[1] = 1.64 y[1] (analytic) = -0.38796008458178380102467698857468 y[1] (numeric) = -0.38796008458178380102467698857454 absolute error = 1.4e-31 relative error = 3.6086186585642767320668588127085e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.554e+11 Order of pole = 1.051e+21 TOP MAIN SOLVE Loop x[1] = 1.641 y[1] (analytic) = -0.38757231841260045578965114971489 y[1] (numeric) = -0.38757231841260045578965114971475 absolute error = 1.4e-31 relative error = 3.6122290821337571232189461796389e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.637e+11 Order of pole = 1.318e+21 TOP MAIN SOLVE Loop x[1] = 1.642 y[1] (analytic) = -0.38718493981576782084935874033682 y[1] (numeric) = -0.38718493981576782084935874033668 absolute error = 1.4e-31 relative error = 3.6158431179326206672283685484609e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.643 y[1] (analytic) = -0.38679794840390726708961400804348 y[1] (numeric) = -0.38679794840390726708961400804334 absolute error = 1.4e-31 relative error = 3.6194607695749034641283298728807e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.374e+11 Order of pole = 1.213e+21 TOP MAIN SOLVE Loop x[1] = 1.644 y[1] (analytic) = -0.38641134379002735040057779640116 y[1] (numeric) = -0.38641134379002735040057779640102 absolute error = 1.4e-31 relative error = 3.6230820406782574576726072921251e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.302e+10 Order of pole = 5.676e+20 TOP MAIN SOLVE Loop x[1] = 1.645 y[1] (analytic) = -0.3860251255875234246852811858122 y[1] (numeric) = -0.38602512558752342468528118581206 absolute error = 1.4e-31 relative error = 3.6267069348639540529877963557243e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.646 y[1] (analytic) = -0.38563929341017725525494717949114 y[1] (numeric) = -0.38563929341017725525494717949101 absolute error = 1.3e-31 relative error = 3.3710257803456814708560880711106e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=164.0MB, alloc=4.3MB, time=17.13 x[1] = 1.647 y[1] (analytic) = -0.38525384687215663261072382983381 y[1] (numeric) = -0.38525384687215663261072382983368 absolute error = 1.3e-31 relative error = 3.3743984922008954427293717211655e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.648 y[1] (analytic) = -0.38486878558801498661144258688011 y[1] (numeric) = -0.38486878558801498661144258687998 absolute error = 1.3e-31 relative error = 3.3777745784548828153818215045247e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.471e+11 Order of pole = 1.071e+21 TOP MAIN SOLVE Loop x[1] = 1.649 y[1] (analytic) = -0.38448410917269100102701603659694 y[1] (numeric) = -0.38448410917269100102701603659681 absolute error = 1.3e-31 relative error = 3.3811540424837301241413406172699e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.65 y[1] (analytic) = -0.38409981724150822847708958234667 y[1] (numeric) = -0.38409981724150822847708958234654 absolute error = 1.3e-31 relative error = 3.3845368876669016794772496102630e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.295e+11 Order of pole = 8.297e+20 TOP MAIN SOLVE Loop x[1] = 1.651 y[1] (analytic) = -0.38371590941017470575456200816084 y[1] (numeric) = -0.38371590941017470575456200816072 absolute error = 1.2e-31 relative error = 3.1273136468189934890445032127706e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.652 y[1] (analytic) = -0.38333238529478256953359024730769 y[1] (numeric) = -0.38333238529478256953359024730756 absolute error = 1.3e-31 relative error = 3.3913127350309839276313136502470e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.634e+11 Order of pole = 1.822e+21 TOP MAIN SOLVE Loop x[1] = 1.653 y[1] (analytic) = -0.38294924451180767246169406412597 y[1] (numeric) = -0.38294924451180767246169406412583 absolute error = 1.4e-31 relative error = 3.6558369550637227452768890399510e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.654 y[1] (analytic) = -0.38256648667810919963557674119809 y[1] (numeric) = -0.38256648667810919963557674119796 absolute error = 1.3e-31 relative error = 3.3981021476505280506373629455700e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.149e+11 Order of pole = 7.946e+20 TOP MAIN SOLVE Loop x[1] = 1.655 y[1] (analytic) = -0.38218411141092928546027824765112 y[1] (numeric) = -0.38218411141092928546027824765099 absolute error = 1.3e-31 relative error = 3.4015019494157443778055038986868e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.656 y[1] (analytic) = -0.38180211832789263089127774770684 y[1] (numeric) = -0.38180211832789263089127774770671 absolute error = 1.3e-31 relative error = 3.4049051526831935792232559193673e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.053e+11 Order of pole = 2.432e+21 TOP MAIN SOLVE Loop x[1] = 1.657 y[1] (analytic) = -0.38142050704700612105916269155162 y[1] (numeric) = -0.38142050704700612105916269155149 absolute error = 1.3e-31 relative error = 3.4083117608560792059401021661395e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.658 y[1] (analytic) = -0.38103927718665844327648211316324 y[1] (numeric) = -0.3810392771866584432764821131631 absolute error = 1.4e-31 relative error = 3.6741619140595489235507465508460e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.429e+12 Order of pole = 1.097e+23 TOP MAIN SOLVE Loop x[1] = 1.659 y[1] (analytic) = -0.3806584283656197054264021419161 y[1] (numeric) = -0.38065842836561970542640214191596 absolute error = 1.4e-31 relative error = 3.6778379136670789419615560568133e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.66 y[1] (analytic) = -0.38027796020304105473278211658868 y[1] (numeric) = -0.38027796020304105473278211658854 absolute error = 1.4e-31 relative error = 3.6815175911128291139543293308576e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.327e+11 Order of pole = 6.308e+21 TOP MAIN SOLVE Loop x[1] = 1.661 y[1] (analytic) = -0.37989787231845429691129007181735 y[1] (numeric) = -0.37989787231845429691129007181722 absolute error = 1.3e-31 relative error = 3.4219723107853002496391046091462e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.662 y[1] (analytic) = -0.37951816433177151570117674808058 y[1] (numeric) = -0.37951816433177151570117674808044 absolute error = 1.4e-31 relative error = 3.6888879942413824464503437632859e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 memory used=167.8MB, alloc=4.3MB, time=17.54 TOP MAIN SOLVE Loop x[1] = 1.663 y[1] (analytic) = -0.3791388358632846927773276569555 y[1] (numeric) = -0.37913883586328469277732765695536 absolute error = 1.4e-31 relative error = 3.6925787272945893497071986038041e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.052e+10 Order of pole = 4.349e+20 TOP MAIN SOLVE Loop x[1] = 1.664 y[1] (analytic) = -0.37875988653366532804221311366756 y[1] (numeric) = -0.37875988653366532804221311366742 absolute error = 1.4e-31 relative error = 3.6962731529268312624576015306147e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.001e+11 Order of pole = 7.061e+20 TOP MAIN SOLVE Loop x[1] = 1.665 y[1] (analytic) = -0.37838131596396406029735652885146 y[1] (numeric) = -0.37838131596396406029735652885132 absolute error = 1.4e-31 relative error = 3.6999712748325341248122782432401e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.666 y[1] (analytic) = -0.37800312377561028829394163096002 y[1] (numeric) = -0.37800312377561028829394163095988 absolute error = 1.4e-31 relative error = 3.7036730967098201506509268441568e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.131e+11 Order of pole = 2.975e+21 TOP MAIN SOLVE Loop x[1] = 1.667 y[1] (analytic) = -0.37762530959041179216217966989681 y[1] (numeric) = -0.37762530959041179216217966989667 absolute error = 1.4e-31 relative error = 3.7073786222605115257447398953540e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.668 y[1] (analytic) = -0.37724787303055435521905803120799 y[1] (numeric) = -0.37724787303055435521905803120785 absolute error = 1.4e-31 relative error = 3.7110878551901341095788986747196e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.974e+10 Order of pole = 2.809e+20 TOP MAIN SOLVE Loop x[1] = 1.669 y[1] (analytic) = -0.37687081371860138615409206855059 y[1] (numeric) = -0.37687081371860138615409206855046 absolute error = 1.3e-31 relative error = 3.4494578849787839165302599225489e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.67 y[1] (analytic) = -0.37649413127749354159270234015759 y[1] (numeric) = -0.37649413127749354159270234015745 absolute error = 1.4e-31 relative error = 3.7185174580268169468433113321819e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.785e+10 Order of pole = 4.463e+20 TOP MAIN SOLVE Loop x[1] = 1.671 y[1] (analytic) = -0.37611782533054834903683981264539 y[1] (numeric) = -0.37611782533054834903683981264525 absolute error = 1.4e-31 relative error = 3.7222378353634806560899928360472e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.021e+11 Order of pole = 8.255e+20 TOP MAIN SOLVE Loop x[1] = 1.672 y[1] (analytic) = -0.37574189550145983018248197275777 y[1] (numeric) = -0.37574189550145983018248197275763 absolute error = 1.4e-31 relative error = 3.7259619349382899153139502696873e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.106e+11 Order of pole = 6.230e+20 TOP MAIN SOLVE Loop x[1] = 1.673 y[1] (analytic) = -0.37536634141429812461362316451078 y[1] (numeric) = -0.37536634141429812461362316451064 absolute error = 1.4e-31 relative error = 3.7296897604753446096660844358858e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.094e+11 Order of pole = 2.548e+21 TOP MAIN SOLVE Loop x[1] = 1.674 y[1] (analytic) = -0.37499116269350911387238284569767 y[1] (numeric) = -0.37499116269350911387238284569753 absolute error = 1.4e-31 relative error = 3.7334213157024705868532281297391e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.675 y[1] (analytic) = -0.37461635896391404590485583383076 y[1] (numeric) = -0.37461635896391404590485583383061 absolute error = 1.5e-31 relative error = 4.0040963618048821981760405332006e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.676 y[1] (analytic) = -0.37424192985070915988232898733921 y[1] (numeric) = -0.37424192985070915988232898733906 absolute error = 1.5e-31 relative error = 4.0081024608823842471709029527588e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.677 y[1] (analytic) = -0.37386787497946531139748914320811 y[1] (numeric) = -0.37386787497946531139748914320797 absolute error = 1.4e-31 relative error = 3.7446383968585024412929161582717e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.728e+11 Order of pole = 1.576e+21 TOP MAIN SOLVE Loop memory used=171.6MB, alloc=4.3MB, time=17.94 x[1] = 1.678 y[1] (analytic) = -0.3734941939761275980352475072356 y[1] (numeric) = -0.37349419397612759803524750723546 absolute error = 1.4e-31 relative error = 3.7483849081988218302722375022651e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.679 y[1] (analytic) = -0.37312088646701498531780606770111 y[1] (numeric) = -0.37312088646701498531780606770097 absolute error = 1.4e-31 relative error = 3.7521351679243617834928178674684e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.534e+11 Order of pole = 4.233e+21 TOP MAIN SOLVE Loop x[1] = 1.68 y[1] (analytic) = -0.37274795207881993302359197748017 y[1] (numeric) = -0.37274795207881993302359197748002 absolute error = 1.5e-31 relative error = 4.0241669783414810775174264501924e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.681 y[1] (analytic) = -0.37237539043860802187968622350877 y[1] (numeric) = -0.37237539043860802187968622350862 absolute error = 1.5e-31 relative error = 4.0281931580741739328901417821815e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.682 y[1] (analytic) = -0.37200320117381758062737327599511 y[1] (numeric) = -0.37200320117381758062737327599496 absolute error = 1.5e-31 relative error = 4.0322233660003605452111522777790e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.683 y[1] (analytic) = -0.37163138391225931346043878289704 y[1] (numeric) = -0.37163138391225931346043878289689 absolute error = 1.5e-31 relative error = 4.0362576061502491765177419685688e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.684 y[1] (analytic) = -0.37125993828211592783584274793207 y[1] (numeric) = -0.37125993828211592783584274793192 absolute error = 1.5e-31 relative error = 4.0402958825580803128852325247492e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.685 y[1] (analytic) = -0.37088886391194176265639600276192 y[1] (numeric) = -0.37088886391194176265639600276177 absolute error = 1.5e-31 relative error = 4.0443381992621306986678055171734e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.716e+11 Order of pole = 2.224e+21 TOP MAIN SOLVE Loop x[1] = 1.686 y[1] (analytic) = -0.37051816043066241682506815599726 y[1] (numeric) = -0.37051816043066241682506815599711 absolute error = 1.5e-31 relative error = 4.0483845603047173747755832946044e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.800e+11 Order of pole = 1.598e+21 TOP MAIN SOLVE Loop x[1] = 1.687 y[1] (analytic) = -0.37014782746757437817055557329951 y[1] (numeric) = -0.37014782746757437817055557329936 absolute error = 1.5e-31 relative error = 4.0524349697322017209920067536016e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.688 y[1] (analytic) = -0.36977786465234465274373831411684 y[1] (numeric) = -0.36977786465234465274373831411669 absolute error = 1.5e-31 relative error = 4.0564894315949935023355523187548e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.689 y[1] (analytic) = -0.36940827161501039448465532148037 y[1] (numeric) = -0.36940827161501039448465532148022 absolute error = 1.5e-31 relative error = 4.0605479499475549194698344953189e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.69 y[1] (analytic) = -0.3690390479859785352596275318049 y[1] (numeric) = -0.36903904798597853525962753180475 absolute error = 1.5e-31 relative error = 4.0646105288484046631661444046899e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.691 y[1] (analytic) = -0.36867019339602541526815894178651 y[1] (numeric) = -0.36867019339602541526815894178635 absolute error = 1.6e-31 relative error = 4.3399223171841301043439773499710e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.582e+10 Order of pole = 2.257e+20 TOP MAIN SOLVE Loop x[1] = 1.692 y[1] (analytic) = -0.36830170747629641381924603926716 y[1] (numeric) = -0.368301707476296413819246039267 absolute error = 1.6e-31 relative error = 4.3442644101859740789793256964107e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=175.4MB, alloc=4.3MB, time=18.35 x[1] = 1.693 y[1] (analytic) = -0.36793358985830558047672637434515 y[1] (numeric) = -0.36793358985830558047672637434499 absolute error = 1.6e-31 relative error = 4.3486108474525902616350025880376e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.450e+11 Order of pole = 1.116e+21 TOP MAIN SOLVE Loop x[1] = 1.694 y[1] (analytic) = -0.36756584017393526657329741604907 y[1] (numeric) = -0.36756584017393526657329741604892 absolute error = 1.5e-31 relative error = 4.0809015312472652635596640362321e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.181e+11 Order of pole = 8.834e+20 TOP MAIN SOLVE Loop x[1] = 1.695 y[1] (analytic) = -0.36719845805543575709283720856357 y[1] (numeric) = -0.36719845805543575709283720856341 absolute error = 1.6e-31 relative error = 4.3573167721702383778567642478977e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.696 y[1] (analytic) = -0.36683144313542490292065870929673 y[1] (numeric) = -0.36683144313542490292065870929657 absolute error = 1.6e-31 relative error = 4.3616762683271957545647158916935e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.697 y[1] (analytic) = -0.36646479504688775346133005901297 y[1] (numeric) = -0.36646479504688775346133005901281 absolute error = 1.6e-31 relative error = 4.3660401261607849315028984674799e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.698 y[1] (analytic) = -0.36609851342317618962369340182092 y[1] (numeric) = -0.36609851342317618962369340182076 absolute error = 1.6e-31 relative error = 4.3704083500348641059153205010315e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.638e+11 Order of pole = 1.343e+21 TOP MAIN SOLVE Loop x[1] = 1.699 y[1] (analytic) = -0.36573259789800855717271524000464 y[1] (numeric) = -0.36573259789800855717271524000447 absolute error = 1.7e-31 relative error = 4.6482047533375111106435637564899e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.7 y[1] (analytic) = -0.36536704810546930044780167551788 y[1] (numeric) = -0.36536704810546930044780167551771 absolute error = 1.7e-31 relative error = 4.6528552829681197966722332635577e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.701 y[1] (analytic) = -0.36500186368000859644721225642625 y[1] (numeric) = -0.36500186368000859644721225642608 absolute error = 1.7e-31 relative error = 4.6575104654543991887738713844143e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.702 y[1] (analytic) = -0.36463704425644198927820651268047 y[1] (numeric) = -0.3646370442564419892782065126803 absolute error = 1.7e-31 relative error = 4.6621703054515321611597570083763e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.703 y[1] (analytic) = -0.36427258946995002497255763133688 y[1] (numeric) = -0.36427258946995002497255763133671 absolute error = 1.7e-31 relative error = 4.6668348076193590992828752264108e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.915e+10 Order of pole = 5.083e+20 TOP MAIN SOLVE Loop x[1] = 1.704 y[1] (analytic) = -0.36390849895607788666706808670849 y[1] (numeric) = -0.36390849895607788666706808670832 absolute error = 1.7e-31 relative error = 4.6715039766223825596786911041647e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.975e+10 Order of pole = 7.333e+20 TOP MAIN SOLVE Loop x[1] = 1.705 y[1] (analytic) = -0.36354477235073503014872240593167 y[1] (numeric) = -0.3635447723507350301487224059315 absolute error = 1.7e-31 relative error = 4.6761778171297719344680949259898e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.192e+11 Order of pole = 2.993e+21 TOP MAIN SOLVE Loop x[1] = 1.706 y[1] (analytic) = -0.363181409290194819764112615071 y[1] (numeric) = -0.36318140929019481976411261507083 absolute error = 1.7e-31 relative error = 4.6808563338153681205271834132951e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.707 y[1] (analytic) = -0.3628184094110941646927722751573 y[1] (numeric) = -0.36281840941109416469277227515713 absolute error = 1.7e-31 relative error = 4.6855395313576881933285460873977e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.708 y[1] (analytic) = -0.36245577235043315558405538146263 y[1] (numeric) = -0.36245577235043315558405538146246 absolute error = 1.7e-31 relative error = 4.6902274144399300854587306185486e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 memory used=179.2MB, alloc=4.3MB, time=18.76 TOP MAIN SOLVE Loop x[1] = 1.709 y[1] (analytic) = -0.36209349774557470155719676286082 y[1] (numeric) = -0.36209349774557470155719676286064 absolute error = 1.8e-31 relative error = 4.9710917517352700503940107189283e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.71 y[1] (analytic) = -0.36173158523424416756419098130371 y[1] (numeric) = -0.36173158523424416756419098130353 absolute error = 1.8e-31 relative error = 4.9760653298616036502909671163148e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.711 y[1] (analytic) = -0.36137003445452901211512709426179 y[1] (numeric) = -0.36137003445452901211512709426162 absolute error = 1.7e-31 relative error = 4.7043192238284772403653170084186e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.072e+11 Order of pole = 3.955e+21 TOP MAIN SOLVE Loop x[1] = 1.712 y[1] (analytic) = -0.36100884504487842536561700543384 y[1] (numeric) = -0.36100884504487842536561700543367 absolute error = 1.7e-31 relative error = 4.7090258959961668883259031434819e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.091e+11 Order of pole = 5.261e+21 TOP MAIN SOLVE Loop x[1] = 1.713 y[1] (analytic) = -0.3606480166441029675659554911236 y[1] (numeric) = -0.36064801664410296756595549112343 absolute error = 1.7e-31 relative error = 4.7137372771901449512911245794114e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.457e+11 Order of pole = 1.259e+21 TOP MAIN SOLVE Loop x[1] = 1.714 y[1] (analytic) = -0.3602875488913742078716503514136 y[1] (numeric) = -0.36028754889137420787165035141343 absolute error = 1.7e-31 relative error = 4.7184533721217930158541568667708e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.023e+11 Order of pole = 2.370e+21 TOP MAIN SOLVE Loop x[1] = 1.715 y[1] (analytic) = -0.35992744142622436351496149663607 y[1] (numeric) = -0.3599274414262243635149614966359 absolute error = 1.7e-31 relative error = 4.7231741855072064066709886395283e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.716 y[1] (analytic) = -0.35956769388854593933708814064992 y[1] (numeric) = -0.35956769388854593933708814064975 absolute error = 1.7e-31 relative error = 4.7278997220671989025561392790024e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.717 y[1] (analytic) = -0.35920830591859136768064363308105 y[1] (numeric) = -0.35920830591859136768064363308088 absolute error = 1.7e-31 relative error = 4.7326299865273074572968311295423e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.011e+11 Order of pole = 3.397e+21 TOP MAIN SOLVE Loop x[1] = 1.718 y[1] (analytic) = -0.3588492771569726486420578229707 y[1] (numeric) = -0.35884927715697264864205782297054 absolute error = 1.6e-31 relative error = 4.4586964551696912237085525463625e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.719 y[1] (analytic) = -0.35849060724466099068354720620436 y[1] (numeric) = -0.3584906072446609906835472062042 absolute error = 1.6e-31 relative error = 4.4631573817163903918204508727564e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.72 y[1] (analytic) = -0.35813229582298645160429346866125 y[1] (numeric) = -0.35813229582298645160429346866109 absolute error = 1.6e-31 relative error = 4.4676227714208432061169483784155e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.093e+11 Order of pole = 5.465e+20 TOP MAIN SOLVE Loop x[1] = 1.721 y[1] (analytic) = -0.35777434253363757987047139623318 y[1] (numeric) = -0.35777434253363757987047139623302 absolute error = 1.6e-31 relative error = 4.4720926287484397431666804680990e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.722 y[1] (analytic) = -0.35741674701866105630376748171072 y[1] (numeric) = -0.35741674701866105630376748171056 absolute error = 1.6e-31 relative error = 4.4765669581690377030543072408545e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.040e+11 Order of pole = 5.401e+20 TOP MAIN SOLVE Loop x[1] = 1.723 y[1] (analytic) = -0.35705950892046133612803091702544 y[1] (numeric) = -0.35705950892046133612803091702528 absolute error = 1.6e-31 relative error = 4.4810457641569668792385860628316e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.067e+11 Order of pole = 2.023e+21 TOP MAIN SOLVE Loop memory used=183.1MB, alloc=4.3MB, time=19.16 x[1] = 1.724 y[1] (analytic) = -0.35670262788180029137369901746935 y[1] (numeric) = -0.35670262788180029137369901746919 absolute error = 1.6e-31 relative error = 4.4855290511910336328825378868686e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.153e+10 Order of pole = 1.006e+20 TOP MAIN SOLVE Loop x[1] = 1.725 y[1] (analytic) = -0.35634610354579685363963948228727 y[1] (numeric) = -0.3563461035457968536396394822871 absolute error = 1.7e-31 relative error = 4.7706428752391832073889430024754e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.161e+11 Order of pole = 8.552e+20 TOP MAIN SOLVE Loop x[1] = 1.726 y[1] (analytic) = -0.35598993555592665721205225345443 y[1] (numeric) = -0.35598993555592665721205225345427 absolute error = 1.6e-31 relative error = 4.4945090863352150330443155517156e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.379e+11 Order of pole = 8.084e+20 TOP MAIN SOLVE Loop x[1] = 1.727 y[1] (analytic) = -0.35563412355602168254007409151171 y[1] (numeric) = -0.35563412355602168254007409151155 absolute error = 1.6e-31 relative error = 4.4990058434253655720798285139625e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.496e+11 Order of pole = 1.304e+21 TOP MAIN SOLVE Loop x[1] = 1.728 y[1] (analytic) = -0.35527866719026990006772934403304 y[1] (numeric) = -0.35527866719026990006772934403287 absolute error = 1.7e-31 relative error = 4.7849762932418428569999689236280e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.297e+11 Order of pole = 9.328e+20 TOP MAIN SOLVE Loop x[1] = 1.729 y[1] (analytic) = -0.35492356610321491442187073864631 y[1] (numeric) = -0.35492356610321491442187073864614 absolute error = 1.7e-31 relative error = 4.7897636628209267835457054724298e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.73 y[1] (analytic) = -0.35456881993975560895575438851885 y[1] (numeric) = -0.35456881993975560895575438851869 absolute error = 1.6e-31 relative error = 4.5125231267426566381208773742464e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.617e+11 Order of pole = 3.610e+21 TOP MAIN SOLVE Loop x[1] = 1.731 y[1] (analytic) = -0.35421442834514579064789355385284 y[1] (numeric) = -0.35421442834514579064789355385268 absolute error = 1.6e-31 relative error = 4.5170379068832379132853353739803e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.036e+11 Order of pole = 5.413e+20 TOP MAIN SOLVE Loop x[1] = 1.732 y[1] (analytic) = -0.3538603909649938353558360582148 y[1] (numeric) = -0.35386039096499383535583605821464 absolute error = 1.6e-31 relative error = 4.5215572040621024915258275899522e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.733 y[1] (analytic) = -0.35350670744526233342451061344711 y[1] (numeric) = -0.35350670744526233342451061344695 absolute error = 1.6e-31 relative error = 4.5260810227985479283150430549726e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.734 y[1] (analytic) = -0.35315337743226773564878766147826 y[1] (numeric) = -0.3531533774322677356487876614781 absolute error = 1.6e-31 relative error = 4.5306093676163933370833258282068e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.618e+11 Order of pole = 1.294e+21 TOP MAIN SOLVE Loop x[1] = 1.735 y[1] (analytic) = -0.3528004005726799995899006955632 y[1] (numeric) = -0.35280040057267999958990069556304 absolute error = 1.6e-31 relative error = 4.5351422430439839130381654104576e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.626e+10 Order of pole = 5.183e+20 TOP MAIN SOLVE Loop x[1] = 1.736 y[1] (analytic) = -0.35244777651352223624537437734567 y[1] (numeric) = -0.35244777651352223624537437734551 absolute error = 1.6e-31 relative error = 4.5396796536141954615097693137665e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.737 y[1] (analytic) = -0.35209550490217035707210611964111 y[1] (numeric) = -0.35209550490217035707210611964095 absolute error = 1.6e-31 relative error = 4.5442216038644389308272461312852e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.108e+11 Order of pole = 6.882e+20 TOP MAIN SOLVE Loop x[1] = 1.738 y[1] (analytic) = -0.35174358538635272136224815799241 y[1] (numeric) = -0.35174358538635272136224815799224 absolute error = 1.7e-31 relative error = 4.8330661044827065090880527329731e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.764e+10 Order of pole = 4.470e+20 TOP MAIN SOLVE Loop memory used=186.9MB, alloc=4.3MB, time=19.57 x[1] = 1.739 y[1] (analytic) = -0.35139201761414978397153748685105 y[1] (numeric) = -0.35139201761414978397153748685088 absolute error = 1.7e-31 relative error = 4.8379015879259538924007976155809e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.112e+11 Order of pole = 2.865e+21 TOP MAIN SOLVE Loop x[1] = 1.74 y[1] (analytic) = -0.35104080123399374339972138868441 y[1] (numeric) = -0.35104080123399374339972138868425 absolute error = 1.6e-31 relative error = 4.5578747381375928095496790690881e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.741 y[1] (analytic) = -0.3506899358946681902227266364053 y[1] (numeric) = -0.35068993589466819022272663640513 absolute error = 1.7e-31 relative error = 4.8475870733587436609238552132278e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.014e+11 Order of pole = 5.163e+20 TOP MAIN SOLVE Loop x[1] = 1.742 y[1] (analytic) = -0.35033942124530775587622080126355 y[1] (numeric) = -0.35033942124530775587622080126338 absolute error = 1.7e-31 relative error = 4.8524370850337722860477494212652e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.017e+11 Order of pole = 5.345e+20 TOP MAIN SOLVE Loop x[1] = 1.743 y[1] (analytic) = -0.34998925693539776179021444973198 y[1] (numeric) = -0.34998925693539776179021444973182 absolute error = 1.6e-31 relative error = 4.5715688933141555903195245335400e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.660e+11 Order of pole = 1.268e+21 TOP MAIN SOLVE Loop x[1] = 1.744 y[1] (analytic) = -0.34963944261477386887435336395943 y[1] (numeric) = -0.34963944261477386887435336395926 absolute error = 1.7e-31 relative error = 4.8621516705511622640141429290721e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.745 y[1] (analytic) = -0.34928997793362172735355027105391 y[1] (numeric) = -0.34928997793362172735355027105374 absolute error = 1.7e-31 relative error = 4.8670162541081099437954402960269e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.746 y[1] (analytic) = -0.34894086254247662695360591679864 y[1] (numeric) = -0.34894086254247662695360591679847 absolute error = 1.7e-31 relative error = 4.8718857046817173163880432907535e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.747 y[1] (analytic) = -0.34859209609222314743646966939257 y[1] (numeric) = -0.3485920960922231474364696693924 absolute error = 1.7e-31 relative error = 4.8767600271414353611868858327211e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.748 y[1] (analytic) = -0.34824367823409480948479018844711 y[1] (numeric) = -0.34824367823409480948479018844694 absolute error = 1.7e-31 relative error = 4.8816392263615869441035645703941e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.749 y[1] (analytic) = -0.34789560861967372593540704376056 y[1] (numeric) = -0.34789560861967372593540704376039 absolute error = 1.7e-31 relative error = 4.8865233072213716918896109864146e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.75 y[1] (analytic) = -0.34754788690089025336143451733274 y[1] (numeric) = -0.34754788690089025336143451733258 absolute error = 1.6e-31 relative error = 4.6036821408045843494931997638742e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.624e+11 Order of pole = 1.301e+21 TOP MAIN SOLVE Loop x[1] = 1.751 y[1] (analytic) = -0.34720051273002264400258917067474 y[1] (numeric) = -0.34720051273002264400258917067458 absolute error = 1.6e-31 relative error = 4.6082881255539315513952447160561e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.990e+10 Order of pole = 2.451e+20 TOP MAIN SOLVE Loop x[1] = 1.752 y[1] (analytic) = -0.34685348575969669804341310771217 y[1] (numeric) = -0.346853485759696698043413107712 absolute error = 1.7e-31 relative error = 4.9012048885037751019553612349199e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.753 y[1] (analytic) = -0.3465068056428854162390452114763 y[1] (numeric) = -0.34650680564288541623904521147613 absolute error = 1.7e-31 relative error = 4.9061085448117948680827000205833e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.173e+11 Order of pole = 6.954e+20 TOP MAIN SOLVE Loop x[1] = 1.754 y[1] (analytic) = -0.34616047203290865288819298032541 y[1] (numeric) = -0.34616047203290865288819298032524 absolute error = 1.7e-31 relative error = 4.9110171072287682883972692847204e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 memory used=190.7MB, alloc=4.3MB, time=19.97 TOP MAIN SOLVE Loop x[1] = 1.755 y[1] (analytic) = -0.34581448458343276915295793663917 y[1] (numeric) = -0.345814484583432769152957936639 absolute error = 1.7e-31 relative error = 4.9159305806632581889193710579144e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.279e+11 Order of pole = 9.899e+20 TOP MAIN SOLVE Loop x[1] = 1.756 y[1] (analytic) = -0.34546884294847028672516792778262 y[1] (numeric) = -0.34546884294847028672516792778246 absolute error = 1.6e-31 relative error = 4.6313872659094008598541544015340e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.051e+11 Order of pole = 5.836e+20 TOP MAIN SOLVE Loop x[1] = 1.757 y[1] (analytic) = -0.34512354678237954183886998564323 y[1] (numeric) = -0.34512354678237954183886998564306 absolute error = 1.7e-31 relative error = 4.9257722802435987377702920604129e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.548e+11 Order of pole = 2.746e+21 TOP MAIN SOLVE Loop x[1] = 1.758 y[1] (analytic) = -0.34477859573986433962863775720493 y[1] (numeric) = -0.34477859573986433962863775720476 absolute error = 1.7e-31 relative error = 4.9307005162311497865813191737390e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.759 y[1] (analytic) = -0.34443398947597360883334786443796 y[1] (numeric) = -0.34443398947597360883334786443779 absolute error = 1.7e-31 relative error = 4.9356336829196279582655151881005e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.76 y[1] (analytic) = -0.34408972764610105684507989725189 y[1] (numeric) = -0.34408972764610105684507989725172 absolute error = 1.7e-31 relative error = 4.9405717852422003523982895307823e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.761 y[1] (analytic) = -0.34374580990598482510279508838321 y[1] (numeric) = -0.34374580990598482510279508838303 absolute error = 1.8e-31 relative error = 5.2364274650862032150053167521038e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.762 y[1] (analytic) = -0.34340223591170714483044906386738 y[1] (numeric) = -0.3434022359117071448304490638672 absolute error = 1.8e-31 relative error = 5.2416665116379781002915114298948e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.295e+11 Order of pole = 7.170e+20 TOP MAIN SOLVE Loop x[1] = 1.763 y[1] (analytic) = -0.34305900531969399311919440717947 y[1] (numeric) = -0.34305900531969399311919440717929 absolute error = 1.8e-31 relative error = 5.2469107998567014291130030823869e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.764 y[1] (analytic) = -0.34271611778671474935332911921719 y[1] (numeric) = -0.34271611778671474935332911921701 absolute error = 1.8e-31 relative error = 5.2521603349866618572171533254832e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.765 y[1] (analytic) = -0.34237357296988185197964740004622 y[1] (numeric) = -0.34237357296988185197964740004604 absolute error = 1.8e-31 relative error = 5.2574151222773949520256656754119e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.216e+11 Order of pole = 6.105e+20 TOP MAIN SOLVE Loop x[1] = 1.766 y[1] (analytic) = -0.34203137052665045561984952172999 y[1] (numeric) = -0.34203137052665045561984952172981 absolute error = 1.8e-31 relative error = 5.2626751669836884421705904317416e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.559e+11 Order of pole = 1.365e+21 TOP MAIN SOLVE Loop x[1] = 1.767 y[1] (analytic) = -0.34168951011481808852566790462523 y[1] (numeric) = -0.34168951011481808852566790462505 absolute error = 1.8e-31 relative error = 5.2679404743655874722824912084236e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.768 y[1] (analytic) = -0.3413479913925243103763668522408 y[1] (numeric) = -0.34134799139252431037636685224062 absolute error = 1.8e-31 relative error = 5.2732110496883998630360279014651e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.914e+11 Order of pole = 1.855e+21 TOP MAIN SOLVE Loop x[1] = 1.769 y[1] (analytic) = -0.341006814018250370418273742131 y[1] (numeric) = -0.34100681401825037041827374213082 absolute error = 1.8e-31 relative error = 5.2784868982227013764582161392560e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.463e+11 Order of pole = 1.022e+21 TOP MAIN SOLVE Loop memory used=194.5MB, alloc=4.3MB, time=20.37 x[1] = 1.77 y[1] (analytic) = -0.34066597765081886594599981232611 y[1] (numeric) = -0.34066597765081886594599981232593 absolute error = 1.8e-31 relative error = 5.2837680252443409865046285242457e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.771 y[1] (analytic) = -0.34032548194939340112500902449245 y[1] (numeric) = -0.34032548194939340112500902449227 absolute error = 1.8e-31 relative error = 5.2890544360344461549088082426118e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.079e+11 Order of pole = 6.118e+20 TOP MAIN SOLVE Loop x[1] = 1.772 y[1] (analytic) = -0.33998532657347824615519382636244 y[1] (numeric) = -0.33998532657347824615519382636225 absolute error = 1.9e-31 relative error = 5.5884764767616185629940692746486e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.773 y[1] (analytic) = -0.33964551118291799677511697698188 y[1] (numeric) = -0.33964551118291799677511697698169 absolute error = 1.9e-31 relative error = 5.5940677484082642082582131904250e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.774 y[1] (analytic) = -0.33930603543789723410657893898817 y[1] (numeric) = -0.33930603543789723410657893898798 absolute error = 1.9e-31 relative error = 5.5996646141231244341144717971215e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.970e+11 Order of pole = 3.639e+22 TOP MAIN SOLVE Loop x[1] = 1.775 y[1] (analytic) = -0.33896689899894018483917068245817 y[1] (numeric) = -0.33896689899894018483917068245798 absolute error = 1.9e-31 relative error = 5.6052670795030654218285627361986e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.776 y[1] (analytic) = -0.33862810152691038175447208485051 y[1] (numeric) = -0.33862810152691038175447208485032 absolute error = 1.9e-31 relative error = 5.6108751501505530182136042792336e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.777 y[1] (analytic) = -0.33828964268301032458955645121224 y[1] (numeric) = -0.33828964268301032458955645121204 absolute error = 2.0e-31 relative error = 5.9120935070249035137857147507459e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.829e+10 Order of pole = 9.811e+20 TOP MAIN SOLVE Loop x[1] = 1.778 y[1] (analytic) = -0.33795152212878114123946201812614 y[1] (numeric) = -0.33795152212878114123946201812594 absolute error = 2.0e-31 relative error = 5.9180085575642772340938589543354e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.779 y[1] (analytic) = -0.33761373952610224929829164384207 y[1] (numeric) = -0.33761373952610224929829164384186 absolute error = 2.1e-31 relative error = 6.2201260024183367703792468472319e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.78 y[1] (analytic) = -0.33727629453719101793860222566362 y[1] (numeric) = -0.33727629453719101793860222566341 absolute error = 2.1e-31 relative error = 6.2263492395207032071475251611492e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.085e+11 Order of pole = 4.528e+20 TOP MAIN SOLVE Loop x[1] = 1.781 y[1] (analytic) = -0.33693918682460243012874572395155 y[1] (numeric) = -0.33693918682460243012874572395135 absolute error = 2.0e-31 relative error = 5.9357892409265028829266026311639e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.782 y[1] (analytic) = -0.33660241605122874518782401005673 y[1] (numeric) = -0.33660241605122874518782401005653 absolute error = 2.0e-31 relative error = 5.9417279990515954299069154525317e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.783 y[1] (analytic) = -0.3362659818802991616779200931093 y[1] (numeric) = -0.3362659818802991616779200931091 absolute error = 2.0e-31 relative error = 5.9476726989051821724990839473930e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.701e+10 Order of pole = 1.894e+21 TOP MAIN SOLVE Loop x[1] = 1.784 y[1] (analytic) = -0.33592988397537948063326861786734 y[1] (numeric) = -0.33592988397537948063326861786714 absolute error = 2.0e-31 relative error = 5.9536233464319634596815216865334e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.356e+11 Order of pole = 6.765e+20 TOP MAIN SOLVE Loop memory used=198.3MB, alloc=4.3MB, time=20.77 x[1] = 1.785 y[1] (analytic) = -0.3355941220003717691260288627673 y[1] (numeric) = -0.33559412200037176912602886276711 absolute error = 1.9e-31 relative error = 5.6616009502034579484166849663880e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.786 y[1] (analytic) = -0.33525869561951402416832380392132 y[1] (numeric) = -0.33525869561951402416832380392113 absolute error = 1.9e-31 relative error = 5.6672653828979726136887830383366e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.787 y[1] (analytic) = -0.33492360449737983695020914707228 y[1] (numeric) = -0.33492360449737983695020914707209 absolute error = 1.9e-31 relative error = 5.6729354828583424490644787009087e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.788 y[1] (analytic) = -0.33458884829887805741323656544792 y[1] (numeric) = -0.33458884829887805741323656544772 absolute error = 2.0e-31 relative error = 5.9774855323733346183388980114706e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.789 y[1] (analytic) = -0.33425442668925245915927571704899 y[1] (numeric) = -0.33425442668925245915927571704879 absolute error = 2.0e-31 relative error = 5.9834660076449708400713000901046e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.79 y[1] (analytic) = -0.33392033933408140469425995016587 y[1] (numeric) = -0.33392033933408140469425995016567 absolute error = 2.0e-31 relative error = 5.9894524663831133289584667268155e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.323e+10 Order of pole = 3.200e+20 TOP MAIN SOLVE Loop x[1] = 1.791 y[1] (analytic) = -0.33358658589927751100652094084114 y[1] (numeric) = -0.33358658589927751100652094084094 absolute error = 2.0e-31 relative error = 5.9954449145742213220144649496965e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.792 y[1] (analytic) = -0.33325316605108731547937784058509 y[1] (numeric) = -0.33325316605108731547937784058489 absolute error = 2.0e-31 relative error = 6.0014433582107435097179870527683e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.793 y[1] (analytic) = -0.3329200794560909421376468469054 y[1] (numeric) = -0.3329200794560909421376468469052 absolute error = 2.0e-31 relative error = 6.0074478032911240284615404454123e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.213e+11 Order of pole = 7.786e+20 TOP MAIN SOLVE Loop x[1] = 1.794 y[1] (analytic) = -0.33258732578120176822773744313274 y[1] (numeric) = -0.33258732578120176822773744313254 absolute error = 2.0e-31 relative error = 6.0134582558198084589960839152395e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.795 y[1] (analytic) = -0.33225490469366609113100188761076 y[1] (numeric) = -0.33225490469366609113100188761056 absolute error = 2.0e-31 relative error = 6.0194747218072498308771087495312e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.294e+11 Order of pole = 9.945e+20 TOP MAIN SOLVE Loop x[1] = 1.796 y[1] (analytic) = -0.33192281586106279561000486557223 y[1] (numeric) = -0.33192281586106279561000486557203 absolute error = 2.0e-31 relative error = 6.0254972072699146329181691618322e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.797 y[1] (analytic) = -0.33159105895130302138738054994316 y[1] (numeric) = -0.33159105895130302138738054994296 absolute error = 2.0e-31 relative error = 6.0315257182302888296578724777299e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.082e+11 Order of pole = 4.878e+20 TOP MAIN SOLVE Loop x[1] = 1.798 y[1] (analytic) = -0.33125963363262983105694464990441 y[1] (numeric) = -0.33125963363262983105694464990421 absolute error = 2.0e-31 relative error = 6.0375602607168838838463455473078e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.799 y[1] (analytic) = -0.33092853957361787832672935829497 y[1] (numeric) = -0.33092853957361787832672935829477 absolute error = 2.0e-31 relative error = 6.0436008407642427849571998712453e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.720e+11 Order of pole = 1.411e+21 TOP MAIN SOLVE Loop x[1] = 1.8 y[1] (analytic) = -0.33059777644317307659360944086443 y[1] (numeric) = -0.33059777644317307659360944086423 absolute error = 2.0e-31 relative error = 6.0496474644129460837310239530277e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.915e+11 Order of pole = 1.834e+21 memory used=202.1MB, alloc=4.3MB, time=21.18 TOP MAIN SOLVE Loop x[1] = 1.801 y[1] (analytic) = -0.33026734391053226784918804197289 y[1] (numeric) = -0.3302673439105322678491880419727 absolute error = 1.9e-31 relative error = 5.7529151308241370361186155502014e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.802 y[1] (analytic) = -0.32993724164526289191661111259674 y[1] (numeric) = -0.32993724164526289191661111259655 absolute error = 1.9e-31 relative error = 5.7586709233715855264400101284882e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.803 y[1] (analytic) = -0.32960746931726265601797969742697 y[1] (numeric) = -0.32960746931726265601797969742678 absolute error = 1.9e-31 relative error = 5.7644324745904372776065417539850e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.804 y[1] (analytic) = -0.3292780265967592046720296484449 y[1] (numeric) = -0.32927802659675920467202964844471 absolute error = 1.9e-31 relative error = 5.7701997902422439885992458351788e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.805 y[1] (analytic) = -0.32894891315430978992174866262753 y[1] (numeric) = -0.32894891315430978992174866262734 absolute error = 1.9e-31 relative error = 5.7759728760943217918344870356543e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.628e+10 Order of pole = 7.190e+20 TOP MAIN SOLVE Loop x[1] = 1.806 y[1] (analytic) = -0.32862012866080094189160087137195 y[1] (numeric) = -0.32862012866080094189160087137176 absolute error = 1.9e-31 relative error = 5.7817517379197570204805723001530e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.807 y[1] (analytic) = -0.32829167278744813967402953883609 y[1] (numeric) = -0.3282916727874481396740295388359 absolute error = 1.9e-31 relative error = 5.7875363814974119815445651134234e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.808 y[1] (analytic) = -0.32796354520579548254490875567099 y[1] (numeric) = -0.3279635452057954825449087556708 absolute error = 1.9e-31 relative error = 5.7933268126119307347350740791597e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.809 y[1] (analytic) = -0.32763574558771536150761534356892 y[1] (numeric) = -0.32763574558771536150761534356873 absolute error = 1.9e-31 relative error = 5.7991230370537448771067946822982e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.81 y[1] (analytic) = -0.32730827360540813116539251467187 y[1] (numeric) = -0.32730827360540813116539251467168 absolute error = 1.9e-31 relative error = 5.8049250606190793334925888796950e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.811 y[1] (analytic) = -0.32698112893140178192167715817674 y[1] (numeric) = -0.32698112893140178192167715817655 absolute error = 1.9e-31 relative error = 5.8107328891099581527288929517481e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.812 y[1] (analytic) = -0.32665431123855161250806295443718 y[1] (numeric) = -0.32665431123855161250806295443699 absolute error = 1.9e-31 relative error = 5.8165465283342103096802498408538e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.813 y[1] (analytic) = -0.32632782020003990283957184449792 y[1] (numeric) = -0.32632782020003990283957184449773 absolute error = 1.9e-31 relative error = 5.8223659841054755130687680017136e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.507e+11 Order of pole = 1.364e+21 TOP MAIN SOLVE Loop x[1] = 1.814 y[1] (analytic) = -0.32600165548937558719690671030582 y[1] (numeric) = -0.32600165548937558719690671030563 absolute error = 1.9e-31 relative error = 5.8281912622432100191143145934342e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.741e+11 Order of pole = 9.731e+21 TOP MAIN SOLVE Loop x[1] = 1.815 y[1] (analytic) = -0.32567581678039392773535844782301 y[1] (numeric) = -0.32567581678039392773535844782282 absolute error = 1.9e-31 relative error = 5.8340223685726924509912566540997e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.026e+11 Order of pole = 3.897e+20 TOP MAIN SOLVE Loop memory used=206.0MB, alloc=4.3MB, time=21.59 x[1] = 1.816 y[1] (analytic) = -0.32535030374725618832004094192206 y[1] (numeric) = -0.32535030374725618832004094192187 absolute error = 1.9e-31 relative error = 5.8398593089250296241075697150392e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.218e+11 Order of pole = 6.283e+20 TOP MAIN SOLVE Loop x[1] = 1.817 y[1] (analytic) = -0.32502511606444930868712777827095 y[1] (numeric) = -0.32502511606444930868712777827076 absolute error = 1.9e-31 relative error = 5.8457020891371623772121391343873e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.616e+11 Order of pole = 1.440e+21 TOP MAIN SOLVE Loop x[1] = 1.818 y[1] (analytic) = -0.32470025340678557893076485341743 y[1] (numeric) = -0.32470025340678557893076485341724 absolute error = 1.9e-31 relative error = 5.8515507150518714093360852577212e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.819 y[1] (analytic) = -0.32437571544940231431533336995813 y[1] (numeric) = -0.32437571544940231431533336995794 absolute error = 1.9e-31 relative error = 5.8574051925177831225739493475898e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.82 y[1] (analytic) = -0.3240515018677615304127380290285 y[1] (numeric) = -0.32405150186776153041273802902832 absolute error = 1.8e-31 relative error = 5.5546726048951978143573944813097e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.821 y[1] (analytic) = -0.32372761233764961856439555737459 y[1] (numeric) = -0.32372761233764961856439555737441 absolute error = 1.8e-31 relative error = 5.5602300557624057182417169562345e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.822 y[1] (analytic) = -0.32340404653517702166759903096812 y[1] (numeric) = -0.32340404653517702166759903096794 absolute error = 1.8e-31 relative error = 5.5657930668601327370518496237833e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.823 y[1] (analytic) = -0.32308080413677791028593378150224 y[1] (numeric) = -0.32308080413677791028593378150205 absolute error = 1.9e-31 relative error = 5.8808817350709121227712562736392e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.338e+11 Order of pole = 6.739e+20 TOP MAIN SOLVE Loop x[1] = 1.824 y[1] (analytic) = -0.32275788481920985908342099615684 y[1] (numeric) = -0.32275788481920985908342099615665 absolute error = 1.9e-31 relative error = 5.8867655582272426119497190745518e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.825 y[1] (analytic) = -0.32243528825955352358206544475009 y[1] (numeric) = -0.3224352882595535235820654447499 absolute error = 1.9e-31 relative error = 5.8926552681496218921836648889105e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.251e+10 Order of pole = 2.377e+20 TOP MAIN SOLVE Loop x[1] = 1.826 y[1] (analytic) = -0.32211301413521231724248409179691 y[1] (numeric) = -0.32211301413521231724248409179672 absolute error = 1.9e-31 relative error = 5.8985508707277603766615505092399e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.340e+11 Order of pole = 3.297e+20 TOP MAIN SOLVE Loop x[1] = 1.827 y[1] (analytic) = -0.32179106212391208886729267407617 y[1] (numeric) = -0.32179106212391208886729267407598 absolute error = 1.9e-31 relative error = 5.9044523718572611348220916349736e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.828 y[1] (analytic) = -0.32146943190370080032692764706626 y[1] (numeric) = -0.32146943190370080032692764706607 absolute error = 1.9e-31 relative error = 5.9103597774396257879578236114416e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.472e+11 Order of pole = 5.077e+21 TOP MAIN SOLVE Loop x[1] = 1.829 y[1] (analytic) = -0.32114812315294820460758122604414 y[1] (numeric) = -0.32114812315294820460758122604396 absolute error = 1.8e-31 relative error = 5.6048902989937203891005190134752e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.83 y[1] (analytic) = -0.32082713555034552418092756975611 y[1] (numeric) = -0.32082713555034552418092756975592 absolute error = 1.9e-31 relative error = 5.9221923255984814385112320814742e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=209.8MB, alloc=4.3MB, time=21.99 x[1] = 1.831 y[1] (analytic) = -0.32050646877490512969531847635954 y[1] (numeric) = -0.32050646877490512969531847635935 absolute error = 1.9e-31 relative error = 5.9281174800075215808302719012749e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.318e+11 Order of pole = 7.475e+20 TOP MAIN SOLVE Loop x[1] = 1.832 y[1] (analytic) = -0.32018612250596021898812728280476 y[1] (numeric) = -0.32018612250596021898812728280456 absolute error = 2.0e-31 relative error = 6.2463669079310902531340633383576e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.484e+11 Order of pole = 2.810e+21 TOP MAIN SOLVE Loop x[1] = 1.833 y[1] (analytic) = -0.3198660964231644964189199799739 y[1] (numeric) = -0.3198660964231644964189199799737 absolute error = 2.0e-31 relative error = 6.2526163990637967776037371215442e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.053e+11 Order of pole = 6.183e+20 TOP MAIN SOLVE Loop x[1] = 1.834 y[1] (analytic) = -0.31954639020649185252313287672143 y[1] (numeric) = -0.31954639020649185252313287672123 absolute error = 2.0e-31 relative error = 6.2588721428134234172541455373957e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.835 y[1] (analytic) = -0.31922700353623604398593646646709 y[1] (numeric) = -0.31922700353623604398593646646689 absolute error = 2.0e-31 relative error = 6.2651341454357144430239247489402e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.755e+11 Order of pole = 1.727e+21 TOP MAIN SOLVE Loop x[1] = 1.836 y[1] (analytic) = -0.31890793609301037393596547017853 y[1] (numeric) = -0.31890793609301037393596547017834 absolute error = 1.9e-31 relative error = 5.9578322925330393490857862890949e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.837 y[1] (analytic) = -0.31858918755774737255859534944714 y[1] (numeric) = -0.31858918755774737255859534944694 absolute error = 2.0e-31 relative error = 6.2776769523525673646096004633716e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.716e+11 Order of pole = 8.054e+21 TOP MAIN SOLVE Loop x[1] = 1.838 y[1] (analytic) = -0.3182707576116984780284459029067 y[1] (numeric) = -0.31827075761169847802844590290651 absolute error = 1.9e-31 relative error = 5.9697598807304403613867449742685e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.166e+11 Order of pole = 6.804e+20 TOP MAIN SOLVE Loop x[1] = 1.839 y[1] (analytic) = -0.31795264593643371776079287847227 y[1] (numeric) = -0.31795264593643371776079287847208 absolute error = 1.9e-31 relative error = 5.9757326264863199368413744317404e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.84 y[1] (analytic) = -0.31763485221384138998156885278391 y[1] (numeric) = -0.31763485221384138998156885278372 absolute error = 1.9e-31 relative error = 5.9817113479753239763514138481736e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.328e+11 Order of pole = 6.985e+20 TOP MAIN SOLVE Loop x[1] = 1.841 y[1] (analytic) = -0.31731737612612774561563494782992 y[1] (numeric) = -0.31731737612612774561563494782972 absolute error = 2.0e-31 relative error = 6.3028379486064994391028527278991e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.842 y[1] (analytic) = -0.31700021735581667049300527299465 y[1] (numeric) = -0.31700021735581667049300527299445 absolute error = 2.0e-31 relative error = 6.3091439390248159040063550734161e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.843 y[1] (analytic) = -0.31668337558574936787270629872891 y[1] (numeric) = -0.31668337558574936787270629872871 absolute error = 2.0e-31 relative error = 6.3154562385875971557382055600903e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.844 y[1] (analytic) = -0.31636685049908404128395368567579 y[1] (numeric) = -0.31636685049908404128395368567559 absolute error = 2.0e-31 relative error = 6.3217748536071432831046370190425e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.845 y[1] (analytic) = -0.31605064177929557768432941040244 y[1] (numeric) = -0.31605064177929557768432941040223 absolute error = 2.1e-31 relative error = 6.6445047799221733238131982971193e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.415e+11 Order of pole = 5.164e+20 TOP MAIN SOLVE Loop x[1] = 1.846 y[1] (analytic) = -0.31573474911017523093464234588836 y[1] (numeric) = -0.31573474911017523093464234588816 absolute error = 2.0e-31 relative error = 6.3344310552973141250380654062899e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.285e+11 Order of pole = 9.745e+20 memory used=213.6MB, alloc=4.3MB, time=22.39 TOP MAIN SOLVE Loop x[1] = 1.847 y[1] (analytic) = -0.31541917217583030559015577160462 y[1] (numeric) = -0.31541917217583030559015577160442 absolute error = 2.0e-31 relative error = 6.3407686546241415844594136050336e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.848 y[1] (analytic) = -0.31510391066068384100786560438492 y[1] (numeric) = -0.31510391066068384100786560438472 absolute error = 2.0e-31 relative error = 6.3471125947201520654278448549002e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.849 y[1] (analytic) = -0.3147889642494742957695134573406 y[1] (numeric) = -0.3147889642494742957695134573404 absolute error = 2.0e-31 relative error = 6.3534628819292861926155324139172e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.85 y[1] (analytic) = -0.31447433262725523242001894980624 y[1] (numeric) = -0.31447433262725523242001894980604 absolute error = 2.0e-31 relative error = 6.3598195226018317043472218706368e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.459e+11 Order of pole = 9.961e+20 TOP MAIN SOLVE Loop x[1] = 1.851 y[1] (analytic) = -0.31416001547939500252101600672199 y[1] (numeric) = -0.31416001547939500252101600672179 absolute error = 2.0e-31 relative error = 6.3661825230944298028884986595427e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.852 y[1] (analytic) = -0.31384601249157643201917820096253 y[1] (numeric) = -0.31384601249157643201917820096234 absolute error = 1.9e-31 relative error = 6.0539242952815774355331440444177e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.853 y[1] (analytic) = -0.31353232334979650692901850691199 y[1] (numeric) = -0.3135323233497965069290185069118 absolute error = 1.9e-31 relative error = 6.0599812475482463336077398168761e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.241e+11 Order of pole = 5.318e+20 TOP MAIN SOLVE Loop x[1] = 1.854 y[1] (analytic) = -0.31321894774036605932984914805817 y[1] (numeric) = -0.31321894774036605932984914805798 absolute error = 1.9e-31 relative error = 6.0660442597966677783827981658126e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.036e+11 Order of pole = 7.886e+21 TOP MAIN SOLVE Loop x[1] = 1.855 y[1] (analytic) = -0.31290588534990945367658753553992 y[1] (numeric) = -0.31290588534990945367658753553973 absolute error = 1.9e-31 relative error = 6.0721133380898545235308014097736e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.389e+10 Order of pole = 4.910e+20 TOP MAIN SOLVE Loop x[1] = 1.856 y[1] (analytic) = -0.3125931358653642734240946084274 y[1] (numeric) = -0.31259313586536427342409460842721 absolute error = 1.9e-31 relative error = 6.0781884884968853679950359875421e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.954e+11 Order of pole = 2.203e+21 TOP MAIN SOLVE Loop x[1] = 1.857 y[1] (analytic) = -0.3122806989739810079647322000474 y[1] (numeric) = -0.31228069897398100796473220004721 absolute error = 1.9e-31 relative error = 6.0842697170929112250688971580081e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.858 y[1] (analytic) = -0.31196857436332273987882636788513 y[1] (numeric) = -0.31196857436332273987882636788494 absolute error = 1.9e-31 relative error = 6.0903570299591611975473085561558e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.859 y[1] (analytic) = -0.31165676172126483249772393749959 y[1] (numeric) = -0.3116567617212648324977239374994 absolute error = 1.9e-31 relative error = 6.0964504331829486589563317570972e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.86 y[1] (analytic) = -0.31134526073599461777912982348316 y[1] (numeric) = -0.31134526073599461777912982348297 absolute error = 1.9e-31 relative error = 6.1025499328576773408670470782642e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.612e+11 Order of pole = 1.203e+21 TOP MAIN SOLVE Loop x[1] = 1.861 y[1] (analytic) = -0.31103407109601108449441300277663 y[1] (numeric) = -0.31103407109601108449441300277644 absolute error = 1.9e-31 relative error = 6.1086555350828474262997929341508e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=217.4MB, alloc=4.3MB, time=22.80 x[1] = 1.862 y[1] (analytic) = -0.31072319249012456672756932761973 y[1] (numeric) = -0.31072319249012456672756932761954 absolute error = 1.9e-31 relative error = 6.1147672459640616492248571483496e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.863 y[1] (analytic) = -0.31041262460745643268552967707394 y[1] (numeric) = -0.31041262460745643268552967707375 absolute error = 1.9e-31 relative error = 6.1208850716130314001657197240850e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.925e+10 Order of pole = 3.461e+20 TOP MAIN SOLVE Loop x[1] = 1.864 y[1] (analytic) = -0.31010236713743877381950225739985 y[1] (numeric) = -0.31010236713743877381950225739966 absolute error = 1.9e-31 relative error = 6.1270090181475828379109526769929e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.628e+11 Order of pole = 1.765e+21 TOP MAIN SOLVE Loop x[1] = 1.865 y[1] (analytic) = -0.30979241976981409425703817260549 y[1] (numeric) = -0.3097924197698140942570381726053 absolute error = 1.9e-31 relative error = 6.1331390916916630073408886425553e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.866 y[1] (analytic) = -0.30948278219463500054450969720522 y[1] (numeric) = -0.30948278219463500054450969720503 absolute error = 1.9e-31 relative error = 6.1392752983753459633751760853715e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.867 y[1] (analytic) = -0.3091734541022638916996909936417 y[1] (numeric) = -0.30917345410226389169969099364151 absolute error = 1.9e-31 relative error = 6.1454176443348389010473450583272e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.868 y[1] (analytic) = -0.30886443518337264957413132692576 y[1] (numeric) = -0.30886443518337264957413132692557 absolute error = 1.9e-31 relative error = 6.1515661357124882917125135867424e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.398e+11 Order of pole = 6.789e+21 TOP MAIN SOLVE Loop x[1] = 1.869 y[1] (analytic) = -0.30855572512894232952501113884167 y[1] (numeric) = -0.30855572512894232952501113884148 absolute error = 1.9e-31 relative error = 6.1577207786567860253943708857108e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.562e+10 Order of pole = 6.026e+20 TOP MAIN SOLVE Loop x[1] = 1.87 y[1] (analytic) = -0.30824732363026285139617165354796 y[1] (numeric) = -0.30824732363026285139617165354776 absolute error = 2.0e-31 relative error = 6.4882963992867111150290313243490e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.906e+11 Order of pole = 2.082e+21 TOP MAIN SOLVE Loop x[1] = 1.871 y[1] (analytic) = -0.30793923037893269080800899557777 y[1] (numeric) = -0.30793923037893269080800899557758 absolute error = 1.9e-31 relative error = 6.1700485438700580723517466663439e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.142e+11 Order of pole = 2.512e+21 TOP MAIN SOLVE Loop x[1] = 1.872 y[1] (analytic) = -0.30763144506685857075592411010714 y[1] (numeric) = -0.30763144506685857075592411010695 absolute error = 1.9e-31 relative error = 6.1762216784667986262131141218479e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.873 y[1] (analytic) = -0.3073239673862551535170200839153 y[1] (numeric) = -0.30732396738625515351702008391511 absolute error = 1.9e-31 relative error = 6.1824009892857323320301361953203e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.736e+11 Order of pole = 1.812e+21 TOP MAIN SOLVE Loop x[1] = 1.874 y[1] (analytic) = -0.30701679702964473286473877370876 y[1] (numeric) = -0.30701679702964473286473877370857 absolute error = 1.9e-31 relative error = 6.1885864825061705236791041130112e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.227e+11 Order of pole = 1.291e+21 TOP MAIN SOLVE Loop x[1] = 1.875 y[1] (analytic) = -0.30670993368985692659112895642016 y[1] (numeric) = -0.30670993368985692659112895641997 absolute error = 1.9e-31 relative error = 6.1947781643136069370559950756638e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.141e+11 Order of pole = 6.964e+20 TOP MAIN SOLVE Loop x[1] = 1.876 y[1] (analytic) = -0.3064033770600283693364385237243 y[1] (numeric) = -0.30640337706002836933643852372411 absolute error = 1.9e-31 relative error = 6.2009760408997238955707236123201e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=221.2MB, alloc=4.3MB, time=23.20 x[1] = 1.877 y[1] (analytic) = -0.30609712683360240572572355033811 y[1] (numeric) = -0.30609712683360240572572355033792 absolute error = 1.9e-31 relative error = 6.2071801184623985018299809637790e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.211e+11 Order of pole = 8.718e+20 TOP MAIN SOLVE Loop x[1] = 1.878 y[1] (analytic) = -0.3057911827043287838121673726879 y[1] (numeric) = -0.3057911827043287838121673726877 absolute error = 2.0e-31 relative error = 6.5404109507428514058051096621728e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.921e+10 Order of pole = 3.966e+20 TOP MAIN SOLVE Loop x[1] = 1.879 y[1] (analytic) = -0.30548554436626334882680312123749 y[1] (numeric) = -0.3054855443662633488268031212373 absolute error = 1.9e-31 relative error = 6.2196069013399401574594228030351e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.493e+10 Order of pole = 9.014e+20 TOP MAIN SOLVE Loop x[1] = 1.88 y[1] (analytic) = -0.30518021151376773723433345617434 y[1] (numeric) = -0.30518021151376773723433345617415 absolute error = 1.9e-31 relative error = 6.2258296190815911199365372342538e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.881 y[1] (analytic) = -0.30487518384150907109474156224765 y[1] (numeric) = -0.30487518384150907109474156224745 absolute error = 2.0e-31 relative error = 6.5600616448982947191126200414836e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.066e+11 Order of pole = 1.351e+21 TOP MAIN SOLVE Loop x[1] = 1.882 y[1] (analytic) = -0.30457046104445965273038776434423 y[1] (numeric) = -0.30457046104445965273038776434403 absolute error = 2.0e-31 relative error = 6.5666249876676324610403049726110e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.323e+11 Order of pole = 1.015e+21 TOP MAIN SOLVE Loop x[1] = 1.883 y[1] (analytic) = -0.30426604281789665969828643087321 y[1] (numeric) = -0.304266042817896659698286430873 absolute error = 2.1e-31 relative error = 6.9018546419156303438360470656417e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.006e+11 Order of pole = 9.980e+20 TOP MAIN SOLVE Loop x[1] = 1.884 y[1] (analytic) = -0.30396192885740184006725813721095 y[1] (numeric) = -0.30396192885740184006725813721074 absolute error = 2.1e-31 relative error = 6.9087599486354636737827825340766e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.885 y[1] (analytic) = -0.30365811885886120799965236633319 y[1] (numeric) = -0.30365811885886120799965236633298 absolute error = 2.1e-31 relative error = 6.9156721641158213692081024074666e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.954e+11 Order of pole = 2.124e+21 TOP MAIN SOLVE Loop x[1] = 1.886 y[1] (analytic) = -0.30335461251846473963733632833146 y[1] (numeric) = -0.30335461251846473963733632833125 absolute error = 2.1e-31 relative error = 6.9225912952689194864876780082056e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.293e+11 Order of pole = 9.767e+20 TOP MAIN SOLVE Loop x[1] = 1.887 y[1] (analytic) = -0.30305140953270606929164578477751 y[1] (numeric) = -0.30305140953270606929164578477731 absolute error = 2.0e-31 relative error = 6.5995403323941807193465796131948e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.888 y[1] (analytic) = -0.30274850959838218593699406786109 y[1] (numeric) = -0.30274850959838218593699406786088 absolute error = 2.1e-31 relative error = 6.9364503322767864978282276438713e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.615e+11 Order of pole = 1.833e+21 TOP MAIN SOLVE Loop x[1] = 1.889 y[1] (analytic) = -0.30244591241259313000783578788479 y[1] (numeric) = -0.30244591241259313000783578788458 absolute error = 2.1e-31 relative error = 6.9433902519905935546760021722578e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.89 y[1] (analytic) = -0.3021436176727416904986820260546 y[1] (numeric) = -0.30214361767274169049868202605439 absolute error = 2.1e-31 relative error = 6.9503371150952312179909511215980e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.373e+11 Order of pole = 7.765e+21 TOP MAIN SOLVE Loop x[1] = 1.891 y[1] (analytic) = -0.30184162507653310236686411255583 y[1] (numeric) = -0.30184162507653310236686411255562 absolute error = 2.1e-31 relative error = 6.9572909285375631713160158234888e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.481e+11 Order of pole = 1.188e+21 TOP MAIN SOLVE Loop x[1] = 1.892 y[1] (analytic) = -0.30153993432197474423774339265322 memory used=225.0MB, alloc=4.3MB, time=23.62 y[1] (numeric) = -0.30153993432197474423774339265301 absolute error = 2.1e-31 relative error = 6.9642516992714034364676224468063e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.893 y[1] (analytic) = -0.30123854510737583641206468599966 y[1] (numeric) = -0.30123854510737583641206468599944 absolute error = 2.2e-31 relative error = 7.3031822644602625334145825033514e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.894 y[1] (analytic) = -0.30093745713134713917515144648183 y[1] (numeric) = -0.30093745713134713917515144648161 absolute error = 2.2e-31 relative error = 7.3104890995333564302869903547488e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.708e+11 Order of pole = 4.688e+21 TOP MAIN SOLVE Loop x[1] = 1.895 y[1] (analytic) = -0.3006366700928006514076409317729 y[1] (numeric) = -0.30063667009280065140764093177268 absolute error = 2.2e-31 relative error = 7.3178032450961590679610965207002e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.896 y[1] (analytic) = -0.30033618369094930949745799330213 y[1] (numeric) = -0.30033618369094930949745799330191 absolute error = 2.2e-31 relative error = 7.3251247084628166187516892259367e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.312e+11 Order of pole = 1.071e+21 TOP MAIN SOLVE Loop x[1] = 1.897 y[1] (analytic) = -0.30003599762530668655272639859029 y[1] (numeric) = -0.30003599762530668655272639859007 absolute error = 2.2e-31 relative error = 7.3324534969547930594382868199120e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.898 y[1] (analytic) = -0.29973611159568669191531689883702 y[1] (numeric) = -0.2997361115956866919153168988368 absolute error = 2.2e-31 relative error = 7.3397896179008774927297246783397e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.899 y[1] (analytic) = -0.29943652530220327097473155528317 y[1] (numeric) = -0.29943652530220327097473155528294 absolute error = 2.3e-31 relative error = 7.6810936731207001795108626737689e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.9 y[1] (analytic) = -0.29913723844527010528202413820747 y[1] (numeric) = -0.29913723844527010528202413820725 absolute error = 2.2e-31 relative error = 7.3544838865071963576797838004621e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.241e+11 Order of pole = 1.465e+22 TOP MAIN SOLVE Loop x[1] = 1.901 y[1] (analytic) = -0.29883825072560031296345671245298 y[1] (numeric) = -0.29883825072560031296345671245276 absolute error = 2.2e-31 relative error = 7.3618420488617006201796946915350e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.169e+11 Order of pole = 7.485e+20 TOP MAIN SOLVE Loop x[1] = 1.902 y[1] (analytic) = -0.2985395618442061494335928231148 y[1] (numeric) = -0.29853956184420614943359282311457 absolute error = 2.3e-31 relative error = 7.7041715536524521053852659413432e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.891e+11 Order of pole = 1.228e+22 TOP MAIN SOLVE Loop x[1] = 1.903 y[1] (analytic) = -0.29824117150239870840752799445737 y[1] (numeric) = -0.29824117150239870840752799445715 absolute error = 2.2e-31 relative error = 7.3765804664642210018152557381488e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.904 y[1] (analytic) = -0.29794307940178762321195855426706 y[1] (numeric) = -0.29794307940178762321195855426683 absolute error = 2.3e-31 relative error = 7.7195953153802312222033769526352e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.905 y[1] (analytic) = -0.29764528524428076839479009468368 y[1] (numeric) = -0.29764528524428076839479009468345 absolute error = 2.3e-31 relative error = 7.7273187717801900769167216314639e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.970e+11 Order of pole = 2.458e+21 TOP MAIN SOLVE Loop x[1] = 1.906 y[1] (analytic) = -0.29734778873208396163298717909487 y[1] (numeric) = -0.29734778873208396163298717909464 absolute error = 2.3e-31 relative error = 7.7350499554995646550725896842700e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.088e+12 Order of pole = 5.804e+23 TOP MAIN SOLVE Loop x[1] = 1.907 y[1] (analytic) = -0.29705058956770066593836620291794 y[1] (numeric) = -0.29705058956770066593836620291771 absolute error = 2.3e-31 relative error = 7.7427888742695393203108906903136e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.318e+11 Order of pole = 1.293e+21 TOP MAIN SOLVE Loop memory used=228.8MB, alloc=4.3MB, time=24.02 x[1] = 1.908 y[1] (analytic) = -0.29675368745393169216103361403735 y[1] (numeric) = -0.29675368745393169216103361403712 absolute error = 2.3e-31 relative error = 7.7505355358290334875162088827818e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.909 y[1] (analytic) = -0.29645708209387490179017199631125 y[1] (numeric) = -0.29645708209387490179017199631103 absolute error = 2.2e-31 relative error = 7.4209729936671133025318689023298e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.91 y[1] (analytic) = -0.29616077319092491005187681690838 y[1] (numeric) = -0.29616077319092491005187681690816 absolute error = 2.2e-31 relative error = 7.4283976783844153507287237107371e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.911 y[1] (analytic) = -0.29586476044877278930374693528728 y[1] (numeric) = -0.29586476044877278930374693528705 absolute error = 2.3e-31 relative error = 7.7738220547500154899787667384586e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.912 y[1] (analytic) = -0.29556904357140577272593226838369 y[1] (numeric) = -0.29556904357140577272593226838347 absolute error = 2.2e-31 relative error = 7.4432693404460254347922309834056e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.913 y[1] (analytic) = -0.29527362226310695830834230302913 y[1] (numeric) = -0.29527362226310695830834230302891 absolute error = 2.2e-31 relative error = 7.4507163326619967715741806221876e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.914 y[1] (analytic) = -0.29497849622845501313371944278433 y[1] (numeric) = -0.29497849622845501313371944278411 absolute error = 2.2e-31 relative error = 7.4581707755949216634013201028415e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.592e+10 Order of pole = 4.301e+20 TOP MAIN SOLVE Loop x[1] = 1.915 y[1] (analytic) = -0.29468366517232387795628147223645 y[1] (numeric) = -0.29468366517232387795628147223622 absolute error = 2.3e-31 relative error = 7.8049796165492092855113278713536e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.181e+11 Order of pole = 6.678e+20 TOP MAIN SOLVE Loop x[1] = 1.916 y[1] (analytic) = -0.29438912879988247207563771737773 y[1] (numeric) = -0.29438912879988247207563771737751 absolute error = 2.2e-31 relative error = 7.4731020434368645007237531779218e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.917 y[1] (analytic) = -0.29409488681659439850568377595735 y[1] (numeric) = -0.29409488681659439850568377595713 absolute error = 2.2e-31 relative error = 7.4805788832771515324342457324289e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.918 y[1] (analytic) = -0.29380093892821764943817998667637 y[1] (numeric) = -0.29380093892821764943817998667614 absolute error = 2.3e-31 relative error = 7.8284297129558972784765954701174e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.587e+11 Order of pole = 1.476e+21 TOP MAIN SOLVE Loop x[1] = 1.919 y[1] (analytic) = -0.29350728484080431200071910077997 y[1] (numeric) = -0.29350728484080431200071910077974 absolute error = 2.3e-31 relative error = 7.8362620581887741890155226598170e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.92 y[1] (analytic) = -0.29321392426070027430878891399001 y[1] (numeric) = -0.29321392426070027430878891398978 absolute error = 2.3e-31 relative error = 7.8441022396843623101885886578832e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.130e+11 Order of pole = 8.209e+20 TOP MAIN SOLVE Loop x[1] = 1.921 y[1] (analytic) = -0.29292085689454493181163591081599 y[1] (numeric) = -0.29292085689454493181163591081575 absolute error = 2.4e-31 relative error = 8.1933394072516630861903245718338e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.922 y[1] (analytic) = -0.29262808244927089393163626708365 y[1] (numeric) = -0.29262808244927089393163626708341 absolute error = 2.4e-31 relative error = 8.2015368446945164004145136495902e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=232.7MB, alloc=4.3MB, time=24.42 x[1] = 1.923 y[1] (analytic) = -0.29233560063210369099688085002784 y[1] (numeric) = -0.2923356006321036909968808500276 absolute error = 2.4e-31 relative error = 8.2097424836748978705816097320912e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.924 y[1] (analytic) = -0.29204341115056148146668114851005 y[1] (numeric) = -0.29204341115056148146668114850981 absolute error = 2.4e-31 relative error = 8.2179563323984471608763541449975e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.925 y[1] (analytic) = -0.29175151371245475944970335884232 y[1] (numeric) = -0.29175151371245475944970335884208 absolute error = 2.4e-31 relative error = 8.2261783990790136793354536284080e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.926 y[1] (analytic) = -0.29145990802588606251443814432714 y[1] (numeric) = -0.2914599080258860625144381443269 absolute error = 2.4e-31 relative error = 8.2344086919386647916976728610396e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.927 y[1] (analytic) = -0.29116859379924967979171387895873 y[1] (numeric) = -0.29116859379924967979171387895849 absolute error = 2.4e-31 relative error = 8.2426472192076940434718853712961e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.928 y[1] (analytic) = -0.29087757074123136036896147777473 y[1] (numeric) = -0.29087757074123136036896147777449 absolute error = 2.4e-31 relative error = 8.2508939891246293902313049039595e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.028e+11 Order of pole = 2.194e+20 TOP MAIN SOLVE Loop x[1] = 1.929 y[1] (analytic) = -0.29058683856080802197593920809872 y[1] (numeric) = -0.29058683856080802197593920809849 absolute error = 2.3e-31 relative error = 7.9150178011888980429695388900302e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.93 y[1] (analytic) = -0.29029639696724745996162616737418 y[1] (numeric) = -0.29029639696724745996162616737394 absolute error = 2.4e-31 relative error = 8.2674122898975516807348230807925e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.931 y[1] (analytic) = -0.29000624567010805656199340445899 y[1] (numeric) = -0.29000624567010805656199340445875 absolute error = 2.4e-31 relative error = 8.2756838372718407739263225228410e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.932 y[1] (analytic) = -0.28971638437923849045836195212762 y[1] (numeric) = -0.28971638437923849045836195212737 absolute error = 2.5e-31 relative error = 8.6291288128444341451055797454991e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.245e+11 Order of pole = 8.292e+20 TOP MAIN SOLVE Loop x[1] = 1.933 y[1] (analytic) = -0.28942681280477744662605732911449 y[1] (numeric) = -0.28942681280477744662605732911424 absolute error = 2.5e-31 relative error = 8.6377622576602327558970921408169e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.934 y[1] (analytic) = -0.28913753065715332647307036032916 y[1] (numeric) = -0.28913753065715332647307036032892 absolute error = 2.4e-31 relative error = 8.3005481666294484868481528676168e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.768e+10 Order of pole = 3.016e+20 TOP MAIN SOLVE Loop x[1] = 1.935 y[1] (analytic) = -0.2888485376470839582684344538798 y[1] (numeric) = -0.28884853764708395826843445387955 absolute error = 2.5e-31 relative error = 8.6550550692228456977644378412098e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.936 y[1] (analytic) = -0.28855983348557630786002976325809 y[1] (numeric) = -0.28855983348557630786002976325784 absolute error = 2.5e-31 relative error = 8.6637144532624730325208912669644e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.150e+11 Order of pole = 7.209e+20 TOP MAIN SOLVE Loop x[1] = 1.937 y[1] (analytic) = -0.28827141788392618968152495246579 y[1] (numeric) = -0.28827141788392618968152495246555 absolute error = 2.4e-31 relative error = 8.3254872009765845817397263618631e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.938 y[1] (analytic) = -0.28798329055371797804816757100046 y[1] (numeric) = -0.28798329055371797804816757100021 absolute error = 2.5e-31 relative error = 8.6810592211553018952783193572541e-29 % Correct digits = 30 h = 0.001 memory used=236.5MB, alloc=4.3MB, time=24.83 Complex estimate of poles used for equation 1 Radius of convergence = 2.628e+11 Order of pole = 3.469e+21 TOP MAIN SOLVE Loop x[1] = 1.939 y[1] (analytic) = -0.28769545120682431874113433446669 y[1] (numeric) = -0.28769545120682431874113433446644 absolute error = 2.5e-31 relative error = 8.6897446223532727615055293615343e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.226e+11 Order of pole = 2.446e+21 TOP MAIN SOLVE Loop x[1] = 1.94 y[1] (analytic) = -0.28740789955540584088015289513921 y[1] (numeric) = -0.28740789955540584088015289513897 absolute error = 2.4e-31 relative error = 8.3505011647647265213582417510513e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.975e+10 Order of pole = 5.599e+20 TOP MAIN SOLVE Loop x[1] = 1.941 y[1] (analytic) = -0.28712063531191086908410697507551 y[1] (numeric) = -0.28712063531191086908410697507526 absolute error = 2.5e-31 relative error = 8.7071415026793456578312044140251e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.942 y[1] (analytic) = -0.28683365818907513591933702235909 y[1] (numeric) = -0.28683365818907513591933702235884 absolute error = 2.5e-31 relative error = 8.7158529992043294637426412853206e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.943 y[1] (analytic) = -0.28654696789992149463534883875021 y[1] (numeric) = -0.28654696789992149463534883874996 absolute error = 2.5e-31 relative error = 8.7245732115830387950910196299208e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.944 y[1] (analytic) = -0.28626056415775963218764291442866 y[1] (numeric) = -0.28626056415775963218764291442841 absolute error = 2.5e-31 relative error = 8.7333021485356867572700599114606e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.353e+11 Order of pole = 9.439e+20 TOP MAIN SOLVE Loop x[1] = 1.945 y[1] (analytic) = -0.28597444667618578254737749263401 y[1] (numeric) = -0.28597444667618578254737749263376 absolute error = 2.5e-31 relative error = 8.7420398187912110303391612766914e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.252e+11 Order of pole = 6.497e+20 TOP MAIN SOLVE Loop x[1] = 1.946 y[1] (analytic) = -0.28568861516908244029757867384258 y[1] (numeric) = -0.28568861516908244029757867384233 absolute error = 2.5e-31 relative error = 8.7507862310872825979618090263773e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.866e+10 Order of pole = 2.659e+20 TOP MAIN SOLVE Loop x[1] = 1.947 y[1] (analytic) = -0.28540306935061807451561115566726 y[1] (numeric) = -0.28540306935061807451561115566701 absolute error = 2.5e-31 relative error = 8.7595413941703144850772864180537e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.948 y[1] (analytic) = -0.28511780893524684294162349092722 y[1] (numeric) = -0.28511780893524684294162349092697 absolute error = 2.5e-31 relative error = 8.7683053167954705043144284730862e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.949 y[1] (analytic) = -0.28483283363770830643268203230876 y[1] (numeric) = -0.28483283363770830643268203230851 absolute error = 2.5e-31 relative error = 8.7770780077266740111561642025155e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.595e+11 Order of pole = 1.354e+22 TOP MAIN SOLVE Loop x[1] = 1.95 y[1] (analytic) = -0.28454814317302714370230801772766 y[1] (numeric) = -0.28454814317302714370230801772741 absolute error = 2.5e-31 relative error = 8.7858594757366166678636024169556e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.951 y[1] (analytic) = -0.28426373725651286634513253590615 y[1] (numeric) = -0.2842637372565128663451325359059 absolute error = 2.5e-31 relative error = 8.7946497296067672161684250453665e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.952 y[1] (analytic) = -0.28397961560375953414638439679585 y[1] (numeric) = -0.2839796156037595341463843967956 absolute error = 2.5e-31 relative error = 8.8034487781273802587423606558223e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.953 y[1] (analytic) = -0.28369577793064547067592621631078 y[1] (numeric) = -0.28369577793064547067592621631053 absolute error = 2.5e-31 relative error = 8.8122566300975050494525196484807e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=240.3MB, alloc=4.3MB, time=25.23 x[1] = 1.954 y[1] (analytic) = -0.28341222395333297916655430938281 y[1] (numeric) = -0.28341222395333297916655430938256 absolute error = 2.5e-31 relative error = 8.8210732943249942924113813768223e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.229e+11 Order of pole = 1.064e+21 TOP MAIN SOLVE Loop x[1] = 1.955 y[1] (analytic) = -0.28312895338826805867627826961578 y[1] (numeric) = -0.28312895338826805867627826961553 absolute error = 2.5e-31 relative error = 8.8298987796265129498302322478806e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.308e+10 Order of pole = 3.147e+20 TOP MAIN SOLVE Loop x[1] = 1.956 y[1] (analytic) = -0.28284596595218012053429639779425 y[1] (numeric) = -0.28284596595218012053429639779401 absolute error = 2.4e-31 relative error = 8.4851837710344451763374681494065e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.957 y[1] (analytic) = -0.28256326136208170507038342519863 y[1] (numeric) = -0.28256326136208170507038342519838 absolute error = 2.5e-31 relative error = 8.8475762487624125562023394139796e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.958 y[1] (analytic) = -0.28228083933526819862740726109076 y[1] (numeric) = -0.28228083933526819862740726109051 absolute error = 2.5e-31 relative error = 8.8564282502742641141776791768434e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.959 y[1] (analytic) = -0.2819986995893175508566917768633 y[1] (numeric) = -0.28199869958931755085669177686305 absolute error = 2.5e-31 relative error = 8.8652891082151039821292571627527e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.701e+11 Order of pole = 8.255e+21 TOP MAIN SOLVE Loop x[1] = 1.96 y[1] (analytic) = -0.28171684184208999229594292219192 y[1] (numeric) = -0.28171684184208999229594292219168 absolute error = 2.4e-31 relative error = 8.5191924781879592057297225664985e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.961 y[1] (analytic) = -0.28143526581172775222945575109303 y[1] (numeric) = -0.28143526581172775222945575109279 absolute error = 2.4e-31 relative error = 8.5277159316826067093047440737170e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.962 y[1] (analytic) = -0.28115397121665477683032021807046 y[1] (numeric) = -0.28115397121665477683032021807022 absolute error = 2.4e-31 relative error = 8.5362479128938965385044698698051e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.444e+11 Order of pole = 1.109e+21 TOP MAIN SOLVE Loop x[1] = 1.963 y[1] (analytic) = -0.2808729577755764475843438865335 y[1] (numeric) = -0.28087295777557644758434388653326 absolute error = 2.4e-31 relative error = 8.5447884303538106156171871285896e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.964 y[1] (analytic) = -0.28059222520747929999540997338548 y[1] (numeric) = -0.28059222520747929999540997338524 absolute error = 2.4e-31 relative error = 8.5533374926028671122667850126207e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.965 y[1] (analytic) = -0.28031177323163074257198943511748 y[1] (numeric) = -0.28031177323163074257198943511724 absolute error = 2.4e-31 relative error = 8.5618951081901289899316380069332e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.966 y[1] (analytic) = -0.28003160156757877609452608189591 y[1] (numeric) = -0.28003160156757877609452608189566 absolute error = 2.5e-31 relative error = 8.9275638392429297385502914784978e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.526e+11 Order of pole = 1.198e+21 TOP MAIN SOLVE Loop x[1] = 1.967 y[1] (analytic) = -0.27975170993515171316341398700555 y[1] (numeric) = -0.27975170993515171316341398700531 absolute error = 2.4e-31 relative error = 8.5790360336182959864284169117716e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.145e+11 Order of pole = 1.467e+21 TOP MAIN SOLVE Loop x[1] = 1.968 y[1] (analytic) = -0.27947209805445789802728673960231 y[1] (numeric) = -0.27947209805445789802728673960207 absolute error = 2.4e-31 relative error = 8.5876193606001279618378392800087e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=244.1MB, alloc=4.3MB, time=25.63 x[1] = 1.969 y[1] (analytic) = -0.27919276564588542669133836904133 y[1] (numeric) = -0.27919276564588542669133836904108 absolute error = 2.5e-31 relative error = 8.9543867450021210128602027729843e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.97 y[1] (analytic) = -0.27891371243010186730539604907824 y[1] (numeric) = -0.278913712430101867305396049078 absolute error = 2.4e-31 relative error = 8.6048117860159359358534009246771e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.971 y[1] (analytic) = -0.27863493812805398083146496999296 y[1] (numeric) = -0.27863493812805398083146496999272 absolute error = 2.4e-31 relative error = 8.6134209016423387829696799574058e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.972 y[1] (analytic) = -0.27835644246096744199046604615744 y[1] (numeric) = -0.27835644246096744199046604615721 absolute error = 2.3e-31 relative error = 8.2627870210782626801269797830210e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.973 y[1] (analytic) = -0.27807822515034656048788740576212 y[1] (numeric) = -0.27807822515034656048788740576189 absolute error = 2.3e-31 relative error = 8.2710539408703270037787384423105e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.245e+11 Order of pole = 5.794e+20 TOP MAIN SOLVE Loop x[1] = 1.974 y[1] (analytic) = -0.27780028591797400251807088832901 y[1] (numeric) = -0.27780028591797400251807088832878 absolute error = 2.3e-31 relative error = 8.2793291317170214522755485578349e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.975 y[1] (analytic) = -0.277522624485910512546855054275 y[1] (numeric) = -0.27752262448591051254685505427476 absolute error = 2.4e-31 relative error = 8.6479435845845609341681240044345e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.976 y[1] (analytic) = -0.27724524057649463537229648914498 y[1] (numeric) = -0.27724524057649463537229648914474 absolute error = 2.4e-31 relative error = 8.6565958535826221212077530119385e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.269e+11 Order of pole = 1.085e+22 TOP MAIN SOLVE Loop x[1] = 1.977 y[1] (analytic) = -0.27696813391234243846319146321308 y[1] (numeric) = -0.27696813391234243846319146321284 absolute error = 2.4e-31 relative error = 8.6652567791772582738813478790618e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.317e+11 Order of pole = 1.221e+21 TOP MAIN SOLVE Loop x[1] = 1.978 y[1] (analytic) = -0.27669130421634723457512028495046 y[1] (numeric) = -0.27669130421634723457512028495022 absolute error = 2.4e-31 relative error = 8.6739263700293957085688848905386e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.979 y[1] (analytic) = -0.27641475121167930464373696438088 y[1] (numeric) = -0.27641475121167930464373696438064 absolute error = 2.4e-31 relative error = 8.6826046348086259998737271608901e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.98 y[1] (analytic) = -0.27613847462178562095502707959073 y[1] (numeric) = -0.27613847462178562095502707959049 absolute error = 2.4e-31 relative error = 8.6912915821932146502149217037737e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.981 y[1] (analytic) = -0.27586247417038957059225701662817 y[1] (numeric) = -0.27586247417038957059225701662793 absolute error = 2.4e-31 relative error = 8.6999872208701097680934250398480e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.057e+10 Order of pole = 3.061e+20 TOP MAIN SOLVE Loop x[1] = 1.982 y[1] (analytic) = -0.27558674958149067915933802971766 y[1] (numeric) = -0.27558674958149067915933802971742 absolute error = 2.4e-31 relative error = 8.7086915595349507550409356100956e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.983 y[1] (analytic) = -0.27531130057936433478032884513095 y[1] (numeric) = -0.27531130057936433478032884513071 absolute error = 2.4e-31 relative error = 8.7174046068920770012600199441612e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.984 y[1] (analytic) = -0.27503612688856151237480080819403 y[1] (numeric) = -0.27503612688856151237480080819379 absolute error = 2.4e-31 relative error = 8.7261263716545365899642282245595e-29 % Correct digits = 30 h = 0.001 memory used=247.9MB, alloc=4.3MB, time=26.03 Complex estimate of poles used for equation 1 Radius of convergence = 1.697e+11 Order of pole = 9.456e+20 TOP MAIN SOLVE Loop x[1] = 1.985 y[1] (analytic) = -0.27476122823390849820878984877228 y[1] (numeric) = -0.27476122823390849820878984877204 absolute error = 2.4e-31 relative error = 8.7348568625440950104269035875893e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.011e+11 Order of pole = 9.359e+19 TOP MAIN SOLVE Loop x[1] = 1.986 y[1] (analytic) = -0.27448660434050661472105981616285 y[1] (numeric) = -0.2744866043405066147210598161626 absolute error = 2.5e-31 relative error = 9.1079125919700457080702064692620e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.809e+11 Order of pole = 1.294e+21 TOP MAIN SOLVE Loop x[1] = 1.987 y[1] (analytic) = -0.27421225493373194562440200963457 y[1] (numeric) = -0.27421225493373194562440200963432 absolute error = 2.5e-31 relative error = 9.1170250600366767430660603664526e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.123e+11 Order of pole = 1.289e+22 TOP MAIN SOLVE Loop x[1] = 1.988 y[1] (analytic) = -0.27393817973923506128169600589219 y[1] (numeric) = -0.27393817973923506128169600589194 absolute error = 2.5e-31 relative error = 9.1261466451291275668523187894954e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.079e+11 Order of pole = 8.703e+20 TOP MAIN SOLVE Loop x[1] = 1.989 y[1] (analytic) = -0.27366437848294074435645715950267 y[1] (numeric) = -0.27366437848294074435645715950242 absolute error = 2.5e-31 relative error = 9.1352773563689840320119218999547e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.99 y[1] (analytic) = -0.27339085089104771573759642680838 y[1] (numeric) = -0.27339085089104771573759642680812 absolute error = 2.6e-31 relative error = 9.5101938910024364648657220835680e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.060e+11 Order of pole = 2.184e+21 TOP MAIN SOLVE Loop x[1] = 1.991 y[1] (analytic) = -0.27311759669002836073811843806396 y[1] (numeric) = -0.27311759669002836073811843806371 absolute error = 2.5e-31 relative error = 9.1535661938228971683264528836561e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.992 y[1] (analytic) = -0.2728446156066284555674840164724 y[1] (numeric) = -0.27284461560662845556748401647215 absolute error = 2.5e-31 relative error = 9.1627243383257928174643556998512e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.993 y[1] (analytic) = -0.27257190736786689407736361645971 y[1] (numeric) = -0.27257190736786689407736361645946 absolute error = 2.5e-31 relative error = 9.1718916455537903527820551423088e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.994 y[1] (analytic) = -0.27229947170103541478050842691912 y[1] (numeric) = -0.27229947170103541478050842691888 absolute error = 2.4e-31 relative error = 8.8138253996872298555706057535354e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.143e+11 Order of pole = 7.901e+20 TOP MAIN SOLVE Loop x[1] = 1.995 y[1] (analytic) = -0.2720273083336983281424661582731 y[1] (numeric) = -0.27202730833369832814246615827285 absolute error = 2.5e-31 relative error = 9.1902537848634949428903655475527e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.019e+11 Order of pole = 5.728e+20 TOP MAIN SOLVE Loop x[1] = 1.996 y[1] (analytic) = -0.2717554169936922441458688050461 y[1] (numeric) = -0.27175541699369224414586880504586 absolute error = 2.4e-31 relative error = 8.8314706898950491240613376959766e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.997 y[1] (analytic) = -0.27148379740912580012701994821339 y[1] (numeric) = -0.27148379740912580012701994821315 absolute error = 2.4e-31 relative error = 8.8403065777925689539124049785326e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.091e+11 Order of pole = 4.979e+20 TOP MAIN SOLVE Loop x[1] = 1.998 y[1] (analytic) = -0.27121244930837938888450943389024 y[1] (numeric) = -0.27121244930837938888450943389 absolute error = 2.4e-31 relative error = 8.8491513059974032685717986285054e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 1.999 y[1] (analytic) = -0.27094137242010488705958353695379 y[1] (numeric) = -0.27094137242010488705958353695356 absolute error = 2.3e-31 relative error = 8.4889213465478526345206023764146e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.053e+11 Order of pole = 2.720e+21 TOP MAIN SOLVE Loop memory used=251.7MB, alloc=4.3MB, time=26.44 x[1] = 2 y[1] (analytic) = -0.27067056647322538378799898994497 y[1] (numeric) = -0.27067056647322538378799898994474 absolute error = 2.3e-31 relative error = 8.4974145137702477613149915796612e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.323e+10 Order of pole = 4.994e+20 TOP MAIN SOLVE Loop x[1] = 2.001 y[1] (analytic) = -0.27040003119693490962308952908186 y[1] (numeric) = -0.27040003119693490962308952908163 absolute error = 2.3e-31 relative error = 8.5059161784078647762568935481728e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.002 y[1] (analytic) = -0.27012976632069816572977388042859 y[1] (numeric) = -0.27012976632069816572977388042836 absolute error = 2.3e-31 relative error = 8.5144263489623690254353999743380e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.297e+11 Order of pole = 7.111e+20 TOP MAIN SOLVE Loop x[1] = 2.003 y[1] (analytic) = -0.26985977157425025334923438020509 y[1] (numeric) = -0.26985977157425025334923438020485 absolute error = 2.4e-31 relative error = 8.8935078615067114148198224883965e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.222e+11 Order of pole = 1.601e+21 TOP MAIN SOLVE Loop x[1] = 2.004 y[1] (analytic) = -0.26959004668759640353399569389372 y[1] (numeric) = -0.26959004668759640353399569389348 absolute error = 2.4e-31 relative error = 8.9024058176047708267939504411887e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.049e+10 Order of pole = 9.410e+19 TOP MAIN SOLVE Loop x[1] = 2.005 y[1] (analytic) = -0.26932059139101170715313336919918 y[1] (numeric) = -0.26932059139101170715313336919894 absolute error = 2.4e-31 relative error = 8.9113126761093897107151011576573e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.474e+11 Order of pole = 9.447e+20 TOP MAIN SOLVE Loop x[1] = 2.006 y[1] (analytic) = -0.2690514054150408451673422280475 y[1] (numeric) = -0.26905140541504084516734222804726 absolute error = 2.4e-31 relative error = 8.9202284459274273134403920184674e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.142e+11 Order of pole = 7.430e+20 TOP MAIN SOLVE Loop x[1] = 2.007 y[1] (analytic) = -0.26878248849049781917359487267019 y[1] (numeric) = -0.26878248849049781917359487266996 absolute error = 2.3e-31 relative error = 8.5571050886423769378220908228741e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.026e+11 Order of pole = 3.149e+20 TOP MAIN SOLVE Loop x[1] = 2.008 y[1] (analytic) = -0.26851384034846568221912085040961 y[1] (numeric) = -0.26851384034846568221912085040938 absolute error = 2.3e-31 relative error = 8.5656664737101044347552337183340e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.009 y[1] (analytic) = -0.26824546072029626988443729120213 y[1] (numeric) = -0.2682454607202962698844372912019 absolute error = 2.3e-31 relative error = 8.5742364244450194473560807294714e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.045e+11 Order of pole = 8.764e+20 TOP MAIN SOLVE Loop x[1] = 2.01 y[1] (analytic) = -0.26797734933760993163516210074751 y[1] (numeric) = -0.26797734933760993163516210074728 absolute error = 2.3e-31 relative error = 8.5828149494170734247022295054701e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.462e+11 Order of pole = 1.636e+21 TOP MAIN SOLVE Loop x[1] = 2.011 y[1] (analytic) = -0.26770950593229526244234106115519 y[1] (numeric) = -0.26770950593229526244234106115496 absolute error = 2.3e-31 relative error = 8.5914020572047920537247622262135e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.699e+11 Order of pole = 1.449e+21 TOP MAIN SOLVE Loop x[1] = 2.012 y[1] (analytic) = -0.26744193023650883467102045937223 y[1] (numeric) = -0.267441930236508834671020459372 absolute error = 2.3e-31 relative error = 8.5999977563952838377346474105307e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.212e+11 Order of pole = 8.348e+20 TOP MAIN SOLVE Loop x[1] = 2.013 y[1] (analytic) = -0.26717462198267493023679713194321 y[1] (numeric) = -0.26717462198267493023679713194298 absolute error = 2.3e-31 relative error = 8.6086020555842486835319588195649e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.732e+11 Order of pole = 1.626e+22 TOP MAIN SOLVE Loop x[1] = 2.014 y[1] (analytic) = -0.26690758090348527303007808262982 y[1] (numeric) = -0.26690758090348527303007808262959 absolute error = 2.3e-31 relative error = 8.6172149633759864971064985651965e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=255.5MB, alloc=4.3MB, time=26.85 x[1] = 2.015 y[1] (analytic) = -0.26664080673189876160778209712746 y[1] (numeric) = -0.26664080673189876160778209712723 absolute error = 2.3e-31 relative error = 8.6258364883834057879384201248604e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.016 y[1] (analytic) = -0.26637429920114120215221604655815 y[1] (numeric) = -0.26637429920114120215221604655792 absolute error = 2.3e-31 relative error = 8.6344666392280322819074555641001e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.057e+11 Order of pole = 2.147e+21 TOP MAIN SOLVE Loop x[1] = 2.017 y[1] (analytic) = -0.26610805804470504169685883859383 y[1] (numeric) = -0.2661080580447050416968588385936 absolute error = 2.3e-31 relative error = 8.6431054245400175428193598768007e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.018 y[1] (analytic) = -0.26584208299634910161878624197182 y[1] (numeric) = -0.26584208299634910161878624197159 absolute error = 2.3e-31 relative error = 8.6517528529581476025581939702642e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.019 y[1] (analytic) = -0.26557637379009831139747007680491 y[1] (numeric) = -0.26557637379009831139747007680469 absolute error = 2.2e-31 relative error = 8.2838694142981189216177252982131e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.02 y[1] (analytic) = -0.2653109301602434426396855294633 y[1] (numeric) = -0.26531093016024344263968552946307 absolute error = 2.3e-31 relative error = 8.6690736737112104278080429786192e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.134e+11 Order of pole = 7.992e+20 TOP MAIN SOLVE Loop x[1] = 2.021 y[1] (analytic) = -0.26504575184134084337026061691325 y[1] (numeric) = -0.26504575184134084337026061691303 absolute error = 2.2e-31 relative error = 8.3004537319162277641408928230602e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.022 y[1] (analytic) = -0.26478083856821217258840209124015 y[1] (numeric) = -0.26478083856821217258840209123992 absolute error = 2.3e-31 relative error = 8.6864291707705268643390535962377e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.744e+11 Order of pole = 8.466e+20 TOP MAIN SOLVE Loop x[1] = 2.023 y[1] (analytic) = -0.26451619007594413508933234065934 y[1] (numeric) = -0.26451619007594413508933234065911 absolute error = 2.3e-31 relative error = 8.6951199446039829785430040337971e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.024 y[1] (analytic) = -0.2642518060998882165509721086299 y[1] (numeric) = -0.26425180609988821655097210862968 absolute error = 2.2e-31 relative error = 8.3253924825338427122531160319686e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.025 y[1] (analytic) = -0.26398768637566041888540411773179 y[1] (numeric) = -0.26398768637566041888540411773156 absolute error = 2.3e-31 relative error = 8.7125275863323724780395327499385e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.574e+11 Order of pole = 1.579e+21 TOP MAIN SOLVE Loop x[1] = 2.026 y[1] (analytic) = -0.26372383063914099585485294974795 y[1] (numeric) = -0.26372383063914099585485294974772 absolute error = 2.3e-31 relative error = 8.7212444716349490423584695787353e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.291e+11 Order of pole = 2.901e+21 TOP MAIN SOLVE Loop x[1] = 2.027 y[1] (analytic) = -0.26346023862647418895191679790934 y[1] (numeric) = -0.26346023862647418895191679790912 absolute error = 2.2e-31 relative error = 8.3504061617399968810657754438293e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.028 y[1] (analytic) = -0.26319691007406796354378697151254 y[1] (numeric) = -0.26319691007406796354378697151231 absolute error = 2.3e-31 relative error = 8.7387044147013046619429289714450e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.029 y[1] (analytic) = -0.26293384471859374528019129710737 y[1] (numeric) = -0.26293384471859374528019129710714 absolute error = 2.3e-31 relative error = 8.7474474899250282385593751492948e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.194e+11 Order of pole = 8.463e+20 TOP MAIN SOLVE Loop memory used=259.4MB, alloc=4.3MB, time=27.26 x[1] = 2.03 y[1] (analytic) = -0.2626710422969861567647978241762 y[1] (numeric) = -0.26267104229698615676479782417597 absolute error = 2.3e-31 relative error = 8.7561993125969706941858521045567e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.031 y[1] (analytic) = -0.26240850254644275448981550668644 y[1] (numeric) = -0.26240850254644275448981550668621 absolute error = 2.3e-31 relative error = 8.7649598914689554300833957695311e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.032 y[1] (analytic) = -0.26214622520442376603352879509515 y[1] (numeric) = -0.26214622520442376603352879509492 absolute error = 2.3e-31 relative error = 8.7737292353015620482850057087648e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.702e+11 Order of pole = 1.497e+21 TOP MAIN SOLVE Loop x[1] = 2.033 y[1] (analytic) = -0.2618842100086518275205033363184 y[1] (numeric) = -0.26188421000865182752050333631817 absolute error = 2.3e-31 relative error = 8.7825073528641351121759772003748e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.197e+11 Order of pole = 7.317e+20 TOP MAIN SOLVE Loop x[1] = 2.034 y[1] (analytic) = -0.26162245669711172134420024184918 y[1] (numeric) = -0.26162245669711172134420024184895 absolute error = 2.3e-31 relative error = 8.7912942529347929158391954000817e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.440e+11 Order of pole = 6.729e+21 TOP MAIN SOLVE Loop x[1] = 2.035 y[1] (analytic) = -0.26136096500805011415173664661633 y[1] (numeric) = -0.26136096500805011415173664661611 absolute error = 2.2e-31 relative error = 8.4174773380265042507752843716302e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.629e+11 Order of pole = 1.682e+21 TOP MAIN SOLVE Loop x[1] = 2.036 y[1] (analytic) = -0.26109973467997529509053054332319 y[1] (numeric) = -0.26109973467997529509053054332297 absolute error = 2.2e-31 relative error = 8.4258990255064634563290239510949e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.590e+11 Order of pole = 5.421e+20 TOP MAIN SOLVE Loop x[1] = 2.037 y[1] (analytic) = -0.26083876545165691431656813888891 y[1] (numeric) = -0.26083876545165691431656813888869 absolute error = 2.2e-31 relative error = 8.4343291388861503266217506736939e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.038 y[1] (analytic) = -0.26057805706212572176403224123816 y[1] (numeric) = -0.26057805706212572176403224123794 absolute error = 2.2e-31 relative error = 8.4427676865956789438498065563748e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.687e+11 Order of pole = 2.288e+22 TOP MAIN SOLVE Loop x[1] = 2.039 y[1] (analytic) = -0.26031760925067330617603044604567 y[1] (numeric) = -0.26031760925067330617603044604545 absolute error = 2.2e-31 relative error = 8.4512146770735977207541413949892e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.04 y[1] (analytic) = -0.2600574217568518343961621541422 y[1] (numeric) = -0.26005742175685183439616215414198 absolute error = 2.2e-31 relative error = 8.4596701187668978391694287176327e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.439e+11 Order of pole = 1.242e+21 TOP MAIN SOLVE Loop x[1] = 2.041 y[1] (analytic) = -0.25979749432047379092066371112708 y[1] (numeric) = -0.25979749432047379092066371112686 absolute error = 2.2e-31 relative error = 8.4681340201310216970159515352745e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.042 y[1] (analytic) = -0.25953782668161171771087122131091 y[1] (numeric) = -0.25953782668161171771087122131069 absolute error = 2.2e-31 relative error = 8.4766063896298713637427048822631e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.815e+10 Order of pole = 2.815e+20 TOP MAIN SOLVE Loop x[1] = 2.043 y[1] (analytic) = -0.25927841858059795426574084842944 y[1] (numeric) = -0.25927841858059795426574084842921 absolute error = 2.3e-31 relative error = 8.8707730191783541826042692537224e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.044 y[1] (analytic) = -0.25901926975802437795416667562725 y[1] (numeric) = -0.25901926975802437795416667562702 absolute error = 2.3e-31 relative error = 8.8796482290628739853049203918316e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.054e+10 Order of pole = 4.176e+20 TOP MAIN SOLVE Loop x[1] = 2.045 y[1] (analytic) = -0.25876037995474214460683645700763 y[1] (numeric) = -0.2587603799547421446068364570074 absolute error = 2.3e-31 relative error = 8.8885323185963628215899777643256e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 memory used=263.2MB, alloc=4.3MB, time=27.67 TOP MAIN SOLVE Loop x[1] = 2.046 y[1] (analytic) = -0.25850174891186142936736585258256 y[1] (numeric) = -0.25850174891186142936736585258233 absolute error = 2.3e-31 relative error = 8.8974252966629109652890967916917e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.706e+11 Order of pole = 3.382e+21 TOP MAIN SOLVE Loop x[1] = 2.047 y[1] (analytic) = -0.25824337637075116780245199773559 y[1] (numeric) = -0.25824337637075116780245199773536 absolute error = 2.3e-31 relative error = 8.9063271721554972240319514214450e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.162e+11 Order of pole = 4.475e+20 TOP MAIN SOLVE Loop x[1] = 2.048 y[1] (analytic) = -0.25798526207303879727078751732955 y[1] (numeric) = -0.25798526207303879727078751732932 absolute error = 2.3e-31 relative error = 8.9152379539759978322277828393939e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.049 y[1] (analytic) = -0.25772740576060999855047635335158 y[1] (numeric) = -0.25772740576060999855047635335135 absolute error = 2.3e-31 relative error = 8.9241576510351953529423757019260e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.889e+10 Order of pole = 1.996e+20 TOP MAIN SOLVE Loop x[1] = 2.05 y[1] (analytic) = -0.25746980717560843772469303348974 y[1] (numeric) = -0.25746980717560843772469303348951 absolute error = 2.3e-31 relative error = 8.9330862722527875886813637670309e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.583e+11 Order of pole = 9.150e+20 TOP MAIN SOLVE Loop x[1] = 2.051 y[1] (analytic) = -0.257212466060435508325327266279 y[1] (numeric) = -0.25721246606043550832532726627877 absolute error = 2.3e-31 relative error = 8.9420238265573965010887757081092e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.214e+11 Order of pole = 7.883e+20 TOP MAIN SOLVE Loop x[1] = 2.052 y[1] (analytic) = -0.25695538215775007373435600643971 y[1] (numeric) = -0.25695538215775007373435600643947 absolute error = 2.4e-31 relative error = 9.3401429456207761456379904102839e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.255e+10 Order of pole = 8.304e+20 TOP MAIN SOLVE Loop x[1] = 2.053 y[1] (analytic) = -0.25669855521046820984268539175908 y[1] (numeric) = -0.25669855521046820984268539175884 absolute error = 2.4e-31 relative error = 9.3494877601949494735787302640009e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.338e+11 Order of pole = 1.055e+21 TOP MAIN SOLVE Loop x[1] = 2.054 y[1] (analytic) = -0.25644198496176294796620521033632 y[1] (numeric) = -0.25644198496176294796620521033608 absolute error = 2.4e-31 relative error = 9.3588419242576621204749307420349e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.055 y[1] (analytic) = -0.25618567115506401801879881422427 y[1] (numeric) = -0.25618567115506401801879881422403 absolute error = 2.4e-31 relative error = 9.3682054471630789285529366170969e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.293e+11 Order of pole = 7.571e+20 TOP MAIN SOLVE Loop x[1] = 2.056 y[1] (analytic) = -0.25592961353405759194205165245622 y[1] (numeric) = -0.25592961353405759194205165245599 absolute error = 2.3e-31 relative error = 8.9868459075132767675430258688642e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.057 y[1] (analytic) = -0.255673811842686027391401853145 y[1] (numeric) = -0.25567381184268602739140185314477 absolute error = 2.3e-31 relative error = 8.9958372483419259790168445904002e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.263e+11 Order of pole = 1.059e+21 TOP MAIN SOLVE Loop x[1] = 2.058 y[1] (analytic) = -0.2554182658251476116784765407835 y[1] (numeric) = -0.25541826582514761167847654078327 absolute error = 2.3e-31 relative error = 9.0048375850085731855456592598594e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.946e+11 Order of pole = 4.922e+21 TOP MAIN SOLVE Loop x[1] = 2.059 y[1] (analytic) = -0.25516297522589630596935783106169 y[1] (numeric) = -0.25516297522589630596935783106146 absolute error = 2.3e-31 relative error = 9.0138469265135558038047569609264e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.06 y[1] (analytic) = -0.25490793978964148973852270144483 y[1] (numeric) = -0.2549079397896414897385227014446 absolute error = 2.3e-31 relative error = 9.0228652818662160895552397271991e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.425e+11 Order of pole = 9.866e+20 TOP MAIN SOLVE Loop memory used=267.0MB, alloc=4.3MB, time=28.08 x[1] = 2.061 y[1] (analytic) = -0.25465315926134770547820119143133 y[1] (numeric) = -0.25465315926134770547820119143109 absolute error = 2.4e-31 relative error = 9.4245836453059931968560324332223e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.057e+11 Order of pole = 4.892e+20 TOP MAIN SOLVE Loop x[1] = 2.062 y[1] (analytic) = -0.25439863338623440366289764182727 y[1] (numeric) = -0.25439863338623440366289764182703 absolute error = 2.4e-31 relative error = 9.4340129428142785534703287901125e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.063 y[1] (analytic) = -0.25414436190977568796881993753762 y[1] (numeric) = -0.25414436190977568796881993753739 absolute error = 2.3e-31 relative error = 9.0499745212389473549623429519986e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.064 y[1] (analytic) = -0.25389034457770006074796197328205 y[1] (numeric) = -0.25389034457770006074796197328182 absolute error = 2.3e-31 relative error = 9.0590290222561531663648845066583e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.065 y[1] (analytic) = -0.2536365811359901687565848162966 y[1] (numeric) = -0.25363658113599016875658481629637 absolute error = 2.3e-31 relative error = 9.0680925823031361530309444089221e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.088e+11 Order of pole = 6.354e+20 TOP MAIN SOLVE Loop x[1] = 2.066 y[1] (analytic) = -0.25338307133088254913784229448132 y[1] (numeric) = -0.25338307133088254913784229448109 absolute error = 2.3e-31 relative error = 9.0771652104434571172402050833216e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.067 y[1] (analytic) = -0.25312981490886737565829699259814 y[1] (numeric) = -0.25312981490886737565829699259791 absolute error = 2.3e-31 relative error = 9.0862469157497449553660009676096e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.323e+11 Order of pole = 1.350e+21 TOP MAIN SOLVE Loop x[1] = 2.068 y[1] (analytic) = -0.2528768116166882051980728930139 y[1] (numeric) = -0.25287681161668820519807289301366 absolute error = 2.4e-31 relative error = 9.4907871728386494579182305445509e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.218e+11 Order of pole = 1.012e+21 TOP MAIN SOLVE Loop x[1] = 2.069 y[1] (analytic) = -0.25262406120134172449439115112001 y[1] (numeric) = -0.25262406120134172449439115111977 absolute error = 2.4e-31 relative error = 9.5002827069872679174092642267593e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.07 y[1] (analytic) = -0.25237156341007749713823574894352 y[1] (numeric) = -0.25237156341007749713823574894328 absolute error = 2.4e-31 relative error = 9.5097877414193850544201872652156e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.071 y[1] (analytic) = -0.25211931799039771082389602359397 y[1] (numeric) = -0.25211931799039771082389602359373 absolute error = 2.4e-31 relative error = 9.5193022856400360931543657501450e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.247e+11 Order of pole = 2.655e+21 TOP MAIN SOLVE Loop x[1] = 2.072 y[1] (analytic) = -0.25186732469005692485113332006772 y[1] (numeric) = -0.25186732469005692485113332006748 absolute error = 2.4e-31 relative error = 9.5288263491637660471415498992689e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.073 y[1] (analytic) = -0.25161558325706181787971927055516 y[1] (numeric) = -0.25161558325706181787971927055492 absolute error = 2.4e-31 relative error = 9.5383599415146392337836804663337e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.074 y[1] (analytic) = -0.25136409343967093593609345476822 y[1] (numeric) = -0.25136409343967093593609345476798 absolute error = 2.4e-31 relative error = 9.5479030722262487984199998151036e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.075 y[1] (analytic) = -0.25111285498639444067188844792475 y[1] (numeric) = -0.25111285498639444067188844792451 absolute error = 2.4e-31 relative error = 9.5574557508417262479209917247253e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.169e+11 Order of pole = 6.852e+20 TOP MAIN SOLVE Loop memory used=270.8MB, alloc=4.3MB, time=28.47 x[1] = 2.076 y[1] (analytic) = -0.25086186764599385787407051489388 y[1] (numeric) = -0.25086186764599385787407051489363 absolute error = 2.5e-31 relative error = 9.9656437363684906185632120012463e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.077 y[1] (analytic) = -0.25061113116748182622644446062202 y[1] (numeric) = -0.25061113116748182622644446062177 absolute error = 2.5e-31 relative error = 9.9756143645880832343717225708742e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.399e+11 Order of pole = 5.453e+21 TOP MAIN SOLVE Loop x[1] = 2.078 y[1] (analytic) = -0.25036064530012184632227139832359 y[1] (numeric) = -0.25036064530012184632227139832334 absolute error = 2.5e-31 relative error = 9.9855949684228717394882265595574e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.214e+11 Order of pole = 3.334e+21 TOP MAIN SOLVE Loop x[1] = 2.079 y[1] (analytic) = -0.25011040979342802992774844803312 y[1] (numeric) = -0.25011040979342802992774844803287 absolute error = 2.5e-31 relative error = 9.9955855578534608004182430400751e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.986e+11 Order of pole = 2.107e+21 TOP MAIN SOLVE Loop x[1] = 2.08 y[1] (analytic) = -0.24986042439716484949609962897764 y[1] (numeric) = -0.24986042439716484949609962897739 absolute error = 2.5e-31 relative error = 1.0005586142870440680299979909837e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.081 y[1] (analytic) = -0.24961068886134688793202745983942 y[1] (numeric) = -0.24961068886134688793202745983917 absolute error = 2.5e-31 relative error = 1.0015596733474397229495429578306e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.755e+11 Order of pole = 3.931e+21 TOP MAIN SOLVE Loop x[1] = 2.082 y[1] (analytic) = -0.24936120293623858860627503133964 y[1] (numeric) = -0.2493612029362385886062750313394 absolute error = 2.4e-31 relative error = 9.6245926460888850107299706027283e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.083 y[1] (analytic) = -0.24911196637235400562004856568448 y[1] (numeric) = -0.24911196637235400562004856568423 absolute error = 2.5e-31 relative error = 1.0035647971495621686920050618806e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.816e+11 Order of pole = 1.729e+21 TOP MAIN SOLVE Loop x[1] = 2.084 y[1] (analytic) = -0.24886297892045655431905072727507 y[1] (numeric) = -0.24886297892045655431905072727482 absolute error = 2.5e-31 relative error = 1.0045688638964129287310236882047e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.085 y[1] (analytic) = -0.24861424033155876205687519869415 y[1] (numeric) = -0.2486142403315587620568751986939 absolute error = 2.5e-31 relative error = 1.0055739352122112992577528824127e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.363e+11 Order of pole = 7.793e+20 TOP MAIN SOLVE Loop x[1] = 2.086 y[1] (analytic) = -0.24836575035692201920751328534296 y[1] (numeric) = -0.24836575035692201920751328534271 absolute error = 2.5e-31 relative error = 1.0065800121020286798265089462962e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.087 y[1] (analytic) = -0.24811750874805633042672356121442 y[1] (numeric) = -0.24811750874805633042672356121417 absolute error = 2.5e-31 relative error = 1.0075870955719420440944160613844e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.057e+11 Order of pole = 6.146e+20 TOP MAIN SOLVE Loop x[1] = 2.088 y[1] (analytic) = -0.24786951525672006616201581715136 y[1] (numeric) = -0.24786951525672006616201581715111 absolute error = 2.5e-31 relative error = 1.0085951866290349458984637858190e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.439e+11 Order of pole = 8.190e+20 TOP MAIN SOLVE Loop x[1] = 2.089 y[1] (analytic) = -0.24762176963491971441100082155319 y[1] (numeric) = -0.24762176963491971441100082155294 absolute error = 2.5e-31 relative error = 1.0096042862813985263391448149757e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.09 y[1] (analytic) = -0.24737427163490963272785765185998 y[1] (numeric) = -0.24737427163490963272785765185973 absolute error = 2.5e-31 relative error = 1.0106143955381325218716800895552e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.091 y[1] (analytic) = -0.24712702100919180047767060326063 y[1] (numeric) = -0.24712702100919180047767060326038 absolute error = 2.5e-31 relative error = 1.0116255154093462734058393424517e-28 % Correct digits = 29 h = 0.001 memory used=274.6MB, alloc=4.3MB, time=28.88 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.092 y[1] (analytic) = -0.24688001751051557133838792894143 y[1] (numeric) = -0.24688001751051557133838792894118 absolute error = 2.5e-31 relative error = 1.0126376469061597364153661843032e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.113e+11 Order of pole = 1.790e+21 TOP MAIN SOLVE Loop x[1] = 2.093 y[1] (analytic) = -0.24663326089187742605015491381309 y[1] (numeric) = -0.24663326089187742605015491381285 absolute error = 2.4e-31 relative error = 9.7310475939907631237569712374569e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.094 y[1] (analytic) = -0.24638675090652072541177403102878 y[1] (numeric) = -0.24638675090652072541177403102854 absolute error = 2.4e-31 relative error = 9.7407835087307976893494141144112e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.522e+11 Order of pole = 1.258e+21 TOP MAIN SOLVE Loop x[1] = 2.095 y[1] (analytic) = -0.24614048730793546352404517773258 y[1] (numeric) = -0.24614048730793546352404517773234 absolute error = 2.4e-31 relative error = 9.7505291642551527177256649730389e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.096 y[1] (analytic) = -0.24589446984985802127973923335825 y[1] (numeric) = -0.24589446984985802127973923335801 absolute error = 2.4e-31 relative error = 9.7602845703094845453787396237758e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.097 y[1] (analytic) = -0.24564869828627092009995843043114 y[1] (numeric) = -0.24564869828627092009995843043091 absolute error = 2.3e-31 relative error = 9.3629643309554833712747057896290e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.098 y[1] (analytic) = -0.24540317237140257591663727421324 y[1] (numeric) = -0.245403172371402575916637274213 absolute error = 2.4e-31 relative error = 9.7798246730394663538418211194882e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.454e+11 Order of pole = 1.173e+21 TOP MAIN SOLVE Loop x[1] = 2.099 y[1] (analytic) = -0.24515789185972705340093799367158 y[1] (numeric) = -0.24515789185972705340093799367134 absolute error = 2.4e-31 relative error = 9.7896093892552206929755848707600e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.291e+11 Order of pole = 4.958e+20 TOP MAIN SOLVE Loop x[1] = 2.1 y[1] (analytic) = -0.24491285650596382043729475214525 y[1] (numeric) = -0.24491285650596382043729475214501 absolute error = 2.4e-31 relative error = 9.7994038950811800881396728925745e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.026e+11 Order of pole = 6.151e+20 TOP MAIN SOLVE Loop x[1] = 2.101 y[1] (analytic) = -0.24466806606507750284286109173449 y[1] (numeric) = -0.24466806606507750284286109173424 absolute error = 2.5e-31 relative error = 1.0217925208658178314064923318677e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.102 y[1] (analytic) = -0.24442352029227763933211533083904 y[1] (numeric) = -0.24442352029227763933211533083879 absolute error = 2.5e-31 relative error = 1.0228148244532854188291772746792e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.676e+10 Order of pole = 9.430e+20 TOP MAIN SOLVE Loop x[1] = 2.103 y[1] (analytic) = -0.24417921894301843672637887943068 y[1] (numeric) = -0.24417921894301843672637887943044 absolute error = 2.4e-31 relative error = 9.8288462482143618634447357388208e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.612e+11 Order of pole = 1.208e+21 TOP MAIN SOLVE Loop x[1] = 2.104 y[1] (analytic) = -0.24393516177299852540800268155789 y[1] (numeric) = -0.24393516177299852540800268155765 absolute error = 2.4e-31 relative error = 9.8386800105242509910392199667886e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.105 y[1] (analytic) = -0.24369134853816071501897723924859 y[1] (numeric) = -0.24369134853816071501897723924835 absolute error = 2.4e-31 relative error = 9.8485236115149705329129019220763e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.096e+11 Order of pole = 8.504e+20 TOP MAIN SOLVE Loop x[1] = 2.106 y[1] (analytic) = -0.2434477789946917504037219164008 y[1] (numeric) = -0.24344777899469175040372191640057 absolute error = 2.3e-31 relative error = 9.4476113501538672042485403240951e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=278.4MB, alloc=4.3MB, time=29.32 x[1] = 2.107 y[1] (analytic) = -0.24320445289902206779580946543009 y[1] (numeric) = -0.24320445289902206779580946542985 absolute error = 2.4e-31 relative error = 9.8682403689231566288294018180912e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.108 y[1] (analytic) = -0.24296137000782555124838196337793 y[1] (numeric) = -0.2429613700078255512483819633777 absolute error = 2.3e-31 relative error = 9.4665254806799913076997591348927e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.182e+11 Order of pole = 8.368e+20 TOP MAIN SOLVE Loop x[1] = 2.109 y[1] (analytic) = -0.24271853007801928930801458787687 y[1] (numeric) = -0.24271853007801928930801458787663 absolute error = 2.4e-31 relative error = 9.8879965993059760729520018758937e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.594e+10 Order of pole = 5.701e+20 TOP MAIN SOLVE Loop x[1] = 2.11 y[1] (analytic) = -0.24247593286676333193178390681564 y[1] (numeric) = -0.24247593286676333193178390681541 absolute error = 2.3e-31 relative error = 9.4854774773206601667733867165789e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.111 y[1] (analytic) = -0.24223357813146044764729759875264 y[1] (numeric) = -0.24223357813146044764729759875241 absolute error = 2.3e-31 relative error = 9.4949676991180277074440636795120e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.112 y[1] (analytic) = -0.24199146562975588095544276408693 y[1] (numeric) = -0.24199146562975588095544276408669 absolute error = 2.4e-31 relative error = 9.9177051296179675966717386082405e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.153e+11 Order of pole = 3.414e+22 TOP MAIN SOLVE Loop x[1] = 2.113 y[1] (analytic) = -0.24174959511953710997561022971503 y[1] (numeric) = -0.24174959511953710997561022971479 absolute error = 2.4e-31 relative error = 9.9276277952535145485635900027988e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 9.068e+20 TOP MAIN SOLVE Loop x[1] = 2.114 y[1] (analytic) = -0.24150796635893360433315249237763 y[1] (numeric) = -0.24150796635893360433315249237739 absolute error = 2.4e-31 relative error = 9.9375603885176840563138378315275e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.653e+11 Order of pole = 1.206e+21 TOP MAIN SOLVE Loop x[1] = 2.115 y[1] (analytic) = -0.24126657910631658328883318813383 y[1] (numeric) = -0.2412665791063165832888331881336 absolute error = 2.3e-31 relative error = 9.5330236310371089529827843333932e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.116 y[1] (analytic) = -0.24102543312029877411002621739243 y[1] (numeric) = -0.2410254331202987741100262173922 absolute error = 2.3e-31 relative error = 9.5425614227691961411028274417728e-29 % Correct digits = 30 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.117 y[1] (analytic) = -0.24078452815973417068342289667905 y[1] (numeric) = -0.24078452815973417068342289667881 absolute error = 2.4e-31 relative error = 9.9674178334575665863277386450728e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.815e+10 Order of pole = 2.938e+20 TOP MAIN SOLVE Loop x[1] = 2.118 y[1] (analytic) = -0.24054386398371779236900574982628 y[1] (numeric) = -0.24054386398371779236900574982604 absolute error = 2.4e-31 relative error = 9.9773902366615925794256756031854e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.054e+11 Order of pole = 4.317e+20 TOP MAIN SOLVE Loop x[1] = 2.119 y[1] (analytic) = -0.24030344035158544309504779254051 y[1] (numeric) = -0.24030344035158544309504779254027 absolute error = 2.4e-31 relative error = 9.9873726172566866833302954263964e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.232e+11 Order of pole = 6.647e+20 TOP MAIN SOLVE Loop x[1] = 2.12 y[1] (analytic) = -0.24006325702291347069389640532458 y[1] (numeric) = -0.24006325702291347069389640532434 absolute error = 2.4e-31 relative error = 9.9973649852252303250007793393364e-29 % Correct digits = 30 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.051e+11 Order of pole = 1.605e+21 TOP MAIN SOLVE Loop x[1] = 2.121 y[1] (analytic) = -0.23982331375751852647830113052014 y[1] (numeric) = -0.2398233137575185264783011305199 absolute error = 2.4e-31 relative error = 1.0007367350559592305678127481038e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.880e+10 Order of pole = 4.266e+20 TOP MAIN SOLVE Loop memory used=282.2MB, alloc=4.3MB, time=29.74 x[1] = 2.122 y[1] (analytic) = -0.23958361031545732505804496977748 y[1] (numeric) = -0.23958361031545732505804496977724 absolute error = 2.4e-31 relative error = 1.0017379723262138793254792843362e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.123 y[1] (analytic) = -0.23934414645702640439663899856409 y[1] (numeric) = -0.23934414645702640439663899856384 absolute error = 2.5e-31 relative error = 1.0445210534734628463168419472912e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.124 y[1] (analytic) = -0.23910492194276188610784035438653 y[1] (numeric) = -0.23910492194276188610784035438628 absolute error = 2.5e-31 relative error = 1.0455660969615934185565135262339e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.856e+11 Order of pole = 1.829e+21 TOP MAIN SOLVE Loop x[1] = 2.125 y[1] (analytic) = -0.23886593653343923599175389522376 y[1] (numeric) = -0.23886593653343923599175389522351 absolute error = 2.5e-31 relative error = 1.0466121860159080829005881447963e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.126 y[1] (analytic) = -0.23862718999007302481027806425344 y[1] (numeric) = -0.23862718999007302481027806425319 absolute error = 2.5e-31 relative error = 1.0476593216824959808378209124111e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.127 y[1] (analytic) = -0.23838868207391668930165573629728 y[1] (numeric) = -0.23838868207391668930165573629703 absolute error = 2.5e-31 relative error = 1.0487075050084928662174182240131e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.128 y[1] (analytic) = -0.23815041254646229343389106051633 y[1] (numeric) = -0.23815041254646229343389106051608 absolute error = 2.5e-31 relative error = 1.0497567370420821523848788705603e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.129 y[1] (analytic) = -0.23791238116944028989679355275311 y[1] (numeric) = -0.23791238116944028989679355275286 absolute error = 2.5e-31 relative error = 1.0508070188324959603654947331541e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.13 y[1] (analytic) = -0.23767458770481928183241092954488 y[1] (numeric) = -0.23767458770481928183241092954463 absolute error = 2.5e-31 relative error = 1.0518583514300161680965592443436e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.131 y[1] (analytic) = -0.23743703191480578480361241422092 y[1] (numeric) = -0.23743703191480578480361241422067 absolute error = 2.5e-31 relative error = 1.0529107358859754607093328489126e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.132 y[1] (analytic) = -0.23719971356184398900058448364742 y[1] (numeric) = -0.23719971356184398900058448364718 absolute error = 2.4e-31 relative error = 1.0118056063226480465873431163513e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.133 y[1] (analytic) = -0.23696263240861552168500126209583 y[1] (numeric) = -0.23696263240861552168500126209558 absolute error = 2.5e-31 relative error = 1.0550186645838023861233792468113e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.134 y[1] (analytic) = -0.23672578821803920987163200638518 y[1] (numeric) = -0.23672578821803920987163200638494 absolute error = 2.4e-31 relative error = 1.0138312424962549367158158033173e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.135 y[1] (analytic) = -0.23648918075327084324714836388638 y[1] (numeric) = -0.23648918075327084324714836388614 absolute error = 2.4e-31 relative error = 1.0148455808233865649478151313691e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.136 y[1] (analytic) = -0.2362528097777029373258943221756 y[1] (numeric) = -0.23625280977770293732589432217535 absolute error = 2.5e-31 relative error = 1.0581884729126912364940281649329e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.401e+11 Order of pole = 1.114e+21 TOP MAIN SOLVE Loop x[1] = 2.137 memory used=286.1MB, alloc=4.4MB, time=30.15 y[1] (analytic) = -0.23601667505496449684238200608724 y[1] (numeric) = -0.23601667505496449684238200608699 absolute error = 2.5e-31 relative error = 1.0592471906562492295676675321315e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.138 y[1] (analytic) = -0.23578077634892077938027671464247 y[1] (numeric) = -0.23578077634892077938027671464223 absolute error = 2.4e-31 relative error = 1.0178946889412027035129921674817e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.139 y[1] (analytic) = -0.23554511342367305923763482681871 y[1] (numeric) = -0.23554511342367305923763482681846 absolute error = 2.5e-31 relative error = 1.0613678049449790754207981971862e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.318e+11 Order of pole = 1.637e+21 TOP MAIN SOLVE Loop x[1] = 2.14 y[1] (analytic) = -0.23530968604355839152815844137813 y[1] (numeric) = -0.23530968604355839152815844137787 absolute error = 2.6e-31 relative error = 1.1049268917551960093939185782390e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.141 y[1] (analytic) = -0.2350744939731493765182308519904 y[1] (numeric) = -0.23507449397314937651823085199015 absolute error = 2.5e-31 relative error = 1.0634926647063438584521781407799e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.631e+11 Order of pole = 4.208e+21 TOP MAIN SOLVE Loop x[1] = 2.142 y[1] (analytic) = -0.23483953697725392419949719466538 y[1] (numeric) = -0.23483953697725392419949719466513 absolute error = 2.5e-31 relative error = 1.0645566892946756539918957758143e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.173e+11 Order of pole = 3.136e+22 TOP MAIN SOLVE Loop x[1] = 2.143 y[1] (analytic) = -0.23460481482091501909675484005671 y[1] (numeric) = -0.23460481482091501909675484005646 absolute error = 2.5e-31 relative error = 1.0656217784397854572676657276832e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.391e+11 Order of pole = 1.047e+21 TOP MAIN SOLVE Loop x[1] = 2.144 y[1] (analytic) = -0.23437032726941048531091833850728 y[1] (numeric) = -0.23437032726941048531091833850703 absolute error = 2.5e-31 relative error = 1.0666879332067625021467229898878e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.145 y[1] (analytic) = -0.23413607408825275179682396078178 y[1] (numeric) = -0.23413607408825275179682396078153 absolute error = 2.5e-31 relative error = 1.0677551546617616444523459844468e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.146 y[1] (analytic) = -0.23390205504318861787563911227142 y[1] (numeric) = -0.23390205504318861787563911227117 absolute error = 2.5e-31 relative error = 1.0688234438720044281188012314159e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.147 y[1] (analytic) = -0.23366826990019901898164213306061 y[1] (numeric) = -0.23366826990019901898164213306035 absolute error = 2.6e-31 relative error = 1.1126885139820113585094952670170e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.148 y[1] (analytic) = -0.23343471842549879264313823061593 y[1] (numeric) = -0.23343471842549879264313823061567 absolute error = 2.6e-31 relative error = 1.1138017590257448178327183986197e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.149 y[1] (analytic) = -0.23320140038553644469727752599386 y[1] (numeric) = -0.2332014003855364446972775259936 absolute error = 2.6e-31 relative error = 1.1149161178713301197171054021724e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.15 y[1] (analytic) = -0.23296831554699391573854142836567 y[1] (numeric) = -0.23296831554699391573854142836541 absolute error = 2.6e-31 relative error = 1.1160315916331262026111983896122e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.437e+11 Order of pole = 1.070e+21 TOP MAIN SOLVE Loop x[1] = 2.151 y[1] (analytic) = -0.23273546367678634780066378632664 y[1] (numeric) = -0.23273546367678634780066378632637 absolute error = 2.7e-31 relative error = 1.1601154191737841105467390225994e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.152 y[1] (analytic) = -0.23250284454206185127175349789101 y[1] (numeric) = -0.23250284454206185127175349789075 absolute error = 2.6e-31 relative error = 1.1182658883683621622150719574640e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=289.9MB, alloc=4.4MB, time=30.55 x[1] = 2.153 y[1] (analytic) = -0.2322704579102012720423854942762 y[1] (numeric) = -0.23227045791020127204238549427594 absolute error = 2.6e-31 relative error = 1.1193847135760989603522129511262e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.154 y[1] (analytic) = -0.23203830354881795888642724554749 y[1] (numeric) = -0.23203830354881795888642724554723 absolute error = 2.6e-31 relative error = 1.1205046581686426166508883739523e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.155 y[1] (analytic) = -0.23180638122575753107436816893064 y[1] (numeric) = -0.23180638122575753107436816893038 absolute error = 2.6e-31 relative error = 1.1216257232659378169834736808798e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.292e+11 Order of pole = 1.241e+21 TOP MAIN SOLVE Loop x[1] = 2.156 y[1] (analytic) = -0.23157469070909764621891955310222 y[1] (numeric) = -0.23157469070909764621891955310196 absolute error = 2.6e-31 relative error = 1.1227479099890497520672637598304e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.863e+11 Order of pole = 1.454e+21 TOP MAIN SOLVE Loop x[1] = 2.157 y[1] (analytic) = -0.23134323176714776835265284403845 y[1] (numeric) = -0.23134323176714776835265284403818 absolute error = 2.7e-31 relative error = 1.1670970355932485169347477276886e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.270e+11 Order of pole = 4.852e+21 TOP MAIN SOLVE Loop x[1] = 2.158 y[1] (analytic) = -0.23111200416844893623744437004126 y[1] (numeric) = -0.23111200416844893623744437004099 absolute error = 2.7e-31 relative error = 1.1682647163719243734453952439454e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.616e+11 Order of pole = 1.694e+21 TOP MAIN SOLVE Loop x[1] = 2.159 y[1] (analytic) = -0.23088100768177353190549481536729 y[1] (numeric) = -0.23088100768177353190549481536702 absolute error = 2.7e-31 relative error = 1.1694335654154139572766923791208e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.488e+11 Order of pole = 3.215e+21 TOP MAIN SOLVE Loop x[1] = 2.16 y[1] (analytic) = -0.23065024207612504943169198345969 y[1] (numeric) = -0.23065024207612504943169198345942 absolute error = 2.7e-31 relative error = 1.1706035838925664093223131687804e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.595e+11 Order of pole = 4.384e+21 TOP MAIN SOLVE Loop x[1] = 2.161 y[1] (analytic) = -0.23041970712073786393708562212651 y[1] (numeric) = -0.23041970712073786393708562212624 absolute error = 2.7e-31 relative error = 1.1717747729734003042362526713005e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.269e+11 Order of pole = 7.468e+20 TOP MAIN SOLVE Loop x[1] = 2.162 y[1] (analytic) = -0.23018940258507700082324331412105 y[1] (numeric) = -0.23018940258507700082324331412078 absolute error = 2.7e-31 relative error = 1.1729471338291048204514991234151e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.462e+11 Order of pole = 1.434e+21 TOP MAIN SOLVE Loop x[1] = 2.163 y[1] (analytic) = -0.2299593282388379052372566674609 y[1] (numeric) = -0.22995932823883790523725666746063 absolute error = 2.7e-31 relative error = 1.1741206676320409113693099723048e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.164 y[1] (analytic) = -0.22972948385194621176716727047271 y[1] (numeric) = -0.22972948385194621176716727047243 absolute error = 2.8e-31 relative error = 1.2188248339096588657839764170712e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.165 y[1] (analytic) = -0.2294998691945575143675821069693 y[1] (numeric) = -0.22949986919455751436758210696903 absolute error = 2.7e-31 relative error = 1.1764712587749175410982547164749e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.087e+11 Order of pole = 1.003e+21 TOP MAIN SOLVE Loop x[1] = 2.166 y[1] (analytic) = -0.22927048403705713651524835715557 y[1] (numeric) = -0.2292704840370571365152483571553 absolute error = 2.7e-31 relative error = 1.1776483184654494186686201098391e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.482e+11 Order of pole = 1.123e+21 TOP MAIN SOLVE Loop x[1] = 2.167 y[1] (analytic) = -0.2290413281500599015943577398186 y[1] (numeric) = -0.22904132815005990159435773981833 absolute error = 2.7e-31 relative error = 1.1788265558043978990515475379957e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=293.7MB, alloc=4.4MB, time=30.95 x[1] = 2.168 y[1] (analytic) = -0.2288124013044099035113507810874 y[1] (numeric) = -0.22881240130440990351135078108712 absolute error = 2.8e-31 relative error = 1.2237098968577782126924087383541e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.169 y[1] (analytic) = -0.22858370327118027753899162454724 y[1] (numeric) = -0.22858370327118027753899162454696 absolute error = 2.8e-31 relative error = 1.2249342188135870673821552498948e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.17 y[1] (analytic) = -0.22835523382167297138948422676448 y[1] (numeric) = -0.2283552338216729713894842267642 absolute error = 2.8e-31 relative error = 1.2261597657037168135139395376261e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.217e+11 Order of pole = 9.605e+20 TOP MAIN SOLVE Loop x[1] = 2.171 y[1] (analytic) = -0.22812699272741851651640101131884 y[1] (numeric) = -0.22812699272741851651640101131856 absolute error = 2.8e-31 relative error = 1.2273865387537144433464186484414e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.172 y[1] (analytic) = -0.22789897976017579964519528325282 y[1] (numeric) = -0.22789897976017579964519528325253 absolute error = 2.9e-31 relative error = 1.2724936298757228630050387981225e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.173 y[1] (analytic) = -0.22767119469193183453206893443157 y[1] (numeric) = -0.22767119469193183453206893443128 absolute error = 2.9e-31 relative error = 1.2737667599645488265492218254654e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.376e+10 Order of pole = 9.195e+20 TOP MAIN SOLVE Loop x[1] = 2.174 y[1] (analytic) = -0.22744363729490153395096719866202 y[1] (numeric) = -0.22744363729490153395096719866173 absolute error = 2.9e-31 relative error = 1.2750411638202409018757666888287e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.432e+11 Order of pole = 8.355e+20 TOP MAIN SOLVE Loop x[1] = 2.175 y[1] (analytic) = -0.22721630734152748190847244354682 y[1] (numeric) = -0.22721630734152748190847244354653 absolute error = 2.9e-31 relative error = 1.2763168427172030508770735624410e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.176 y[1] (analytic) = -0.22698920460447970608636921394811 y[1] (numeric) = -0.22698920460447970608636921394782 absolute error = 2.9e-31 relative error = 1.2775937979311142768218697380076e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.914e+11 Order of pole = 5.516e+21 TOP MAIN SOLVE Loop x[1] = 2.177 y[1] (analytic) = -0.22676232885665545051165296960706 y[1] (numeric) = -0.22676232885665545051165296960677 absolute error = 2.9e-31 relative error = 1.2788720307389299000343192000245e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.644e+11 Order of pole = 2.096e+20 TOP MAIN SOLVE Loop x[1] = 2.178 y[1] (analytic) = -0.22653567987117894845375518690903 y[1] (numeric) = -0.22653567987117894845375518690875 absolute error = 2.8e-31 relative error = 1.2360083857837489439925717986526e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.179 y[1] (analytic) = -0.22630925742140119554875772200056 y[1] (numeric) = -0.22630925742140119554875772200028 absolute error = 2.8e-31 relative error = 1.2372450123797784930928556520571e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.18 y[1] (analytic) = -0.2260830612808997231503695594535 y[1] (numeric) = -0.22608306128089972315036955945322 absolute error = 2.8e-31 relative error = 1.2384828762209235257261010382875e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.116e+11 Order of pole = 5.118e+20 TOP MAIN SOLVE Loop x[1] = 2.181 y[1] (analytic) = -0.22585709122347837190743929743437 y[1] (numeric) = -0.22585709122347837190743929743409 absolute error = 2.8e-31 relative error = 1.2397219785450479861926641245192e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.182 y[1] (analytic) = -0.22563134702316706556777694687235 y[1] (numeric) = -0.22563134702316706556777694687207 absolute error = 2.8e-31 relative error = 1.2409623205912543018755358296380e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=297.5MB, alloc=4.4MB, time=31.36 x[1] = 2.183 y[1] (analytic) = -0.22540582845422158500805884842899 y[1] (numeric) = -0.22540582845422158500805884842872 absolute error = 2.7e-31 relative error = 1.1978394784713173144020555919925e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.184 y[1] (analytic) = -0.22518053529112334248958973715568 y[1] (numeric) = -0.22518053529112334248958973715541 absolute error = 2.7e-31 relative error = 1.1990379170692177004155969301336e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.463e+11 Order of pole = 4.259e+21 TOP MAIN SOLVE Loop x[1] = 2.185 y[1] (analytic) = -0.22495546730857915613969621058207 y[1] (numeric) = -0.2249554673085791561396962105818 absolute error = 2.7e-31 relative error = 1.2002375547051350754765917796203e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.186 y[1] (analytic) = -0.22473062428152102465852608161026 y[1] (numeric) = -0.22473062428152102465852608160998 absolute error = 2.8e-31 relative error = 1.2459361108223629967860075093660e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.385e+11 Order of pole = 1.059e+21 TOP MAIN SOLVE Loop x[1] = 2.187 y[1] (analytic) = -0.22450600598510590225102832299517 y[1] (numeric) = -0.2245060059851059022510283229949 absolute error = 2.7e-31 relative error = 1.2026404318907719740444123009045e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.902e+10 Order of pole = 1.433e+20 TOP MAIN SOLVE Loop x[1] = 2.188 y[1] (analytic) = -0.22428161219471547378388853537247 y[1] (numeric) = -0.2242816121947154737838885353722 absolute error = 2.7e-31 relative error = 1.2038436738433688834279086849231e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.189 y[1] (analytic) = -0.22405744268595593016719509575057 y[1] (numeric) = -0.22405744268595593016719509575029 absolute error = 2.8e-31 relative error = 1.2496795314782488437671856071588e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.19 y[1] (analytic) = -0.22383349723465774396061136811429 y[1] (numeric) = -0.22383349723465774396061136811401 absolute error = 2.8e-31 relative error = 1.2509298360578248340446264203398e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.191 y[1] (analytic) = -0.22360977561687544520382958229369 y[1] (numeric) = -0.22360977561687544520382958229341 absolute error = 2.8e-31 relative error = 1.2521813915673411263033809020455e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.192 y[1] (analytic) = -0.22338627760888739747108221153313 y[1] (numeric) = -0.22338627760888739747108221153285 absolute error = 2.8e-31 relative error = 1.2534341992583533343560372472647e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.758e+11 Order of pole = 1.532e+21 TOP MAIN SOLVE Loop x[1] = 2.193 y[1] (analytic) = -0.22316300298719557414948690325345 y[1] (numeric) = -0.22316300298719557414948690325318 absolute error = 2.7e-31 relative error = 1.2098779653699667802720390525607e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.508e+11 Order of pole = 3.970e+21 TOP MAIN SOLVE Loop x[1] = 2.194 y[1] (analytic) = -0.22293995152852533494100124133345 y[1] (numeric) = -0.22293995152852533494100124133318 absolute error = 2.7e-31 relative error = 1.2110884484760161812632497771918e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.195 y[1] (analytic) = -0.2227171230098252025877638418468 y[1] (numeric) = -0.22271712300982520258776384184652 absolute error = 2.8e-31 relative error = 1.2572001479547118335080966381366e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.101e+11 Order of pole = 6.318e+20 TOP MAIN SOLVE Loop x[1] = 2.196 y[1] (analytic) = -0.22249451720826663982059850757694 y[1] (numeric) = -0.22249451720826663982059850757666 absolute error = 2.8e-31 relative error = 1.2584579769123262745078858344824e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.197 y[1] (analytic) = -0.22227213390124382653045838979552 y[1] (numeric) = -0.22227213390124382653045838979524 absolute error = 2.8e-31 relative error = 1.2597170643280224993355212825685e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.138e+11 Order of pole = 7.692e+20 TOP MAIN SOLVE Loop x[1] = 2.198 y[1] (analytic) = -0.2220499728663734371625873287299 y[1] (numeric) = -0.22204997286637343716258732872962 absolute error = 2.8e-31 relative error = 1.2609774114608880286111826155142e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.431e+11 Order of pole = 2.010e+22 memory used=301.3MB, alloc=4.4MB, time=31.77 TOP MAIN SOLVE Loop x[1] = 2.199 y[1] (analytic) = -0.22182803388149441833317576686257 y[1] (numeric) = -0.22182803388149441833317576686229 absolute error = 2.8e-31 relative error = 1.2622390195712701002293303487392e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.2 y[1] (analytic) = -0.22160631672466776666828885169988 y[1] (numeric) = -0.2216063167246677666682888516996 absolute error = 2.8e-31 relative error = 1.2635018899207769297060488033644e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.757e+10 Order of pole = 3.047e+20 TOP MAIN SOLVE Loop x[1] = 2.201 y[1] (analytic) = -0.2213848211741763068648445669196 y[1] (numeric) = -0.22138482117417630686484456691932 absolute error = 2.8e-31 relative error = 1.2647660237722789717873667563172e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.202 y[1] (analytic) = -0.22116354700852446997341995285703 y[1] (numeric) = -0.22116354700852446997341995285675 absolute error = 2.8e-31 relative error = 1.2660314223899101833198174255688e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.203 y[1] (analytic) = -0.22094249400643807190266369911735 y[1] (numeric) = -0.22094249400643807190266369911707 absolute error = 2.8e-31 relative error = 1.2672980870390692873845006611669e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.463e+11 Order of pole = 7.889e+21 TOP MAIN SOLVE Loop x[1] = 2.204 y[1] (analytic) = -0.22072166194686409214509361370835 y[1] (numeric) = -0.22072166194686409214509361370806 absolute error = 2.9e-31 relative error = 1.3138719482359360757921940289558e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.205 y[1] (analytic) = -0.22050105060897045272405769447255 y[1] (numeric) = -0.22050105060897045272405769447226 absolute error = 2.9e-31 relative error = 1.3151864773391795434906146138882e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.206 y[1] (analytic) = -0.22028065977214579736163774976146 y[1] (numeric) = -0.22028065977214579736163774976117 absolute error = 2.9e-31 relative error = 1.3165023216290099492453435835661e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.207 y[1] (analytic) = -0.22006048921599927086727473623708 y[1] (numeric) = -0.2200604892159992708672747362368 absolute error = 2.8e-31 relative error = 1.2723774313032968065908094026614e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.208 y[1] (analytic) = -0.21984053872036029874689520240765 y[1] (numeric) = -0.21984053872036029874689520240736 absolute error = 2.9e-31 relative error = 1.3191379610331256754011736733791e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.192e+11 Order of pole = 8.464e+20 TOP MAIN SOLVE Loop x[1] = 2.209 y[1] (analytic) = -0.21962080806527836703231844700565 y[1] (numeric) = -0.21962080806527836703231844700537 absolute error = 2.8e-31 relative error = 1.2749247326181178395699830291672e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.21 y[1] (analytic) = -0.21940129703102280233072422159711 y[1] (numeric) = -0.21940129703102280233072422159682 absolute error = 2.9e-31 relative error = 1.3217788769908443849089296341665e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.826e+11 Order of pole = 1.642e+21 TOP MAIN SOLVE Loop x[1] = 2.211 y[1] (analytic) = -0.21918200539808255209396102687117 y[1] (numeric) = -0.21918200539808255209396102687088 absolute error = 2.9e-31 relative error = 1.3231013169776252893510397421430e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.212 y[1] (analytic) = -0.21896293294716596510747527190035 y[1] (numeric) = -0.21896293294716596510747527190006 absolute error = 2.9e-31 relative error = 1.3244250800658334298651959514351e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.213 y[1] (analytic) = -0.21874407945920057219864178528205 y[1] (numeric) = -0.21874407945920057219864178528177 absolute error = 2.8e-31 relative error = 1.2800346445592584875602664774224e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=305.1MB, alloc=4.4MB, time=32.18 x[1] = 2.214 y[1] (analytic) = -0.21852544471533286716427638647369 y[1] (numeric) = -0.2185254447153328671642763864734 absolute error = 2.9e-31 relative error = 1.3270765808429086384973895384460e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.215 y[1] (analytic) = -0.21830702849692808791711144481568 y[1] (numeric) = -0.2183070284969280879171114448154 absolute error = 2.8e-31 relative error = 1.2825972756252326803507982100241e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.297e+11 Order of pole = 2.252e+22 TOP MAIN SOLVE Loop x[1] = 2.216 y[1] (analytic) = -0.21808883058556999785101557269977 y[1] (numeric) = -0.21808883058556999785101557269949 absolute error = 2.8e-31 relative error = 1.2838805144133153904949379515508e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.217 y[1] (analytic) = -0.21787085076306066742473881808393 y[1] (numeric) = -0.21787085076306066742473881808364 absolute error = 2.9e-31 relative error = 1.3310637884063773434295059526639e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.307e+10 Order of pole = 4.266e+20 TOP MAIN SOLVE Loop x[1] = 2.218 y[1] (analytic) = -0.217653088811420255963964940081 y[1] (numeric) = -0.21765308881142025596396494008071 absolute error = 2.9e-31 relative error = 1.3323955179485773607812341968894e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.578e+11 Order of pole = 1.411e+21 TOP MAIN SOLVE Loop x[1] = 2.219 y[1] (analytic) = -0.21743554451288679368145256965516 y[1] (numeric) = -0.21743554451288679368145256965488 absolute error = 2.8e-31 relative error = 1.2877379392006682093402722185278e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.22 y[1] (analytic) = -0.21721821764991596391504727554914 y[1] (numeric) = -0.21721821764991596391504727554886 absolute error = 2.8e-31 relative error = 1.2890263212235151342309001640711e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.535e+11 Order of pole = 4.801e+21 TOP MAIN SOLVE Loop x[1] = 2.221 y[1] (analytic) = -0.21700110800518088558334677343608 y[1] (numeric) = -0.2170011080051808855833467734358 absolute error = 2.8e-31 relative error = 1.2903159922727907015003449288432e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.469e+11 Order of pole = 1.897e+21 TOP MAIN SOLVE Loop x[1] = 2.222 y[1] (analytic) = -0.21678421536157189585880173394325 y[1] (numeric) = -0.21678421536157189585880173394298 absolute error = 2.7e-31 relative error = 1.2454781338653744226147374898983e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.223 y[1] (analytic) = -0.21656753950219633305803486263024 y[1] (numeric) = -0.21656753950219633305803486262997 absolute error = 2.7e-31 relative error = 1.2467242349459383240050848558962e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.940e+11 Order of pole = 2.204e+21 TOP MAIN SOLVE Loop x[1] = 2.224 y[1] (analytic) = -0.21635108021037831974916114222254 y[1] (numeric) = -0.21635108021037831974916114222227 absolute error = 2.7e-31 relative error = 1.2479715827508410650234648447759e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.225 y[1] (analytic) = -0.21613483726965854607589234440283 y[1] (numeric) = -0.21613483726965854607589234440256 absolute error = 2.7e-31 relative error = 1.2492201785274305545182723483344e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.226 y[1] (analytic) = -0.21591881046379405329820913524633 y[1] (numeric) = -0.21591881046379405329820913524606 absolute error = 2.7e-31 relative error = 1.2504700235243026731286483788248e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.227 y[1] (analytic) = -0.2157029995767580175493843149543 y[1] (numeric) = -0.21570299957675801754938431495403 absolute error = 2.7e-31 relative error = 1.2517211189913025218804647577582e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.228 y[1] (analytic) = -0.2154874043927395338091409488909 y[1] (numeric) = -0.21548740439273953380914094889063 absolute error = 2.7e-31 relative error = 1.2529734661795256720315292955369e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.050e+11 Order of pole = 1.342e+21 TOP MAIN SOLVE Loop memory used=309.0MB, alloc=4.4MB, time=32.58 x[1] = 2.229 y[1] (analytic) = -0.2152720246961434000927293630636 y[1] (numeric) = -0.21527202469614340009272936306333 absolute error = 2.7e-31 relative error = 1.2542270663413194161672613072303e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.657e+10 Order of pole = 6.837e+20 TOP MAIN SOLVE Loop x[1] = 2.23 y[1] (analytic) = -0.21505686027158990185570719310607 y[1] (numeric) = -0.21505686027158990185570719310579 absolute error = 2.8e-31 relative error = 1.3019812511277019472350548032446e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.231 y[1] (analytic) = -0.21484191090391459661420689152563 y[1] (numeric) = -0.21484191090391459661420689152536 absolute error = 2.7e-31 relative error = 1.2567380306012739787098180015787e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.232 y[1] (analytic) = -0.21462717637816809878047531346497 y[1] (numeric) = -0.2146271763781680987804753134647 absolute error = 2.7e-31 relative error = 1.2579953972103992663182338645716e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.233 y[1] (analytic) = -0.21441265647961586471347021649956 y[1] (numeric) = -0.21441265647961586471347021649928 absolute error = 2.8e-31 relative error = 1.3058930596600275823635920111915e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.234 y[1] (analytic) = -0.2141983509937379779842987250495 y[1] (numeric) = -0.21419835099373797798429872504922 absolute error = 2.8e-31 relative error = 1.3071996058839207063314933798742e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.235 y[1] (analytic) = -0.21398425970622893485628302482638 y[1] (numeric) = -0.2139842597062289348562830248261 absolute error = 2.8e-31 relative error = 1.3085074593075286475242225168571e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.236 y[1] (analytic) = -0.21377038240299742997943876736288 y[1] (numeric) = -0.2137703824029974299794387673626 absolute error = 2.8e-31 relative error = 1.3098166212387049385375095484571e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.237 y[1] (analytic) = -0.2135567188701661422991518790857 y[1] (numeric) = -0.21355671887016614229915187908542 absolute error = 2.8e-31 relative error = 1.3111270929866116196444767225467e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.133e+11 Order of pole = 3.875e+20 TOP MAIN SOLVE Loop x[1] = 2.238 y[1] (analytic) = -0.21334326889407152117883968359082 y[1] (numeric) = -0.21334326889407152117883968359054 absolute error = 2.8e-31 relative error = 1.3124388758617205479577877785158e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.397e+11 Order of pole = 7.812e+20 TOP MAIN SOLVE Loop x[1] = 2.239 y[1] (analytic) = -0.21313003226126357273638245976435 y[1] (numeric) = -0.21313003226126357273638245976407 absolute error = 2.8e-31 relative error = 1.3137519711758147079016142659275e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.24 y[1] (analytic) = -0.2129170087585056463941117721627 y[1] (numeric) = -0.21291700875850564639411177216242 absolute error = 2.8e-31 relative error = 1.3150663802419895229947292839419e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.241 y[1] (analytic) = -0.21270419817277422164214212362268 y[1] (numeric) = -0.21270419817277422164214212362241 absolute error = 2.7e-31 relative error = 1.2693684577898450914836818381150e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.109e+11 Order of pole = 4.535e+20 TOP MAIN SOLVE Loop x[1] = 2.242 y[1] (analytic) = -0.21249160029125869501483269341541 y[1] (numeric) = -0.21249160029125869501483269341513 absolute error = 2.8e-31 relative error = 1.3176991448895328880638750163914e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.146e+11 Order of pole = 9.254e+20 TOP MAIN SOLVE Loop x[1] = 2.243 y[1] (analytic) = -0.21227921490136116728016613738787 y[1] (numeric) = -0.21227921490136116728016613738759 absolute error = 2.8e-31 relative error = 1.3190175031036663049803320751546e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.194e+11 Order of pole = 2.501e+22 TOP MAIN SOLVE Loop x[1] = 2.244 y[1] (analytic) = -0.21206704179069623084183163945344 y[1] (numeric) = -0.21206704179069623084183163945316 absolute error = 2.8e-31 relative error = 1.3203371803354127436920166906826e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=312.8MB, alloc=4.4MB, time=32.99 TOP MAIN SOLVE Loop x[1] = 2.245 y[1] (analytic) = -0.21185508074709075735379961649649 y[1] (numeric) = -0.21185508074709075735379961649621 absolute error = 2.8e-31 relative error = 1.3216581779044495459184738859668e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.998e+11 Order of pole = 9.502e+21 TOP MAIN SOLVE Loop x[1] = 2.246 y[1] (analytic) = -0.21164333155858368554717569124819 y[1] (numeric) = -0.21164333155858368554717569124791 absolute error = 2.8e-31 relative error = 1.3229804971317743907796403099691e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.143e+11 Order of pole = 7.396e+20 TOP MAIN SOLVE Loop x[1] = 2.247 y[1] (analytic) = -0.21143179401342580926912175996975 y[1] (numeric) = -0.21143179401342580926912175996948 absolute error = 2.7e-31 relative error = 1.2770075629347170938010036749625e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.248 y[1] (analytic) = -0.2112204679000795657336321938466 y[1] (numeric) = -0.21122046790007956573363219384633 absolute error = 2.7e-31 relative error = 1.2782852092143210913677636074624e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.536e+11 Order of pole = 1.220e+21 TOP MAIN SOLVE Loop x[1] = 2.249 y[1] (analytic) = -0.21100935300721882398395342485188 y[1] (numeric) = -0.2110093530072188239839534248516 absolute error = 2.8e-31 relative error = 1.3269553979932867835831409759353e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.504e+11 Order of pole = 1.005e+21 TOP MAIN SOLVE Loop x[1] = 2.25 y[1] (analytic) = -0.2107984491237286735664353784814 y[1] (numeric) = -0.21079844912372867356643537848112 absolute error = 2.8e-31 relative error = 1.3282830170901936008770516662316e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.097e+10 Order of pole = 3.894e+20 TOP MAIN SOLVE Loop x[1] = 2.251 y[1] (analytic) = -0.21058775603870521341560342719378 y[1] (numeric) = -0.2105877560387052134156034271935 absolute error = 2.8e-31 relative error = 1.3296119644702281986196770914931e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.252 y[1] (analytic) = -0.21037727354145534095023974961015 y[1] (numeric) = -0.21037727354145534095023974960987 absolute error = 2.8e-31 relative error = 1.3309422414623380675912336887488e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.253 y[1] (analytic) = -0.21016700142149654138026319153718 y[1] (numeric) = -0.2101670014214965413802631915369 absolute error = 2.8e-31 relative error = 1.3322738493968003107580101339250e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.258e+11 Order of pole = 1.747e+21 TOP MAIN SOLVE Loop x[1] = 2.254 y[1] (analytic) = -0.20995693946855667722419693567577 y[1] (numeric) = -0.2099569394685566772241969356755 absolute error = 2.7e-31 relative error = 1.2859779756907507244942389801141e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.255 y[1] (analytic) = -0.20974708747257377803701349746557 y[1] (numeric) = -0.20974708747257377803701349746529 absolute error = 2.8e-31 relative error = 1.3349410634205463754669639767334e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.256 y[1] (analytic) = -0.20953744522369583034814677489264 y[1] (numeric) = -0.20953744522369583034814677489236 absolute error = 2.8e-31 relative error = 1.3362766721770444430230488044195e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.257 y[1] (analytic) = -0.20932801251228056780946109025502 y[1] (numeric) = -0.20932801251228056780946109025475 absolute error = 2.7e-31 relative error = 1.2898417023099572567303281711203e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.258 y[1] (analytic) = -0.20911878912889526155296737183762 y[1] (numeric) = -0.20911878912889526155296737183735 absolute error = 2.7e-31 relative error = 1.2911321891481457401720818774743e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.259 y[1] (analytic) = -0.20890977486431651075807683319512 y[1] (numeric) = -0.20890977486431651075807683319485 absolute error = 2.7e-31 relative error = 1.2924239671186309661122579130891e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=316.6MB, alloc=4.4MB, time=33.39 x[1] = 2.26 y[1] (analytic) = -0.20870096950953003342818271727923 y[1] (numeric) = -0.20870096950953003342818271727895 absolute error = 2.8e-31 relative error = 1.3416324833470129020429259399415e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.429e+10 Order of pole = 4.334e+20 TOP MAIN SOLVE Loop x[1] = 2.261 y[1] (analytic) = -0.20849237285573045737636088197449 y[1] (numeric) = -0.20849237285573045737636088197421 absolute error = 2.8e-31 relative error = 1.3429747868702629148781958357936e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.262 y[1] (analytic) = -0.20828398469432111141998021272591 y[1] (numeric) = -0.20828398469432111141998021272563 absolute error = 2.8e-31 relative error = 1.3443184333684117125456836173368e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.189e+11 Order of pole = 1.019e+21 TOP MAIN SOLVE Loop x[1] = 2.263 y[1] (analytic) = -0.20807580481691381678401405685132 y[1] (numeric) = -0.20807580481691381678401405685103 absolute error = 2.9e-31 relative error = 1.3937228321917168303491869181247e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.264 y[1] (analytic) = -0.20786783301532867871284408283254 y[1] (numeric) = -0.20786783301532867871284408283226 absolute error = 2.8e-31 relative error = 1.3470097606653364215121059871972e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.417e+10 Order of pole = 1.170e+21 TOP MAIN SOLVE Loop x[1] = 2.265 y[1] (analytic) = -0.20766006908159387829034817637199 y[1] (numeric) = -0.20766006908159387829034817637171 absolute error = 2.8e-31 relative error = 1.3483574441554398540130317615718e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.266 y[1] (analytic) = -0.207452512807945464468064193285 y[1] (numeric) = -0.20745251280794546446806419328472 absolute error = 2.8e-31 relative error = 1.3497064760030998050779032730444e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.267 y[1] (analytic) = -0.20724516398682714630122159737455 y[1] (numeric) = -0.20724516398682714630122159737427 absolute error = 2.8e-31 relative error = 1.3510568575573482347859959721267e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.411e+11 Order of pole = 4.704e+21 TOP MAIN SOLVE Loop x[1] = 2.268 y[1] (analytic) = -0.20703802241089008539243321930258 y[1] (numeric) = -0.2070380224108900853924332193023 absolute error = 2.8e-31 relative error = 1.3524085901685668099175395053402e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.269 y[1] (analytic) = -0.20683108787299268854283958013235 y[1] (numeric) = -0.20683108787299268854283958013207 absolute error = 2.8e-31 relative error = 1.3537616751884882543354970272561e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.27 y[1] (analytic) = -0.20662436016620040061049843066899 y[1] (numeric) = -0.20662436016620040061049843066871 absolute error = 2.8e-31 relative error = 1.3551161139701977007184017078550e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.311e+11 Order of pole = 1.077e+22 TOP MAIN SOLVE Loop x[1] = 2.271 y[1] (analytic) = -0.20641783908378549757581236497038 y[1] (numeric) = -0.2064178390837854975758123649701 absolute error = 2.8e-31 relative error = 1.3564719078681340436456021681590e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.489e+11 Order of pole = 1.240e+21 TOP MAIN SOLVE Loop x[1] = 2.272 y[1] (analytic) = -0.20621152441922687981378757343884 y[1] (numeric) = -0.20621152441922687981378757343857 absolute error = 2.7e-31 relative error = 1.3093351633010166049635460034381e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.273 y[1] (analytic) = -0.20600541596620986557291700773515 y[1] (numeric) = -0.20600541596620986557291700773488 absolute error = 2.7e-31 relative error = 1.3106451533501763658383974827901e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.470e+11 Order of pole = 1.162e+22 TOP MAIN SOLVE Loop x[1] = 2.274 y[1] (analytic) = -0.20579951351862598466048143638072 y[1] (numeric) = -0.20579951351862598466048143638045 absolute error = 2.7e-31 relative error = 1.3119564540445986973227013296167e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.368e+11 Order of pole = 8.832e+20 TOP MAIN SOLVE Loop memory used=320.4MB, alloc=4.4MB, time=33.80 x[1] = 2.275 y[1] (analytic) = -0.20559381687057277233406207633199 y[1] (numeric) = -0.20559381687057277233406207633172 absolute error = 2.7e-31 relative error = 1.3132690666955844031138505392512e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.276 y[1] (analytic) = -0.20538832581635356339905869202231 y[1] (numeric) = -0.20538832581635356339905869202204 absolute error = 2.7e-31 relative error = 1.3145829926157462435819421311314e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.277 y[1] (analytic) = -0.20518304015047728651200725937239 y[1] (numeric) = -0.20518304015047728651200725937212 absolute error = 2.7e-31 relative error = 1.3158982331190102483826469032965e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.635e+11 Order of pole = 6.157e+20 TOP MAIN SOLVE Loop x[1] = 2.278 y[1] (analytic) = -0.20497795966765825868949149806976 y[1] (numeric) = -0.20497795966765825868949149806949 absolute error = 2.7e-31 relative error = 1.3172147895206170303833485818976e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.279 y[1] (analytic) = -0.20477308416281598002244278101166 y[1] (numeric) = -0.20477308416281598002244278101138 absolute error = 2.8e-31 relative error = 1.3673672062162758083447502287089e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.090e+11 Order of pole = 6.586e+20 TOP MAIN SOLVE Loop x[1] = 2.28 y[1] (analytic) = -0.20456841343107492859562313519417 y[1] (numeric) = -0.20456841343107492859562313519389 absolute error = 2.8e-31 relative error = 1.3687352573340467116905969084545e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.281 y[1] (analytic) = -0.20436394726776435561208625351354 y[1] (numeric) = -0.20436394726776435561208625351326 absolute error = 2.8e-31 relative error = 1.3701046771871890103584018251390e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.282 y[1] (analytic) = -0.20415968546841808072241164192356 y[1] (numeric) = -0.20415968546841808072241164192329 absolute error = 2.7e-31 relative error = 1.3224942004613682904799032404994e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.872e+11 Order of pole = 1.900e+21 TOP MAIN SOLVE Loop x[1] = 2.283 y[1] (analytic) = -0.20395562782877428755850723116617 y[1] (numeric) = -0.20395562782877428755850723116589 absolute error = 2.8e-31 relative error = 1.3728476285786377676079186227550e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.284 y[1] (analytic) = -0.20375177414477531947177598686072 y[1] (numeric) = -0.20375177414477531947177598686044 absolute error = 2.8e-31 relative error = 1.3742211628598958462176779932426e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.282e+11 Order of pole = 8.307e+20 TOP MAIN SOLVE Loop x[1] = 2.285 y[1] (analytic) = -0.20354812421256747547544225610172 y[1] (numeric) = -0.20354812421256747547544225610144 absolute error = 2.8e-31 relative error = 1.3755960713624313031573391871382e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.549e+11 Order of pole = 1.010e+21 TOP MAIN SOLVE Loop x[1] = 2.286 y[1] (analytic) = -0.20334467782850080639083379287418 y[1] (numeric) = -0.2033446778285008063908337928739 absolute error = 2.8e-31 relative error = 1.3769723554611527555380715079147e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.744e+10 Order of pole = 4.724e+20 TOP MAIN SOLVE Loop x[1] = 2.287 y[1] (analytic) = -0.20314143478912891119741560855168 y[1] (numeric) = -0.2031414347891289111974156085514 absolute error = 2.8e-31 relative error = 1.3783500165323444167716727194369e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.288 y[1] (analytic) = -0.2029383948912087335863719974941 y[1] (numeric) = -0.20293839489120873358637199749382 absolute error = 2.8e-31 relative error = 1.3797290559536674728548971481142e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.291e+10 Order of pole = 2.498e+20 TOP MAIN SOLVE Loop x[1] = 2.289 y[1] (analytic) = -0.20273555793170035871753329130998 y[1] (numeric) = -0.20273555793170035871753329130969 absolute error = 2.9e-31 relative error = 1.4304348135007386550318549306416e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.29 y[1] (analytic) = -0.20253292370776681017944409869335 y[1] (numeric) = -0.20253292370776681017944409869306 absolute error = 2.9e-31 relative error = 1.4318659637701115596791770528258e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=324.2MB, alloc=4.4MB, time=34.21 TOP MAIN SOLVE Loop x[1] = 2.291 y[1] (analytic) = -0.20233049201677384715236999088645 y[1] (numeric) = -0.20233049201677384715236999088617 absolute error = 2.8e-31 relative error = 1.3838744581157203994813498459404e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.292 y[1] (analytic) = -0.20212826265628976177403979575801 y[1] (numeric) = -0.20212826265628976177403979575772 absolute error = 2.9e-31 relative error = 1.4347325613396889006492206064278e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.293 y[1] (analytic) = -0.20192623542408517670792086622247 y[1] (numeric) = -0.20192623542408517670792086622218 absolute error = 2.9e-31 relative error = 1.4361680115064911454324217687720e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.489e+11 Order of pole = 3.741e+21 TOP MAIN SOLVE Loop x[1] = 2.294 y[1] (analytic) = -0.20172441011813284291382489125871 y[1] (numeric) = -0.20172441011813284291382489125842 absolute error = 2.9e-31 relative error = 1.4376048978414245773783832601256e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.295 y[1] (analytic) = -0.20152278653660743762064202011709 y[1] (numeric) = -0.2015227865366074376206420201168 absolute error = 2.9e-31 relative error = 1.4390432217813756511610689289203e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.928e+11 Order of pole = 4.144e+21 TOP MAIN SOLVE Loop x[1] = 2.296 y[1] (analytic) = -0.20132136447788536250100127243211 y[1] (numeric) = -0.20132136447788536250100127243182 absolute error = 2.9e-31 relative error = 1.4404829847646684265918848824423e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.593e+11 Order of pole = 1.185e+21 TOP MAIN SOLVE Loop x[1] = 2.297 y[1] (analytic) = -0.20112014374054454204765540888437 y[1] (numeric) = -0.20112014374054454204765540888408 absolute error = 2.9e-31 relative error = 1.4419241882310660069438591585805e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.941e+11 Order of pole = 3.646e+22 TOP MAIN SOLVE Loop x[1] = 2.298 y[1] (analytic) = -0.2009191241233642221513886387798 y[1] (numeric) = -0.20091912412336422215138863877951 absolute error = 2.9e-31 relative error = 1.4433668336217719787148649791173e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.595e+11 Order of pole = 3.012e+21 TOP MAIN SOLVE Loop x[1] = 2.299 y[1] (analytic) = -0.20071830542532476888024574243713 y[1] (numeric) = -0.20071830542532476888024574243684 absolute error = 2.9e-31 relative error = 1.4448109223794318528313273479046e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.099e+11 Order of pole = 2.421e+20 TOP MAIN SOLVE Loop x[1] = 2.3 y[1] (analytic) = -0.20051768744560746745988138759597 y[1] (numeric) = -0.20051768744560746745988138759568 absolute error = 2.9e-31 relative error = 1.4462564559481345072938541977518e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.301 y[1] (analytic) = -0.20031726998359432145482862017801 y[1] (numeric) = -0.20031726998359432145482862017772 absolute error = 2.9e-31 relative error = 1.4477034357734136312662347317782e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.302 y[1] (analytic) = -0.20011705283886785215048571065312 y[1] (numeric) = -0.20011705283886785215048571065283 absolute error = 2.9e-31 relative error = 1.4491518633022491706092490483465e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.303 y[1] (analytic) = -0.19991703581121089813562073798054 y[1] (numeric) = -0.19991703581121089813562073798026 absolute error = 2.8e-31 relative error = 1.4005809903284801964172609771812e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.304 y[1] (analytic) = -0.19971721870060641508519349361294 y[1] (numeric) = -0.19971721870060641508519349361266 absolute error = 2.8e-31 relative error = 1.4019822718427923751232406149072e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.305 y[1] (analytic) = -0.19951760130723727574329448836861 y[1] (numeric) = -0.19951760130723727574329448836833 absolute error = 2.8e-31 relative error = 1.4033849553394932284814766705075e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=328.0MB, alloc=4.4MB, time=34.61 x[1] = 2.306 y[1] (analytic) = -0.19931818343148607010600104509418 y[1] (numeric) = -0.19931818343148607010600104509388 absolute error = 3.0e-31 relative error = 1.5051311166656425393747690610346e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.676e+11 Order of pole = 4.171e+21 TOP MAIN SOLVE Loop x[1] = 2.307 y[1] (analytic) = -0.19911896487393490580395065995714 y[1] (numeric) = -0.19911896487393490580395065995685 absolute error = 2.9e-31 relative error = 1.4564157672454916129481406819236e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.308 y[1] (analytic) = -0.19891994543536520868443201492522 y[1] (numeric) = -0.19891994543536520868443201492494 absolute error = 2.8e-31 relative error = 1.4076014317577823024145106120001e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.309 y[1] (analytic) = -0.19872112491675752359279422350657 y[1] (numeric) = -0.19872112491675752359279422350629 absolute error = 2.8e-31 relative error = 1.4090097372249148640259971671568e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.31 y[1] (analytic) = -0.19852250311929131535297509114374 y[1] (numeric) = -0.19852250311929131535297509114345 absolute error = 2.9e-31 relative error = 1.4607915749769699990355910170042e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.311 y[1] (analytic) = -0.19832407984434476994694937077299 y[1] (numeric) = -0.19832407984434476994694937077272 absolute error = 2.7e-31 relative error = 1.3614080560056564192993452194652e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.251e+10 Order of pole = 4.426e+20 TOP MAIN SOLVE Loop x[1] = 2.312 y[1] (analytic) = -0.19812585489349459589289819298076 y[1] (numeric) = -0.19812585489349459589289819298048 absolute error = 2.8e-31 relative error = 1.4132431133257092007821661297588e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.768e+11 Order of pole = 1.546e+21 TOP MAIN SOLVE Loop x[1] = 2.313 y[1] (analytic) = -0.19792782806851582582190104890979 y[1] (numeric) = -0.19792782806851582582190104890951 absolute error = 2.8e-31 relative error = 1.4146570632961909886338778541308e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.314 y[1] (analytic) = -0.19772999917138161825295190259092 y[1] (numeric) = -0.19772999917138161825295190259064 absolute error = 2.8e-31 relative error = 1.4160724279238539607691158313201e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.315 y[1] (analytic) = -0.19753236800426305956610120769965 y[1] (numeric) = -0.19753236800426305956610120769937 absolute error = 2.8e-31 relative error = 1.4174892086240628627979084333808e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.307e+11 Order of pole = 1.094e+21 TOP MAIN SOLVE Loop x[1] = 2.316 y[1] (analytic) = -0.19733493436952896617352580186324 y[1] (numeric) = -0.19733493436952896617352580186297 absolute error = 2.7e-31 relative error = 1.3682321422845414232444264048014e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.363e+11 Order of pole = 7.340e+21 TOP MAIN SOLVE Loop x[1] = 2.317 y[1] (analytic) = -0.19713769806974568688832884957175 y[1] (numeric) = -0.19713769806974568688832884957147 absolute error = 2.8e-31 relative error = 1.4203270239106592190768870542814e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.318 y[1] (analytic) = -0.19694065890767690549087220247632 y[1] (numeric) = -0.19694065890767690549087220247604 absolute error = 2.8e-31 relative error = 1.4217480613348621964080444512832e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.261e+11 Order of pole = 1.639e+21 TOP MAIN SOLVE Loop x[1] = 2.319 y[1] (analytic) = -0.19674381668628344349244374339083 y[1] (numeric) = -0.19674381668628344349244374339056 absolute error = 2.7e-31 relative error = 1.3723430019177005237672281238337e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.32 y[1] (analytic) = -0.19654717120872306309606247764772 y[1] (numeric) = -0.19654717120872306309606247764744 absolute error = 2.8e-31 relative error = 1.4245944028502668836051896046145e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=331.8MB, alloc=4.4MB, time=35.02 x[1] = 2.321 y[1] (analytic) = -0.19635072227835027035422433259655 y[1] (numeric) = -0.19635072227835027035422433259628 absolute error = 2.7e-31 relative error = 1.3750904344382456908541773644490e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.448e+11 Order of pole = 7.041e+21 TOP MAIN SOLVE Loop x[1] = 2.322 y[1] (analytic) = -0.196154469698716118523391822975 y[1] (numeric) = -0.19615446969871611852339182297472 absolute error = 2.8e-31 relative error = 1.4274464427451824313269307798124e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.953e+12 Order of pole = 1.116e+23 TOP MAIN SOLVE Loop x[1] = 2.323 y[1] (analytic) = -0.19595841327356801161503093662513 y[1] (numeric) = -0.19595841327356801161503093662486 absolute error = 2.7e-31 relative error = 1.3778433673223620650809348885009e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.324 y[1] (analytic) = -0.19576255280684950814299879157599 y[1] (numeric) = -0.19576255280684950814299879157572 absolute error = 2.7e-31 relative error = 1.3792218998410660711716891455686e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.325 y[1] (analytic) = -0.19556688810270012506708581186327 y[1] (numeric) = -0.195566888102700125067085811863 absolute error = 2.7e-31 relative error = 1.3806018115817848534906658351773e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.326 y[1] (analytic) = -0.19537141896545514193251636561231 y[1] (numeric) = -0.19537141896545514193251636561205 absolute error = 2.6e-31 relative error = 1.3307985445198217393141370519091e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.486e+11 Order of pole = 1.123e+22 TOP MAIN SOLVE Loop x[1] = 2.327 y[1] (analytic) = -0.1951761451996454052052120048686 y[1] (numeric) = -0.19517614519964540520521200486834 absolute error = 2.6e-31 relative error = 1.3321300086854690394154825948784e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.328 y[1] (analytic) = -0.19498106660999713280262164242256 y[1] (numeric) = -0.1949810666099971328026216424223 absolute error = 2.6e-31 relative error = 1.3334628049812360358236250369516e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.329 y[1] (analytic) = -0.19478618300143171881992319644283 y[1] (numeric) = -0.19478618300143171881992319644256 absolute error = 2.7e-31 relative error = 1.3861352783837621790400733332608e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.33 y[1] (analytic) = -0.19459149417906553845140142910307 y[1] (numeric) = -0.19459149417906553845140142910281 absolute error = 2.6e-31 relative error = 1.3361323992956482079209580356936e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.084e+11 Order of pole = 5.491e+20 TOP MAIN SOLVE Loop x[1] = 2.331 y[1] (analytic) = -0.19439699994820975310680690056422 y[1] (numeric) = -0.19439699994820975310680690056395 absolute error = 2.7e-31 relative error = 1.3889103230601913020457717795670e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.553e+11 Order of pole = 2.609e+21 TOP MAIN SOLVE Loop x[1] = 2.332 y[1] (analytic) = -0.19420270011437011572250115465451 y[1] (numeric) = -0.19420270011437011572250115465425 absolute error = 2.6e-31 relative error = 1.3388073381414390727143849149422e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.333 y[1] (analytic) = -0.19400859448324677626719344737668 y[1] (numeric) = -0.19400859448324677626719344737641 absolute error = 2.7e-31 relative error = 1.3916909233797645464943427390997e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.717e+11 Order of pole = 7.483e+21 TOP MAIN SOLVE Loop x[1] = 2.334 y[1] (analytic) = -0.19381468286073408744207452396237 y[1] (numeric) = -0.19381468286073408744207452396212 absolute error = 2.5e-31 relative error = 1.2898919540561226730317001098803e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.335 y[1] (analytic) = -0.1936209650529204105751531445919 y[1] (numeric) = -0.19362096505292041057515314459164 absolute error = 2.6e-31 relative error = 1.3428297908180392352520417994699e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.421e+11 Order of pole = 9.649e+20 TOP MAIN SOLVE Loop x[1] = 2.336 y[1] (analytic) = -0.19342744086608792170960125309908 y[1] (numeric) = -0.19342744086608792170960125309883 absolute error = 2.5e-31 relative error = 1.2924743194688592414198547975590e-28 % Correct digits = 29 h = 0.001 memory used=335.7MB, alloc=4.4MB, time=35.42 Complex estimate of poles used for equation 1 Radius of convergence = 2.253e+11 Order of pole = 2.462e+21 TOP MAIN SOLVE Loop x[1] = 2.337 y[1] (analytic) = -0.19323411010671241788591387699078 y[1] (numeric) = -0.19323411010671241788591387699052 absolute error = 2.6e-31 relative error = 1.3455181378505922489596217053367e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.092e+11 Order of pole = 5.077e+20 TOP MAIN SOLVE Loop x[1] = 2.338 y[1] (analytic) = -0.1930409725814631236176900409244 y[1] (numeric) = -0.19304097258146312361769004092413 absolute error = 2.7e-31 relative error = 1.3986668031630447433327634222004e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.339 y[1] (analytic) = -0.19284802809720249756084116940841 y[1] (numeric) = -0.19284802809720249756084116940816 absolute error = 2.5e-31 relative error = 1.2963575643822025860184629624504e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.34 y[1] (analytic) = -0.19265527646098603937603364791825 y[1] (numeric) = -0.19265527646098603937603364791799 absolute error = 2.6e-31 relative error = 1.3495607531551398234516820977154e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.341 y[1] (analytic) = -0.19246271748006209678417240485363 y[1] (numeric) = -0.19246271748006209678417240485337 absolute error = 2.6e-31 relative error = 1.3509109889136545759838312077533e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.342 y[1] (analytic) = -0.19227035096187167281473256980536 y[1] (numeric) = -0.1922703509618716728147325698051 absolute error = 2.6e-31 relative error = 1.3522625755832708180900516367622e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.343 y[1] (analytic) = -0.19207817671404823324674645644683 y[1] (numeric) = -0.19207817671404823324674645644656 absolute error = 2.7e-31 relative error = 1.4056776496892513063272275485205e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.142e+11 Order of pole = 6.825e+20 TOP MAIN SOLVE Loop x[1] = 2.344 y[1] (analytic) = -0.19188619454441751424225331102125 y[1] (numeric) = -0.19188619454441751424225331102098 absolute error = 2.7e-31 relative error = 1.4070840304121035921587532326271e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.345 y[1] (analytic) = -0.19169440426099733017201945985843 y[1] (numeric) = -0.19169440426099733017201945985815 absolute error = 2.8e-31 relative error = 1.4606581818568481229188441318394e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.364e+11 Order of pole = 9.748e+20 TOP MAIN SOLVE Loop x[1] = 2.346 y[1] (analytic) = -0.19150280567199738163333668162503 y[1] (numeric) = -0.19150280567199738163333668162475 absolute error = 2.8e-31 relative error = 1.4621195706112998027070569884606e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.644e+11 Order of pole = 1.522e+21 TOP MAIN SOLVE Loop x[1] = 2.347 y[1] (analytic) = -0.19131139858581906365970682209093 y[1] (numeric) = -0.19131139858581906365970682209065 absolute error = 2.8e-31 relative error = 1.4635824214854439370966849371133e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.113e+11 Order of pole = 6.261e+20 TOP MAIN SOLVE Loop x[1] = 2.348 y[1] (analytic) = -0.19112018281105527412222086108008 y[1] (numeric) = -0.19112018281105527412222086107979 absolute error = 2.9e-31 relative error = 1.5173698336543505050695382980151e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.349 y[1] (analytic) = -0.19092915815649022232244083296908 y[1] (numeric) = -0.19092915815649022232244083296882 absolute error = 2.6e-31 relative error = 1.3617616214852716267863199912968e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.164e+11 Order of pole = 7.005e+20 TOP MAIN SOLVE Loop x[1] = 2.35 y[1] (analytic) = -0.1907383244310992377765931935996 y[1] (numeric) = -0.19073832443109923777659319359933 absolute error = 2.7e-31 relative error = 1.4155519128382225343567755177797e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.351 y[1] (analytic) = -0.19054768144404857919088241778156 y[1] (numeric) = -0.19054768144404857919088241778129 absolute error = 2.7e-31 relative error = 1.4169681727630014879367037522241e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=339.5MB, alloc=4.4MB, time=35.83 x[1] = 2.352 y[1] (analytic) = -0.19035722900469524362773380268544 y[1] (numeric) = -0.19035722900469524362773380268517 absolute error = 2.7e-31 relative error = 1.4183858496560712852031195296020e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.353 y[1] (analytic) = -0.19016696692258677586277464335012 y[1] (numeric) = -0.19016696692258677586277464334983 absolute error = 2.9e-31 relative error = 1.5249756815969688586519033022459e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.668e+11 Order of pole = 1.693e+21 TOP MAIN SOLVE Loop x[1] = 2.354 y[1] (analytic) = -0.18997689500746107793236313727162 y[1] (numeric) = -0.18997689500746107793236313727134 absolute error = 2.8e-31 relative error = 1.4738634400199213173388824186777e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.665e+10 Order of pole = 3.304e+20 TOP MAIN SOLVE Loop x[1] = 2.355 y[1] (analytic) = -0.1897870130692462188714745655861 y[1] (numeric) = -0.18978701306924621887147456558582 absolute error = 2.8e-31 relative error = 1.4753380406373665785477770120070e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.356 y[1] (analytic) = -0.18959732091806024464175448871689 y[1] (numeric) = -0.1895973209180602446417544887166 absolute error = 2.9e-31 relative error = 1.5295574778998674013199276697785e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.573e+11 Order of pole = 4.715e+21 TOP MAIN SOLVE Loop x[1] = 2.357 y[1] (analytic) = -0.18940781836421098824954888452338 y[1] (numeric) = -0.1894078183642109882495488845231 absolute error = 2.8e-31 relative error = 1.4782916693628239262029328181052e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.358 y[1] (analytic) = -0.18921850521819588005372134696597 y[1] (numeric) = -0.18921850521819588005372134696569 absolute error = 2.8e-31 relative error = 1.4797707004244649842422770119999e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.316e+11 Order of pole = 6.118e+21 TOP MAIN SOLVE Loop x[1] = 2.359 y[1] (analytic) = -0.18902938129070175826306765308823 y[1] (numeric) = -0.18902938129070175826306765308796 absolute error = 2.7e-31 relative error = 1.4283493822834680030837601768344e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.36 y[1] (analytic) = -0.18884044639260467962313819571542 y[1] (numeric) = -0.18884044639260467962313819571514 absolute error = 2.8e-31 relative error = 1.4827332033407292722440592169944e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.361 y[1] (analytic) = -0.18865170033496973029227896867566 y[1] (numeric) = -0.18865170033496973029227896867539 absolute error = 2.7e-31 relative error = 1.4312089396522179630122494638941e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.362 y[1] (analytic) = -0.18846314292905083690670198056935 y[1] (numeric) = -0.18846314292905083690670198056908 absolute error = 2.7e-31 relative error = 1.4326408644349344759941609603678e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.308e+11 Order of pole = 2.756e+21 TOP MAIN SOLVE Loop x[1] = 2.363 y[1] (analytic) = -0.18827477398629057783439616214115 y[1] (numeric) = -0.18827477398629057783439616214087 absolute error = 2.8e-31 relative error = 1.4871880819274731369737209543195e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.364 y[1] (analytic) = -0.18808659331831999461769002114989 y[1] (numeric) = -0.18808659331831999461769002114961 absolute error = 2.8e-31 relative error = 1.4886760138513682327338888465228e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.365 y[1] (analytic) = -0.18789860073695840360427748728341 y[1] (numeric) = -0.18789860073695840360427748728314 absolute error = 2.7e-31 relative error = 1.4369452403638511920508797157915e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.366 y[1] (analytic) = -0.18771079605421320776651857812832 y[1] (numeric) = -0.18771079605421320776651857812804 absolute error = 2.8e-31 relative error = 1.4916563452169928715261822487110e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=343.3MB, alloc=4.4MB, time=36.23 x[1] = 2.367 y[1] (analytic) = -0.18752317908227970870882670547968 y[1] (numeric) = -0.18752317908227970870882670547941 absolute error = 2.7e-31 relative error = 1.4398220066519449560959054663217e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.152e+11 Order of pole = 2.434e+21 TOP MAIN SOLVE Loop x[1] = 2.368 y[1] (analytic) = -0.18733574963354091886295462936246 y[1] (numeric) = -0.18733574963354091886295462936218 absolute error = 2.8e-31 relative error = 1.4946426432099872536821011153260e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.369 y[1] (analytic) = -0.1871485075205673738709912550347 y[1] (numeric) = -0.18714850752056737387099125503443 absolute error = 2.7e-31 relative error = 1.4427045322299850908522599021035e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.37 y[1] (analytic) = -0.18696145255611694515588165595398 y[1] (numeric) = -0.18696145255611694515588165595371 absolute error = 2.7e-31 relative error = 1.4441479583549920710207064971543e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.371 y[1] (analytic) = -0.18677458455313465267928289321117 y[1] (numeric) = -0.18677458455313465267928289321089 absolute error = 2.8e-31 relative error = 1.4991333037624510019168923245931e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.363e+11 Order of pole = 5.279e+20 TOP MAIN SOLVE Loop x[1] = 2.372 y[1] (analytic) = -0.18658790332475247788656838927199 y[1] (numeric) = -0.18658790332475247788656838927171 absolute error = 2.8e-31 relative error = 1.5006331868827833611539020695684e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.607e+11 Order of pole = 1.035e+21 TOP MAIN SOLVE Loop x[1] = 2.373 y[1] (analytic) = -0.18640140868428917683879380101507 y[1] (numeric) = -0.18640140868428917683879380101479 absolute error = 2.8e-31 relative error = 1.5021345706364276559440149593193e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.125e+10 Order of pole = 1.478e+20 TOP MAIN SOLVE Loop x[1] = 2.374 y[1] (analytic) = -0.18621510044525009353143752401672 y[1] (numeric) = -0.18621510044525009353143752401645 absolute error = 2.7e-31 relative error = 1.4499361187917403448665983739407e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.375 y[1] (analytic) = -0.18602897842132697339972914680752 y[1] (numeric) = -0.18602897842132697339972914680723 absolute error = 2.9e-31 relative error = 1.5588969119810714771159533471340e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.376 y[1] (analytic) = -0.18584304242639777701037936041339 y[1] (numeric) = -0.18584304242639777701037936041312 absolute error = 2.7e-31 relative error = 1.4528388928357765782837546452765e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.377 y[1] (analytic) = -0.18565729227452649393952501489602 y[1] (numeric) = -0.18565729227452649393952501489574 absolute error = 2.8e-31 relative error = 1.5081551420343428069630871345432e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.103e+11 Order of pole = 2.400e+21 TOP MAIN SOLVE Loop x[1] = 2.378 y[1] (analytic) = -0.18547172777996295683670320082146 y[1] (numeric) = -0.18547172777996295683670320082118 absolute error = 2.8e-31 relative error = 1.5096640515053702096481500781456e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.379 y[1] (analytic) = -0.1852863487571426556746684196162 y[1] (numeric) = -0.18528634875714265567466841961592 absolute error = 2.8e-31 relative error = 1.5111744706405749230452416287447e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.38 y[1] (analytic) = -0.18510115502068655218486709261196 y[1] (numeric) = -0.18510115502068655218486709261168 absolute error = 2.8e-31 relative error = 1.5126864009503762082273406461002e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.917e+11 Order of pole = 2.955e+21 TOP MAIN SOLVE Loop x[1] = 2.381 y[1] (analytic) = -0.1849161463854008944783838442384 y[1] (numeric) = -0.18491614638540089447838384423812 absolute error = 2.8e-31 relative error = 1.5141998439467045009899289955581e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.382 y[1] (analytic) = -0.18473132266627703185217418029459 y[1] (numeric) = -0.1847313226662770318521741802943 absolute error = 2.9e-31 relative error = 1.5698474726123958853451802426585e-28 % Correct digits = 29 h = 0.001 memory used=347.1MB, alloc=4.4MB, time=36.64 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.383 y[1] (analytic) = -0.1845466836784912297803983675164 y[1] (numeric) = -0.18454668367849122978039836751611 absolute error = 2.9e-31 relative error = 1.5714181052704512562594691865426e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.384 y[1] (analytic) = -0.18436222923740448509067150575842 y[1] (numeric) = -0.18436222923740448509067150575814 absolute error = 2.8e-31 relative error = 1.5187492641968551646851122544961e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.041e+11 Order of pole = 3.169e+21 TOP MAIN SOLVE Loop x[1] = 2.385 y[1] (analytic) = -0.18417795915856234132504496902496 y[1] (numeric) = -0.18417795915856234132504496902468 absolute error = 2.8e-31 relative error = 1.5202687730888722895212173160481e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.307e+11 Order of pole = 1.054e+21 TOP MAIN SOLVE Loop x[1] = 2.386 y[1] (analytic) = -0.18399387325769470428553457631616 y[1] (numeric) = -0.18399387325769470428553457631588 absolute error = 2.8e-31 relative error = 1.5217898022497891922982589403977e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.387 y[1] (analytic) = -0.18380997135071565776401103780213 y[1] (numeric) = -0.18380997135071565776401103780185 absolute error = 2.8e-31 relative error = 1.5233123532006351606855742060763e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.388 y[1] (analytic) = -0.18362625325372327945626840620016 y[1] (numeric) = -0.18362625325372327945626840619988 absolute error = 2.8e-31 relative error = 1.5248364274639612724083816335380e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.389 y[1] (analytic) = -0.18344271878299945706008644740803 y[1] (numeric) = -0.18344271878299945706008644740775 absolute error = 2.8e-31 relative error = 1.5263620265638419177989857896393e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.532e+11 Order of pole = 1.975e+21 TOP MAIN SOLVE Loop x[1] = 2.39 y[1] (analytic) = -0.18325936775500970455710302844059 y[1] (numeric) = -0.18325936775500970455710302844032 absolute error = 2.7e-31 relative error = 1.4733216823106664551616055323560e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.391 y[1] (analytic) = -0.18307619998640297867831280452663 y[1] (numeric) = -0.18307619998640297867831280452637 absolute error = 2.6e-31 relative error = 1.4201736764216765027830183678531e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.316e+10 Order of pole = 3.311e+21 TOP MAIN SOLVE Loop x[1] = 2.392 y[1] (analytic) = -0.18289321529401149555300867084943 y[1] (numeric) = -0.18289321529401149555300867084916 absolute error = 2.7e-31 relative error = 1.4762712742840639266240494216949e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.315e+10 Order of pole = 5.381e+19 TOP MAIN SOLVE Loop x[1] = 2.393 y[1] (analytic) = -0.18271041349485054754098262785708 y[1] (numeric) = -0.1827104134948505475409826278568 absolute error = 2.8e-31 relative error = 1.5324797018637989748140805831537e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.394 y[1] (analytic) = -0.18252779440611832024780289232842 y[1] (numeric) = -0.18252779440611832024780289232814 absolute error = 2.8e-31 relative error = 1.5340129480609908554260524885336e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.665e+10 Order of pole = 6.857e+20 TOP MAIN SOLVE Loop x[1] = 2.395 y[1] (analytic) = -0.18234535784519570972298426945617 y[1] (numeric) = -0.18234535784519570972298426945591 absolute error = 2.6e-31 relative error = 1.4258657476804544434850879985230e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.396 y[1] (analytic) = -0.18216310362964613984086898410264 y[1] (numeric) = -0.18216310362964613984086898410237 absolute error = 2.7e-31 relative error = 1.4821881853140475467156891048023e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.397 y[1] (analytic) = -0.1819810315772153798640353520933 y[1] (numeric) = -0.18198103157721537986403535209303 absolute error = 2.7e-31 relative error = 1.4836711148405473856998679279594e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=350.9MB, alloc=4.4MB, time=37.04 x[1] = 2.398 y[1] (analytic) = -0.18179914150583136218905185494216 y[1] (numeric) = -0.18179914150583136218905185494188 absolute error = 2.8e-31 relative error = 1.5401612883359999898467950573748e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.136e+11 Order of pole = 5.988e+21 TOP MAIN SOLVE Loop x[1] = 2.399 y[1] (analytic) = -0.18161743323360400027439436374736 y[1] (numeric) = -0.18161743323360400027439436374708 absolute error = 2.8e-31 relative error = 1.5417022199617378921164675954633e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.4 y[1] (analytic) = -0.18143590657882500675034444015938 y[1] (numeric) = -0.18143590657882500675034444015911 absolute error = 2.7e-31 relative error = 1.4881288113866162230521218689052e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.401 y[1] (analytic) = -0.18125456135996771171068682430479 y[1] (numeric) = -0.18125456135996771171068682430452 absolute error = 2.7e-31 relative error = 1.4896176845104920189180032321134e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.963e+11 Order of pole = 2.119e+21 TOP MAIN SOLVE Loop x[1] = 2.402 y[1] (analytic) = -0.18107339739568688118602440134799 y[1] (numeric) = -0.18107339739568688118602440134772 absolute error = 2.7e-31 relative error = 1.4911080472521764600870838813018e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.558e+11 Order of pole = 1.154e+21 TOP MAIN SOLVE Loop x[1] = 2.403 y[1] (analytic) = -0.18089241450481853579852911999079 y[1] (numeric) = -0.18089241450481853579852911999051 absolute error = 2.8e-31 relative error = 1.5478813789206262054940636830700e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.221e+11 Order of pole = 4.058e+20 TOP MAIN SOLVE Loop x[1] = 2.404 y[1] (analytic) = -0.1807116125063797695979475176455 y[1] (numeric) = -0.18071161250637976959794751764522 absolute error = 2.8e-31 relative error = 1.5494300344982810297913815208706e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.585e+11 Order of pole = 1.145e+21 TOP MAIN SOLVE Loop x[1] = 2.405 y[1] (analytic) = -0.18053099121956856907867968827223 y[1] (numeric) = -0.18053099121956856907867968827195 absolute error = 2.8e-31 relative error = 1.5509802395060994715435746458667e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.406 y[1] (analytic) = -0.18035055046376363237775070994397 y[1] (numeric) = -0.18035055046376363237775070994369 absolute error = 2.8e-31 relative error = 1.5525319954942866677528397679135e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.141e+11 Order of pole = 4.473e+21 TOP MAIN SOLVE Loop x[1] = 2.407 y[1] (analytic) = -0.18017029005852418865349373009602 y[1] (numeric) = -0.18017029005852418865349373009574 absolute error = 2.8e-31 relative error = 1.5540853040145987359193764223091e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.408 y[1] (analytic) = -0.17999020982358981764476408712773 y[1] (numeric) = -0.17999020982358981764476408712745 absolute error = 2.8e-31 relative error = 1.5556401666203443257976337830084e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.409 y[1] (analytic) = -0.17981030957888026941050402755565 y[1] (numeric) = -0.17981030957888026941050402755538 absolute error = 2.7e-31 relative error = 1.5015824211211580951084795073406e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.41 y[1] (analytic) = -0.17963058914449528424947775826781 y[1] (numeric) = -0.17963058914449528424947775826754 absolute error = 2.7e-31 relative error = 1.5030847545838161290856479436467e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.720e+11 Order of pole = 1.974e+21 TOP MAIN SOLVE Loop x[1] = 2.411 y[1] (analytic) = -0.17945104834071441279999675359906 y[1] (numeric) = -0.17945104834071441279999675359879 absolute error = 2.7e-31 relative error = 1.5045885911313540039460026857822e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.276e+11 Order of pole = 1.104e+21 TOP MAIN SOLVE Loop x[1] = 2.412 y[1] (analytic) = -0.17927168698799683631945541693797 y[1] (numeric) = -0.1792716869879968363194554169377 absolute error = 2.7e-31 relative error = 1.5060939322676083925471350662485e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=354.7MB, alloc=4.4MB, time=37.45 x[1] = 2.413 y[1] (analytic) = -0.17909250490698118714349737638585 y[1] (numeric) = -0.17909250490698118714349737638558 absolute error = 2.7e-31 relative error = 1.5076007794979205565885325555469e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.414 y[1] (analytic) = -0.17891350191848536932463287361923 y[1] (numeric) = -0.17891350191848536932463287361895 absolute error = 2.8e-31 relative error = 1.5650020652302170316549276070263e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.760e+11 Order of pole = 1.926e+21 TOP MAIN SOLVE Loop x[1] = 2.415 y[1] (analytic) = -0.17873467784350637945012788455822 y[1] (numeric) = -0.17873467784350637945012788455795 absolute error = 2.7e-31 relative error = 1.5106189982696152355539706090166e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.416 y[1] (analytic) = -0.17855603250322012763898578971517 y[1] (numeric) = -0.17855603250322012763898578971489 absolute error = 2.8e-31 relative error = 1.5681352014525210986424454044245e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.816e+11 Order of pole = 1.196e+21 TOP MAIN SOLVE Loop x[1] = 2.417 y[1] (analytic) = -0.1783775657189812587178425911899 y[1] (numeric) = -0.17837756571898125871784259118962 absolute error = 2.8e-31 relative error = 1.5697041209829955649470894980432e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.625e+11 Order of pole = 1.832e+21 TOP MAIN SOLVE Loop x[1] = 2.418 y[1] (analytic) = -0.1781992773123229735755968521924 y[1] (numeric) = -0.17819927731232297357559685219212 absolute error = 2.8e-31 relative error = 1.5712746102177218229284074110181e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.419 y[1] (analytic) = -0.1780211671049568506965957137076 y[1] (numeric) = -0.17802116710495685069659571370732 absolute error = 2.8e-31 relative error = 1.5728466707271892381867643809918e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.953e+11 Order of pole = 2.049e+21 TOP MAIN SOLVE Loop x[1] = 2.42 y[1] (analytic) = -0.17784323491877266787219852147351 y[1] (numeric) = -0.17784323491877266787219852147324 absolute error = 2.7e-31 relative error = 1.5181910075090492207948145427467e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.094e+11 Order of pole = 9.655e+20 TOP MAIN SOLVE Loop x[1] = 2.421 y[1] (analytic) = -0.17766548057583822409053977482165 y[1] (numeric) = -0.17766548057583822409053977482138 absolute error = 2.7e-31 relative error = 1.5197099578651571297374081310097e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.931e+11 Order of pole = 5.519e+21 TOP MAIN SOLVE Loop x[1] = 2.422 y[1] (analytic) = -0.17748790389839916160431328712754 y[1] (numeric) = -0.17748790389839916160431328712727 absolute error = 2.7e-31 relative error = 1.5212304279313495463378416364000e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.423 y[1] (analytic) = -0.17731050470887878817639962564094 y[1] (numeric) = -0.17731050470887878817639962564066 absolute error = 2.8e-31 relative error = 1.5791506569772854288089812038118e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.424 y[1] (analytic) = -0.17713328282987789950315907630817 y[1] (numeric) = -0.1771332828298778995031590763079 absolute error = 2.7e-31 relative error = 1.5242759332773899047867368650977e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.046e+11 Order of pole = 2.352e+21 TOP MAIN SOLVE Loop x[1] = 2.425 y[1] (analytic) = -0.17695623808417460181521255686498 y[1] (numeric) = -0.17695623808417460181521255686471 absolute error = 2.7e-31 relative error = 1.5258009716027434464676776670675e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.426 y[1] (analytic) = -0.17677937029472413465553307896574 y[1] (numeric) = -0.17677937029472413465553307896546 absolute error = 2.8e-31 relative error = 1.5838952222376844721245764706325e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.427 y[1] (analytic) = -0.17660267928465869383467053742593 y[1] (numeric) = -0.17660267928465869383467053742565 absolute error = 2.8e-31 relative error = 1.5854799096715818213141381123588e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.444e+10 Order of pole = 5.185e+20 TOP MAIN SOLVE Loop x[1] = 2.428 y[1] (analytic) = -0.17642616487728725456293278178793 y[1] (numeric) = -0.17642616487728725456293278178764 memory used=358.5MB, alloc=4.4MB, time=37.86 absolute error = 2.9e-31 relative error = 1.6437471176778609998948643994677e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.429 y[1] (analytic) = -0.1762498268960953947593461023762 y[1] (numeric) = -0.17624982689609539475934610237592 absolute error = 2.8e-31 relative error = 1.5886540425657749505579135693329e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.789e+11 Order of pole = 1.232e+22 TOP MAIN SOLVE Loop x[1] = 2.43 y[1] (analytic) = -0.17607366516474511853721843978805 y[1] (numeric) = -0.17607366516474511853721843978777 absolute error = 2.8e-31 relative error = 1.5902434912002038893163399614863e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.819e+11 Order of pole = 1.166e+21 TOP MAIN SOLVE Loop x[1] = 2.431 y[1] (analytic) = -0.17589767950707467986612880336797 y[1] (numeric) = -0.17589767950707467986612880336768 absolute error = 2.9e-31 relative error = 1.6486857632953371395945065906784e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.432 y[1] (analytic) = -0.1757218697470984064101665606407 y[1] (numeric) = -0.17572186974709840641016656064041 absolute error = 2.9e-31 relative error = 1.6503352736763637939333692527958e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.433 y[1] (analytic) = -0.17554623570900652354224443592743 y[1] (numeric) = -0.17554623570900652354224443592714 absolute error = 2.9e-31 relative error = 1.6519864343928016525800831433294e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.726e+11 Order of pole = 2.042e+22 TOP MAIN SOLVE Loop x[1] = 2.434 y[1] (analytic) = -0.17537077721716497853430923244345 y[1] (numeric) = -0.17537077721716497853430923244316 absolute error = 2.9e-31 relative error = 1.6536392470958115695692378653727e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.432e+11 Order of pole = 5.289e+21 TOP MAIN SOLVE Loop x[1] = 2.435 y[1] (analytic) = -0.17519549409611526492327446807344 y[1] (numeric) = -0.17519549409611526492327446807315 absolute error = 2.9e-31 relative error = 1.6552937134382063856451469167196e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.517e+11 Order of pole = 9.833e+20 TOP MAIN SOLVE Loop x[1] = 2.436 y[1] (analytic) = -0.17502038617057424705249929074226 y[1] (numeric) = -0.17502038617057424705249929074198 absolute error = 2.8e-31 relative error = 1.5998136338649886989687976800153e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.436e+11 Order of pole = 3.940e+20 TOP MAIN SOLVE Loop x[1] = 2.437 y[1] (analytic) = -0.17484545326543398478863821484567 y[1] (numeric) = -0.1748454532654339847886382148454 absolute error = 2.7e-31 relative error = 1.5442208816840738659687766941637e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.438 y[1] (analytic) = -0.17467069520576155841368639557601 y[1] (numeric) = -0.17467069520576155841368639557573 absolute error = 2.8e-31 relative error = 1.6030164628941382206792434647495e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.439 y[1] (analytic) = -0.17449611181679889369204533317351 y[1] (numeric) = -0.17449611181679889369204533317323 absolute error = 2.8e-31 relative error = 1.6046202811325000221647072610121e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.603e+11 Order of pole = 1.238e+21 TOP MAIN SOLVE Loop x[1] = 2.44 y[1] (analytic) = -0.1743217029239625871124340741545 y[1] (numeric) = -0.17432170292396258711243407415423 absolute error = 2.7e-31 relative error = 1.5488605002773025075645754157787e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.441 y[1] (analytic) = -0.17414746835284373130447115141306 y[1] (numeric) = -0.17414746835284373130447115141278 absolute error = 2.8e-31 relative error = 1.6078327330758911702812513461797e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.630e+11 Order of pole = 1.309e+21 TOP MAIN SOLVE Loop x[1] = 2.442 y[1] (analytic) = -0.17397340792920774062975267976333 y[1] (numeric) = -0.17397340792920774062975267976304 absolute error = 2.9e-31 relative error = 1.6669214189217074682938107657152e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.077e+11 Order of pole = 5.785e+20 TOP MAIN SOLVE Loop x[1] = 2.443 y[1] (analytic) = -0.17379952147899417694725219798641 y[1] (numeric) = -0.17379952147899417694725219798614 absolute error = 2.7e-31 relative error = 1.5535140586254884563962570276312e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=362.4MB, alloc=4.4MB, time=38.26 x[1] = 2.444 y[1] (analytic) = -0.17362580882831657555286802276697 y[1] (numeric) = -0.17362580882831657555286802276669 absolute error = 2.8e-31 relative error = 1.6126634737630946771079158320134e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.445 y[1] (analytic) = -0.17345226980346227129294405405219 y[1] (numeric) = -0.17345226980346227129294405405191 absolute error = 2.8e-31 relative error = 1.6142769438374391067120539553518e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.446 y[1] (analytic) = -0.1732789042308922248515901453399 y[1] (numeric) = -0.17327890423089222485159014533963 absolute error = 2.7e-31 relative error = 1.5581815986106882576656347271798e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.447 y[1] (analytic) = -0.1731057119372408492116283262013 y[1] (numeric) = -0.17310571193724084921162832620103 absolute error = 2.7e-31 relative error = 1.5597405595598601215894971217459e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.107e+11 Order of pole = 7.319e+20 TOP MAIN SOLVE Loop x[1] = 2.448 y[1] (analytic) = -0.17293269274931583628899133797021 y[1] (numeric) = -0.17293269274931583628899133796993 absolute error = 2.8e-31 relative error = 1.6191270461848963950080650787557e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.449 y[1] (analytic) = -0.17275984649409798374040011698302 y[1] (numeric) = -0.17275984649409798374040011698274 absolute error = 2.8e-31 relative error = 1.6207469830645263686706522447853e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.45 y[1] (analytic) = -0.17258717299874102194414703303231 y[1] (numeric) = -0.17258717299874102194414703303203 absolute error = 2.8e-31 relative error = 1.6223685406912744691126988670312e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.981e+12 Order of pole = 2.107e+23 TOP MAIN SOLVE Loop x[1] = 2.451 y[1] (analytic) = -0.17241467209057144115381186380291 y[1] (numeric) = -0.17241467209057144115381186380263 absolute error = 2.8e-31 relative error = 1.6239917206866984582121121208753e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.452 y[1] (analytic) = -0.17224234359708831882473765899205 y[1] (numeric) = -0.17224234359708831882473765899177 absolute error = 2.8e-31 relative error = 1.6256165246739784666578852332299e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.225e+11 Order of pole = 8.170e+20 TOP MAIN SOLVE Loop x[1] = 2.453 y[1] (analytic) = -0.17207018734596314711309382057507 y[1] (numeric) = -0.17207018734596314711309382057479 absolute error = 2.8e-31 relative error = 1.6272429542779186171303634365466e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.288e+11 Order of pole = 1.077e+21 TOP MAIN SOLVE Loop x[1] = 2.454 y[1] (analytic) = -0.17189820316503966054735389826533 y[1] (numeric) = -0.17189820316503966054735389826505 absolute error = 2.8e-31 relative error = 1.6288710111249486491055020495097e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.826e+10 Order of pole = 6.782e+20 TOP MAIN SOLVE Loop x[1] = 2.455 y[1] (analytic) = -0.17172639088233366387201577163185 y[1] (numeric) = -0.17172639088233366387201577163157 absolute error = 2.8e-31 relative error = 1.6305006968431255452847414888074e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.195e+11 Order of pole = 1.660e+21 TOP MAIN SOLVE Loop x[1] = 2.456 y[1] (analytic) = -0.17155475032603286006339206258044 y[1] (numeric) = -0.17155475032603286006339206258016 absolute error = 2.8e-31 relative error = 1.6321320130621351596521256419918e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.457 y[1] (analytic) = -0.17138328132449667851729879397439 y[1] (numeric) = -0.17138328132449667851729879397412 absolute error = 2.7e-31 relative error = 1.5754162127913904954759955280152e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.099e+11 Order of pole = 5.377e+21 TOP MAIN SOLVE Loop x[1] = 2.458 y[1] (analytic) = -0.17121198370625610340847048206921 y[1] (numeric) = -0.17121198370625610340847048206893 absolute error = 2.8e-31 relative error = 1.6353995435295500950469608462369e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=366.2MB, alloc=4.4MB, time=38.67 x[1] = 2.459 y[1] (analytic) = -0.17104085730001350222153002216191 y[1] (numeric) = -0.17104085730001350222153002216163 absolute error = 2.8e-31 relative error = 1.6370357610454861557835619865177e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.798e+11 Order of pole = 2.845e+21 TOP MAIN SOLVE Loop x[1] = 2.46 y[1] (analytic) = -0.17086990193464245445334189841079 y[1] (numeric) = -0.17086990193464245445334189841052 absolute error = 2.7e-31 relative error = 1.5801495578974154073127050217092e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.325e+11 Order of pole = 8.155e+20 TOP MAIN SOLVE Loop x[1] = 2.461 y[1] (analytic) = -0.17069911743918758048657742016442 y[1] (numeric) = -0.17069911743918758048657742016414 absolute error = 2.8e-31 relative error = 1.6403131088229053609905446973379e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.688e+11 Order of pole = 1.715e+21 TOP MAIN SOLVE Loop x[1] = 2.462 y[1] (analytic) = -0.17052850364286437063432085835073 y[1] (numeric) = -0.17052850364286437063432085835046 absolute error = 2.7e-31 relative error = 1.5833130194202459647070105291257e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.463 y[1] (analytic) = -0.17035806037505901435554552651849 y[1] (numeric) = -0.17035806037505901435554552651822 absolute error = 2.7e-31 relative error = 1.5848971243601274086036912527441e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.464 y[1] (analytic) = -0.17018778746532822964128902199246 y[1] (numeric) = -0.17018778746532822964128902199219 absolute error = 2.7e-31 relative error = 1.5864828141972652873925464160953e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.465 y[1] (analytic) = -0.17001768474339909257135701330376 y[1] (numeric) = -0.1700176847433990925713570133035 absolute error = 2.6e-31 relative error = 1.5292526797574477344133056788769e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.868e+11 Order of pole = 3.795e+21 TOP MAIN SOLVE Loop x[1] = 2.466 y[1] (analytic) = -0.16984775203916886704138513058474 y[1] (numeric) = -0.16984775203916886704138513058448 absolute error = 2.6e-31 relative error = 1.5307826973184842391053806374282e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.467 y[1] (analytic) = -0.16967798918270483466008868597609 y[1] (numeric) = -0.16967798918270483466008868597582 absolute error = 2.7e-31 relative error = 1.5912494089570512285688281627156e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.767e+10 Order of pole = 2.359e+20 TOP MAIN SOLVE Loop x[1] = 2.468 y[1] (analytic) = -0.16950839600424412481653012128181 y[1] (numeric) = -0.16950839600424412481653012128155 absolute error = 2.6e-31 relative error = 1.5338473263205803711197553291973e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.899e+11 Order of pole = 5.008e+21 TOP MAIN SOLVE Loop x[1] = 2.469 y[1] (analytic) = -0.16933897233419354491723425012537 y[1] (numeric) = -0.16933897233419354491723425012511 absolute error = 2.6e-31 relative error = 1.5353819408262692559239457643260e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.47 y[1] (analytic) = -0.16916971800312941079298153170792 y[1] (numeric) = -0.16916971800312941079298153170766 absolute error = 2.6e-31 relative error = 1.5369180907140269154967259290836e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.528e+11 Order of pole = 9.466e+20 TOP MAIN SOLVE Loop x[1] = 2.471 y[1] (analytic) = -0.16900063284179737727510978294797 y[1] (numeric) = -0.1690006328417973772751097829477 absolute error = 2.7e-31 relative error = 1.5976271535784650335162599371051e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.098e+11 Order of pole = 4.075e+20 TOP MAIN SOLVE Loop x[1] = 2.472 y[1] (analytic) = -0.16883171668111226894115490528995 y[1] (numeric) = -0.16883171668111226894115490528969 absolute error = 2.6e-31 relative error = 1.5399950027818855403755404540710e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.896e+11 Order of pole = 3.178e+22 TOP MAIN SOLVE Loop x[1] = 2.473 y[1] (analytic) = -0.16866296935215791102966137180841 y[1] (numeric) = -0.16866296935215791102966137180815 absolute error = 2.6e-31 relative error = 1.5415357680388988299495472283122e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.959e+11 Order of pole = 3.696e+21 TOP MAIN SOLVE Loop memory used=370.0MB, alloc=4.4MB, time=39.08 x[1] = 2.474 y[1] (analytic) = -0.16849439068618696052399338940407 y[1] (numeric) = -0.1684943906861869605239933894038 absolute error = 2.7e-31 relative error = 1.6024272315561089512691565159135e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.475 y[1] (analytic) = -0.16832598051462073740497781988898 y[1] (numeric) = -0.1683259805146207374049778198887 absolute error = 2.8e-31 relative error = 1.6634389958339158181984409892735e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.476 y[1] (analytic) = -0.16815773866904905607221011258959 y[1] (numeric) = -0.16815773866904905607221011258932 absolute error = 2.7e-31 relative error = 1.6056352930113226357418538060931e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.477 y[1] (analytic) = -0.16798966498123005693385466975964 y[1] (numeric) = -0.16798966498123005693385466975937 absolute error = 2.7e-31 relative error = 1.6072417313896532610605339179570e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.330e+11 Order of pole = 1.275e+21 TOP MAIN SOLVE Loop x[1] = 2.478 y[1] (analytic) = -0.16782175928309003816477123458905 y[1] (numeric) = -0.16782175928309003816477123458878 absolute error = 2.7e-31 relative error = 1.6088497770098492128478887885712e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.479 y[1] (analytic) = -0.16765402140672328763279905992144 y[1] (numeric) = -0.16765402140672328763279905992116 absolute error = 2.8e-31 relative error = 1.6701060770903249951297384423051e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.540e+11 Order of pole = 8.667e+20 TOP MAIN SOLVE Loop x[1] = 2.48 y[1] (analytic) = -0.16748645118439191499303078395017 y[1] (numeric) = -0.16748645118439191499303078394991 absolute error = 2.6e-31 relative error = 1.5523643743203834455367761996215e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.481 y[1] (analytic) = -0.16731904844852568394990810715311 y[1] (numeric) = -0.16731904844852568394990810715284 absolute error = 2.7e-31 relative error = 1.6136835734101324289000772012823e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.560e+11 Order of pole = 6.436e+20 TOP MAIN SOLVE Loop x[1] = 2.482 y[1] (analytic) = -0.16715181303172184468697153254736 y[1] (numeric) = -0.16715181303172184468697153254709 absolute error = 2.7e-31 relative error = 1.6152980640943437788953772146751e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.483 y[1] (analytic) = -0.16698474476674496646409659900025 y[1] (numeric) = -0.16698474476674496646409659899997 absolute error = 2.8e-31 relative error = 1.6767998800795965659076528106691e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.009e+11 Order of pole = 4.885e+21 TOP MAIN SOLVE Loop x[1] = 2.484 y[1] (analytic) = -0.16681784348652677038204920481846 y[1] (numeric) = -0.16681784348652677038204920481818 absolute error = 2.8e-31 relative error = 1.6784775186391527295891077169400e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.786e+10 Order of pole = 7.257e+20 TOP MAIN SOLVE Loop x[1] = 2.485 y[1] (analytic) = -0.16665110902416596231419278615692 y[1] (numeric) = -0.16665110902416596231419278615664 absolute error = 2.8e-31 relative error = 1.6801568356763674055545079126811e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.628e+10 Order of pole = 4.570e+20 TOP MAIN SOLVE Loop x[1] = 2.486 y[1] (analytic) = -0.16648454121292806600518028194058 y[1] (numeric) = -0.16648454121292806600518028194031 absolute error = 2.7e-31 relative error = 1.6217721959823235648558483032394e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.141e+11 Order of pole = 8.263e+21 TOP MAIN SOLVE Loop x[1] = 2.487 y[1] (analytic) = -0.16631813988624525633646398397722 y[1] (numeric) = -0.16631813988624525633646398397694 absolute error = 2.8e-31 relative error = 1.6835205119027211600839149591654e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.119e+11 Order of pole = 5.209e+20 TOP MAIN SOLVE Loop x[1] = 2.488 y[1] (analytic) = -0.16615190487771619275845653775713 y[1] (numeric) = -0.16615190487771619275845653775685 absolute error = 2.8e-31 relative error = 1.6852048744555367453080378790072e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.489 y[1] (analytic) = -0.16598583602110585288917652608698 y[1] (numeric) = -0.16598583602110585288917652608671 absolute error = 2.7e-31 relative error = 1.6266448178486041048197992932666e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=373.8MB, alloc=4.4MB, time=39.49 TOP MAIN SOLVE Loop x[1] = 2.49 y[1] (analytic) = -0.1658199331503453662792122341894 y[1] (numeric) = -0.16581993315034536627921223418913 absolute error = 2.7e-31 relative error = 1.6282722762600368932931489122066e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.491 y[1] (analytic) = -0.16565419609953184834283736121822 y[1] (numeric) = -0.16565419609953184834283736121795 absolute error = 2.7e-31 relative error = 1.6299013629438816311642698059958e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.492 y[1] (analytic) = -0.16548862470292823445511260929136 y[1] (numeric) = -0.16548862470292823445511260929109 absolute error = 2.7e-31 relative error = 1.6315320795292251380351280247243e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.150e+11 Order of pole = 3.173e+21 TOP MAIN SOLVE Loop x[1] = 2.493 y[1] (analytic) = -0.16532321879496311421480724712904 y[1] (numeric) = -0.16532321879496311421480724712876 absolute error = 2.8e-31 relative error = 1.6936519990411094734808868494086e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.628e+11 Order of pole = 2.256e+21 TOP MAIN SOLVE Loop x[1] = 2.494 y[1] (analytic) = -0.16515797821023056587297491120499 y[1] (numeric) = -0.16515797821023056587297491120472 absolute error = 2.7e-31 relative error = 1.6347984089289068760737484127946e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.495 y[1] (analytic) = -0.16499290278348999092701807297291 y[1] (numeric) = -0.16499290278348999092701807297263 absolute error = 2.8e-31 relative error = 1.6970426926025219931587585686329e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.686e+11 Order of pole = 1.700e+21 TOP MAIN SOLVE Loop x[1] = 2.496 y[1] (analytic) = -0.16482799234966594888007576621851 y[1] (numeric) = -0.16482799234966594888007576621822 absolute error = 2.9e-31 relative error = 1.7594098906743599176307357580428e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.135e+11 Order of pole = 2.435e+21 TOP MAIN SOLVE Loop x[1] = 2.497 y[1] (analytic) = -0.16466324674384799216556933391141 y[1] (numeric) = -0.16466324674384799216556933391113 absolute error = 2.8e-31 relative error = 1.7004401743369676468164361191170e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.498 y[1] (analytic) = -0.16449866580129050123674111908879 y[1] (numeric) = -0.16449866580129050123674111908851 absolute error = 2.8e-31 relative error = 1.7021414650148693445165314576125e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.499 y[1] (analytic) = -0.16433424935741251982102118929556 y[1] (numeric) = -0.16433424935741251982102118929528 absolute error = 2.8e-31 relative error = 1.7038444578343779022127840559053e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.5 y[1] (analytic) = -0.16416999724779759033905734893432 y[1] (numeric) = -0.16416999724779759033905734893403 absolute error = 2.9e-31 relative error = 1.7664616243020036485201755129194e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.501 y[1] (analytic) = -0.16400590930819358948824385854123 y[1] (numeric) = -0.16400590930819358948824385854094 absolute error = 2.9e-31 relative error = 1.7682289694516016911781671120636e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.502 y[1] (analytic) = -0.16384198537451256399058444450288 y[1] (numeric) = -0.1638419853745125639905844445026 absolute error = 2.8e-31 relative error = 1.7089636661809952779307832032903e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.386e+11 Order of pole = 3.087e+21 TOP MAIN SOLVE Loop x[1] = 2.503 y[1] (analytic) = -0.16367822528283056650472534706349 y[1] (numeric) = -0.1636782252828305665047253470632 absolute error = 2.9e-31 relative error = 1.7717689662072617146972884727749e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.504 y[1] (analytic) = -0.16351462886938749170199431864167 y[1] (numeric) = -0.16351462886938749170199431864137 absolute error = 3.0e-31 relative error = 1.8346982289861938753981185087479e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.187e+11 Order of pole = 7.297e+20 TOP MAIN SOLVE Loop memory used=377.6MB, alloc=4.4MB, time=39.90 x[1] = 2.505 y[1] (analytic) = -0.16335119597058691250628164848233 y[1] (numeric) = -0.16335119597058691250628164848203 absolute error = 3.0e-31 relative error = 1.8365338448701540615860615279030e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.943e+10 Order of pole = 7.634e+20 TOP MAIN SOLVE Loop x[1] = 2.506 y[1] (analytic) = -0.16318792642299591649759945351092 y[1] (numeric) = -0.16318792642299591649759945351062 absolute error = 3.0e-31 relative error = 1.8383712972881121624202401289516e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.507 y[1] (analytic) = -0.16302482006334494247915563893572 y[1] (numeric) = -0.16302482006334494247915563893542 absolute error = 3.0e-31 relative error = 1.8402105880775207489797950799487e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.508 y[1] (analytic) = -0.16286187672852761720777909565852 y[1] (numeric) = -0.16286187672852761720777909565822 absolute error = 3.0e-31 relative error = 1.8420517190776707639475505003058e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.509 y[1] (analytic) = -0.16269909625560059228753286490529 y[1] (numeric) = -0.16269909625560059228753286490499 absolute error = 3.0e-31 relative error = 1.8438946921296933609011098178658e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.413e+11 Order of pole = 5.844e+20 TOP MAIN SOLVE Loop x[1] = 2.51 y[1] (analytic) = -0.16253647848178338122635216367639 y[1] (numeric) = -0.16253647848178338122635216367609 absolute error = 3.0e-31 relative error = 1.8457395090765617454441627741077e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.511 y[1] (analytic) = -0.16237402324445819665554432764083 y[1] (numeric) = -0.16237402324445819665554432764052 absolute error = 3.1e-31 relative error = 1.9091723774885294521191727625725e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.290e+11 Order of pole = 6.281e+20 TOP MAIN SOLVE Loop x[1] = 2.512 y[1] (analytic) = -0.16221173038116978771198789096082 y[1] (numeric) = -0.16221173038116978771198789096051 absolute error = 3.1e-31 relative error = 1.9110825047704816868455900785597e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.663e+11 Order of pole = 1.664e+21 TOP MAIN SOLVE Loop x[1] = 2.513 y[1] (analytic) = -0.16204959972962527758286818523235 y[1] (numeric) = -0.16204959972962527758286818523203 absolute error = 3.2e-31 relative error = 1.9747040445265527214806713216883e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.067e+11 Order of pole = 4.020e+21 TOP MAIN SOLVE Loop x[1] = 2.514 y[1] (analytic) = -0.16188763112769400121278700226358 y[1] (numeric) = -0.16188763112769400121278700226327 absolute error = 3.1e-31 relative error = 1.9149084944944167623384013402668e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.515 y[1] (analytic) = -0.16172582441340734317308402778752 y[1] (numeric) = -0.16172582441340734317308402778722 absolute error = 3.0e-31 relative error = 1.8549913168668286895538952269068e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.516 y[1] (analytic) = -0.1615641794249585756932079154166 y[1] (numeric) = -0.1615641794249585756932079154163 absolute error = 3.0e-31 relative error = 1.8568472359885964779013058506881e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.058e+09 Order of pole = 2.688e+20 TOP MAIN SOLVE Loop x[1] = 2.517 y[1] (analytic) = -0.16140269600070269685397503219688 y[1] (numeric) = -0.16140269600070269685397503219657 absolute error = 3.1e-31 relative error = 1.9206618456896801585240186012702e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.518 y[1] (analytic) = -0.16124137397915626894255406900715 y[1] (numeric) = -0.16124137397915626894255406900684 absolute error = 3.1e-31 relative error = 1.9225834681864830347226556594169e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.411e+11 Order of pole = 2.926e+21 TOP MAIN SOLVE Loop x[1] = 2.519 y[1] (analytic) = -0.16108021319899725696901487077407 y[1] (numeric) = -0.16108021319899725696901487077376 absolute error = 3.1e-31 relative error = 1.9245070132669143126986834902013e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=381.4MB, alloc=4.4MB, time=40.30 x[1] = 2.52 y[1] (analytic) = -0.16091921349906486734428000303859 y[1] (numeric) = -0.16091921349906486734428000303828 absolute error = 3.1e-31 relative error = 1.9264324828545192331788087821054e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.521 y[1] (analytic) = -0.16075837471835938671931773281199 y[1] (numeric) = -0.16075837471835938671931773281167 absolute error = 3.2e-31 relative error = 1.9905650362578245617793613737886e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.522 y[1] (analytic) = -0.16059769669604202098541526290087 y[1] (numeric) = -0.16059769669604202098541526290055 absolute error = 3.2e-31 relative error = 1.9925565969084443114303768319758e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.523 y[1] (analytic) = -0.1604371792714347344353712199611 y[1] (numeric) = -0.16043717927143473443537121996078 absolute error = 3.2e-31 relative error = 1.9945501501158270159143143037672e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.524 y[1] (analytic) = -0.1602768222840200890854465574597 y[1] (numeric) = -0.16027682228402008908544655745937 absolute error = 3.3e-31 relative error = 2.0589377509320737377665464392850e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.525 y[1] (analytic) = -0.16011662557344108415791319548212 y[1] (numeric) = -0.16011662557344108415791319548179 absolute error = 3.3e-31 relative error = 2.0609977184951233755968242971340e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.324e+11 Order of pole = 8.378e+20 TOP MAIN SOLVE Loop x[1] = 2.526 y[1] (analytic) = -0.15995658897950099572403987992039 y[1] (numeric) = -0.15995658897950099572403987992007 absolute error = 3.2e-31 relative error = 2.0005427850240613414458931773932e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.060e+11 Order of pole = 4.494e+20 TOP MAIN SOLVE Loop x[1] = 2.527 y[1] (analytic) = -0.15979671234216321650735490401441 y[1] (numeric) = -0.15979671234216321650735490401408 absolute error = 3.3e-31 relative error = 2.0651238386769221188499074742100e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.528 y[1] (analytic) = -0.1596369955015510958470254954958 y[1] (numeric) = -0.15963699550155109584702549549547 absolute error = 3.3e-31 relative error = 2.0671899954217917499148159911940e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.529 y[1] (analytic) = -0.15947743829794777982119383270054 y[1] (numeric) = -0.15947743829794777982119383270021 absolute error = 3.3e-31 relative error = 2.0692582193568290686101684335074e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.320e+11 Order of pole = 3.054e+21 TOP MAIN SOLVE Loop x[1] = 2.53 y[1] (analytic) = -0.15931804057179605153010981297284 y[1] (numeric) = -0.15931804057179605153010981297251 absolute error = 3.3e-31 relative error = 2.0713285125502581823252838280124e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.293e+11 Order of pole = 7.872e+20 TOP MAIN SOLVE Loop x[1] = 2.531 y[1] (analytic) = -0.15915880216369817153890085647984 y[1] (numeric) = -0.15915880216369817153890085647952 absolute error = 3.2e-31 relative error = 2.0105705474641187461951170195381e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.166e+11 Order of pole = 8.117e+20 TOP MAIN SOLVE Loop x[1] = 2.532 y[1] (analytic) = -0.15899972291441571847981918819368 y[1] (numeric) = -0.15899972291441571847981918819336 absolute error = 3.2e-31 relative error = 2.0125821236320354787750634503637e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.533 y[1] (analytic) = -0.15884080266486942981380720027479 y[1] (numeric) = -0.15884080266486942981380720027447 absolute error = 3.2e-31 relative error = 2.0145957123822435585730484985414e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.412e+11 Order of pole = 1.199e+21 TOP MAIN SOLVE Loop x[1] = 2.534 y[1] (analytic) = -0.15868204125613904275122165640864 y[1] (numeric) = -0.15868204125613904275122165640832 absolute error = 3.2e-31 relative error = 2.0166113157283319035962200726986e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.535 y[1] (analytic) = -0.15852343852946313533155765880685 y[1] (numeric) = -0.15852343852946313533155765880653 absolute error = 3.2e-31 relative error = 2.0186289356859040278998743022670e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=385.2MB, alloc=4.4MB, time=40.71 TOP MAIN SOLVE Loop x[1] = 2.536 y[1] (analytic) = -0.15836499432623896766201345758334 y[1] (numeric) = -0.15836499432623896766201345758301 absolute error = 3.3e-31 relative error = 2.0837938422185981839783606084866e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.550e+12 Order of pole = 1.442e+23 TOP MAIN SOLVE Loop x[1] = 2.537 y[1] (analytic) = -0.15820670848802232331473734105711 y[1] (numeric) = -0.15820670848802232331473734105679 absolute error = 3.2e-31 relative error = 2.0226702335079987464492603028379e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.538 y[1] (analytic) = -0.15804858085652735088259800421549 y[1] (numeric) = -0.15804858085652735088259800421517 absolute error = 3.2e-31 relative error = 2.0246939154138194995645403569471e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.539 y[1] (analytic) = -0.15789061127362640569331995109467 y[1] (numeric) = -0.15789061127362640569331995109435 absolute error = 3.2e-31 relative error = 2.0267196220137243909978952770869e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.54 y[1] (analytic) = -0.15773279958134989168182564520009 y[1] (numeric) = -0.15773279958134989168182564519977 absolute error = 3.2e-31 relative error = 2.0287473553334201894631054489830e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.541 y[1] (analytic) = -0.15757514562188610342062628029545 y[1] (numeric) = -0.15757514562188610342062628029513 absolute error = 3.2e-31 relative error = 2.0307771174006403836337516117547e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.419e+11 Order of pole = 4.006e+21 TOP MAIN SOLVE Loop x[1] = 2.542 y[1] (analytic) = -0.15741764923758106830810320193803 y[1] (numeric) = -0.15741764923758106830810320193771 absolute error = 3.2e-31 relative error = 2.0328089102451472098768725092924e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.543 y[1] (analytic) = -0.15726031027093838891452216802854 y[1] (numeric) = -0.15726031027093838891452216802821 absolute error = 3.3e-31 relative error = 2.0984315713955691095783507292847e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.110e+11 Order of pole = 6.583e+21 TOP MAIN SOLVE Loop x[1] = 2.544 y[1] (analytic) = -0.1571031285646190854856227943766 y[1] (numeric) = -0.15710312856461908548562279437629 absolute error = 3.1e-31 relative error = 1.9732261402578748223986568972946e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.340e+11 Order of pole = 3.052e+21 TOP MAIN SOLVE Loop x[1] = 2.545 y[1] (analytic) = -0.15694610396144143860362568885841 y[1] (numeric) = -0.15694610396144143860362568885809 absolute error = 3.2e-31 relative error = 2.0389164937704836993413320818340e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.503e+11 Order of pole = 6.206e+21 TOP MAIN SOLVE Loop x[1] = 2.546 y[1] (analytic) = -0.15678923630438083200549993516012 y[1] (numeric) = -0.15678923630438083200549993515981 absolute error = 3.1e-31 relative error = 1.9771765416229552852661894289277e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.073e+11 Order of pole = 4.643e+20 TOP MAIN SOLVE Loop x[1] = 2.547 y[1] (analytic) = -0.15663252543656959555833374436195 y[1] (numeric) = -0.15663252543656959555833374436164 absolute error = 3.1e-31 relative error = 1.9791547070824608744680427398665e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.548 y[1] (analytic) = -0.15647597120129684839165124972003 y[1] (numeric) = -0.15647597120129684839165124971972 absolute error = 3.1e-31 relative error = 1.9811348516968384756951917093166e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.857e+11 Order of pole = 2.841e+22 TOP MAIN SOLVE Loop x[1] = 2.549 y[1] (analytic) = -0.15631957344200834218651857695005 y[1] (numeric) = -0.15631957344200834218651857694973 absolute error = 3.2e-31 relative error = 2.0470884928477242511868844004769e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.700e+11 Order of pole = 1.042e+21 TOP MAIN SOLVE Loop x[1] = 2.55 y[1] (analytic) = -0.15616333200230630462128247910557 y[1] (numeric) = -0.15616333200230630462128247910526 absolute error = 3.1e-31 relative error = 1.9851010863127699669658943316767e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=389.1MB, alloc=4.4MB, time=41.12 x[1] = 2.551 y[1] (analytic) = -0.15600724672594928297378498177672 y[1] (numeric) = -0.15600724672594928297378498177641 absolute error = 3.1e-31 relative error = 1.9870871802805588034605016002322e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.552 y[1] (analytic) = -0.15585131745685198787989764081063 y[1] (numeric) = -0.15585131745685198787989764081032 absolute error = 3.1e-31 relative error = 1.9890752613356935111177887292333e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.752e+11 Order of pole = 1.681e+21 TOP MAIN SOLVE Loop x[1] = 2.553 y[1] (analytic) = -0.15569554403908513724821917107517 y[1] (numeric) = -0.15569554403908513724821917107486 absolute error = 3.1e-31 relative error = 1.9910653314662553107458901596404e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.220e+10 Order of pole = 5.419e+20 TOP MAIN SOLVE Loop x[1] = 2.554 y[1] (analytic) = -0.15553992631687530033078036095038 y[1] (numeric) = -0.15553992631687530033078036095006 absolute error = 3.2e-31 relative error = 2.0573495666191633535440398393229e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.456e+11 Order of pole = 1.274e+21 TOP MAIN SOLVE Loop x[1] = 2.555 y[1] (analytic) = -0.15538446413460474194960034323956 y[1] (numeric) = -0.15538446413460474194960034323925 absolute error = 3.1e-31 relative error = 1.9950514469159324371817772383454e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.738e+11 Order of pole = 2.169e+21 TOP MAIN SOLVE Loop x[1] = 2.556 y[1] (analytic) = -0.15522915733681126687893844904345 y[1] (numeric) = -0.15522915733681126687893844904314 absolute error = 3.1e-31 relative error = 1.9970474962211635458429878681673e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.017e+11 Order of pole = 4.702e+20 TOP MAIN SOLVE Loop x[1] = 2.557 y[1] (analytic) = -0.15507400576818806438308602683611 y[1] (numeric) = -0.15507400576818806438308602683579 absolute error = 3.2e-31 relative error = 2.0635308826570914026301695919427e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.086e+11 Order of pole = 9.553e+21 TOP MAIN SOLVE Loop x[1] = 2.558 y[1] (analytic) = -0.15491900927358355290954276452164 y[1] (numeric) = -0.15491900927358355290954276452133 absolute error = 3.1e-31 relative error = 2.0010455879726602079443627566907e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.149e+11 Order of pole = 7.895e+20 TOP MAIN SOLVE Loop x[1] = 2.559 y[1] (analytic) = -0.15476416769800122493742220763502 y[1] (numeric) = -0.15476416769800122493742220763471 absolute error = 3.1e-31 relative error = 2.0030476344170178460555128472995e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.298e+11 Order of pole = 1.051e+21 TOP MAIN SOLVE Loop x[1] = 2.56 y[1] (analytic) = -0.15460948088659949198093132207952 y[1] (numeric) = -0.15460948088659949198093132207921 absolute error = 3.1e-31 relative error = 2.0050516839091768218262744328810e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.561 y[1] (analytic) = -0.15445494868469152974776910486759 y[1] (numeric) = -0.15445494868469152974776910486728 absolute error = 3.1e-31 relative error = 2.0070577384531867944197531975824e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.113e+11 Order of pole = 9.725e+20 TOP MAIN SOLVE Loop x[1] = 2.562 y[1] (analytic) = -0.15430057093774512345228940125069 y[1] (numeric) = -0.15430057093774512345228940125038 absolute error = 3.1e-31 relative error = 2.0090658000551024750171393080874e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.137e+11 Order of pole = 6.230e+20 TOP MAIN SOLVE Loop x[1] = 2.563 y[1] (analytic) = -0.15414634749138251328327324138819 y[1] (numeric) = -0.15414634749138251328327324138787 absolute error = 3.2e-31 relative error = 2.0759492859075980726426691778453e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.564 y[1] (analytic) = -0.15399227819138024002615616431459 y[1] (numeric) = -0.15399227819138024002615616431428 absolute error = 3.1e-31 relative error = 2.0130879524669071033751450006728e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.467e+11 Order of pole = 1.062e+21 TOP MAIN SOLVE Loop x[1] = 2.565 y[1] (analytic) = -0.15383836288366899083955615141979 y[1] (numeric) = -0.15383836288366899083955615141947 absolute error = 3.2e-31 relative error = 2.0801053391473019851558934335899e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=392.9MB, alloc=4.4MB, time=41.52 x[1] = 2.566 y[1] (analytic) = -0.15368460141433344518594794595711 y[1] (numeric) = -0.1536846014143334451859479459568 absolute error = 3.1e-31 relative error = 2.0171181572332057169894023981998e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.567 y[1] (analytic) = -0.15353099362961212091632968924105 y[1] (numeric) = -0.15353099362961212091632968924073 absolute error = 3.2e-31 relative error = 2.0842697128111359610323845800398e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.801e+11 Order of pole = 1.519e+21 TOP MAIN SOLVE Loop x[1] = 2.568 y[1] (analytic) = -0.153377539375897220508727958188 y[1] (numeric) = -0.15337753937589722050872795818768 absolute error = 3.2e-31 relative error = 2.0863550250062686499730967777182e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.569 y[1] (analytic) = -0.15322423849973447746038744269271 y[1] (numeric) = -0.15322423849973447746038744269239 absolute error = 3.2e-31 relative error = 2.0884424235566002081070049016094e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.57 y[1] (analytic) = -0.15307109084782300283349165501697 y[1] (numeric) = -0.15307109084782300283349165501665 absolute error = 3.2e-31 relative error = 2.0905319105495293597155520782475e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.763e+10 Order of pole = 8.138e+20 TOP MAIN SOLVE Loop x[1] = 2.571 y[1] (analytic) = -0.15291809626701513195426121689862 y[1] (numeric) = -0.15291809626701513195426121689831 absolute error = 3.1e-31 relative error = 2.0272290040722137946064426790602e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.517e+11 Order of pole = 1.624e+22 TOP MAIN SOLVE Loop x[1] = 2.572 y[1] (analytic) = -0.15276525460431627126527642346638 y[1] (numeric) = -0.15276525460431627126527642346606 absolute error = 3.2e-31 relative error = 2.0947171582232196438278290907755e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.120e+11 Order of pole = 8.832e+20 TOP MAIN SOLVE Loop x[1] = 2.573 y[1] (analytic) = -0.1526125657068847453308709362702 y[1] (numeric) = -0.15261256570688474533087093626988 absolute error = 3.2e-31 relative error = 2.0968129230892287987924941388209e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.574 y[1] (analytic) = -0.15246002942203164399544361080826 y[1] (numeric) = -0.15246002942203164399544361080794 absolute error = 3.2e-31 relative error = 2.0989107847683357774020398955397e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.165e+11 Order of pole = 6.587e+20 TOP MAIN SOLVE Loop x[1] = 2.575 y[1] (analytic) = -0.15230764559722066969453561684956 y[1] (numeric) = -0.15230764559722066969453561684924 absolute error = 3.2e-31 relative error = 2.1010107453584024335852573901194e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.135e+11 Order of pole = 5.016e+20 TOP MAIN SOLVE Loop x[1] = 2.576 y[1] (analytic) = -0.15215541408006798491852016261649 y[1] (numeric) = -0.15215541408006798491852016261618 absolute error = 3.1e-31 relative error = 2.0373905317419086095178518379555e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.597e+11 Order of pole = 1.322e+21 TOP MAIN SOLVE Loop x[1] = 2.577 y[1] (analytic) = -0.15200333471834205982875228650455 y[1] (numeric) = -0.15200333471834205982875228650424 absolute error = 3.1e-31 relative error = 2.0394289413085663859585663410469e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.578 y[1] (analytic) = -0.15185140735996352002602633247609 y[1] (numeric) = -0.15185140735996352002602633247577 absolute error = 3.2e-31 relative error = 2.1073232416044752757503046163238e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.579 y[1] (analytic) = -0.15169963185300499447118887757303 y[1] (numeric) = -0.15169963185300499447118887757272 absolute error = 3.1e-31 relative error = 2.0435118807696648875979350125479e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.58 y[1] (analytic) = -0.15154800804569096355775503214886 y[1] (numeric) = -0.15154800804569096355775503214854 absolute error = 3.2e-31 relative error = 2.1115421055453372016929623260559e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.581 y[1] (analytic) = -0.1513965357863976073363761854232 y[1] (numeric) = -0.15139653578639760733637618542289 memory used=396.7MB, alloc=4.4MB, time=41.93 absolute error = 3.1e-31 relative error = 2.0476029942810111507678379892808e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.582 y[1] (analytic) = -0.1512452149236526538910074208146 y[1] (numeric) = -0.15124521492365265389100742081429 absolute error = 3.1e-31 relative error = 2.0496516214181418019953140301589e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.583 y[1] (analytic) = -0.15109404530613522786662297720575 y[1] (numeric) = -0.15109404530613522786662297720544 absolute error = 3.1e-31 relative error = 2.0517022982070646756720703883291e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.216e+11 Order of pole = 8.102e+20 TOP MAIN SOLVE Loop x[1] = 2.584 y[1] (analytic) = -0.15094302678267569914832828384444 y[1] (numeric) = -0.15094302678267569914832828384413 absolute error = 3.1e-31 relative error = 2.0537550266984567316107188471116e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.585 y[1] (analytic) = -0.15079215920225553169171724797933 y[1] (numeric) = -0.15079215920225553169171724797902 absolute error = 3.1e-31 relative error = 2.0558098089450466322640286631833e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.586 y[1] (analytic) = -0.15064144241400713250432362557549 y[1] (numeric) = -0.15064144241400713250432362557518 absolute error = 3.1e-31 relative error = 2.0578666470016167954537600800743e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.587 y[1] (analytic) = -0.15049087626721370077801545654827 y[1] (numeric) = -0.15049087626721370077801545654796 absolute error = 3.1e-31 relative error = 2.0599255429250054491532533818021e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.308e+11 Order of pole = 1.307e+21 TOP MAIN SOLVE Loop x[1] = 2.588 y[1] (analytic) = -0.15034046061130907717218169689756 y[1] (numeric) = -0.15034046061130907717218169689725 absolute error = 3.1e-31 relative error = 2.0619864987741086883258282694031e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.589 y[1] (analytic) = -0.15019019529587759324756033091634 y[1] (numeric) = -0.15019019529587759324756033091604 absolute error = 3.0e-31 relative error = 1.9974672741385960004719842570323e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.59 y[1] (analytic) = -0.15004008017065392105055739728929 y[1] (numeric) = -0.15004008017065392105055739728898 absolute error = 3.1e-31 relative error = 2.0661145984953449933309239773734e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.362e+11 Order of pole = 6.164e+21 TOP MAIN SOLVE Loop x[1] = 2.591 y[1] (analytic) = -0.14989011508552292284790651338763 y[1] (numeric) = -0.14989011508552292284790651338732 absolute error = 3.1e-31 relative error = 2.0681817464955781244080713728076e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.326e+11 Order of pole = 1.381e+21 TOP MAIN SOLVE Loop x[1] = 2.592 y[1] (analytic) = -0.14974029989051950101151863240763 y[1] (numeric) = -0.14974029989051950101151863240731 absolute error = 3.2e-31 relative error = 2.1370332517963665543720905880998e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.593 y[1] (analytic) = -0.14959063443582844805337191818957 y[1] (numeric) = -0.14959063443582844805337191818925 absolute error = 3.2e-31 relative error = 2.1391713539210500886062047631775e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.415e+11 Order of pole = 1.325e+21 TOP MAIN SOLVE Loop x[1] = 2.594 y[1] (analytic) = -0.14944111857178429681029177259495 y[1] (numeric) = -0.14944111857178429681029177259463 absolute error = 3.2e-31 relative error = 2.1413115952172658081758431080567e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.595 y[1] (analytic) = -0.14929175214887117077847120020918 y[1] (numeric) = -0.14929175214887117077847120020886 absolute error = 3.2e-31 relative error = 2.1434539778252551876501724888002e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.912e+11 Order of pole = 1.095e+21 TOP MAIN SOLVE Loop x[1] = 2.596 y[1] (analytic) = -0.14914253501772263459758184487777 y[1] (numeric) = -0.14914253501772263459758184487745 absolute error = 3.2e-31 relative error = 2.1455985038874010135504623299155e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.303e+12 Order of pole = 7.237e+23 TOP MAIN SOLVE Loop memory used=400.5MB, alloc=4.4MB, time=42.33 x[1] = 2.597 y[1] (analytic) = -0.14899346702912154468432618217464 y[1] (numeric) = -0.14899346702912154468432618217432 absolute error = 3.2e-31 relative error = 2.1477451755482295267330496675282e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.488e+11 Order of pole = 9.085e+20 TOP MAIN SOLVE Loop x[1] = 2.598 y[1] (analytic) = -0.14884454803399990001528150134222 y[1] (numeric) = -0.1488445480339999000152815013419 absolute error = 3.2e-31 relative error = 2.1498939949544125669157587162453e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.599 y[1] (analytic) = -0.14869577788343869305888645953489 y[1] (numeric) = -0.14869577788343869305888645953458 absolute error = 3.1e-31 relative error = 2.0847935591218081656202344926709e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.6 y[1] (analytic) = -0.14854715642866776085642114033995 y[1] (numeric) = -0.14854715642866776085642114033963 absolute error = 3.2e-31 relative error = 2.1541980856002704636401320532135e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.601 y[1] (analytic) = -0.14839868352106563625183169754366 y[1] (numeric) = -0.14839868352106563625183169754334 absolute error = 3.2e-31 relative error = 2.1563533611440363247139255098036e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.602 y[1] (analytic) = -0.1482503590121593992702508139548 y[1] (numeric) = -0.14825035901215939927025081395447 absolute error = 3.3e-31 relative error = 2.2259642553238849955041954149600e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.603 y[1] (analytic) = -0.14810218275362452864506535379351 y[1] (numeric) = -0.14810218275362452864506535379318 absolute error = 3.3e-31 relative error = 2.2281913329324233520596108767001e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.604 y[1] (analytic) = -0.14795415459728475349338273570107 y[1] (numeric) = -0.14795415459728475349338273570074 absolute error = 3.3e-31 relative error = 2.2304206387324803236556455204767e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.288e+11 Order of pole = 1.149e+21 TOP MAIN SOLVE Loop x[1] = 2.605 y[1] (analytic) = -0.14780627439511190513974770182426 y[1] (numeric) = -0.14780627439511190513974770182394 absolute error = 3.2e-31 relative error = 2.1649960484396236568482525798031e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.695e+11 Order of pole = 1.631e+21 TOP MAIN SOLVE Loop x[1] = 2.606 y[1] (analytic) = -0.14765854199922576908796130667901 y[1] (numeric) = -0.1476585419992257690879613066787 absolute error = 3.1e-31 relative error = 2.0994383108674163262304991030848e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.254e+11 Order of pole = 4.781e+20 TOP MAIN SOLVE Loop x[1] = 2.607 y[1] (analytic) = -0.14751095726189393714085409759983 y[1] (numeric) = -0.14751095726189393714085409759951 absolute error = 3.2e-31 relative error = 2.1693303734167050895524994145733e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.648e+11 Order of pole = 1.687e+21 TOP MAIN SOLVE Loop x[1] = 2.608 y[1] (analytic) = -0.14736352003553165966786560653587 y[1] (numeric) = -0.14736352003553165966786560653556 absolute error = 3.1e-31 relative error = 2.1036413891664241604496322439363e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.609 y[1] (analytic) = -0.14721623017270169802028242076102 y[1] (numeric) = -0.1472162301727016980202824207607 absolute error = 3.2e-31 relative error = 2.1736733757181726299606521600596e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.231e+11 Order of pole = 6.371e+21 TOP MAIN SOLVE Loop x[1] = 2.61 y[1] (analytic) = -0.14706908752611417709398724772342 y[1] (numeric) = -0.1470690875261141770939872477231 absolute error = 3.2e-31 relative error = 2.1758481362929481454709090411882e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.362e+11 Order of pole = 1.002e+21 TOP MAIN SOLVE Loop x[1] = 2.611 y[1] (analytic) = -0.14692209194862643803957153677159 y[1] (numeric) = -0.14692209194862643803957153677127 absolute error = 3.2e-31 relative error = 2.1780250727160412746133798282799e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.690e+11 Order of pole = 2.080e+21 TOP MAIN SOLVE Loop memory used=404.3MB, alloc=4.4MB, time=42.73 x[1] = 2.612 y[1] (analytic) = -0.14677524329324289111966436785717 y[1] (numeric) = -0.14677524329324289111966436785684 absolute error = 3.3e-31 relative error = 2.2483355680132757663267110613812e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.253e+11 Order of pole = 2.646e+21 TOP MAIN SOLVE Loop x[1] = 2.613 y[1] (analytic) = -0.14662854141311486871333046453113 y[1] (numeric) = -0.1466285414131148687133304645308 absolute error = 3.3e-31 relative error = 2.2505850281238893427877203178965e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.614 y[1] (analytic) = -0.14648198616154047846739033561915 y[1] (numeric) = -0.14648198616154047846739033561882 absolute error = 3.3e-31 relative error = 2.2528367388197185918966676447671e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.615 y[1] (analytic) = -0.14633557739196445659451569688398 y[1] (numeric) = -0.14633557739196445659451569688365 absolute error = 3.3e-31 relative error = 2.2550907023524743971253663914631e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.437e+11 Order of pole = 5.655e+21 TOP MAIN SOLVE Loop x[1] = 2.616 y[1] (analytic) = -0.14618931495797802131795347075812 y[1] (numeric) = -0.1461893149579780213179534707578 absolute error = 3.2e-31 relative error = 2.1889424688253289493914399457071e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.617 y[1] (analytic) = -0.14604319871331872646273180885855 y[1] (numeric) = -0.14604319871331872646273180885822 absolute error = 3.3e-31 relative error = 2.2596053969468756493646426414123e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.618 y[1] (analytic) = -0.1458972285118703151932017284772 y[1] (numeric) = -0.14589722851187031519320172847688 absolute error = 3.2e-31 relative error = 2.1933247345679670952737303837073e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.619 y[1] (analytic) = -0.14575140420766257389676810057695 y[1] (numeric) = -0.14575140420766257389676810057664 absolute error = 3.1e-31 relative error = 2.1269091826952182544796590406287e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.62 y[1] (analytic) = -0.14560572565487118621366387301155 y[1] (numeric) = -0.14560572565487118621366387301124 absolute error = 3.1e-31 relative error = 2.1290371556870783230689456010562e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.636e+11 Order of pole = 1.250e+21 TOP MAIN SOLVE Loop x[1] = 2.621 y[1] (analytic) = -0.14546019270781758721262155873181 y[1] (numeric) = -0.14546019270781758721262155873149 absolute error = 3.2e-31 relative error = 2.1999145886103447726507800214995e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.622 y[1] (analytic) = -0.1453148052209688177122961646373 y[1] (numeric) = -0.14531480522096881771229616463697 absolute error = 3.3e-31 relative error = 2.2709317161330870834579861360686e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.623 y[1] (analytic) = -0.14516956304893737874829388248435 y[1] (numeric) = -0.14516956304893737874829388248403 absolute error = 3.2e-31 relative error = 2.2043188205514293309313209541602e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.624 y[1] (analytic) = -0.14502446604648108618566100886696 y[1] (numeric) = -0.14502446604648108618566100886665 absolute error = 3.1e-31 relative error = 2.1375703593395297032131457544985e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.812e+11 Order of pole = 1.747e+21 TOP MAIN SOLVE Loop x[1] = 2.625 y[1] (analytic) = -0.14487951406850292547668770674731 y[1] (numeric) = -0.144879514068502925476687706747 absolute error = 3.1e-31 relative error = 2.1397089988403997124854935374906e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.626 y[1] (analytic) = -0.14473470697005090656388136632765 y[1] (numeric) = -0.14473470697005090656388136632734 absolute error = 3.1e-31 relative error = 2.1418497780504468712467341421662e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.086e+11 Order of pole = 3.483e+20 TOP MAIN SOLVE Loop memory used=408.1MB, alloc=4.4MB, time=43.13 x[1] = 2.627 y[1] (analytic) = -0.14459004460631791892796446822478 y[1] (numeric) = -0.14459004460631791892796446822446 absolute error = 3.2e-31 relative error = 2.2131537539204651023920513861211e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.275e+11 Order of pole = 3.784e+22 TOP MAIN SOLVE Loop x[1] = 2.628 y[1] (analytic) = -0.14444552683264158678075199693292 y[1] (numeric) = -0.1444455268326415867807519969326 absolute error = 3.2e-31 relative error = 2.2153680146202137198995077164790e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.047e+11 Order of pole = 4.345e+20 TOP MAIN SOLVE Loop x[1] = 2.629 y[1] (analytic) = -0.14430115350450412440276359744032 y[1] (numeric) = -0.14430115350450412440276359744 absolute error = 3.2e-31 relative error = 2.2175844906881615716280560976384e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.63 y[1] (analytic) = -0.14415692447753219162542581259969 y[1] (numeric) = -0.14415692447753219162542581259937 absolute error = 3.2e-31 relative error = 2.2198031843407849102318934106801e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.391e+11 Order of pole = 9.504e+20 TOP MAIN SOLVE Loop x[1] = 2.631 y[1] (analytic) = -0.14401283960749674945771988344264 y[1] (numeric) = -0.14401283960749674945771988344233 absolute error = 3.1e-31 relative error = 2.1525858447406282740622051991821e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.632 y[1] (analytic) = -0.14386889875031291585713073907399 y[1] (numeric) = -0.14386889875031291585713073907368 absolute error = 3.1e-31 relative error = 2.1547395072371452891252455098935e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.633 y[1] (analytic) = -0.14372510176203982164475294708273 y[1] (numeric) = -0.14372510176203982164475294708242 absolute error = 3.1e-31 relative error = 2.1568953244733491029651634289181e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.634 y[1] (analytic) = -0.1435814484988804665644095395638 y[1] (numeric) = -0.14358144849888046656440953956349 absolute error = 3.1e-31 relative error = 2.1590532986050571314372151348731e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.635 y[1] (analytic) = -0.14343793881718157548563977385736 y[1] (numeric) = -0.14343793881718157548563977385705 absolute error = 3.1e-31 relative error = 2.1612134317902436860806127365184e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.636 y[1] (analytic) = -0.14329457257343345475041203098136 y[1] (numeric) = -0.14329457257343345475041203098106 absolute error = 3.0e-31 relative error = 2.0935894124410085149287248159692e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.815e+11 Order of pole = 3.142e+21 TOP MAIN SOLVE Loop x[1] = 2.637 y[1] (analytic) = -0.14315134962426984866341819845844 y[1] (numeric) = -0.14315134962426984866341819845814 absolute error = 3.0e-31 relative error = 2.0956840489971745630297507485183e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.638 y[1] (analytic) = -0.14300826982646779612580602781939 y[1] (numeric) = -0.14300826982646779612580602781908 absolute error = 3.1e-31 relative error = 2.1677068072788163902701967362734e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.639 y[1] (analytic) = -0.14286533303694748741220610050376 y[1] (numeric) = -0.14286533303694748741220610050345 absolute error = 3.1e-31 relative error = 2.1698755983008736531326692785462e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.64 y[1] (analytic) = -0.14272253911277212109091017917259 y[1] (numeric) = -0.14272253911277212109091017917228 absolute error = 3.1e-31 relative error = 2.1720465591987100398413474586178e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.641 y[1] (analytic) = -0.14257988791114776108705786459965 y[1] (numeric) = -0.14257988791114776108705786459933 absolute error = 3.2e-31 relative error = 2.2443558112446829720217106256987e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.642 y[1] (analytic) = -0.14243737928942319388868862131592 y[1] (numeric) = -0.14243737928942319388868862131561 absolute error = 3.1e-31 relative error = 2.1763949993077365467177307978442e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.257e+11 Order of pole = 7.132e+21 TOP MAIN SOLVE Loop memory used=412.0MB, alloc=4.4MB, time=43.54 x[1] = 2.643 y[1] (analytic) = -0.14229501310508978589551637804763 y[1] (numeric) = -0.14229501310508978589551637804731 absolute error = 3.2e-31 relative error = 2.2488490145727660782265434817290e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.921e+10 Order of pole = 3.159e+19 TOP MAIN SOLVE Loop x[1] = 2.644 y[1] (analytic) = -0.14215278921578134091028405171022 y[1] (numeric) = -0.1421527892157813409102840517099 absolute error = 3.2e-31 relative error = 2.2510989883867480205690763192117e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.124e+11 Order of pole = 5.497e+21 TOP MAIN SOLVE Loop x[1] = 2.645 y[1] (analytic) = -0.14201070747927395777255548630125 y[1] (numeric) = -0.14201070747927395777255548630093 absolute error = 3.2e-31 relative error = 2.2533512132999059412482483409629e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.479e+11 Order of pole = 1.173e+21 TOP MAIN SOLVE Loop x[1] = 2.646 y[1] (analytic) = -0.14186876775348588813480244047208 y[1] (numeric) = -0.14186876775348588813480244047175 absolute error = 3.3e-31 relative error = 2.3260933694258544705170020344168e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.200e+11 Order of pole = 8.119e+20 TOP MAIN SOLVE Loop x[1] = 2.647 y[1] (analytic) = -0.14172696989647739438064439985348 y[1] (numeric) = -0.14172696989647739438064439985315 absolute error = 3.3e-31 relative error = 2.3284206262297442060967986760096e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.477e+10 Order of pole = 8.303e+20 TOP MAIN SOLVE Loop x[1] = 2.648 y[1] (analytic) = -0.14158531376645060768509913236334 y[1] (numeric) = -0.14158531376645060768509913236301 absolute error = 3.3e-31 relative error = 2.3307502114544542064794550616066e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.649 y[1] (analytic) = -0.14144379922174938621670204673489 y[1] (numeric) = -0.14144379922174938621670204673457 absolute error = 3.2e-31 relative error = 2.2623826690226132271583807070072e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.65 y[1] (analytic) = -0.14130242612085917348135255637331 y[1] (numeric) = -0.14130242612085917348135255637299 absolute error = 3.2e-31 relative error = 2.2646461832601284146634623692636e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.161e+10 Order of pole = 1.622e+20 TOP MAIN SOLVE Loop x[1] = 2.651 y[1] (analytic) = -0.14116119432240685680774579237498 y[1] (numeric) = -0.14116119432240685680774579237466 absolute error = 3.2e-31 relative error = 2.2669119621440155828185210563049e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.652 y[1] (analytic) = -0.14102010368516062597424815112952 y[1] (numeric) = -0.1410201036851606259742481511292 absolute error = 3.2e-31 relative error = 2.2691800079400538043256382076175e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.653 y[1] (analytic) = -0.14087915406802983197707530336828 y[1] (numeric) = -0.14087915406802983197707530336795 absolute error = 3.3e-31 relative error = 2.3424331455074230974839472784319e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.506e+11 Order of pole = 9.236e+20 TOP MAIN SOLVE Loop x[1] = 2.654 y[1] (analytic) = -0.1407383453300648459396314328255 y[1] (numeric) = -0.14073834533006484593963143282518 absolute error = 3.2e-31 relative error = 2.2737229093430365279503612282677e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.655 y[1] (analytic) = -0.14059767733045691816286861383978 y[1] (numeric) = -0.14059767733045691816286861383946 absolute error = 3.2e-31 relative error = 2.2759977694928828116258202567260e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.656 y[1] (analytic) = -0.14045714992853803731652537824319 y[1] (numeric) = -0.14045714992853803731652537824287 absolute error = 3.2e-31 relative error = 2.2782749056406882546712042007115e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.128e+11 Order of pole = 1.087e+21 TOP MAIN SOLVE Loop x[1] = 2.657 y[1] (analytic) = -0.14031676298378078977110366276519 y[1] (numeric) = -0.14031676298378078977110366276487 absolute error = 3.2e-31 relative error = 2.2805543200635891946533080814399e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=415.8MB, alloc=4.4MB, time=43.95 x[1] = 2.658 y[1] (analytic) = -0.14017651635579821907044346891635 y[1] (numeric) = -0.14017651635579821907044346891604 absolute error = 3.1e-31 relative error = 2.2114973895709689867860213673485e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.622e+11 Order of pole = 2.712e+21 TOP MAIN SOLVE Loop x[1] = 2.659 y[1] (analytic) = -0.14003640990434368554475470791496 y[1] (numeric) = -0.14003640990434368554475470791465 absolute error = 3.1e-31 relative error = 2.2137099930779098036759112793196e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.383e+11 Order of pole = 2.562e+21 TOP MAIN SOLVE Loop x[1] = 2.66 y[1] (analytic) = -0.13989644348931072606396584367654 y[1] (numeric) = -0.13989644348931072606396584367622 absolute error = 3.2e-31 relative error = 2.2874062557884161799375592817761e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.273e+11 Order of pole = 6.113e+20 TOP MAIN SOLVE Loop x[1] = 2.661 y[1] (analytic) = -0.13975661697073291393124908720332 y[1] (numeric) = -0.139756616970732913931249087203 absolute error = 3.2e-31 relative error = 2.2896948061286621939492102291115e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.486e+11 Order of pole = 9.130e+20 TOP MAIN SOLVE Loop x[1] = 2.662 y[1] (analytic) = -0.1396169302087837189165820358872 y[1] (numeric) = -0.13961693020878371891658203588688 absolute error = 3.2e-31 relative error = 2.2919856461639051445299261109707e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.107e+11 Order of pole = 1.547e+21 TOP MAIN SOLVE Loop x[1] = 2.663 y[1] (analytic) = -0.13947738306377636743020579127608 y[1] (numeric) = -0.13947738306377636743020579127576 absolute error = 3.2e-31 relative error = 2.2942787781849852578260001417600e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.664 y[1] (analytic) = -0.13933797539616370283583972875013 y[1] (numeric) = -0.13933797539616370283583972874982 absolute error = 3.1e-31 relative error = 2.2248062605948774101990156062062e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.250e+11 Order of pole = 6.629e+21 TOP MAIN SOLVE Loop x[1] = 2.665 y[1] (analytic) = -0.13919870706653804590351323231105 y[1] (numeric) = -0.13919870706653804590351323231074 absolute error = 3.1e-31 relative error = 2.2270321796294963472844000313831e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.580e+11 Order of pole = 1.503e+21 TOP MAIN SOLVE Loop x[1] = 2.666 y[1] (analytic) = -0.13905957793563105540187484730446 y[1] (numeric) = -0.13905957793563105540187484730414 absolute error = 3.2e-31 relative error = 2.3011719491060443869804253587250e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.667 y[1] (analytic) = -0.13892058786431358882983944337293 y[1] (numeric) = -0.13892058786431358882983944337261 absolute error = 3.2e-31 relative error = 2.3034742720247495439181155286501e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.436e+11 Order of pole = 1.080e+21 TOP MAIN SOLVE Loop x[1] = 2.668 y[1] (analytic) = -0.13878173671359556328743411927531 y[1] (numeric) = -0.138781736713595563287434119275 absolute error = 3.1e-31 relative error = 2.2337233078423587229947996912372e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.669 y[1] (analytic) = -0.13864302434462581648570372040652 y[1] (numeric) = -0.1386430243446258164857037204062 absolute error = 3.2e-31 relative error = 2.3080858305901783858506731449786e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.67 y[1] (analytic) = -0.13850445061869196789553697891176 y[1] (numeric) = -0.13850445061869196789553697891144 absolute error = 3.2e-31 relative error = 2.3103950708484610205709424528951e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.671 y[1] (analytic) = -0.1383660153972202800352744252099 y[1] (numeric) = -0.13836601539722028003527442520958 absolute error = 3.2e-31 relative error = 2.3127066215020070366812208010392e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.672 y[1] (analytic) = -0.1382277185417755198969593585221 y[1] (numeric) = -0.13822771854177551989695935852178 absolute error = 3.2e-31 relative error = 2.3150204848623672803567518494983e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=419.6MB, alloc=4.4MB, time=44.35 x[1] = 2.673 y[1] (analytic) = -0.13808955991406082051109330264534 y[1] (numeric) = -0.13808955991406082051109330264502 absolute error = 3.2e-31 relative error = 2.3173366632434053047797323978888e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.674 y[1] (analytic) = -0.13795153937591754264975751171465 y[1] (numeric) = -0.13795153937591754264975751171433 absolute error = 3.2e-31 relative error = 2.3196551589612996840030583895222e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.675 y[1] (analytic) = -0.13781365678932513666796222906403 y[1] (numeric) = -0.1378136567893251366679622290637 absolute error = 3.3e-31 relative error = 2.3945377235325009019143761035382e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.550e+11 Order of pole = 3.882e+21 TOP MAIN SOLVE Loop x[1] = 2.676 y[1] (analytic) = -0.13767591201640100448308554052382 y[1] (numeric) = -0.1376759120164010044830855405235 absolute error = 3.2e-31 relative error = 2.3242991116839608068057658435185e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.266e+11 Order of pole = 3.640e+20 TOP MAIN SOLVE Loop x[1] = 2.677 y[1] (analytic) = -0.13753830491940036169226380158196 y[1] (numeric) = -0.13753830491940036169226380158164 absolute error = 3.2e-31 relative error = 2.3266245733326806600423432302180e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.173e+11 Order of pole = 2.201e+21 TOP MAIN SOLVE Loop x[1] = 2.678 y[1] (analytic) = -0.13740083536071609982759575578787 y[1] (numeric) = -0.13740083536071609982759575578755 absolute error = 3.2e-31 relative error = 2.3289523616061677313471545621347e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.711e+11 Order of pole = 1.498e+21 TOP MAIN SOLVE Loop x[1] = 2.679 y[1] (analytic) = -0.13726350320287864874902259959178 y[1] (numeric) = -0.13726350320287864874902259959146 absolute error = 3.2e-31 relative error = 2.3312824788322104881896337340815e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.861e+11 Order of pole = 1.899e+21 TOP MAIN SOLVE Loop x[1] = 2.68 y[1] (analytic) = -0.13712630830855583917474638648806 y[1] (numeric) = -0.13712630830855583917474638648774 absolute error = 3.2e-31 relative error = 2.3336149273409263507889795646483e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.678e+11 Order of pole = 2.810e+22 TOP MAIN SOLVE Loop x[1] = 2.681 y[1] (analytic) = -0.13698925054055276534904930086943 y[1] (numeric) = -0.1369892505405527653490493008691 absolute error = 3.3e-31 relative error = 2.4089481378855378979265130103557e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.682 y[1] (analytic) = -0.13685232976181164784737646939994 y[1] (numeric) = -0.13685232976181164784737646939962 absolute error = 3.2e-31 relative error = 2.3382868275385058209208605304863e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.599e+11 Order of pole = 1.454e+21 TOP MAIN SOLVE Loop x[1] = 2.683 y[1] (analytic) = -0.13671554583541169651854511497815 y[1] (numeric) = -0.13671554583541169651854511497783 absolute error = 3.2e-31 relative error = 2.3406262838992700153578952400950e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.684 y[1] (analytic) = -0.13657889862456897356394299548808 y[1] (numeric) = -0.13657889862456897356394299548775 absolute error = 3.3e-31 relative error = 2.4161858334142166975512023611401e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.172e+11 Order of pole = 1.241e+21 TOP MAIN SOLVE Loop x[1] = 2.685 y[1] (analytic) = -0.13644238799263625675357920652507 y[1] (numeric) = -0.13644238799263625675357920652475 absolute error = 3.2e-31 relative error = 2.3453122208420324410253921156798e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.043e+11 Order of pole = 5.551e+20 TOP MAIN SOLVE Loop x[1] = 2.686 y[1] (analytic) = -0.13630601380310290277885056413609 y[1] (numeric) = -0.13630601380310290277885056413577 absolute error = 3.2e-31 relative error = 2.3476587061099680055130381958467e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.223e+11 Order of pole = 5.141e+20 TOP MAIN SOLVE Loop x[1] = 2.687 y[1] (analytic) = -0.13616977591959471074188692032911 y[1] (numeric) = -0.1361697759195947107418869203288 absolute error = 3.1e-31 relative error = 2.2765698034419051520069477202478e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.688 y[1] (analytic) = -0.13603367420587378578133890068593 y[1] (numeric) = -0.13603367420587378578133890068562 absolute error = 3.1e-31 relative error = 2.2788475119097719547349023257685e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.765e+11 Order of pole = 1.869e+21 memory used=423.4MB, alloc=4.4MB, time=44.76 TOP MAIN SOLVE Loop x[1] = 2.689 y[1] (analytic) = -0.13589770852583840283447168985445 y[1] (numeric) = -0.13589770852583840283447168985414 absolute error = 3.1e-31 relative error = 2.2811274992253405712004676126116e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.574e+11 Order of pole = 1.420e+21 TOP MAIN SOLVE Loop x[1] = 2.69 y[1] (analytic) = -0.13576187874352287053542862700309 y[1] (numeric) = -0.13576187874352287053542862700279 absolute error = 3.0e-31 relative error = 2.2097513880663856519076219455086e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.691 y[1] (analytic) = -0.13562618472309739524952850948949 y[1] (numeric) = -0.13562618472309739524952850948918 absolute error = 3.1e-31 relative error = 2.2856943195218143954941065675477e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.576e+11 Order of pole = 2.079e+21 TOP MAIN SOLVE Loop x[1] = 2.692 y[1] (analytic) = -0.1354906263288679452434606390294 y[1] (numeric) = -0.13549062632886794524346063902909 absolute error = 3.1e-31 relative error = 2.2879811570695402803643752543771e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.693 y[1] (analytic) = -0.13535520342527611499124178054969 y[1] (numeric) = -0.13535520342527611499124178054938 absolute error = 3.1e-31 relative error = 2.2902702825986138998777022705993e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.694 y[1] (analytic) = -0.13521991587689898961579933967091 y[1] (numeric) = -0.13521991587689898961579933967059 absolute error = 3.2e-31 relative error = 2.3665153015722951988316637361119e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.695 y[1] (analytic) = -0.1350847635484490094660452003914 y[1] (numeric) = -0.13508476354844900946604520039109 absolute error = 3.1e-31 relative error = 2.2948554067595974928341881600935e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.585e+11 Order of pole = 1.134e+21 TOP MAIN SOLVE Loop x[1] = 2.696 y[1] (analytic) = -0.13494974630477383482930480003556 y[1] (numeric) = -0.13494974630477383482930480003525 absolute error = 3.1e-31 relative error = 2.2971514099766320093546328082736e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.689e+11 Order of pole = 6.998e+21 TOP MAIN SOLVE Loop x[1] = 2.697 y[1] (analytic) = -0.13481486401085621077896615388384 y[1] (numeric) = -0.13481486401085621077896615388354 absolute error = 3.0e-31 relative error = 2.2252739132373560630299669419422e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.499e+11 Order of pole = 1.982e+21 TOP MAIN SOLVE Loop x[1] = 2.698 y[1] (analytic) = -0.13468011653181383215721367712257 y[1] (numeric) = -0.13468011653181383215721367712226 absolute error = 3.1e-31 relative error = 2.3017503101638058203241468021207e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.699 y[1] (analytic) = -0.1345455037328992086927117868358 y[1] (numeric) = -0.1345455037328992086927117868355 absolute error = 3.0e-31 relative error = 2.2297289145801732437310214417829e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.372e+12 Order of pole = 1.022e+23 TOP MAIN SOLVE Loop x[1] = 2.7 y[1] (analytic) = -0.13441102547949953025310340171193 y[1] (numeric) = -0.13441102547949953025310340171163 absolute error = 3.0e-31 relative error = 2.2319597587309251167803489529203e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.669e+11 Order of pole = 2.011e+21 TOP MAIN SOLVE Loop x[1] = 2.701 y[1] (analytic) = -0.13427668163713653223218859195198 y[1] (numeric) = -0.13427668163713653223218859195168 absolute error = 3.0e-31 relative error = 2.2341928348416217174075540431625e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.312e+11 Order of pole = 1.101e+22 TOP MAIN SOLVE Loop x[1] = 2.702 y[1] (analytic) = -0.13414247207146636107164876654729 y[1] (numeric) = -0.13414247207146636107164876654699 absolute error = 3.0e-31 relative error = 2.2364281451453393423989194340873e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.904e+10 Order of pole = 6.740e+20 TOP MAIN SOLVE Loop x[1] = 2.703 y[1] (analytic) = -0.13400839664827943991718191963942 y[1] (numeric) = -0.13400839664827943991718191963912 absolute error = 3.0e-31 relative error = 2.2386656918773884817479349693908e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=427.2MB, alloc=4.4MB, time=45.16 x[1] = 2.704 y[1] (analytic) = -0.13387445523350033440891459208636 y[1] (numeric) = -0.13387445523350033440891459208606 absolute error = 3.0e-31 relative error = 2.2409054772753160539659738842579e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.705 y[1] (analytic) = -0.13374064769318761860595633863582 y[1] (numeric) = -0.13374064769318761860595633863552 absolute error = 3.0e-31 relative error = 2.2431475035789076436293977789848e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.706 y[1] (analytic) = -0.13360697389353374104496262524895 y[1] (numeric) = -0.13360697389353374104496262524865 absolute error = 3.0e-31 relative error = 2.2453917730301897411653278441455e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.707 y[1] (analytic) = -0.13347343370086489093257221512613 y[1] (numeric) = -0.13347343370086489093257221512583 absolute error = 3.0e-31 relative error = 2.2476382878734319848783221232599e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.483e+11 Order of pole = 1.578e+21 TOP MAIN SOLVE Loop x[1] = 2.708 y[1] (analytic) = -0.13334002698164086447158523586111 y[1] (numeric) = -0.13334002698164086447158523586081 absolute error = 3.0e-31 relative error = 2.2498870503551494052202008398286e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.709 y[1] (analytic) = -0.13320675360245493132074825389049 y[1] (numeric) = -0.13320675360245493132074825389019 absolute error = 3.0e-31 relative error = 2.2521380627241046713052640587444e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.71 y[1] (analytic) = -0.13307361343003370118801281601234 y[1] (numeric) = -0.13307361343003370118801281601204 absolute error = 3.0e-31 relative error = 2.2543913272313103396731481974885e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.258e+11 Order of pole = 8.514e+20 TOP MAIN SOLVE Loop x[1] = 2.711 y[1] (analytic) = -0.13294060633123699055713405122158 y[1] (numeric) = -0.13294060633123699055713405122127 absolute error = 3.1e-31 relative error = 2.3318684076676988088116224884903e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.712 y[1] (analytic) = -0.13280773217305768954747605944936 y[1] (numeric) = -0.13280773217305768954747605944906 absolute error = 3.0e-31 relative error = 2.2589046216757860548712100372180e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.713 y[1] (analytic) = -0.13267499082262162890689094700107 y[1] (numeric) = -0.13267499082262162890689094700077 absolute error = 3.0e-31 relative error = 2.2611646561263509222849858461708e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.714 y[1] (analytic) = -0.13254238214718744713753850156057 y[1] (numeric) = -0.13254238214718744713753850156026 absolute error = 3.1e-31 relative error = 2.3388745167998190246587746651452e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.715 y[1] (analytic) = -0.13240990601414645775451363256946 y[1] (numeric) = -0.13240990601414645775451363256916 absolute error = 3.0e-31 relative error = 2.2656915107843101312822440064982e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.716 y[1] (analytic) = -0.13227756229102251667714883559787 y[1] (numeric) = -0.13227756229102251667714883559756 absolute error = 3.1e-31 relative error = 2.3435569467025114916649306294279e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.717 y[1] (analytic) = -0.13214535084547188975285907199775 y[1] (numeric) = -0.13214535084547188975285907199744 absolute error = 3.1e-31 relative error = 2.3459016758183778466017692068867e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.718 y[1] (analytic) = -0.13201327154528312041339658767308 y[1] (numeric) = -0.13201327154528312041339658767278 absolute error = 3.0e-31 relative error = 2.2724987911317246887702796560602e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.019e+11 Order of pole = 8.164e+20 TOP MAIN SOLVE Loop memory used=431.0MB, alloc=4.4MB, time=45.57 x[1] = 2.719 y[1] (analytic) = -0.13188132425837689746338332721033 y[1] (numeric) = -0.13188132425837689746338332721003 absolute error = 3.0e-31 relative error = 2.2747724265510964842336255495474e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.72 y[1] (analytic) = -0.13174950885280592300098873189073 y[1] (numeric) = -0.13174950885280592300098873189043 absolute error = 3.0e-31 relative error = 2.2770483367430843951686537471095e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.721 y[1] (analytic) = -0.13161782519675478047062084225124 y[1] (numeric) = -0.13161782519675478047062084225094 absolute error = 3.0e-31 relative error = 2.2793265239835988032224641714065e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.722 y[1] (analytic) = -0.13148627315853980284749875787415 y[1] (numeric) = -0.13148627315853980284749875787385 absolute error = 3.0e-31 relative error = 2.2816069905508271387584079140810e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.723 y[1] (analytic) = -0.1313548526066089409539746389669 y[1] (numeric) = -0.1313548526066089409539746389666 absolute error = 3.0e-31 relative error = 2.2838897387252361590437074480675e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.724 y[1] (analytic) = -0.13122356340954163190747356604312 y[1] (numeric) = -0.13122356340954163190747356604283 absolute error = 2.9e-31 relative error = 2.2099689450965884210925238025940e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.725 y[1] (analytic) = -0.13109240543604866769991970563379 y[1] (numeric) = -0.13109240543604866769991970563349 absolute error = 3.0e-31 relative error = 2.2884620890288736025339120858788e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.479e+11 Order of pole = 1.186e+21 TOP MAIN SOLVE Loop x[1] = 2.726 y[1] (analytic) = -0.13096137855497206390851736144362 y[1] (numeric) = -0.13096137855497206390851736144332 absolute error = 3.0e-31 relative error = 2.2907516957304527104054653506686e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.727 y[1] (analytic) = -0.13083048263528492853775562172305 y[1] (numeric) = -0.13083048263528492853775562172276 absolute error = 2.9e-31 relative error = 2.2166088067444544965537118770987e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.728 y[1] (analytic) = -0.13069971754609133099250544484931 y[1] (numeric) = -0.13069971754609133099250544484901 absolute error = 3.0e-31 relative error = 2.2953377836811684499069204347580e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.226e+11 Order of pole = 6.291e+20 TOP MAIN SOLVE Loop x[1] = 2.729 y[1] (analytic) = -0.1305690831566261711820781562027 y[1] (numeric) = -0.1305690831566261711820781562024 absolute error = 3.0e-31 relative error = 2.2976342695163934144265703876244e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.73 y[1] (analytic) = -0.13043857933625504875511446038598 y[1] (numeric) = -0.13043857933625504875511446038568 absolute error = 3.0e-31 relative error = 2.2999330529860793648684767840416e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.731 y[1] (analytic) = -0.13030820595447413246517320366463 y[1] (numeric) = -0.13030820595447413246517320366433 absolute error = 3.0e-31 relative error = 2.3022341363890099624838855919218e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.732 y[1] (analytic) = -0.13017796288091002966688925220608 y[1] (numeric) = -0.13017796288091002966688925220578 absolute error = 3.0e-31 relative error = 2.3045375220262688019603510627887e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.733 y[1] (analytic) = -0.13004784998531965594256998226483 y[1] (numeric) = -0.13004784998531965594256998226453 absolute error = 3.0e-31 relative error = 2.3068432122012417125055221763044e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.734 y[1] (analytic) = -0.12991786713759010485910000889908 y[1] (numeric) = -0.12991786713759010485910000889878 absolute error = 3.0e-31 relative error = 2.3091512092196190612331637967444e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.948e+11 Order of pole = 2.596e+22 memory used=434.8MB, alloc=4.4MB, time=45.98 TOP MAIN SOLVE Loop x[1] = 2.735 y[1] (analytic) = -0.12978801420773851785502391011279 y[1] (numeric) = -0.12978801420773851785502391011249 absolute error = 3.0e-31 relative error = 2.3114615153893980588537159276324e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.736 y[1] (analytic) = -0.12965829106591195425767683349502 y[1] (numeric) = -0.12965829106591195425767683349472 absolute error = 3.0e-31 relative error = 2.3137741330208850676716967552876e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.340e+11 Order of pole = 1.120e+21 TOP MAIN SOLVE Loop x[1] = 2.737 y[1] (analytic) = -0.12952869758238726143023300247633 y[1] (numeric) = -0.12952869758238726143023300247603 absolute error = 3.0e-31 relative error = 2.3160890644266979118922574788794e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.275e+11 Order of pole = 6.768e+21 TOP MAIN SOLVE Loop x[1] = 2.738 y[1] (analytic) = -0.12939923362757094504854226923992 y[1] (numeric) = -0.12939923362757094504854226923962 absolute error = 3.0e-31 relative error = 2.3184063119217681902391992337374e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.494e+11 Order of pole = 7.416e+20 TOP MAIN SOLVE Loop x[1] = 2.739 y[1] (analytic) = -0.12926989907199903950762499111326 y[1] (numeric) = -0.12926989907199903950762499111295 absolute error = 3.1e-31 relative error = 2.3980834070841217105829902169960e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.375e+11 Order of pole = 7.617e+20 TOP MAIN SOLVE Loop x[1] = 2.74 y[1] (analytic) = -0.12914069378633697845769563692426 y[1] (numeric) = -0.12914069378633697845769563692395 absolute error = 3.1e-31 relative error = 2.4004826899326898823311034951793e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.741 y[1] (analytic) = -0.12901161764137946546958565933492 y[1] (numeric) = -0.12901161764137946546958565933461 absolute error = 3.1e-31 relative error = 2.4028843732641480269999281695474e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.742 y[1] (analytic) = -0.12888267050805034482943629856432 y[1] (numeric) = -0.12888267050805034482943629856401 absolute error = 3.1e-31 relative error = 2.4052884594801796761878932017797e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.743 y[1] (analytic) = -0.12875385225740247246253211218322 y[1] (numeric) = -0.12875385225740247246253211218291 absolute error = 3.1e-31 relative error = 2.4076949509848712462671724604962e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.744 y[1] (analytic) = -0.12862516276061758698614615480293 y[1] (numeric) = -0.12862516276061758698614615480262 absolute error = 3.1e-31 relative error = 2.4101038501847144424703014339722e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.403e+11 Order of pole = 2.018e+21 TOP MAIN SOLVE Loop x[1] = 2.745 y[1] (analytic) = -0.12849660188900618089126786049287 y[1] (numeric) = -0.12849660188900618089126786049256 absolute error = 3.1e-31 relative error = 2.4125151594886086653820830036566e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.746 y[1] (analytic) = -0.12836816951400737185308480964404 y[1] (numeric) = -0.12836816951400737185308480964372 absolute error = 3.2e-31 relative error = 2.4928298129629557882210980857782e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.747 y[1] (analytic) = -0.12823986550718877417008969074935 y[1] (numeric) = -0.12823986550718877417008969074903 absolute error = 3.2e-31 relative error = 2.4953238896064007496669572485991e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.518e+11 Order of pole = 3.293e+21 TOP MAIN SOLVE Loop x[1] = 2.748 y[1] (analytic) = -0.12811168974024637033168389619719 y[1] (numeric) = -0.12811168974024637033168389619687 absolute error = 3.2e-31 relative error = 2.4978204615739432611779647338124e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.749 y[1] (analytic) = -0.12798364208500438271414931967098 y[1] (numeric) = -0.12798364208500438271414931967066 absolute error = 3.2e-31 relative error = 2.5003195313621554983443029492237e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.071e+11 Order of pole = 2.541e+20 TOP MAIN SOLVE Loop memory used=438.7MB, alloc=4.4MB, time=46.39 x[1] = 2.75 y[1] (analytic) = -0.1278557224134151454048600511159 y[1] (numeric) = -0.12785572241341514540486005111558 absolute error = 3.2e-31 relative error = 2.5028211014701074576340316873851e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.456e+11 Order of pole = 1.229e+21 TOP MAIN SOLVE Loop x[1] = 2.751 y[1] (analytic) = -0.12772793059755897615460579347381 y[1] (numeric) = -0.12772793059755897615460579347349 absolute error = 3.2e-31 relative error = 2.5053251743993694554632928494946e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.752 y[1] (analytic) = -0.12760026650964404845789895349909 y[1] (numeric) = -0.12760026650964404845789895349876 absolute error = 3.3e-31 relative error = 2.5862014949244525869470489296672e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.205e+11 Order of pole = 5.483e+21 TOP MAIN SOLVE Loop x[1] = 2.753 y[1] (analytic) = -0.12747273002200626376113748695176 y[1] (numeric) = -0.12747273002200626376113748695143 absolute error = 3.3e-31 relative error = 2.5887889899512658641985916528942e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.461e+11 Order of pole = 1.591e+21 TOP MAIN SOLVE Loop x[1] = 2.754 y[1] (analytic) = -0.12734532100710912379849570632028 y[1] (numeric) = -0.12734532100710912379849570631995 absolute error = 3.3e-31 relative error = 2.5913790737672848251390189275243e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.382e+11 Order of pole = 3.364e+21 TOP MAIN SOLVE Loop x[1] = 2.755 y[1] (analytic) = -0.12721803933754360305541538695394 y[1] (numeric) = -0.12721803933754360305541538695361 absolute error = 3.3e-31 relative error = 2.5939717489625935016276168902421e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.398e+11 Order of pole = 1.529e+21 TOP MAIN SOLVE Loop x[1] = 2.756 y[1] (analytic) = -0.12709088488602802135956963508549 y[1] (numeric) = -0.12709088488602802135956963508516 absolute error = 3.3e-31 relative error = 2.5965670181298673050293355072444e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.757 y[1] (analytic) = -0.12696385752540791659917210869722 y[1] (numeric) = -0.12696385752540791659917210869689 absolute error = 3.3e-31 relative error = 2.5991648838643756188904159954812e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.226e+11 Order of pole = 6.622e+20 TOP MAIN SOLVE Loop x[1] = 2.758 y[1] (analytic) = -0.12683695712865591756850430952909 y[1] (numeric) = -0.12683695712865591756850430952876 absolute error = 3.3e-31 relative error = 2.6017653487639843942079906413531e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.759 y[1] (analytic) = -0.1267101835688716169405337917456 y[1] (numeric) = -0.12671018356887161694053379174527 absolute error = 3.3e-31 relative error = 2.6043684154291587472962502866796e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.535e+11 Order of pole = 1.133e+21 TOP MAIN SOLVE Loop x[1] = 2.76 y[1] (analytic) = -0.12658353671928144436649625986908 y[1] (numeric) = -0.12658353671928144436649625986874 absolute error = 3.4e-31 relative error = 2.6859733012042675469260736316065e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.761 y[1] (analytic) = -0.12645701645323853970231465555078 y[1] (numeric) = -0.12645701645323853970231465555045 absolute error = 3.3e-31 relative error = 2.6095823644710760840206448370231e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.762 y[1] (analytic) = -0.12633062264422262636172845958854 y[1] (numeric) = -0.12633062264422262636172845958821 absolute error = 3.3e-31 relative error = 2.6121932520617685440698844427380e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.510e+11 Order of pole = 3.850e+21 TOP MAIN SOLVE Loop x[1] = 2.763 y[1] (analytic) = -0.12620435516583988479600656230945 y[1] (numeric) = -0.12620435516583988479600656230912 absolute error = 3.3e-31 relative error = 2.6148067518459307486659293582126e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.764 y[1] (analytic) = -0.12607821389182282610011718202015 y[1] (numeric) = -0.12607821389182282610011718201983 absolute error = 3.2e-31 relative error = 2.5381070219995759512849843582034e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=442.5MB, alloc=4.4MB, time=46.79 x[1] = 2.765 y[1] (analytic) = -0.12595219869603016574522843768395 y[1] (numeric) = -0.12595219869603016574522843768363 absolute error = 3.2e-31 relative error = 2.5406463984982101396378417948929e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.403e+11 Order of pole = 1.192e+21 TOP MAIN SOLVE Loop x[1] = 2.766 y[1] (analytic) = -0.12582630945244669743741330831484 y[1] (numeric) = -0.12582630945244669743741330831452 absolute error = 3.2e-31 relative error = 2.5431883156434545467411044048356e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.767 y[1] (analytic) = -0.12570054603518316710243283778299 y[1] (numeric) = -0.12570054603518316710243283778267 absolute error = 3.2e-31 relative error = 2.5457327759772265296656151225423e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.768 y[1] (analytic) = -0.12557490831847614699647156980424 y[1] (numeric) = -0.12557490831847614699647156980392 absolute error = 3.2e-31 relative error = 2.5482797820439866342217250881344e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.298e+11 Order of pole = 9.903e+20 TOP MAIN SOLVE Loop x[1] = 2.769 y[1] (analytic) = -0.12544939617668790994269932383865 y[1] (numeric) = -0.12544939617668790994269932383832 absolute error = 3.3e-31 relative error = 2.6305427531529518000269281053335e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.931e+11 Order of pole = 1.829e+21 TOP MAIN SOLVE Loop x[1] = 2.77 y[1] (analytic) = -0.12532400948430630369353354844936 y[1] (numeric) = -0.12532400948430630369353354844903 absolute error = 3.3e-31 relative error = 2.6331746116160147483679053831070e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.104e+11 Order of pole = 4.790e+20 TOP MAIN SOLVE Loop x[1] = 2.771 y[1] (analytic) = -0.12519874811594462541847661437371 y[1] (numeric) = -0.12519874811594462541847661437338 absolute error = 3.3e-31 relative error = 2.6358091032539087439485800707333e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.350e+11 Order of pole = 2.914e+21 TOP MAIN SOLVE Loop x[1] = 2.772 y[1] (analytic) = -0.12507361194634149631740253513334 y[1] (numeric) = -0.125073611946341496317402535133 absolute error = 3.4e-31 relative error = 2.7183991467829779364525286760074e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.773 y[1] (analytic) = -0.12494860085036073635916772845957 y[1] (numeric) = -0.12494860085036073635916772845924 absolute error = 3.3e-31 relative error = 2.6410859965947931161114680272719e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.774 y[1] (analytic) = -0.12482371470299123914542055713457 y[1] (numeric) = -0.12482371470299123914542055713424 absolute error = 3.3e-31 relative error = 2.6437284035746772733191798574740e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.078e+11 Order of pole = 5.169e+20 TOP MAIN SOLVE Loop x[1] = 2.775 y[1] (analytic) = -0.12469895337934684689948451304709 y[1] (numeric) = -0.12469895337934684689948451304676 absolute error = 3.3e-31 relative error = 2.6463734542831853159118065867697e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.266e+11 Order of pole = 8.954e+20 TOP MAIN SOLVE Loop x[1] = 2.776 y[1] (analytic) = -0.12457431675466622558019003333582 y[1] (numeric) = -0.12457431675466622558019003333549 absolute error = 3.3e-31 relative error = 2.6490211513653681728182905308194e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.777 y[1] (analytic) = -0.12444980470431274012053006244166 y[1] (numeric) = -0.12444980470431274012053006244133 absolute error = 3.3e-31 relative error = 2.6516714974689231468629194660592e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.778 y[1] (analytic) = -0.12432541710377432979101459871403 y[1] (numeric) = -0.12432541710377432979101459871371 absolute error = 3.2e-31 relative error = 2.5738904196307360605700364561830e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.584e+11 Order of pole = 1.423e+21 TOP MAIN SOLVE Loop x[1] = 2.779 y[1] (analytic) = -0.12420115382866338368759958891551 y[1] (numeric) = -0.12420115382866338368759958891518 absolute error = 3.3e-31 relative error = 2.6569801473441864159746533277776e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.603e+11 Order of pole = 1.640e+21 TOP MAIN SOLVE Loop x[1] = 2.78 y[1] (analytic) = -0.12407701475471661634406565854311 y[1] (numeric) = -0.12407701475471661634406565854278 memory used=446.3MB, alloc=4.4MB, time=47.20 absolute error = 3.3e-31 relative error = 2.6596384564245450286925317175126e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.781 y[1] (analytic) = -0.12395299975779494346872229033487 y[1] (numeric) = -0.12395299975779494346872229033455 absolute error = 3.2e-31 relative error = 2.5816236849877155903038662431659e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.782 y[1] (analytic) = -0.12382910871388335780531318765525 y[1] (numeric) = -0.12382910871388335780531318765493 absolute error = 3.2e-31 relative error = 2.5842065999149240030872424901823e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.621e+11 Order of pole = 1.053e+21 TOP MAIN SOLVE Loop x[1] = 2.783 y[1] (analytic) = -0.12370534149909080511799868365454 y[1] (numeric) = -0.12370534149909080511799868365421 absolute error = 3.3e-31 relative error = 2.6676293521442272963940366205247e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.115e+11 Order of pole = 1.702e+21 TOP MAIN SOLVE Loop x[1] = 2.784 y[1] (analytic) = -0.12358169798965006030029118117434 y[1] (numeric) = -0.12358169798965006030029118117402 absolute error = 3.2e-31 relative error = 2.5893801849752859745794646474600e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.089e+11 Order of pole = 3.391e+20 TOP MAIN SOLVE Loop x[1] = 2.785 y[1] (analytic) = -0.12345817806191760360781973232423 y[1] (numeric) = -0.12345817806191760360781973232391 absolute error = 3.2e-31 relative error = 2.5919708602820250247823847845109e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.758e+11 Order of pole = 1.668e+21 TOP MAIN SOLVE Loop x[1] = 2.786 y[1] (analytic) = -0.12333478159237349701479999048378 y[1] (numeric) = -0.12333478159237349701479999048346 absolute error = 3.2e-31 relative error = 2.5945641275598403545892197918835e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.787 y[1] (analytic) = -0.12321150845762126069408589118973 y[1] (numeric) = -0.12321150845762126069408589118941 absolute error = 3.2e-31 relative error = 2.5971599894019994579209131645440e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.325e+11 Order of pole = 4.776e+20 TOP MAIN SOLVE Loop x[1] = 2.788 y[1] (analytic) = -0.12308835853438774962067954194957 y[1] (numeric) = -0.12308835853438774962067954194924 absolute error = 3.3e-31 relative error = 2.6810008999170007805477204881147e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.036e+11 Order of pole = 1.991e+21 TOP MAIN SOLVE Loop x[1] = 2.789 y[1] (analytic) = -0.12296533169952303029857592448122 y[1] (numeric) = -0.1229653316995230302985759244809 absolute error = 3.2e-31 relative error = 2.6023595071653943795048599252694e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.79 y[1] (analytic) = -0.12284242783000025761081913621326 y[1] (numeric) = -0.12284242783000025761081913621294 absolute error = 3.2e-31 relative error = 2.6049631682861483944451962899630e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.113e+11 Order of pole = 3.585e+22 TOP MAIN SOLVE Loop x[1] = 2.791 y[1] (analytic) = -0.12271964680291555179264702109152 y[1] (numeric) = -0.1227196468029155517926470210912 absolute error = 3.2e-31 relative error = 2.6075694343702877758051869544825e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.308e+11 Order of pole = 7.703e+20 TOP MAIN SOLVE Loop x[1] = 2.792 y[1] (analytic) = -0.12259698849548787552760116282666 y[1] (numeric) = -0.12259698849548787552760116282634 absolute error = 3.2e-31 relative error = 2.6101783080240788249130608633950e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.826e+10 Order of pole = 8.499e+20 TOP MAIN SOLVE Loop x[1] = 2.793 y[1] (analytic) = -0.12247445278505891116647933668227 y[1] (numeric) = -0.12247445278505891116647933668195 absolute error = 3.2e-31 relative error = 2.6127897918563954129660121873666e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.355e+11 Order of pole = 1.363e+21 TOP MAIN SOLVE Loop x[1] = 2.794 y[1] (analytic) = -0.12235203954909293806900763874585 y[1] (numeric) = -0.12235203954909293806900763874553 absolute error = 3.2e-31 relative error = 2.6154038884787215899042889265196e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.795 y[1] (analytic) = -0.1222297486651767100681096343445 y[1] (numeric) = -0.12222974866517671006810963434418 absolute error = 3.2e-31 relative error = 2.6180206005051541958954604743584e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.352e+11 Order of pole = 8.906e+20 memory used=450.1MB, alloc=4.4MB, time=47.60 TOP MAIN SOLVE Loop x[1] = 2.796 y[1] (analytic) = -0.12210758001101933305664998986431 y[1] (numeric) = -0.12210758001101933305664998986399 absolute error = 3.2e-31 relative error = 2.6206399305524054754314756267498e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.112e+11 Order of pole = 5.452e+20 TOP MAIN SOLVE Loop x[1] = 2.797 y[1] (analytic) = -0.12198553346445214269653017470684 y[1] (numeric) = -0.12198553346445214269653017470652 absolute error = 3.2e-31 relative error = 2.6232618812398056940411251332324e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.038e+11 Order of pole = 2.828e+20 TOP MAIN SOLVE Loop x[1] = 2.798 y[1] (analytic) = -0.12186360890342858225001394246823 y[1] (numeric) = -0.1218636089034285822500139424679 absolute error = 3.3e-31 relative error = 2.7079454069139715625461669253162e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.799 y[1] (analytic) = -0.12174180620602408053316042265618 y[1] (numeric) = -0.12174180620602408053316042265586 absolute error = 3.2e-31 relative error = 2.6285136550254798343842433986194e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.8 y[1] (analytic) = -0.12162012525043592999124277636788 y[1] (numeric) = -0.12162012525043592999124277636756 absolute error = 3.2e-31 relative error = 2.6311434833755279794396825617480e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.962e+10 Order of pole = 4.332e+20 TOP MAIN SOLVE Loop x[1] = 2.801 y[1] (analytic) = -0.12149856591498316489603049133715 y[1] (numeric) = -0.12149856591498316489603049133682 absolute error = 3.3e-31 relative error = 2.7160814410839437232994627902919e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.550e+11 Order of pole = 1.212e+21 TOP MAIN SOLVE Loop x[1] = 2.802 y[1] (analytic) = -0.12137712807810643966481351362309 y[1] (numeric) = -0.12137712807810643966481351362277 absolute error = 3.2e-31 relative error = 2.6364110361391918951496836244289e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.803 y[1] (analytic) = -0.12125581161836790730104653495432 y[1] (numeric) = -0.121255811618367907301046534954 absolute error = 3.2e-31 relative error = 2.6390487658203608684309061713998e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.804 y[1] (analytic) = -0.12113461641445109795649187636265 y[1] (numeric) = -0.12113461641445109795649187636233 absolute error = 3.2e-31 relative error = 2.6416891345505155828108128704962e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.252e+11 Order of pole = 7.243e+20 TOP MAIN SOLVE Loop x[1] = 2.805 y[1] (analytic) = -0.12101354234516079761473953023929 y[1] (numeric) = -0.12101354234516079761473953023897 absolute error = 3.2e-31 relative error = 2.6443321449700249884748529488756e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.747e+11 Order of pole = 6.722e+21 TOP MAIN SOLVE Loop x[1] = 2.806 y[1] (analytic) = -0.12089258928942292689598304432333 y[1] (numeric) = -0.12089258928942292689598304432301 absolute error = 3.2e-31 relative error = 2.6469777997218997251833077047242e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.082e+10 Order of pole = 6.324e+20 TOP MAIN SOLVE Loop x[1] = 2.807 y[1] (analytic) = -0.12077175712628441998293005238835 y[1] (numeric) = -0.12077175712628441998293005238803 absolute error = 3.2e-31 relative error = 2.6496261014517947652821505184325e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.808 y[1] (analytic) = -0.12065104573491310366772637752754 y[1] (numeric) = -0.12065104573491310366772637752722 absolute error = 3.2e-31 relative error = 2.6522770528080120593582396698238e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.112e+11 Order of pole = 7.605e+20 TOP MAIN SOLVE Loop x[1] = 2.809 y[1] (analytic) = -0.12053045499459757651977275495144 y[1] (numeric) = -0.12053045499459757651977275495112 absolute error = 3.2e-31 relative error = 2.6549306564415031845414896168492e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.81 y[1] (analytic) = -0.12040998478474708817431334210487 y[1] (numeric) = -0.12040998478474708817431334210456 absolute error = 3.1e-31 relative error = 2.5745373239119384955986481306985e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.466e+11 Order of pole = 9.572e+20 TOP MAIN SOLVE Loop memory used=453.9MB, alloc=4.4MB, time=48.01 x[1] = 2.811 y[1] (analytic) = -0.1202896349848914187416753046816 y[1] (numeric) = -0.12028963498489141874167530468128 absolute error = 3.2e-31 relative error = 2.6602458311573772778274765914402e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.812 y[1] (analytic) = -0.12016940547468075833703888776611 y[1] (numeric) = -0.12016940547468075833703888776579 absolute error = 3.2e-31 relative error = 2.6629074075549354047355479922085e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.813 y[1] (analytic) = -0.12004929613388558673061750186276 y[1] (numeric) = -0.12004929613388558673061750186244 absolute error = 3.2e-31 relative error = 2.6655716468601229955370506716283e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.957e+11 Order of pole = 1.401e+21 TOP MAIN SOLVE Loop x[1] = 2.814 y[1] (analytic) = -0.11992930684239655311812747398214 y[1] (numeric) = -0.11992930684239655311812747398182 absolute error = 3.2e-31 relative error = 2.6682385517371795774395249308328e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.815 y[1] (analytic) = -0.11980943748022435601142723424448 y[1] (numeric) = -0.11980943748022435601142723424416 absolute error = 3.2e-31 relative error = 2.6709081248530102497416331684143e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.750e+11 Order of pole = 2.651e+21 TOP MAIN SOLVE Loop x[1] = 2.816 y[1] (analytic) = -0.11968968792749962324920582862934 y[1] (numeric) = -0.11968968792749962324920582862902 absolute error = 3.2e-31 relative error = 2.6735803688771883507384814211845e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.271e+13 Order of pole = 9.141e+24 TOP MAIN SOLVE Loop x[1] = 2.817 y[1] (analytic) = -0.11957005806447279212760076854992 y[1] (numeric) = -0.1195700580644727921276007685496 absolute error = 3.2e-31 relative error = 2.6762552864819581272951801237339e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.818 y[1] (analytic) = -0.11945054777151398965062534786006 y[1] (numeric) = -0.11945054777151398965062534785974 absolute error = 3.2e-31 relative error = 2.6789328803422374070913136605690e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.819 y[1] (analytic) = -0.11933115692911291290028567771108 y[1] (numeric) = -0.11933115692911291290028567771076 absolute error = 3.2e-31 relative error = 2.6816131531356202735389909555247e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.393e+11 Order of pole = 7.822e+21 TOP MAIN SOLVE Loop x[1] = 2.82 y[1] (analytic) = -0.11921188541787870952626780936569 y[1] (numeric) = -0.11921188541787870952626780936537 absolute error = 3.2e-31 relative error = 2.6842961075423797433771520167190e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.394e+11 Order of pole = 6.240e+20 TOP MAIN SOLVE Loop x[1] = 2.821 y[1] (analytic) = -0.11909273311853985835507543464598 y[1] (numeric) = -0.11909273311853985835507543464566 absolute error = 3.2e-31 relative error = 2.6869817462454704469448080315870e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.921e+11 Order of pole = 1.769e+21 TOP MAIN SOLVE Loop x[1] = 2.822 y[1] (analytic) = -0.11897369991194405011849877314336 y[1] (numeric) = -0.11897369991194405011849877314304 absolute error = 3.2e-31 relative error = 2.6896700719305313111358952854508e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.823 y[1] (analytic) = -0.11885478567905806830129537464934 y[1] (numeric) = -0.11885478567905806830129537464902 absolute error = 3.2e-31 relative error = 2.6923610872858882450384258587081e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.824 y[1] (analytic) = -0.11873599030096767010796368447806 y[1] (numeric) = -0.11873599030096767010796368447774 absolute error = 3.2e-31 relative error = 2.6950547950025568282606207420098e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.380e+11 Order of pole = 1.121e+21 TOP MAIN SOLVE Loop x[1] = 2.825 y[1] (analytic) = -0.11861731365887746754849033844414 y[1] (numeric) = -0.11861731365887746754849033844382 absolute error = 3.2e-31 relative error = 2.6977511977742450019467136957879e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.172e+11 Order of pole = 1.486e+20 TOP MAIN SOLVE Loop memory used=457.7MB, alloc=4.4MB, time=48.41 x[1] = 2.826 y[1] (analytic) = -0.11849875563411080864295227323335 y[1] (numeric) = -0.11849875563411080864295227323303 absolute error = 3.2e-31 relative error = 2.7004502982973557624851168701574e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.752e+11 Order of pole = 5.869e+22 TOP MAIN SOLVE Loop x[1] = 2.827 y[1] (analytic) = -0.1183803161081096587448548567582 y[1] (numeric) = -0.11838031610810965874485485675787 absolute error = 3.3e-31 relative error = 2.7876256023732082909713807027609e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.572e+11 Order of pole = 7.116e+21 TOP MAIN SOLVE Loop x[1] = 2.828 y[1] (analytic) = -0.11826199496243448198308736182674 y[1] (numeric) = -0.11826199496243448198308736182642 absolute error = 3.2e-31 relative error = 2.7058566033969484870104728337776e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.829 y[1] (analytic) = -0.11814379207876412282237722507024 y[1] (numeric) = -0.11814379207876412282237722506992 absolute error = 3.2e-31 relative error = 2.7085638133797360011155901319592e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.906e+10 Order of pole = 7.063e+20 TOP MAIN SOLVE Loop x[1] = 2.83 y[1] (analytic) = -0.11802570733889568774212465157395 y[1] (numeric) = -0.11802570733889568774212465157363 absolute error = 3.2e-31 relative error = 2.7112737319265626086153473122359e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.240e+11 Order of pole = 3.048e+21 TOP MAIN SOLVE Loop x[1] = 2.831 y[1] (analytic) = -0.11790774062474442703349924403586 y[1] (numeric) = -0.11790774062474442703349924403554 absolute error = 3.2e-31 relative error = 2.7139863617473470821629049708004e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.828e+11 Order of pole = 1.950e+21 TOP MAIN SOLVE Loop x[1] = 2.832 y[1] (analytic) = -0.11778989181834361671468045354019 y[1] (numeric) = -0.11778989181834361671468045353986 absolute error = 3.3e-31 relative error = 2.8015986338533044519888301699057e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.833 y[1] (analytic) = -0.11767216080184444056412376717614 y[1] (numeric) = -0.11767216080184444056412376717581 absolute error = 3.3e-31 relative error = 2.8044016337535245453622199047746e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.222e+11 Order of pole = 2.858e+21 TOP MAIN SOLVE Loop x[1] = 2.834 y[1] (analytic) = -0.11755454745751587227173466575841 y[1] (numeric) = -0.11755454745751587227173466575809 absolute error = 3.2e-31 relative error = 2.7221405459933208168766944325684e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.560e+11 Order of pole = 1.280e+21 TOP MAIN SOLVE Loop x[1] = 2.835 y[1] (analytic) = -0.11743705166774455770783250281348 y[1] (numeric) = -0.11743705166774455770783250281316 absolute error = 3.2e-31 relative error = 2.7248640480633906705639019307390e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.836 y[1] (analytic) = -0.11731967331503469730978657378576 y[1] (numeric) = -0.11731967331503469730978657378544 absolute error = 3.2e-31 relative error = 2.7275902749977356596533543423029e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.542e+11 Order of pole = 1.378e+22 TOP MAIN SOLVE Loop x[1] = 2.837 y[1] (analytic) = -0.11720241228200792858620676208998 y[1] (numeric) = -0.11720241228200792858620676208965 absolute error = 3.3e-31 relative error = 2.8156417054451636627279895101363e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.838 y[1] (analytic) = -0.11708526845140320873857126619048 y[1] (numeric) = -0.11708526845140320873857126619016 absolute error = 3.2e-31 relative error = 2.7330509143668872808908881520812e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.356e+11 Order of pole = 1.295e+21 TOP MAIN SOLVE Loop x[1] = 2.839 y[1] (analytic) = -0.11696824170607669740017402932561 y[1] (numeric) = -0.11696824170607669740017402932528 absolute error = 3.3e-31 relative error = 2.8212786238955316665327581788732e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.84 y[1] (analytic) = -0.11685133192900163949227461081453 y[1] (numeric) = -0.1168513319290016394922746108142 absolute error = 3.3e-31 relative error = 2.8241013136290698267382826631828e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.965e+10 Order of pole = 7.144e+20 TOP MAIN SOLVE Loop x[1] = 2.841 y[1] (analytic) = -0.11673453900326824819733335508695 y[1] (numeric) = -0.11673453900326824819733335508662 absolute error = 3.3e-31 relative error = 2.8269268274641569577976143676053e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=461.5MB, alloc=4.4MB, time=48.82 TOP MAIN SOLVE Loop x[1] = 2.842 y[1] (analytic) = -0.11661786281208358804921483166088 y[1] (numeric) = -0.11661786281208358804921483166055 absolute error = 3.3e-31 relative error = 2.8297551682263071302573784573828e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.843 y[1] (analytic) = -0.11650130323877145814024263626224 y[1] (numeric) = -0.11650130323877145814024263626191 absolute error = 3.3e-31 relative error = 2.8325863387438613419628187612962e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.428e+11 Order of pole = 1.695e+21 TOP MAIN SOLVE Loop x[1] = 2.844 y[1] (analytic) = -0.11638486016677227544498876013141 y[1] (numeric) = -0.11638486016677227544498876013108 absolute error = 3.3e-31 relative error = 2.8354203418479903463990313119995e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.105e+11 Order of pole = 7.771e+20 TOP MAIN SOLVE Loop x[1] = 2.845 y[1] (analytic) = -0.1162685334796429582606808512963 y[1] (numeric) = -0.11626853347964295826068085129598 absolute error = 3.2e-31 relative error = 2.7522493870280702873812884965043e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.703e+11 Order of pole = 2.599e+21 TOP MAIN SOLVE Loop x[1] = 2.846 y[1] (analytic) = -0.11615232306105680976411080820956 y[1] (numeric) = -0.11615232306105680976411080820924 absolute error = 3.2e-31 relative error = 2.7550030129986148028721860331137e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.847 y[1] (analytic) = -0.1160362287948034016849282626487 y[1] (numeric) = -0.11603622879480340168492826264839 absolute error = 3.1e-31 relative error = 2.6715794129107643411771446613197e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.848 y[1] (analytic) = -0.11592025056478845809520262516311 y[1] (numeric) = -0.11592025056478845809520262516279 absolute error = 3.2e-31 relative error = 2.7605185327058127839601175720848e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.849 y[1] (analytic) = -0.11580438825503373931513748262007 y[1] (numeric) = -0.11580438825503373931513748261975 absolute error = 3.2e-31 relative error = 2.7632804319579864163817902497650e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.141e+11 Order of pole = 6.046e+20 TOP MAIN SOLVE Loop x[1] = 2.85 y[1] (analytic) = -0.1156886417496769259348212535548 y[1] (numeric) = -0.11568864174967692593482125355448 absolute error = 3.2e-31 relative error = 2.7660450944908222801668849205514e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.851 y[1] (analytic) = -0.11557301093297150295189812306521 y[1] (numeric) = -0.11557301093297150295189812306489 absolute error = 3.2e-31 relative error = 2.7688125230689831385398174521458e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.852 y[1] (analytic) = -0.11545749568928664402504339491288 y[1] (numeric) = -0.11545749568928664402504339491255 absolute error = 3.3e-31 relative error = 2.8581946804742696065392677750053e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.453e+11 Order of pole = 1.596e+21 TOP MAIN SOLVE Loop x[1] = 2.853 y[1] (analytic) = -0.11534209590310709584312751429579 y[1] (numeric) = -0.11534209590310709584312751429547 absolute error = 3.2e-31 relative error = 2.7743556894337638871533908305751e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.731e+11 Order of pole = 1.543e+21 TOP MAIN SOLVE Loop x[1] = 2.854 y[1] (analytic) = -0.11522681145903306260995313044745 y[1] (numeric) = -0.11522681145903306260995313044712 absolute error = 3.3e-31 relative error = 2.8639167900374115604836175272843e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.030e+11 Order of pole = 2.258e+21 TOP MAIN SOLVE Loop x[1] = 2.855 y[1] (analytic) = -0.11511164224178009064444968378944 y[1] (numeric) = -0.11511164224178009064444968378911 absolute error = 3.3e-31 relative error = 2.8667821392632828094923196863446e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.856 y[1] (analytic) = -0.11499658813617895309621011782283 y[1] (numeric) = -0.1149965881361789530962101178225 absolute error = 3.3e-31 relative error = 2.8696503552715322203033998951544e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=465.4MB, alloc=4.4MB, time=49.22 x[1] = 2.857 y[1] (analytic) = -0.11488164902717553477625443128517 y[1] (numeric) = -0.11488164902717553477625443128485 absolute error = 3.2e-31 relative error = 2.7854753366597585844211176916479e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.858 y[1] (analytic) = -0.11476682479983071710290490132729 y[1] (numeric) = -0.11476682479983071710290490132697 absolute error = 3.2e-31 relative error = 2.7882622051984486470166486812290e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.283e+11 Order of pole = 2.527e+21 TOP MAIN SOLVE Loop x[1] = 2.859 y[1] (analytic) = -0.11465211533932026316265792357531 y[1] (numeric) = -0.11465211533932026316265792357499 absolute error = 3.2e-31 relative error = 2.7910518619995762632523383977767e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.86 y[1] (analytic) = -0.11453752053093470288593752994038 y[1] (numeric) = -0.11453752053093470288593752994005 absolute error = 3.3e-31 relative error = 2.8811519445356984188124362612449e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.861 y[1] (analytic) = -0.11442304026007921833761575991981 y[1] (numeric) = -0.11442304026007921833761575991948 absolute error = 3.3e-31 relative error = 2.8840345375365184478476985370763e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 8.685e+20 TOP MAIN SOLVE Loop x[1] = 2.862 y[1] (analytic) = -0.11430867441227352912218517590071 y[1] (numeric) = -0.11430867441227352912218517590038 absolute error = 3.3e-31 relative error = 2.8869200145721163496208812443352e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.145e+10 Order of pole = 5.310e+20 TOP MAIN SOLVE Loop x[1] = 2.863 y[1] (analytic) = -0.1141944228731517779034689276288 y[1] (numeric) = -0.11419442287315177790346892762847 absolute error = 3.3e-31 relative error = 2.8898083785279694001863138045772e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.502e+11 Order of pole = 7.894e+21 TOP MAIN SOLVE Loop x[1] = 2.864 y[1] (analytic) = -0.11408028552846241603875388554319 y[1] (numeric) = -0.11408028552846241603875388554285 absolute error = 3.4e-31 relative error = 2.9803571969073642747635678283902e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.768e+11 Order of pole = 6.632e+21 TOP MAIN SOLVE Loop x[1] = 2.865 y[1] (analytic) = -0.11396626226406808932723247710047 y[1] (numeric) = -0.11396626226406808932723247710014 absolute error = 3.3e-31 relative error = 2.8955937787567875427543108583009e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.415e+11 Order of pole = 7.933e+20 TOP MAIN SOLVE Loop x[1] = 2.866 y[1] (analytic) = -0.11385235296594552387263897452073 y[1] (numeric) = -0.1138523529659455238726389745204 absolute error = 3.3e-31 relative error = 2.8984908208151533456917197251817e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.867 y[1] (analytic) = -0.11373855752018541205996609658195 y[1] (numeric) = -0.11373855752018541205996609658162 absolute error = 3.3e-31 relative error = 2.9013907613645815046922602434292e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.599e+11 Order of pole = 7.614e+21 TOP MAIN SOLVE Loop x[1] = 2.868 y[1] (analytic) = -0.11362487581299229864614790117014 y[1] (numeric) = -0.11362487581299229864614790116981 absolute error = 3.3e-31 relative error = 2.9042936033050128108458119213212e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.173e+11 Order of pole = 4.203e+21 TOP MAIN SOLVE Loop x[1] = 2.869 y[1] (analytic) = -0.11351130773068446696459505925845 y[1] (numeric) = -0.11351130773068446696459505925812 absolute error = 3.3e-31 relative error = 2.9071993495392894464871840118016e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.324e+11 Order of pole = 8.085e+20 TOP MAIN SOLVE Loop x[1] = 2.87 y[1] (analytic) = -0.11339785315969382524346871484118 y[1] (numeric) = -0.11339785315969382524346871484085 absolute error = 3.3e-31 relative error = 2.9101080029731578880385397508125e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.705e+11 Order of pole = 1.052e+21 TOP MAIN SOLVE Loop x[1] = 2.871 y[1] (analytic) = -0.11328451198656579303757924908691 y[1] (numeric) = -0.11328451198656579303757924908657 absolute error = 3.4e-31 relative error = 3.0012928867127042909002396197037e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=469.2MB, alloc=4.4MB, time=49.62 x[1] = 2.872 y[1] (analytic) = -0.11317128409795918777379638060021 y[1] (numeric) = -0.11317128409795918777379638059988 absolute error = 3.3e-31 relative error = 2.9159340430771950023841365157960e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.873 y[1] (analytic) = -0.11305816938064611140985714719254 y[1] (numeric) = -0.11305816938064611140985714719221 absolute error = 3.3e-31 relative error = 2.9188514355734042647188500739030e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.172e+11 Order of pole = 3.051e+21 TOP MAIN SOLVE Loop x[1] = 2.874 y[1] (analytic) = -0.11294516772151183720645842796075 y[1] (numeric) = -0.11294516772151183720645842796042 absolute error = 3.3e-31 relative error = 2.9217717469212923380855673886812e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.875 y[1] (analytic) = -0.11283227900755469661252077775643 y[1] (numeric) = -0.1128322790075546966125207777561 absolute error = 3.3e-31 relative error = 2.9246949800411708137316489294969e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.876 y[1] (analytic) = -0.11271950312588596626351045930044 y[1] (numeric) = -0.11271950312588596626351045930011 absolute error = 3.3e-31 relative error = 2.9276211378562730551383384523968e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.097e+11 Order of pole = 3.556e+20 TOP MAIN SOLVE Loop x[1] = 2.877 y[1] (analytic) = -0.11260683996372975509270667125526 y[1] (numeric) = -0.11260683996372975509270667125493 absolute error = 3.3e-31 relative error = 2.9305502232927571212543700841402e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.931e+11 Order of pole = 1.369e+21 TOP MAIN SOLVE Loop x[1] = 2.878 y[1] (analytic) = -0.11249428940842289155530108351294 y[1] (numeric) = -0.11249428940842289155530108351261 absolute error = 3.3e-31 relative error = 2.9334822392797086926542711174460e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.879 y[1] (analytic) = -0.11238185134741481096521690378883 y[1] (numeric) = -0.1123818513474148109652169037885 absolute error = 3.3e-31 relative error = 2.9364171887491440006242866760018e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.88 y[1] (analytic) = -0.11226952566826744294453481233074 y[1] (numeric) = -0.11226952566826744294453481233041 absolute error = 3.3e-31 relative error = 2.9393550746360127591788553354033e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.215e+11 Order of pole = 2.350e+20 TOP MAIN SOLVE Loop x[1] = 2.881 y[1] (analytic) = -0.11215731225865509898541321416013 y[1] (numeric) = -0.1121573122586550989854132141598 absolute error = 3.3e-31 relative error = 2.9422958998782011000105677167433e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.882 y[1] (analytic) = -0.11204521100636436012439037075616 y[1] (numeric) = -0.11204521100636436012439037075583 absolute error = 3.3e-31 relative error = 2.9452396674165345103765430030548e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.883 y[1] (analytic) = -0.11193322179929396472895608547537 y[1] (numeric) = -0.11193322179929396472895608547504 absolute error = 3.3e-31 relative error = 2.9481863801947807739241612652296e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.884 y[1] (analytic) = -0.11182134452545469639628072926938 y[1] (numeric) = -0.11182134452545469639628072926905 absolute error = 3.3e-31 relative error = 2.9511360411596529144590924233882e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.126e+10 Order of pole = 2.804e+20 TOP MAIN SOLVE Loop x[1] = 2.885 y[1] (analytic) = -0.11170957907296927196398950542027 y[1] (numeric) = -0.11170957907296927196398950541994 absolute error = 3.3e-31 relative error = 2.9540886532608121426585656119762e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.886 y[1] (analytic) = -0.11159792533007222963286996405852 y[1] (numeric) = -0.11159792533007222963286996405819 absolute error = 3.3e-31 relative error = 2.9570442194508708057328256621027e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.086e+11 Order of pole = 1.273e+20 TOP MAIN SOLVE Loop x[1] = 2.887 y[1] (analytic) = -0.11148638318510981720140088916176 y[1] (numeric) = -0.11148638318510981720140088916144 absolute error = 3.2e-31 relative error = 2.8703056898767469964002195033435e-28 % Correct digits = 29 h = 0.001 memory used=473.0MB, alloc=4.4MB, time=50.02 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.888 y[1] (analytic) = -0.11137495252653988041199079255394 y[1] (numeric) = -0.11137495252653988041199079255361 absolute error = 3.3e-31 relative error = 2.9629642259229092266414131142017e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.362e+11 Order of pole = 1.235e+22 TOP MAIN SOLVE Loop x[1] = 2.889 y[1] (analytic) = -0.11126363324293175140881436113392 y[1] (numeric) = -0.11126363324293175140881436113359 absolute error = 3.3e-31 relative error = 2.9659286721248959498480505390929e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.89 y[1] (analytic) = -0.11115242522296613730713531516097 y[1] (numeric) = -0.11115242522296613730713531516064 absolute error = 3.3e-31 relative error = 2.9688960842558019586815535776000e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.891 y[1] (analytic) = -0.11104132835543500887400424691035 y[1] (numeric) = -0.11104132835543500887400424691002 absolute error = 3.3e-31 relative error = 2.9718664652830396313322835482053e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.133e+11 Order of pole = 1.070e+21 TOP MAIN SOLVE Loop x[1] = 2.892 y[1] (analytic) = -0.11093034252924148932022012038787 y[1] (numeric) = -0.11093034252924148932022012038755 absolute error = 3.2e-31 relative error = 2.8846931570201117503705926036397e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.893 y[1] (analytic) = -0.11081946763339974320344422405549 y[1] (numeric) = -0.11081946763339974320344422405517 absolute error = 3.2e-31 relative error = 2.8875792930046127846048495771303e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.894 y[1] (analytic) = -0.11070870355703486544235547967264 y[1] (numeric) = -0.11070870355703486544235547967232 absolute error = 3.2e-31 relative error = 2.8904683165686474550676625936039e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.895 y[1] (analytic) = -0.11059805018938277044173612139942 y[1] (numeric) = -0.1105980501893827704417361213991 absolute error = 3.2e-31 relative error = 2.8933602306012395665456738104954e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.625e+11 Order of pole = 1.503e+21 TOP MAIN SOLVE Loop x[1] = 2.896 y[1] (analytic) = -0.1104875074197900813283768702381 y[1] (numeric) = -0.11048750741979008132837687023778 absolute error = 3.2e-31 relative error = 2.8962550379943033926238387882529e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.650e+11 Order of pole = 1.402e+21 TOP MAIN SOLVE Loop x[1] = 2.897 y[1] (analytic) = -0.11037707513771401929769083970874 y[1] (numeric) = -0.11037707513771401929769083970842 absolute error = 3.2e-31 relative error = 2.8991527416426465675999410681590e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.898 y[1] (analytic) = -0.11026675323272229307092551936379 y[1] (numeric) = -0.11026675323272229307092551936347 absolute error = 3.2e-31 relative error = 2.9020533444439729812924677040908e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.291e+11 Order of pole = 1.263e+21 TOP MAIN SOLVE Loop x[1] = 2.899 y[1] (analytic) = -0.11015654159449298846286229334435 y[1] (numeric) = -0.11015654159449298846286229334403 absolute error = 3.2e-31 relative error = 2.9049568492988856767447405563393e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.9 y[1] (analytic) = -0.11004644011281445805989306166835 y[1] (numeric) = -0.11004644011281445805989306166803 absolute error = 3.2e-31 relative error = 2.9078632591108897508282010518605e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.129e+11 Order of pole = 7.500e+20 TOP MAIN SOLVE Loop x[1] = 2.901 y[1] (analytic) = -0.10993644867758521100836364231825 y[1] (numeric) = -0.10993644867758521100836364231793 absolute error = 3.2e-31 relative error = 2.9107725767863952577477490144813e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.620e+10 Order of pole = 6.292e+20 TOP MAIN SOLVE Loop x[1] = 2.902 y[1] (analytic) = -0.10982656717881380291307374246226 y[1] (numeric) = -0.10982656717881380291307374246195 absolute error = 3.1e-31 relative error = 2.8226321550711351118441628496895e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=476.8MB, alloc=4.4MB, time=50.43 x[1] = 2.903 y[1] (analytic) = -0.1097167955066187258458233973001 y[1] (numeric) = -0.10971679550661872584582339729978 absolute error = 3.2e-31 relative error = 2.9165999473680930149516410412428e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.904 y[1] (analytic) = -0.10960713355122829846389588507033 y[1] (numeric) = -0.10960713355122829846389588507001 absolute error = 3.2e-31 relative error = 2.9195180061016563325479736378960e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.735e+11 Order of pole = 4.249e+21 TOP MAIN SOLVE Loop x[1] = 2.905 y[1] (analytic) = -0.10949758120298055623836723669329 y[1] (numeric) = -0.10949758120298055623836723669297 absolute error = 3.2e-31 relative error = 2.9224389843534690449759236929345e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.695e+11 Order of pole = 1.854e+21 TOP MAIN SOLVE Loop x[1] = 2.906 y[1] (analytic) = -0.10938813835232314179213256834972 y[1] (numeric) = -0.1093881383523231417921325683494 absolute error = 3.2e-31 relative error = 2.9253628850445096474630660658632e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.907 y[1] (analytic) = -0.10927880488981319534753957501251 y[1] (numeric) = -0.10927880488981319534753957501218 absolute error = 3.3e-31 relative error = 3.0197987645705127957930398572524e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.185e+11 Order of pole = 9.157e+20 TOP MAIN SOLVE Loop x[1] = 2.908 y[1] (analytic) = -0.10916958070611724528351963255569 y[1] (numeric) = -0.10916958070611724528351963255537 absolute error = 3.2e-31 relative error = 2.9312194654428036247835389090020e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.584e+11 Order of pole = 9.005e+20 TOP MAIN SOLVE Loop x[1] = 2.909 y[1] (analytic) = -0.109060465692011098802107065563 y[1] (numeric) = -0.10906046569201109880210706556268 absolute error = 3.2e-31 relative error = 2.9341521510066378859592294924623e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.847e+11 Order of pole = 2.617e+21 TOP MAIN SOLVE Loop x[1] = 2.91 y[1] (analytic) = -0.10895145973837973270423724734572 y[1] (numeric) = -0.1089514597383797327042372473454 absolute error = 3.2e-31 relative error = 2.9370877707228676664602070110965e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.911 y[1] (analytic) = -0.1088425627362171842747143079592 y[1] (numeric) = -0.10884256273621718427471430795888 absolute error = 3.2e-31 relative error = 2.9400263275271129271512364728633e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.757e+10 Order of pole = 1.561e+21 TOP MAIN SOLVE Loop x[1] = 2.912 y[1] (analytic) = -0.10873377457662644227623933517645 y[1] (numeric) = -0.10873377457662644227623933517613 absolute error = 3.2e-31 relative error = 2.9429678243579307171573204185550e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.913 y[1] (analytic) = -0.108625095150819338052390062438 y[1] (numeric) = -0.10862509515081933805239006243768 absolute error = 3.2e-31 relative error = 2.9459122641568181124209929265628e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.219e+11 Order of pole = 3.738e+21 TOP MAIN SOLVE Loop x[1] = 2.914 y[1] (analytic) = -0.10851652435011643673944314674859 y[1] (numeric) = -0.10851652435011643673944314674827 absolute error = 3.2e-31 relative error = 2.9488596498682151571996406801750e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.915 y[1] (analytic) = -0.10840806206594692858693024833397 y[1] (numeric) = -0.10840806206594692858693024833365 absolute error = 3.2e-31 relative error = 2.9518099844395078085057925949756e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.366e+11 Order of pole = 8.123e+20 TOP MAIN SOLVE Loop x[1] = 2.916 y[1] (analytic) = -0.10829970818984852038681923260475 y[1] (numeric) = -0.10829970818984852038681923260444 absolute error = 3.1e-31 relative error = 2.8624269186078736683841561204137e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.917 y[1] (analytic) = -0.1081914626134673270112119235996 y[1] (numeric) = -0.10819146261346732701121192359928 absolute error = 3.2e-31 relative error = 2.9577195119660710097925118872429e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.158e+11 Order of pole = 4.419e+20 TOP MAIN SOLVE Loop memory used=480.6MB, alloc=4.4MB, time=50.83 x[1] = 2.918 y[1] (analytic) = -0.10808332522855776305844994659625 y[1] (numeric) = -0.10808332522855776305844994659592 absolute error = 3.3e-31 relative error = 3.0531999205443342531343280610201e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.919 y[1] (analytic) = -0.10797529592698243460752030598742 y[1] (numeric) = -0.1079752959269824346075203059871 absolute error = 3.2e-31 relative error = 2.9636408703746257019050419505896e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.92 y[1] (analytic) = -0.10786737460071203108065245281805 y[1] (numeric) = -0.10786737460071203108065245281773 absolute error = 3.2e-31 relative error = 2.9666059935594991697196251805445e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.921 y[1] (analytic) = -0.10775956114182521721399870457185 y[1] (numeric) = -0.10775956114182521721399870457153 absolute error = 3.2e-31 relative error = 2.9695740833506134142077486607402e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.353e+11 Order of pole = 8.191e+20 TOP MAIN SOLVE Loop x[1] = 2.922 y[1] (analytic) = -0.10765185544250852513628998787875 y[1] (numeric) = -0.10765185544250852513628998787843 absolute error = 3.2e-31 relative error = 2.9725451427160584738244810501813e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.273e+11 Order of pole = 8.893e+20 TOP MAIN SOLVE Loop x[1] = 2.923 y[1] (analytic) = -0.10754425739505624655535898278986 y[1] (numeric) = -0.10754425739505624655535898278954 absolute error = 3.2e-31 relative error = 2.9755191746268939616031706722979e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.924 y[1] (analytic) = -0.10743676689187032505242285513416 y[1] (numeric) = -0.10743676689187032505242285513383 absolute error = 3.3e-31 relative error = 3.0715741877464380373470344533721e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.925 y[1] (analytic) = -0.10732938382546024848401787123064 y[1] (numeric) = -0.10732938382546024848401787123032 absolute error = 3.2e-31 relative error = 2.9814761679838403760029228462050e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.811e+11 Order of pole = 1.262e+22 TOP MAIN SOLVE Loop x[1] = 2.926 y[1] (analytic) = -0.10722210808844294149147829688166 y[1] (numeric) = -0.10722210808844294149147829688134 absolute error = 3.2e-31 relative error = 2.9844591353869451559865294238196e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.431e+11 Order of pole = 3.133e+21 TOP MAIN SOLVE Loop x[1] = 2.927 y[1] (analytic) = -0.10711493957354265811785209011722 y[1] (numeric) = -0.1071149395735426581178520901169 absolute error = 3.2e-31 relative error = 2.9874450872494340278515310644729e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.057e+11 Order of pole = 1.764e+20 TOP MAIN SOLVE Loop x[1] = 2.928 y[1] (analytic) = -0.10700787817359087453214600459717 y[1] (numeric) = -0.10700787817359087453214600459685 absolute error = 3.2e-31 relative error = 2.9904340265572591029161298015503e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.767e+11 Order of pole = 8.992e+20 TOP MAIN SOLVE Loop x[1] = 2.929 y[1] (analytic) = -0.10690092378152618186079282790735 y[1] (numeric) = -0.10690092378152618186079282790703 absolute error = 3.2e-31 relative error = 2.9934259562993599380836846543493e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.154e+10 Order of pole = 4.677e+20 TOP MAIN SOLVE Loop x[1] = 2.93 y[1] (analytic) = -0.10679407629039417912623358620798 y[1] (numeric) = -0.10679407629039417912623358620767 absolute error = 3.1e-31 relative error = 2.9027827269843019458830639344394e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.931 y[1] (analytic) = -0.10668733559334736629250765380768 y[1] (numeric) = -0.10668733559334736629250765380737 absolute error = 3.1e-31 relative error = 2.9056869615865678346181495537005e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.311e+11 Order of pole = 8.885e+20 TOP MAIN SOLVE Loop x[1] = 2.932 y[1] (analytic) = -0.10658070158364503741774381324416 y[1] (numeric) = -0.10658070158364503741774381324385 absolute error = 3.1e-31 relative error = 2.9085941018760374505092733579127e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.272e+11 Order of pole = 1.331e+21 TOP MAIN SOLVE Loop memory used=484.4MB, alloc=4.4MB, time=51.23 x[1] = 2.933 y[1] (analytic) = -0.10647417415465317391344541835393 y[1] (numeric) = -0.10647417415465317391344541835362 absolute error = 3.1e-31 relative error = 2.9115041507598513252877501027240e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.839e+10 Order of pole = 4.297e+20 TOP MAIN SOLVE Loop x[1] = 2.934 y[1] (analytic) = -0.1063677531998443379104629196071 y[1] (numeric) = -0.10636775319984433791046291960679 absolute error = 3.1e-31 relative error = 2.9144171111480585852715363012369e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.212e+11 Order of pole = 2.413e+21 TOP MAIN SOLVE Loop x[1] = 2.935 y[1] (analytic) = -0.10626143861279756573154711767106 y[1] (numeric) = -0.10626143861279756573154711767076 absolute error = 3.0e-31 relative error = 2.8232254702776966400786442381285e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.936 y[1] (analytic) = -0.10615523028719826147037661774738 y[1] (numeric) = -0.10615523028719826147037661774707 absolute error = 3.1e-31 relative error = 2.9202517780924102022677897100327e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.937 y[1] (analytic) = -0.10604912811683809067695306370038 y[1] (numeric) = -0.10604912811683809067695306370007 absolute error = 3.1e-31 relative error = 2.9231734904832219898541354866123e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.924e+10 Order of pole = 8.128e+20 TOP MAIN SOLVE Loop x[1] = 2.938 y[1] (analytic) = -0.10594313199561487414925783736404 y[1] (numeric) = -0.10594313199561487414925783736372 absolute error = 3.2e-31 relative error = 3.0204883881783410151860280213338e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.128e+11 Order of pole = 5.487e+21 TOP MAIN SOLVE Loop x[1] = 2.939 y[1] (analytic) = -0.10583724181753248183106401467473 y[1] (numeric) = -0.10583724181753248183106401467441 absolute error = 3.2e-31 relative error = 3.0235103873142540555925515327348e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.94 y[1] (analytic) = -0.10573145747670072681579747643322 y[1] (numeric) = -0.1057314574767007268157974764329 absolute error = 3.2e-31 relative error = 3.0265354099608063694604721313068e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.941 y[1] (analytic) = -0.10562577886733525945634117754799 y[1] (numeric) = -0.10562577886733525945634117754767 absolute error = 3.2e-31 relative error = 3.0295634591430208554273326338372e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.522e+10 Order of pole = 2.342e+20 TOP MAIN SOLVE Loop x[1] = 2.942 y[1] (analytic) = -0.10552020588375746158067668455543 y[1] (numeric) = -0.10552020588375746158067668455511 absolute error = 3.2e-31 relative error = 3.0325945378889469480450592696417e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.943 y[1] (analytic) = -0.1054147384203943408132571970496 y[1] (numeric) = -0.10541473842039434081325719704928 absolute error = 3.2e-31 relative error = 3.0356286492296636458296485699511e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.477e+11 Order of pole = 1.090e+21 TOP MAIN SOLVE Loop x[1] = 2.944 y[1] (analytic) = -0.10530937637177842500200637438576 y[1] (numeric) = -0.10530937637177842500200637438544 absolute error = 3.2e-31 relative error = 3.0386657961992825423404184738337e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.806e+11 Order of pole = 1.100e+21 TOP MAIN SOLVE Loop x[1] = 2.945 y[1] (analytic) = -0.10520411963254765675083739464774 y[1] (numeric) = -0.10520411963254765675083739464743 absolute error = 3.1e-31 relative error = 2.9466526699026086459077342698364e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.040e+11 Order of pole = 8.304e+20 TOP MAIN SOLVE Loop x[1] = 2.946 y[1] (analytic) = -0.10509896809744528805758677838939 y[1] (numeric) = -0.10509896809744528805758677838907 absolute error = 3.2e-31 relative error = 3.0447492091768544887010867076667e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.396e+11 Order of pole = 9.211e+20 TOP MAIN SOLVE Loop x[1] = 2.947 y[1] (analytic) = -0.10499392166131977505725761507508 y[1] (numeric) = -0.10499392166131977505725761507476 absolute error = 3.2e-31 relative error = 3.0477954812682210230740297609839e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.948 y[1] (analytic) = -0.1048889802191246728704669354539 y[1] (numeric) = -0.10488898021912467287046693545358 absolute error = 3.2e-31 relative error = 3.0508448011553228086332343387931e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=488.2MB, alloc=4.4MB, time=51.64 TOP MAIN SOLVE Loop x[1] = 2.949 y[1] (analytic) = -0.10478414366591853055699207830599 y[1] (numeric) = -0.10478414366591853055699207830567 absolute error = 3.2e-31 relative error = 3.0538971718874799865904850624474e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.943e+11 Order of pole = 1.408e+22 TOP MAIN SOLVE Loop x[1] = 2.95 y[1] (analytic) = -0.10467941189686478617431100509864 y[1] (numeric) = -0.10467941189686478617431100509832 absolute error = 3.2e-31 relative error = 3.0569525965170635434671960477701e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.422e+11 Order of pole = 3.946e+21 TOP MAIN SOLVE Loop x[1] = 2.951 y[1] (analytic) = -0.10457478480723166194103162108382 y[1] (numeric) = -0.10457478480723166194103162108351 absolute error = 3.1e-31 relative error = 2.9643857319088890396073501722662e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.952 y[1] (analytic) = -0.10447026229239205950510526625767 y[1] (numeric) = -0.10447026229239205950510526625735 absolute error = 3.2e-31 relative error = 3.0630726196932662838941459884552e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.953 y[1] (analytic) = -0.10436584424782345531671964438662 y[1] (numeric) = -0.1043658442478234553167196443863 absolute error = 3.2e-31 relative error = 3.0661372243599091536490737210606e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.954 y[1] (analytic) = -0.10426153056910779610576656298458 y[1] (numeric) = -0.10426153056910779610576656298426 absolute error = 3.2e-31 relative error = 3.0692048951640318947570354765000e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.955 y[1] (analytic) = -0.10415732115193139446377996169998 y[1] (numeric) = -0.10415732115193139446377996169966 absolute error = 3.2e-31 relative error = 3.0722756351733055669800145609381e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.956 y[1] (analytic) = -0.10405321589208482453023981104212 y[1] (numeric) = -0.10405321589208482453023981104181 absolute error = 3.1e-31 relative error = 2.9792447772253932343777333593694e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.957 y[1] (analytic) = -0.1039492146854628177831375677421 y[1] (numeric) = -0.10394921468546281778313756774179 absolute error = 3.1e-31 relative error = 2.9822255121216721965431897867503e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.958 y[1] (analytic) = -0.10384531742806415893369897730486 y[1] (numeric) = -0.10384531742806415893369897730455 absolute error = 3.1e-31 relative error = 2.9852092292437117991818035232411e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.959 y[1] (analytic) = -0.10374152401599158192516011846673 y[1] (numeric) = -0.10374152401599158192516011846642 absolute error = 3.1e-31 relative error = 2.9881959315752294129762789988594e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.96 y[1] (analytic) = -0.10363783434545166603549268832574 y[1] (numeric) = -0.10363783434545166603549268832543 absolute error = 3.1e-31 relative error = 2.9911856221029276183360992642769e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.285e+11 Order of pole = 1.987e+22 TOP MAIN SOLVE Loop x[1] = 2.961 y[1] (analytic) = -0.10353424831275473208397463086127 y[1] (numeric) = -0.10353424831275473208397463086095 absolute error = 3.2e-31 relative error = 3.0907647007138035531358506241999e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.684e+11 Order of pole = 1.119e+21 TOP MAIN SOLVE Loop x[1] = 2.962 y[1] (analytic) = -0.1034307658143147387415023154051 y[1] (numeric) = -0.10343076581431473874150231540478 absolute error = 3.2e-31 relative error = 3.0938570113121239713329258914431e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.148e+11 Order of pole = 2.032e+22 TOP MAIN SOLVE Loop x[1] = 2.963 y[1] (analytic) = -0.10332738674664917894454057536742 y[1] (numeric) = -0.1033273867466491789445405753671 absolute error = 3.2e-31 relative error = 3.0969524157677135230801758826837e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.965e+11 Order of pole = 2.443e+21 TOP MAIN SOLVE Loop memory used=492.1MB, alloc=4.4MB, time=52.06 x[1] = 2.964 y[1] (analytic) = -0.1032241110063789764126070211591 y[1] (numeric) = -0.10322411100637897641260702115878 absolute error = 3.2e-31 relative error = 3.1000509171759769219175322426465e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.590e+11 Order of pole = 4.175e+21 TOP MAIN SOLVE Loop x[1] = 2.965 y[1] (analytic) = -0.10312093849022838226918714478596 y[1] (numeric) = -0.10312093849022838226918714478565 absolute error = 3.1e-31 relative error = 3.0061790024280590894944514447457e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.966 y[1] (analytic) = -0.10301786909502487176597683702165 y[1] (numeric) = -0.10301786909502487176597683702133 absolute error = 3.2e-31 relative error = 3.1062572232476319781838477689607e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.967 y[1] (analytic) = -0.10291490271769904111034904139274 y[1] (numeric) = -0.10291490271769904111034904139242 absolute error = 3.2e-31 relative error = 3.1093650341173302244600530792883e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.968 y[1] (analytic) = -0.10281203925528450439594137243451 y[1] (numeric) = -0.10281203925528450439594137243419 absolute error = 3.2e-31 relative error = 3.1124759543523217018279630857700e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.969 y[1] (analytic) = -0.10270927860491779063626162879606 y[1] (numeric) = -0.10270927860491779063626162879573 absolute error = 3.3e-31 relative error = 3.2129521741592621202887422360208e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.97 y[1] (analytic) = -0.10260662066383824090120823479189 y[1] (numeric) = -0.10260662066383824090120823479156 absolute error = 3.3e-31 relative error = 3.2161667333451343908529559677371e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.971 y[1] (analytic) = -0.10250406532938790555640274691185 y[1] (numeric) = -0.10250406532938790555640274691152 absolute error = 3.3e-31 relative error = 3.2193845086980080204549397769164e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.972 y[1] (analytic) = -0.10240161249901144160523166461325 y[1] (numeric) = -0.10240161249901144160523166461292 absolute error = 3.3e-31 relative error = 3.2226055034356586301162782766096e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.621e+11 Order of pole = 3.660e+21 TOP MAIN SOLVE Loop x[1] = 2.973 y[1] (analytic) = -0.10229926207025601013349488742846 y[1] (numeric) = -0.10229926207025601013349488742814 absolute error = 3.2e-31 relative error = 3.1280773049978969463309752367655e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.899e+11 Order of pole = 1.486e+22 TOP MAIN SOLVE Loop x[1] = 2.974 y[1] (analytic) = -0.10219701394077117385655826302801 y[1] (numeric) = -0.10219701394077117385655826302769 absolute error = 3.2e-31 relative error = 3.1312069468630239223514598284406e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.614e+10 Order of pole = 3.032e+20 TOP MAIN SOLVE Loop x[1] = 2.975 y[1] (analytic) = -0.102094868008308794768907773383 y[1] (numeric) = -0.10209486800830879476890777338267 absolute error = 3.3e-31 relative error = 3.2322878361833386545454532526988e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.307e+11 Order of pole = 8.175e+20 TOP MAIN SOLVE Loop x[1] = 2.976 y[1] (analytic) = -0.10199282417072293189600300857263 y[1] (numeric) = -0.1019928241707229318960030085723 absolute error = 3.3e-31 relative error = 3.2355217407022894298332786251427e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.953e+11 Order of pole = 2.042e+21 TOP MAIN SOLVE Loop x[1] = 2.977 y[1] (analytic) = -0.10189088232596973914832768008179 y[1] (numeric) = -0.10189088232596973914832768008146 absolute error = 3.3e-31 relative error = 3.2387588807432505342312465822024e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.978 y[1] (analytic) = -0.10178904237210736327753502763064 y[1] (numeric) = -0.1017890423721073632775350276303 absolute error = 3.4e-31 relative error = 3.3402416613477065899306903089629e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.345e+11 Order of pole = 9.528e+20 TOP MAIN SOLVE Loop memory used=495.9MB, alloc=4.4MB, time=52.46 x[1] = 2.979 y[1] (analytic) = -0.10168730420729584193458607567308 y[1] (numeric) = -0.10168730420729584193458607567275 absolute error = 3.3e-31 relative error = 3.2452428803430037326692805684416e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.98 y[1] (analytic) = -0.10158566772979700182977879769406 y[1] (numeric) = -0.10158566772979700182977879769372 absolute error = 3.4e-31 relative error = 3.3469288296096079657896770572952e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.006e+11 Order of pole = 6.159e+20 TOP MAIN SOLVE Loop x[1] = 2.981 y[1] (analytic) = -0.10148413283797435699456634832605 y[1] (numeric) = -0.10148413283797435699456634832571 absolute error = 3.4e-31 relative error = 3.3502774324615933334246741136542e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.982 y[1] (analytic) = -0.10138269943029300714506262509483 y[1] (numeric) = -0.10138269943029300714506262509449 absolute error = 3.4e-31 relative error = 3.3536293855912903524483493871659e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.784e+11 Order of pole = 1.385e+21 TOP MAIN SOLVE Loop x[1] = 2.983 y[1] (analytic) = -0.10128136740531953614713352329139 y[1] (numeric) = -0.10128136740531953614713352329105 absolute error = 3.4e-31 relative error = 3.3569846923506524318871586872382e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.984 y[1] (analytic) = -0.10118013666172191058297234905286 y[1] (numeric) = -0.10118013666172191058297234905252 absolute error = 3.4e-31 relative error = 3.3603433560949866107120873864837e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.985 y[1] (analytic) = -0.10107900709826937841905795721941 y[1] (numeric) = -0.10107900709826937841905795721908 absolute error = 3.3e-31 relative error = 3.2647728690011052392299110888513e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.903e+11 Order of pole = 4.326e+21 TOP MAIN SOLVE Loop x[1] = 2.986 y[1] (analytic) = -0.10097797861383236777539428191686 y[1] (numeric) = -0.10097797861383236777539428191653 absolute error = 3.3e-31 relative error = 3.2680392748008057159357954971106e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.174e+11 Order of pole = 6.629e+20 TOP MAIN SOLVE Loop x[1] = 2.987 y[1] (analytic) = -0.10087705110738238579593002909595 y[1] (numeric) = -0.10087705110738238579593002909562 absolute error = 3.3e-31 relative error = 3.2713089486400533300627071286784e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.988 y[1] (analytic) = -0.10077622447799191762005740143974 y[1] (numeric) = -0.10077622447799191762005740143941 absolute error = 3.3e-31 relative error = 3.2745818937885221933310891301950e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.989 y[1] (analytic) = -0.10067549862483432545508882712928 y[1] (numeric) = -0.10067549862483432545508882712895 absolute error = 3.3e-31 relative error = 3.2778581135191577269552429006287e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.478e+10 Order of pole = 1.086e+20 TOP MAIN SOLVE Loop x[1] = 2.99 y[1] (analytic) = -0.10057487344718374774961076493595 y[1] (numeric) = -0.10057487344718374774961076493562 absolute error = 3.3e-31 relative error = 3.2811376111081799345890220510380e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.991 y[1] (analytic) = -0.10047434884441499846761375898581 y[1] (numeric) = -0.10047434884441499846761375898548 absolute error = 3.3e-31 relative error = 3.2844203898350866785461090767689e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.430e+11 Order of pole = 2.630e+21 TOP MAIN SOLVE Loop x[1] = 2.992 y[1] (analytic) = -0.10037392471600346646329801731775 y[1] (numeric) = -0.10037392471600346646329801731742 absolute error = 3.3e-31 relative error = 3.2877064529826569592981509626331e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.422e+11 Order of pole = 1.233e+21 TOP MAIN SOLVE Loop x[1] = 2.993 y[1] (analytic) = -0.10027360096152501495645388903243 y[1] (numeric) = -0.1002736009615250149564538890321 absolute error = 3.3e-31 relative error = 3.2909958038369541982540332194832e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.356e+11 Order of pole = 1.147e+21 TOP MAIN SOLVE Loop x[1] = 2.994 y[1] (analytic) = -0.10017337748065588110831671540434 y[1] (numeric) = -0.10017337748065588110831671540401 absolute error = 3.3e-31 relative error = 3.2942884456873295238235751317234e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=499.7MB, alloc=4.4MB, time=52.87 TOP MAIN SOLVE Loop x[1] = 2.995 y[1] (analytic) = -0.10007325417317257569779563080324 y[1] (numeric) = -0.10007325417317257569779563080292 absolute error = 3.2e-31 relative error = 3.1976575823771394528668434227725e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.807e+11 Order of pole = 1.602e+21 TOP MAIN SOLVE Loop x[1] = 2.996 y[1] (analytic) = -0.099973230938951782897975989645646 y[1] (numeric) = -0.099973230938951782897975989645322 absolute error = 3.24e-31 relative error = 3.2408675498129012733406866763532e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.997 y[1] (analytic) = -0.09987330767797026015279519587018 y[1] (numeric) = -0.099873307677970260152795195869856 absolute error = 3.24e-31 relative error = 3.2441100383367687358597878796302e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.968e+11 Order of pole = 2.094e+21 TOP MAIN SOLVE Loop x[1] = 2.998 y[1] (analytic) = -0.099773484290304738153791811604541 y[1] (numeric) = -0.099773484290304738153791811604214 absolute error = 3.27e-31 relative error = 3.2774238799614165894900147115640e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 2.999 y[1] (analytic) = -0.099673760676131820916827921764644 y[1] (numeric) = -0.099673760676131820916827921764318 absolute error = 3.26e-31 relative error = 3.2706702123868487923045303838661e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3 y[1] (analytic) = -0.099574136735727885958684831300122 y[1] (numeric) = -0.099574136735727885958684831299798 absolute error = 3.24e-31 relative error = 3.2538569815564021740304218040423e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.001 y[1] (analytic) = -0.09947461236946898457343227167347 y[1] (numeric) = -0.099474612369468984573432271673144 absolute error = 3.26e-31 relative error = 3.2772180985151221993803129723007e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.002 y[1] (analytic) = -0.099375187477830742208471392933763 y[1] (numeric) = -0.099375187477830742208471392933437 absolute error = 3.26e-31 relative error = 3.2804969557690261736287879685036e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.003 y[1] (analytic) = -0.099275861961388258940151917419667 y[1] (numeric) = -0.099275861961388258940151917419341 absolute error = 3.26e-31 relative error = 3.2837790935201592916588631707156e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.034e+11 Order of pole = 8.517e+20 TOP MAIN SOLVE Loop x[1] = 3.004 y[1] (analytic) = -0.099176635720816010048863930700551 y[1] (numeric) = -0.099176635720816010048863930700225 absolute error = 3.26e-31 relative error = 3.2870645150506595781151449871543e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.005 y[1] (analytic) = -0.099077508656887746693504884839239 y[1] (numeric) = -0.09907750865688774669350488483891 absolute error = 3.29e-31 relative error = 3.3206325477899299615525325224107e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.006 y[1] (analytic) = -0.098978480670476396685222488435102 y[1] (numeric) = -0.098978480670476396685222488434777 absolute error = 3.25e-31 relative error = 3.2835420163904576074111890103776e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.007 y[1] (analytic) = -0.098879551662553965360334257182175 y[1] (numeric) = -0.09887955166255396536033425718185 absolute error = 3.25e-31 relative error = 3.2868272007252501045972410384725e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.008 y[1] (analytic) = -0.098780721534191436552324597853479 y[1] (numeric) = -0.09878072153419143655232459785315 absolute error = 3.29e-31 relative error = 3.3306094032338251336699841340883e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.009 y[1] (analytic) = -0.098681990186558673662820397700472 y[1] (numeric) = -0.098681990186558673662820397700144 absolute error = 3.28e-31 relative error = 3.3238081171641833140184305130973e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=503.5MB, alloc=4.4MB, time=53.27 x[1] = 3.01 y[1] (analytic) = -0.098583357520924320831446190234969 y[1] (numeric) = -0.098583357520924320831446190234643 absolute error = 3.26e-31 relative error = 3.3068461878142716880577881929101e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.011 y[1] (analytic) = -0.098484823438655704204460067240401 y[1] (numeric) = -0.098484823438655704204460067240072 absolute error = 3.29e-31 relative error = 3.3406162341848310304299522207589e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.019e+11 Order of pole = 4.464e+21 TOP MAIN SOLVE Loop x[1] = 3.012 y[1] (analytic) = -0.09838638784121873330207160564013 y[1] (numeric) = -0.0983863878412187333020716056398 absolute error = 3.30e-31 relative error = 3.3541225289475188763545831752771e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.251e+11 Order of pole = 2.901e+20 TOP MAIN SOLVE Loop x[1] = 3.013 y[1] (analytic) = -0.098288050630177802484343176532564 y[1] (numeric) = -0.098288050630177802484343176532237 absolute error = 3.27e-31 relative error = 3.3269557988323738819650213920326e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.148e+11 Order of pole = 1.261e+21 TOP MAIN SOLVE Loop x[1] = 3.014 y[1] (analytic) = -0.098189811707195692515576102286122 y[1] (numeric) = -0.098189811707195692515576102285795 absolute error = 3.27e-31 relative error = 3.3302844186637369560601941475800e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.015 y[1] (analytic) = -0.098091670974033472227083226071997 y[1] (numeric) = -0.098091670974033472227083226071666 absolute error = 3.31e-31 relative error = 3.3743945506608946422832896651343e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.091e+11 Order of pole = 4.348e+20 TOP MAIN SOLVE Loop x[1] = 3.016 y[1] (analytic) = -0.097993628332550400278249556599128 y[1] (numeric) = -0.097993628332550400278249556598798 absolute error = 3.30e-31 relative error = 3.3675658878566534553643736472614e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.017 y[1] (analytic) = -0.097895683684703827015782749103848 y[1] (numeric) = -0.097895683684703827015782749103517 absolute error = 3.31e-31 relative error = 3.3811500930527609840773530093747e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.018 y[1] (analytic) = -0.097797836932549096431055281836432 y[1] (numeric) = -0.097797836932549096431055281836105 absolute error = 3.27e-31 relative error = 3.3436322341723264840425129041788e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.458e+11 Order of pole = 1.627e+21 TOP MAIN SOLVE Loop x[1] = 3.019 y[1] (analytic) = -0.09770008797823944821544028537867 y[1] (numeric) = -0.097700087978239448215440285378341 absolute error = 3.29e-31 relative error = 3.3674483494147675096185193258487e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.02 y[1] (analytic) = -0.097602436724025919913543080119995 y[1] (numeric) = -0.097602436724025919913543080119666 absolute error = 3.29e-31 relative error = 3.3708174820497387144956601129644e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.536e+11 Order of pole = 1.458e+21 TOP MAIN SOLVE Loop x[1] = 3.021 y[1] (analytic) = -0.097504883072257249174230575115693 y[1] (numeric) = -0.097504883072257249174230575115361 absolute error = 3.32e-31 relative error = 3.4049576753398814377866316018277e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.022 y[1] (analytic) = -0.097407426925379776099360779348317 y[1] (numeric) = -0.097407426925379776099360779347989 absolute error = 3.28e-31 relative error = 3.3672997055067336699640878197363e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.249e+11 Order of pole = 9.556e+20 TOP MAIN SOLVE Loop x[1] = 3.023 y[1] (analytic) = -0.097310068185937345690114774113802 y[1] (numeric) = -0.097310068185937345690114774113473 absolute error = 3.29e-31 relative error = 3.3809451183546191620089215011696e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.024 y[1] (analytic) = -0.09721280675657121039083359285599 y[1] (numeric) = -0.09721280675657121039083359285566 absolute error = 3.30e-31 relative error = 3.3946144650091925687009091112388e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=507.3MB, alloc=4.4MB, time=53.68 x[1] = 3.025 y[1] (analytic) = -0.097115642540019932730262552278451 y[1] (numeric) = -0.097115642540019932730262552278118 absolute error = 3.33e-31 relative error = 3.4289017844141388576929708772525e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.064e+11 Order of pole = 1.872e+21 TOP MAIN SOLVE Loop x[1] = 3.026 y[1] (analytic) = -0.097018575439119288060105675969725 y[1] (numeric) = -0.097018575439119288060105675969396 absolute error = 3.29e-31 relative error = 3.3911031831883861874899496139966e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.027 y[1] (analytic) = -0.096921605356802167390792949088386 y[1] (numeric) = -0.096921605356802167390792949088054 absolute error = 3.32e-31 relative error = 3.4254488333926417330711993082727e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.028 y[1] (analytic) = -0.096824732196098480324363239866963 y[1] (numeric) = -0.096824732196098480324363239866631 absolute error = 3.32e-31 relative error = 3.4288759955215019656088005512650e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.029 y[1] (analytic) = -0.09672795586013505808436582080971 y[1] (numeric) = -0.096727955860135058084365820809378 absolute error = 3.32e-31 relative error = 3.4323065865266434593241855172683e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.278e+11 Order of pole = 9.330e+20 TOP MAIN SOLVE Loop x[1] = 3.03 y[1] (analytic) = -0.096631276252135556642683519477524 y[1] (numeric) = -0.096631276252135556642683519477196 absolute error = 3.28e-31 relative error = 3.3943461446598784991541949332050e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.031 y[1] (analytic) = -0.096534693275420359943180625675189 y[1] (numeric) = -0.096534693275420359943180625674858 absolute error = 3.31e-31 relative error = 3.4288190988045449072614757046248e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.032 y[1] (analytic) = -0.09643820683340648322207877868069 y[1] (numeric) = -0.096438206833406483222078778680361 absolute error = 3.29e-31 relative error = 3.4115109644078680256585895301312e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.033 y[1] (analytic) = -0.096341816829607476424964154884561 y[1] (numeric) = -0.096341816829607476424964154884232 absolute error = 3.29e-31 relative error = 3.4149241816964854330770862044437e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.034 y[1] (analytic) = -0.096245523167633327720329372838261 y[1] (numeric) = -0.096245523167633327720329372837932 absolute error = 3.29e-31 relative error = 3.4183408139095691140056432303026e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.035 y[1] (analytic) = -0.09614932575119036710955362924555 y[1] (numeric) = -0.096149325751190367109553629245222 absolute error = 3.28e-31 relative error = 3.4113603755140137195413832657967e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.122e+11 Order of pole = 5.660e+20 TOP MAIN SOLVE Loop x[1] = 3.036 y[1] (analytic) = -0.096053224484081170133224675868916 y[1] (numeric) = -0.096053224484081170133224675868589 absolute error = 3.27e-31 relative error = 3.4043625474977518136149457384688e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.181e+11 Order of pole = 1.614e+21 TOP MAIN SOLVE Loop x[1] = 3.037 y[1] (analytic) = -0.095957219270204461673706343665025 y[1] (numeric) = -0.095957219270204461673706343664697 absolute error = 3.28e-31 relative error = 3.4181899235365484259430182468005e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.038 y[1] (analytic) = -0.095861310013555019853855416708682 y[1] (numeric) = -0.095861310013555019853855416708354 absolute error = 3.28e-31 relative error = 3.4216098231248875163024105241712e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.039 y[1] (analytic) = -0.095765496618223580031791754614206 y[1] (numeric) = -0.095765496618223580031791754613875 absolute error = 3.31e-31 relative error = 3.4563596669848287821654221496585e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.04 y[1] (analytic) = -0.095669778988396738891625658216285 y[1] (numeric) = -0.095669778988396738891625658215954 absolute error = 3.31e-31 relative error = 3.4598177554078510916533728963618e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=511.1MB, alloc=4.4MB, time=54.09 TOP MAIN SOLVE Loop x[1] = 3.041 y[1] (analytic) = -0.09557415702835685863004656922975 y[1] (numeric) = -0.095574157028356858630046569229423 absolute error = 3.27e-31 relative error = 3.4214269857800480379984813707799e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.042 y[1] (analytic) = -0.095478630642481971238677290468942 y[1] (numeric) = -0.095478630642481971238677290468611 absolute error = 3.31e-31 relative error = 3.4667443151695754181786316603219e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.647e+11 Order of pole = 1.163e+21 TOP MAIN SOLVE Loop x[1] = 3.043 y[1] (analytic) = -0.095383199735245682882098008972874 y[1] (numeric) = -0.095383199735245682882098008972547 absolute error = 3.27e-31 relative error = 3.4282766871697642058858817128127e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.044 y[1] (analytic) = -0.095287864211217078371444500052389 y[1] (numeric) = -0.095287864211217078371444500052061 absolute error = 3.28e-31 relative error = 3.4422011944033955945472565898502e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.045 y[1] (analytic) = -0.09519262397506062573348498584936 y[1] (numeric) = -0.095192623975060625733484985849031 absolute error = 3.29e-31 relative error = 3.4561501328736796002703139255503e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.046 y[1] (analytic) = -0.095097478931536080875080217477 y[1] (numeric) = -0.095097478931536080875080217476672 absolute error = 3.28e-31 relative error = 3.4490924857864885040880493105866e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.047 y[1] (analytic) = -0.095002428985498392342931445193351 y[1] (numeric) = -0.09500242898549839234293144519302 absolute error = 3.31e-31 relative error = 3.4841214433635729692894266406411e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.048 y[1] (analytic) = -0.094907474041897606178521036347952 y[1] (numeric) = -0.094907474041897606178521036347625 absolute error = 3.27e-31 relative error = 3.4454609955760010228899538350445e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.049 y[1] (analytic) = -0.094812614005778770868150596034488 y[1] (numeric) = -0.094812614005778770868150596034161 absolute error = 3.27e-31 relative error = 3.4489081798764619007677987470499e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.509e+11 Order of pole = 5.633e+21 TOP MAIN SOLVE Loop x[1] = 3.05 y[1] (analytic) = -0.094717848782281842387981540479467 y[1] (numeric) = -0.09471784878228184238798154047914 absolute error = 3.27e-31 relative error = 3.4523588130853900641321144326832e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.051 y[1] (analytic) = -0.094623178276641589343983168199726 y[1] (numeric) = -0.094623178276641589343983168199396 absolute error = 3.30e-31 relative error = 3.4875176041456522113855278690238e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.328e+11 Order of pole = 1.091e+21 TOP MAIN SOLVE Loop x[1] = 3.052 y[1] (analytic) = -0.094528602394187498206693368868834 y[1] (numeric) = -0.094528602394187498206693368868505 absolute error = 3.29e-31 relative error = 3.4804280574048770060429938411610e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.053 y[1] (analytic) = -0.094434121040343678640697204645281 y[1] (numeric) = -0.094434121040343678640697204644951 absolute error = 3.30e-31 relative error = 3.4944996190415012213578063434830e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.054 y[1] (analytic) = -0.094339734120628768928728693433058 y[1] (numeric) = -0.094339734120628768928728693432729 absolute error = 3.29e-31 relative error = 3.4873958790186935268108062789998e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.055 y[1] (analytic) = -0.094245441540655841490301218168621 y[1] (numeric) = -0.094245441540655841490301218168293 absolute error = 3.28e-31 relative error = 3.4802744264135736960495936213525e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=515.0MB, alloc=4.4MB, time=54.50 x[1] = 3.056 y[1] (analytic) = -0.094151243206132308494772080756706 y[1] (numeric) = -0.094151243206132308494772080756376 absolute error = 3.30e-31 relative error = 3.5049988588839607135798227907471e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.920e+11 Order of pole = 2.158e+21 TOP MAIN SOLVE Loop x[1] = 3.057 y[1] (analytic) = -0.094057139022859827568746813711707 y[1] (numeric) = -0.094057139022859827568746813711379 absolute error = 3.28e-31 relative error = 3.4872419404579406838074187320817e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.058 y[1] (analytic) = -0.093963128896734207597728956901106 y[1] (numeric) = -0.093963128896734207597728956900778 absolute error = 3.28e-31 relative error = 3.4907309266007211743506041700860e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.486e+11 Order of pole = 1.413e+21 TOP MAIN SOLVE Loop x[1] = 3.059 y[1] (analytic) = -0.093869212733745314621921101032804 y[1] (numeric) = -0.093869212733745314621921101032474 absolute error = 3.30e-31 relative error = 3.5155296437398089108433520211624e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.06 y[1] (analytic) = -0.093775390439976977826083093679625 y[1] (numeric) = -0.093775390439976977826083093679295 absolute error = 3.30e-31 relative error = 3.5190469317344387066514051808769e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.278e+10 Order of pole = 1.252e+21 TOP MAIN SOLVE Loop x[1] = 3.061 y[1] (analytic) = -0.093681661921606895623353397691344 y[1] (numeric) = -0.093681661921606895623353397691014 absolute error = 3.30e-31 relative error = 3.5225677387762934908189179924292e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.062 y[1] (analytic) = -0.093588027084906541832939685807746 y[1] (numeric) = -0.093588027084906541832939685807417 absolute error = 3.29e-31 relative error = 3.5154069409062224755752067663276e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.263e+11 Order of pole = 1.244e+21 TOP MAIN SOLVE Loop x[1] = 3.063 y[1] (analytic) = -0.093494485836241071951584849155532 y[1] (numeric) = -0.093494485836241071951584849155203 absolute error = 3.29e-31 relative error = 3.5189241061366468125688689806770e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.351e+11 Order of pole = 9.379e+20 TOP MAIN SOLVE Loop x[1] = 3.064 y[1] (analytic) = -0.093401038082069229518714691087232 y[1] (numeric) = -0.093401038082069229518714691086906 absolute error = 3.26e-31 relative error = 3.4903252329331896436037974486294e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.065 y[1] (analytic) = -0.09330768372894325257517367150206 y[1] (numeric) = -0.093307683728943252575173671501732 absolute error = 3.28e-31 relative error = 3.5152517658977872609466038284959e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.066 y[1] (analytic) = -0.093214422683508780215455160376591 y[1] (numeric) = -0.093214422683508780215455160376264 absolute error = 3.27e-31 relative error = 3.5080408222906032353033040230570e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.710e+11 Order of pole = 3.585e+21 TOP MAIN SOLVE Loop x[1] = 3.067 y[1] (analytic) = -0.093121254852504759233332752727826 y[1] (numeric) = -0.093121254852504759233332752727497 absolute error = 3.29e-31 relative error = 3.5330279915267981970992542069167e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.068 y[1] (analytic) = -0.093028180142763350860799290632066 y[1] (numeric) = -0.093028180142763350860799290631739 absolute error = 3.27e-31 relative error = 3.5150639246965564157055135306821e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.324e+11 Order of pole = 2.057e+21 TOP MAIN SOLVE Loop x[1] = 3.069 y[1] (analytic) = -0.092935198461209837600220331230959 y[1] (numeric) = -0.092935198461209837600220331230632 absolute error = 3.27e-31 relative error = 3.5185807467392057981427974259916e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.223e+11 Order of pole = 3.276e+21 TOP MAIN SOLVE Loop x[1] = 3.07 y[1] (analytic) = -0.092842309714862530149608892870319 y[1] (numeric) = -0.092842309714862530149608892869992 absolute error = 3.27e-31 relative error = 3.5221010873628951348578815668306e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.292e+11 Order of pole = 8.148e+20 TOP MAIN SOLVE Loop memory used=518.8MB, alloc=4.4MB, time=54.91 x[1] = 3.071 y[1] (analytic) = -0.092749513810832674420928404638788 y[1] (numeric) = -0.092749513810832674420928404638459 absolute error = 3.29e-31 relative error = 3.5471884054401853144180502381693e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.072 y[1] (analytic) = -0.092656810656324358651330877601494 y[1] (numeric) = -0.092656810656324358651330877601164 absolute error = 3.30e-31 relative error = 3.5615298828276214542202752307768e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.073 y[1] (analytic) = -0.092564200158634420607237408959161 y[1] (numeric) = -0.092564200158634420607237408958831 absolute error = 3.30e-31 relative error = 3.5650931940691272300526403089954e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.248e+11 Order of pole = 6.697e+20 TOP MAIN SOLVE Loop x[1] = 3.074 y[1] (analytic) = -0.092471682225152354881168223205429 y[1] (numeric) = -0.092471682225152354881168223205101 absolute error = 3.28e-31 relative error = 3.5470318275531900802663615449369e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.075 y[1] (analytic) = -0.092379256763360220281229547104707 y[1] (numeric) = -0.092379256763360220281229547104379 absolute error = 3.28e-31 relative error = 3.5505806334879768407568734691949e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.435e+11 Order of pole = 3.218e+21 TOP MAIN SOLVE Loop x[1] = 3.076 y[1] (analytic) = -0.092286923680832547313164707969703 y[1] (numeric) = -0.092286923680832547313164707969375 absolute error = 3.28e-31 relative error = 3.5541329900036929709535462058878e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.077 y[1] (analytic) = -0.092194682885236245754876937282041 y[1] (numeric) = -0.092194682885236245754876937281713 absolute error = 3.28e-31 relative error = 3.5576889006526952826022294623563e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.078 y[1] (analytic) = -0.092102534284330512323331454171051 y[1] (numeric) = -0.092102534284330512323331454170722 absolute error = 3.29e-31 relative error = 3.5721058335305011073757392919828e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.079 y[1] (analytic) = -0.09201047778596673843374449564512 y[1] (numeric) = -0.092010477785966738433744495644793 absolute error = 3.27e-31 relative error = 3.5539430711430716286198018059283e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.678e+11 Order of pole = 1.423e+21 TOP MAIN SOLVE Loop x[1] = 3.08 y[1] (analytic) = -0.091918513298088418050967052756972 y[1] (numeric) = -0.091918513298088418050967052756643 absolute error = 3.29e-31 relative error = 3.5792571941744193054015608687875e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.081 y[1] (analytic) = -0.091826640728731055632971164078876 y[1] (numeric) = -0.091826640728731055632971164078549 absolute error = 3.27e-31 relative error = 3.5610580699124610629593048387514e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.448e+11 Order of pole = 4.185e+21 TOP MAIN SOLVE Loop x[1] = 3.082 y[1] (analytic) = -0.091734859986022074166346709966495 y[1] (numeric) = -0.091734859986022074166346709966167 absolute error = 3.28e-31 relative error = 3.5755218904784765551690158679766e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.280e+11 Order of pole = 6.836e+20 TOP MAIN SOLVE Loop x[1] = 3.083 y[1] (analytic) = -0.091643170978180723293716743100403 y[1] (numeric) = -0.091643170978180723293716743100076 absolute error = 3.27e-31 relative error = 3.5681873129188782252026866923042e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.191e+11 Order of pole = 1.633e+22 TOP MAIN SOLVE Loop x[1] = 3.084 y[1] (analytic) = -0.091551573613517987532979482713038 y[1] (numeric) = -0.09155157361351798753297948271271 absolute error = 3.28e-31 relative error = 3.5826800900729616209211710875880e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.085 y[1] (analytic) = -0.091460067800436494588285191735364 y[1] (numeric) = -0.091460067800436494588285191735033 absolute error = 3.31e-31 relative error = 3.6190657623634551622328901235249e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.297e+11 Order of pole = 3.243e+21 TOP MAIN SOLVE Loop x[1] = 3.086 y[1] (analytic) = -0.091368653447430423752656247832519 y[1] (numeric) = -0.091368653447430423752656247832191 absolute error = 3.28e-31 relative error = 3.5898526203925838859434948911078e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=522.6MB, alloc=4.4MB, time=55.32 TOP MAIN SOLVE Loop x[1] = 3.087 y[1] (analytic) = -0.091277330463085414402158810940903 y[1] (numeric) = -0.091277330463085414402158810940573 absolute error = 3.30e-31 relative error = 3.6153555140776093423442641770980e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.088 y[1] (analytic) = -0.091186098756078474581534581470665 y[1] (numeric) = -0.091186098756078474581534581470336 absolute error = 3.29e-31 relative error = 3.6080060939998140524418505234013e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.884e+11 Order of pole = 2.744e+21 TOP MAIN SOLVE Loop x[1] = 3.089 y[1] (analytic) = -0.091094958235177889681201234797849 y[1] (numeric) = -0.091094958235177889681201234797519 absolute error = 3.30e-31 relative error = 3.6225934606396779364434287867941e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.283e+11 Order of pole = 1.112e+21 TOP MAIN SOLVE Loop x[1] = 3.09 y[1] (analytic) = -0.091003908809243131205530209038912 y[1] (numeric) = -0.091003908809243131205530209038582 absolute error = 3.30e-31 relative error = 3.6262178660009644825796243506120e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.410e+10 Order of pole = 2.397e+20 TOP MAIN SOLVE Loop x[1] = 3.091 y[1] (analytic) = -0.090912950387224765632310614377878 y[1] (numeric) = -0.09091295038722476563231061437755 absolute error = 3.28e-31 relative error = 3.6078468315344772798791327228092e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.252e+11 Order of pole = 3.060e+21 TOP MAIN SOLVE Loop x[1] = 3.092 y[1] (analytic) = -0.090822082878164363363308123402402 y[1] (numeric) = -0.090822082878164363363308123402075 absolute error = 3.27e-31 relative error = 3.6004459448332915229962262799211e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.093 y[1] (analytic) = -0.090731306191194407765827793000054 y[1] (numeric) = -0.090731306191194407765827792999726 absolute error = 3.28e-31 relative error = 3.6150697457040779390737209939775e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.540e+11 Order of pole = 3.373e+21 TOP MAIN SOLVE Loop x[1] = 3.094 y[1] (analytic) = -0.090640620235538204305189859370066 y[1] (numeric) = -0.090640620235538204305189859369738 absolute error = 3.28e-31 relative error = 3.6186866235873171513724511066935e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.467e+11 Order of pole = 1.294e+21 TOP MAIN SOLVE Loop x[1] = 3.095 y[1] (analytic) = -0.09055002492050978976802763861878 y[1] (numeric) = -0.090550024920509789768027638618452 absolute error = 3.28e-31 relative error = 3.6223071201574815082170167757571e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.096 y[1] (analytic) = -0.090459520155513841576316756229106 y[1] (numeric) = -0.090459520155513841576316756228778 absolute error = 3.28e-31 relative error = 3.6259312390350678814798324163655e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.097 y[1] (analytic) = -0.090369105850045587192045019425683 y[1] (numeric) = -0.090369105850045587192045019425355 absolute error = 3.28e-31 relative error = 3.6295589838441954507571878238625e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.440e+11 Order of pole = 1.198e+21 TOP MAIN SOLVE Loop x[1] = 3.098 y[1] (analytic) = -0.090278781913690713612432337098059 y[1] (numeric) = -0.090278781913690713612432337097728 absolute error = 3.31e-31 relative error = 3.6664207578304075835328340157624e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.011e+11 Order of pole = 7.092e+21 TOP MAIN SOLVE Loop x[1] = 3.099 y[1] (analytic) = -0.09018854825612527695561018249425 y[1] (numeric) = -0.090188548256125276955610182493922 absolute error = 3.28e-31 relative error = 3.6368253657716841827028758045378e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.1 y[1] (analytic) = -0.090098404787115612136670184356672 y[1] (numeric) = -0.090098404787115612136670184356341 absolute error = 3.31e-31 relative error = 3.6737609370785903284990297600980e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.101 y[1] (analytic) = -0.090008351416518242633991522541387 y[1] (numeric) = -0.090008351416518242633991522541056 absolute error = 3.31e-31 relative error = 3.6774365355085840516279473524660e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=526.4MB, alloc=4.4MB, time=55.72 x[1] = 3.102 y[1] (analytic) = -0.089918388054279790345756894440686 y[1] (numeric) = -0.089918388054279790345756894440357 absolute error = 3.29e-31 relative error = 3.6588734197659005839099824206664e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.229e+10 Order of pole = 9.110e+19 TOP MAIN SOLVE Loop x[1] = 3.103 y[1] (analytic) = -0.089828514610436885536566908717354 y[1] (numeric) = -0.089828514610436885536566908717025 absolute error = 3.29e-31 relative error = 3.6625341232323410876266856939997e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.104 y[1] (analytic) = -0.089738730995116076874062852957546 y[1] (numeric) = -0.089738730995116076874062852957215 absolute error = 3.31e-31 relative error = 3.6884854101404028010410184642578e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.105 y[1] (analytic) = -0.089649037118533741555467871857543 y[1] (numeric) = -0.089649037118533741555467871857213 absolute error = 3.30e-31 relative error = 3.6810211309205116459561300933516e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.106 y[1] (analytic) = -0.089559432890995995523956682478095 y[1] (numeric) = -0.089559432890995995523956682477766 absolute error = 3.29e-31 relative error = 3.6735382234993646839774093362996e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.831e+11 Order of pole = 2.311e+21 TOP MAIN SOLVE Loop x[1] = 3.107 y[1] (analytic) = -0.089469918222898603774764042928544 y[1] (numeric) = -0.089469918222898603774764042928213 absolute error = 3.31e-31 relative error = 3.6995674811658100980669308200617e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.108 y[1] (analytic) = -0.089380493024726890750942280581738 y[1] (numeric) = -0.089380493024726890750942280581408 absolute error = 3.30e-31 relative error = 3.6920807754853883164519863283459e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.109 y[1] (analytic) = -0.089291157207055650828678275569833 y[1] (numeric) = -0.089291157207055650828678275569504 absolute error = 3.29e-31 relative error = 3.6845753856351961650578255850265e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.621e+10 Order of pole = 8.793e+20 TOP MAIN SOLVE Loop x[1] = 3.11 y[1] (analytic) = -0.089201910680549058892080384870443 y[1] (numeric) = -0.089201910680549058892080384870115 absolute error = 3.28e-31 relative error = 3.6770512817224004589801095913198e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.631e+11 Order of pole = 4.087e+21 TOP MAIN SOLVE Loop x[1] = 3.111 y[1] (analytic) = -0.089112753355960580997345881762665 y[1] (numeric) = -0.089112753355960580997345881762334 absolute error = 3.31e-31 relative error = 3.7143953871318694412086929311775e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.112 y[1] (analytic) = -0.089023685144132885126219574812926 y[1] (numeric) = -0.089023685144132885126219574812594 absolute error = 3.32e-31 relative error = 3.7293446060166887307002625716390e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.113 y[1] (analytic) = -0.088934705955997752028654359841889 y[1] (numeric) = -0.088934705955997752028654359841561 absolute error = 3.28e-31 relative error = 3.6880989988574836767391865843022e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.804e+11 Order of pole = 3.169e+21 TOP MAIN SOLVE Loop x[1] = 3.114 y[1] (analytic) = -0.08884581570257598615458454752551 y[1] (numeric) = -0.088845815702575986154584547525179 absolute error = 3.31e-31 relative error = 3.7255553047998299948828836523030e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.115 y[1] (analytic) = -0.088757014294977326674722898396102 y[1] (numeric) = -0.088757014294977326674722898395772 absolute error = 3.30e-31 relative error = 3.7180160083266160500846786654641e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.116 y[1] (analytic) = -0.088668301644400358590292386033151 y[1] (numeric) = -0.088668301644400358590292386032819 absolute error = 3.32e-31 relative error = 3.7442918590170909374103615264998e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=530.2MB, alloc=4.4MB, time=56.12 x[1] = 3.117 y[1] (analytic) = -0.088579677662132423931603798168099 y[1] (numeric) = -0.088579677662132423931603798167768 absolute error = 3.31e-31 relative error = 3.7367487524906812528786778765353e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.082e+11 Order of pole = 8.184e+20 TOP MAIN SOLVE Loop x[1] = 3.118 y[1] (analytic) = -0.088491142259549533045390374273404 y[1] (numeric) = -0.088491142259549533045390374273075 absolute error = 3.29e-31 relative error = 3.7178862380940271172770287422484e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.119 y[1] (analytic) = -0.088402695348116275970810766963061 y[1] (numeric) = -0.088402695348116275970810766962732 absolute error = 3.29e-31 relative error = 3.7216059838950428406710059662856e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.12 y[1] (analytic) = -0.088314336839385733904031703200168 y[1] (numeric) = -0.088314336839385733904031703199839 absolute error = 3.29e-31 relative error = 3.7253294513023525929501529094831e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.121 y[1] (analytic) = -0.088226066644999390751301809886852 y[1] (numeric) = -0.08822606664499939075130180988652 absolute error = 3.32e-31 relative error = 3.7630602000640996913336677526714e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.981e+10 Order of pole = 9.137e+20 TOP MAIN SOLVE Loop x[1] = 3.122 y[1] (analytic) = -0.088137884676687044770428156902962 y[1] (numeric) = -0.08813788467668704477042815690263 absolute error = 3.32e-31 relative error = 3.7668251424215973486245952597339e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.123 y[1] (analytic) = -0.088049790846266720300567159062767 y[1] (numeric) = -0.088049790846266720300567159062435 absolute error = 3.32e-31 relative error = 3.7705938516045513296185365945310e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.507e+11 Order of pole = 3.540e+21 TOP MAIN SOLVE Loop x[1] = 3.124 y[1] (analytic) = -0.087961785065644579580241566773139 y[1] (numeric) = -0.087961785065644579580241566772809 absolute error = 3.30e-31 relative error = 3.7516291848070827510193734750480e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.125 y[1] (analytic) = -0.087873867246814834653495363402927 y[1] (numeric) = -0.087873867246814834653495363402594 absolute error = 3.33e-31 relative error = 3.7895225330722002092395682378263e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.325e+11 Order of pole = 2.562e+21 TOP MAIN SOLVE Loop x[1] = 3.126 y[1] (analytic) = -0.087786037301859659364098475511006 y[1] (numeric) = -0.087786037301859659364098475510675 absolute error = 3.31e-31 relative error = 3.7705312846259218969087598867191e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.127 y[1] (analytic) = -0.087698295142949101437713290130481 y[1] (numeric) = -0.087698295142949101437713290130149 absolute error = 3.32e-31 relative error = 3.7857064320217019867435971323815e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.128 y[1] (analytic) = -0.087610640682340994651935061268111 y[1] (numeric) = -0.08761064068234099465193506126778 absolute error = 3.31e-31 relative error = 3.7780798932876327320476143879488e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.415e+11 Order of pole = 8.423e+20 TOP MAIN SOLVE Loop x[1] = 3.129 y[1] (analytic) = -0.087523073832380871094118375652155 y[1] (numeric) = -0.087523073832380871094118375651823 absolute error = 3.32e-31 relative error = 3.7932854213487428242963268773124e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.13 y[1] (analytic) = -0.087435594505501873506901935547708 y[1] (numeric) = -0.087435594505501873506901935547376 absolute error = 3.32e-31 relative error = 3.7970806040451745635586964032973e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.131 y[1] (analytic) = -0.087348202614224667721344004157062 y[1] (numeric) = -0.087348202614224667721344004156731 absolute error = 3.31e-31 relative error = 3.7894311513411336184639743312695e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.290e+11 Order of pole = 1.357e+21 TOP MAIN SOLVE Loop x[1] = 3.132 y[1] (analytic) = -0.087260898071157355177580946733214 y[1] (numeric) = -0.087260898071157355177580946732884 absolute error = 3.30e-31 relative error = 3.7817625911997808697855520059048e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 memory used=534.0MB, alloc=4.4MB, time=56.52 Radius of convergence = 5.004e+11 Order of pole = 1.029e+22 TOP MAIN SOLVE Loop x[1] = 3.133 y[1] (analytic) = -0.087173680788995385532921388057771 y[1] (numeric) = -0.087173680788995385532921388057441 absolute error = 3.30e-31 relative error = 3.7855462453027276207069773783389e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.811e+11 Order of pole = 7.185e+20 TOP MAIN SOLVE Loop x[1] = 3.134 y[1] (analytic) = -0.08708655068052146935728859437014 y[1] (numeric) = -0.087086550680521469357288594369807 absolute error = 3.33e-31 relative error = 3.8237821729972554559768624013992e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.272e+11 Order of pole = 2.845e+21 TOP MAIN SOLVE Loop x[1] = 3.135 y[1] (analytic) = -0.08699950765860549091592377518309 y[1] (numeric) = -0.086999507658605490915923775182758 absolute error = 3.32e-31 relative error = 3.8161135497777781908315626946743e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.462e+11 Order of pole = 1.577e+21 TOP MAIN SOLVE Loop x[1] = 3.136 y[1] (analytic) = -0.086912551636204421039263087680757 y[1] (numeric) = -0.086912551636204421039263087680427 absolute error = 3.30e-31 relative error = 3.7969199360444816578492180750418e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.137 y[1] (analytic) = -0.08682568252636223007990121356879 y[1] (numeric) = -0.08682568252636223007990121356846 absolute error = 3.30e-31 relative error = 3.8007187550734723877322520678363e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.138 y[1] (analytic) = -0.086738900242209800956554465332979 y[1] (numeric) = -0.086738900242209800956554465332649 absolute error = 3.30e-31 relative error = 3.8045213748215349176611541345345e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.139 y[1] (analytic) = -0.086652204696964842284936465862243 y[1] (numeric) = -0.086652204696964842284936465861914 absolute error = 3.29e-31 relative error = 3.7967874118213157086059181848939e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.14 y[1] (analytic) = -0.086565595803931801595459532304399 y[1] (numeric) = -0.086565595803931801595459532304069 absolute error = 3.30e-31 relative error = 3.8121380316891601594555489557025e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.049e+10 Order of pole = 7.190e+20 TOP MAIN SOLVE Loop x[1] = 3.141 y[1] (analytic) = -0.086479073476501778637674981848858 y[1] (numeric) = -0.086479073476501778637674981848528 absolute error = 3.30e-31 relative error = 3.8159520764253803736677102973845e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.142 y[1] (analytic) = -0.086392637628152438771365663869354 y[1] (numeric) = -0.086392637628152438771365663869024 absolute error = 3.30e-31 relative error = 3.8197699371139950092772139555429e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.143 y[1] (analytic) = -0.086306288172447926444204109511998 y[1] (numeric) = -0.086306288172447926444204109511667 absolute error = 3.31e-31 relative error = 3.8351782588382373914569567522193e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.026e+11 Order of pole = 4.306e+21 TOP MAIN SOLVE Loop x[1] = 3.144 y[1] (analytic) = -0.086220025023038778755889776379602 y[1] (numeric) = -0.086220025023038778755889776379272 absolute error = 3.30e-31 relative error = 3.8274171216236713423408049837990e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.145 y[1] (analytic) = -0.086133848093661839108678952442334 y[1] (numeric) = -0.086133848093661839108678952442002 absolute error = 3.32e-31 relative error = 3.8544661285652025393835110870345e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.436e+11 Order of pole = 2.518e+21 TOP MAIN SOLVE Loop x[1] = 3.146 y[1] (analytic) = -0.086047757298140170944220969697362 y[1] (numeric) = -0.086047757298140170944220969697032 absolute error = 3.30e-31 relative error = 3.8350796158069373935990266961778e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.320e+11 Order of pole = 7.256e+22 TOP MAIN SOLVE Loop x[1] = 3.147 y[1] (analytic) = -0.085961752550382971566614464406593 y[1] (numeric) = -0.085961752550382971566614464406262 absolute error = 3.31e-31 relative error = 3.8505496942491704579755749554291e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.003e+12 Order of pole = 5.375e+22 TOP MAIN SOLVE Loop memory used=537.8MB, alloc=4.4MB, time=56.93 x[1] = 3.148 y[1] (analytic) = -0.085875833764385486051597506961489 y[1] (numeric) = -0.085875833764385486051597506961157 absolute error = 3.32e-31 relative error = 3.8660468894065909013386383220002e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.678e+11 Order of pole = 1.510e+21 TOP MAIN SOLVE Loop x[1] = 3.149 y[1] (analytic) = -0.085790000854228921241785510558 y[1] (numeric) = -0.085790000854228921241785510557669 absolute error = 3.31e-31 relative error = 3.8582584998736916165164561473330e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.216e+11 Order of pole = 3.410e+20 TOP MAIN SOLVE Loop x[1] = 3.15 y[1] (analytic) = -0.085704253734080359827870913912309 y[1] (numeric) = -0.085704253734080359827870913911979 absolute error = 3.30e-31 relative error = 3.8504506558555477643577144480947e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.686e+11 Order of pole = 8.117e+21 TOP MAIN SOLVE Loop x[1] = 3.151 y[1] (analytic) = -0.08561859231819267451569871920992 y[1] (numeric) = -0.08561859231819267451569871920959 absolute error = 3.30e-31 relative error = 3.8543030323786334834083103609529e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.850e+11 Order of pole = 2.246e+21 TOP MAIN SOLVE Loop x[1] = 3.152 y[1] (analytic) = -0.085533016520904442279132052356479 y[1] (numeric) = -0.085533016520904442279132052356149 absolute error = 3.30e-31 relative error = 3.8581592632050727730224609657486e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.044e+11 Order of pole = 4.737e+20 TOP MAIN SOLVE Loop x[1] = 3.153 y[1] (analytic) = -0.085447526256639858698621998388749 y[1] (numeric) = -0.085447526256639858698621998388418 absolute error = 3.31e-31 relative error = 3.8737224411371304076011022324415e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.154 y[1] (analytic) = -0.085362121439908652385396050608415 y[1] (numeric) = -0.085362121439908652385396050608084 absolute error = 3.31e-31 relative error = 3.8775981010852699508182108651506e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.155 y[1] (analytic) = -0.085276801985305999491179597620063 y[1] (numeric) = -0.085276801985305999491179597619733 absolute error = 3.30e-31 relative error = 3.8697511200861182027857205867566e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.383e+11 Order of pole = 6.068e+20 TOP MAIN SOLVE Loop x[1] = 3.156 y[1] (analytic) = -0.08519156780751243830336495798768 y[1] (numeric) = -0.085191567807512438303364957987349 absolute error = 3.31e-31 relative error = 3.8853610576563595624784332171697e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.157 y[1] (analytic) = -0.085106418821293783925542557671581 y[1] (numeric) = -0.08510641882129378392554255767125 absolute error = 3.31e-31 relative error = 3.8892483620422668489242277512716e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.041e+11 Order of pole = 2.728e+21 TOP MAIN SOLVE Loop x[1] = 3.158 y[1] (analytic) = -0.085021354941501043043308930769871 y[1] (numeric) = -0.085021354941501043043308930769539 absolute error = 3.32e-31 relative error = 3.9049013066003553278460558780515e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.159 y[1] (analytic) = -0.084936376083070328775266309365289 y[1] (numeric) = -0.084936376083070328775266309364956 absolute error = 3.33e-31 relative error = 3.9205816795658433895058061195705e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.16 y[1] (analytic) = -0.08485148216102277560912865346997 y[1] (numeric) = -0.084851482161022775609128653469636 absolute error = 3.34e-31 relative error = 3.9362895201543767481116840427606e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.161 y[1] (analytic) = -0.084766673090464454422849057167036 y[1] (numeric) = -0.084766673090464454422849057166704 absolute error = 3.32e-31 relative error = 3.9166336001612789284204980500037e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.957e+11 Order of pole = 1.757e+22 TOP MAIN SOLVE Loop x[1] = 3.162 y[1] (analytic) = -0.084681948786586287590683552069374 y[1] (numeric) = -0.084681948786586287590683552069042 absolute error = 3.32e-31 relative error = 3.9205521927311757803926565137683e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=541.7MB, alloc=4.4MB, time=57.34 x[1] = 3.163 y[1] (analytic) = -0.084597309164663964174106414152281 y[1] (numeric) = -0.08459730916466396417410641415195 absolute error = 3.31e-31 relative error = 3.9126539989082499314262790134391e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.164 y[1] (analytic) = -0.084512754140057855197492164868272 y[1] (numeric) = -0.084512754140057855197492164867941 absolute error = 3.31e-31 relative error = 3.9165686098864296951615521802281e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.165 y[1] (analytic) = -0.084428283628212929008479542218943 y[1] (numeric) = -0.084428283628212929008479542218611 absolute error = 3.32e-31 relative error = 3.9323315094499612720550562338508e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.451e+11 Order of pole = 4.212e+21 TOP MAIN SOLVE Loop x[1] = 3.166 y[1] (analytic) = -0.084343897544658666722932802140841 y[1] (numeric) = -0.084343897544658666722932802140507 absolute error = 3.34e-31 relative error = 3.9599782524059034738789831938133e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.708e+11 Order of pole = 2.051e+21 TOP MAIN SOLVE Loop x[1] = 3.167 y[1] (analytic) = -0.084259595805008977754415795159571 y[1] (numeric) = -0.08425959580500897775441579515924 absolute error = 3.31e-31 relative error = 3.9283359579126185717466262782828e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.168 y[1] (analytic) = -0.084175378324962115428094347779219 y[1] (numeric) = -0.084175378324962115428094347778885 absolute error = 3.34e-31 relative error = 3.9679061341498321376894634568012e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.956e+10 Order of pole = 6.649e+19 TOP MAIN SOLVE Loop x[1] = 3.169 y[1] (analytic) = -0.084091245020300592678982562502351 y[1] (numeric) = -0.08409124502030059267898256250202 absolute error = 3.31e-31 relative error = 3.9362004917407608498882368528577e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.304e+10 Order of pole = 7.159e+20 TOP MAIN SOLVE Loop x[1] = 3.17 y[1] (analytic) = -0.084007195806891097834448734719998 y[1] (numeric) = -0.084007195806891097834448734719668 absolute error = 3.30e-31 relative error = 3.9282349188107306024108172063683e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.427e+11 Order of pole = 1.414e+21 TOP MAIN SOLVE Loop x[1] = 3.171 y[1] (analytic) = -0.083923230600684410480896668970388 y[1] (numeric) = -0.083923230600684410480896668970056 absolute error = 3.32e-31 relative error = 3.9559964222503664508146582810222e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.172 y[1] (analytic) = -0.083839349317715317414538261240817 y[1] (numeric) = -0.083839349317715317414538261240485 absolute error = 3.32e-31 relative error = 3.9599543973303255456468185969500e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.173 y[1] (analytic) = -0.08375555187410252867617329807822 y[1] (numeric) = -0.08375555187410252867617329807789 absolute error = 3.30e-31 relative error = 3.9400373183146203286597880931167e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.174 y[1] (analytic) = -0.083671838186048593669892507281231 y[1] (numeric) = -0.083671838186048593669892507280898 absolute error = 3.33e-31 relative error = 3.9798336838203260227791424116195e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.586e+11 Order of pole = 6.812e+21 TOP MAIN SOLVE Loop x[1] = 3.175 y[1] (analytic) = -0.083588208169839817365619978869774 y[1] (numeric) = -0.083588208169839817365619978869442 absolute error = 3.32e-31 relative error = 3.9718520981502721657449966707039e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.176 y[1] (analytic) = -0.083504661741846176585411158867697 y[1] (numeric) = -0.083504661741846176585411158867364 absolute error = 3.33e-31 relative error = 3.9878013161644335113359076157348e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.177 y[1] (analytic) = -0.083421198818521236373422702189361 y[1] (numeric) = -0.083421198818521236373422702189029 absolute error = 3.32e-31 relative error = 3.9798037513492207690669951473753e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.367e+11 Order of pole = 1.661e+21 TOP MAIN SOLVE Loop x[1] = 3.178 y[1] (analytic) = -0.083337819316402066449470554593172 y[1] (numeric) = -0.083337819316402066449470554592839 memory used=545.5MB, alloc=4.4MB, time=57.75 absolute error = 3.33e-31 relative error = 3.9957848997191227267572132483415e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.179 y[1] (analytic) = -0.083254523152109157746092717253085 y[1] (numeric) = -0.083254523152109157746092717252754 absolute error = 3.31e-31 relative error = 3.9757599643595399666230118910672e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.18 y[1] (analytic) = -0.083171310242346339029033231003973 y[1] (numeric) = -0.08317131024234633902903323100364 absolute error = 3.33e-31 relative error = 4.0037844664187385325794132174604e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.138e+11 Order of pole = 1.580e+21 TOP MAIN SOLVE Loop x[1] = 3.181 y[1] (analytic) = -0.083088180503900693601064000737807 y[1] (numeric) = -0.083088180503900693601064000737474 absolute error = 3.33e-31 relative error = 4.0077902534448547492742482830026e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.182 y[1] (analytic) = -0.083005133853642476089061163765628 y[1] (numeric) = -0.083005133853642476089061163765297 absolute error = 3.31e-31 relative error = 3.9877051530768042888914846624731e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.056e+11 Order of pole = 6.180e+20 TOP MAIN SOLVE Loop x[1] = 3.183 y[1] (analytic) = -0.082922170208525029314252789214667 y[1] (numeric) = -0.082922170208525029314252789214335 absolute error = 3.32e-31 relative error = 4.0037543538129429801956320181114e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.184 y[1] (analytic) = -0.082839289485584701245554778701408 y[1] (numeric) = -0.082839289485584701245554778701076 absolute error = 3.32e-31 relative error = 4.0077601107113920784177316301410e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.663e+11 Order of pole = 6.892e+21 TOP MAIN SOLVE Loop x[1] = 3.185 y[1] (analytic) = -0.082756491601940762035911921609601 y[1] (numeric) = -0.082756491601940762035911921609268 absolute error = 3.33e-31 relative error = 4.0238535195732084158476064338742e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.186 y[1] (analytic) = -0.082673776474795321141561141307329 y[1] (numeric) = -0.082673776474795321141561141306995 absolute error = 3.34e-31 relative error = 4.0399751195813133743216644907595e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.187 y[1] (analytic) = -0.082591144021433244524134051559488 y[1] (numeric) = -0.082591144021433244524134051559156 absolute error = 3.32e-31 relative error = 4.0198014440124792642660740426250e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.188 y[1] (analytic) = -0.082508594159222071935516025231346 y[1] (numeric) = -0.082508594159222071935516025231013 absolute error = 3.33e-31 relative error = 4.0359432055936956166202935614395e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.189 y[1] (analytic) = -0.082426126805611934285379060135315 y[1] (numeric) = -0.082426126805611934285379060134981 absolute error = 3.34e-31 relative error = 4.0521132430216265695411567277927e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.728e+11 Order of pole = 1.707e+21 TOP MAIN SOLVE Loop x[1] = 3.19 y[1] (analytic) = -0.082343741878135471091305809546969 y[1] (numeric) = -0.082343741878135471091305809546637 absolute error = 3.32e-31 relative error = 4.0318789555536962303149783171646e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.412e+11 Order of pole = 1.067e+21 TOP MAIN SOLVE Loop x[1] = 3.191 y[1] (analytic) = -0.082261439294407748011422227507437 y[1] (numeric) = -0.082261439294407748011422227507106 absolute error = 3.31e-31 relative error = 4.0237564871114753302961216253420e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.192 y[1] (analytic) = -0.082179218972126174459456361537922 y[1] (numeric) = -0.08217921897212617445945636153759 absolute error = 3.32e-31 relative error = 4.0399507826012423324029128190058e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.812e+11 Order of pole = 1.143e+21 TOP MAIN SOLVE Loop x[1] = 3.193 y[1] (analytic) = -0.082097080829070421302140907818306 y[1] (numeric) = -0.082097080829070421302140907817973 absolute error = 3.33e-31 relative error = 4.0561734550990920104154162391038e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.544e+11 Order of pole = 1.276e+21 TOP MAIN SOLVE Loop memory used=549.3MB, alloc=4.4MB, time=58.15 x[1] = 3.194 y[1] (analytic) = -0.082015024783102338638877226225526 y[1] (numeric) = -0.082015024783102338638877226225192 absolute error = 3.34e-31 relative error = 4.0724245451769277631569302178015e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.195 y[1] (analytic) = -0.081933050752165873663578594888878 y[1] (numeric) = -0.081933050752165873663578594888545 absolute error = 3.33e-31 relative error = 4.0642939197671368637293631286524e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.256e+11 Order of pole = 7.124e+20 TOP MAIN SOLVE Loop x[1] = 3.196 y[1] (analytic) = -0.081851158654286988608610566098675 y[1] (numeric) = -0.081851158654286988608610566098341 absolute error = 3.34e-31 relative error = 4.0805775445489874021467674874184e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.197 y[1] (analytic) = -0.081769348407573578770746367501742 y[1] (numeric) = -0.081769348407573578770746367501409 absolute error = 3.33e-31 relative error = 4.0724306416162798448729956443739e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.297e+10 Order of pole = 6.856e+20 TOP MAIN SOLVE Loop x[1] = 3.198 y[1] (analytic) = -0.081687619930215390619055374532374 y[1] (numeric) = -0.081687619930215390619055374532041 absolute error = 3.33e-31 relative error = 4.0765051091521250916798173709160e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.846e+11 Order of pole = 1.494e+21 TOP MAIN SOLVE Loop x[1] = 3.199 y[1] (analytic) = -0.081605973140483939984642761960346 y[1] (numeric) = -0.081605973140483939984642761960013 absolute error = 3.33e-31 relative error = 4.0805836531934191993821504132052e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.2 y[1] (analytic) = -0.081524407956732430332158524288851 y[1] (numeric) = -0.081524407956732430332158524288517 absolute error = 3.34e-31 relative error = 4.0969325429172612234745640425700e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.201 y[1] (analytic) = -0.081442924297395671112994136504552 y[1] (numeric) = -0.081442924297395671112994136504219 absolute error = 3.33e-31 relative error = 4.0887529871106121064977977486220e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.202 y[1] (analytic) = -0.081361522080989996200085208369627 y[1] (numeric) = -0.081361522080989996200085208369294 absolute error = 3.33e-31 relative error = 4.0928437851558455038818682827338e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.203 y[1] (analytic) = -0.081280201226113182404238567051634 y[1] (numeric) = -0.081280201226113182404238567051299 absolute error = 3.35e-31 relative error = 4.1215449143397709239994320020413e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.376e+11 Order of pole = 4.052e+21 TOP MAIN SOLVE Loop x[1] = 3.204 y[1] (analytic) = -0.081198961651444368071902284411508 y[1] (numeric) = -0.081198961651444368071902284411176 absolute error = 3.32e-31 relative error = 4.0887222354535414203567462766012e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.319e+12 Order of pole = 1.272e+23 TOP MAIN SOLVE Loop x[1] = 3.205 y[1] (analytic) = -0.081117803275743971764297246712959 y[1] (numeric) = -0.081117803275743971764297246712625 absolute error = 3.34e-31 relative error = 4.1174685027481930376962871964530e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.134e+11 Order of pole = 8.799e+20 TOP MAIN SOLVE Loop x[1] = 3.206 y[1] (analytic) = -0.08103672601785361101782894587798 y[1] (numeric) = -0.081036726017853611017828945877646 absolute error = 3.34e-31 relative error = 4.1215880306716089507941060590013e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.721e+11 Order of pole = 3.884e+21 TOP MAIN SOLVE Loop x[1] = 3.207 y[1] (analytic) = -0.080955729796696021185698252693601 y[1] (numeric) = -0.080955729796696021185698252693267 absolute error = 3.34e-31 relative error = 4.1257116801833990011815472055801e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.208 y[1] (analytic) = -0.080874814531274974360630013573803 y[1] (numeric) = -0.080874814531274974360630013573469 absolute error = 3.34e-31 relative error = 4.1298394554072130442861317940502e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.611e+11 Order of pole = 1.444e+21 TOP MAIN SOLVE Loop memory used=553.1MB, alloc=4.4MB, time=58.56 x[1] = 3.209 y[1] (analytic) = -0.08079398014067519837863839359848 y[1] (numeric) = -0.080793980140675198378638393598146 absolute error = 3.34e-31 relative error = 4.1339713604708266479031830462090e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.21 y[1] (analytic) = -0.080713226544062295903747969588037 y[1] (numeric) = -0.080713226544062295903747969587702 absolute error = 3.35e-31 relative error = 4.1504969426184390679357252640163e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.501e+10 Order of pole = 2.013e+20 TOP MAIN SOLVE Loop x[1] = 3.211 y[1] (analytic) = -0.080632553660682663593589657927958 y[1] (numeric) = -0.080632553660682663593589657927624 absolute error = 3.34e-31 relative error = 4.1422475766492081404802998961236e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.212 y[1] (analytic) = -0.080551961409863411345790642732562 y[1] (numeric) = -0.080551961409863411345790642732227 absolute error = 3.35e-31 relative error = 4.1588062430343252115709534982420e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.213 y[1] (analytic) = -0.080471449711012281625077550731109 y[1] (numeric) = -0.080471449711012281625077550730774 absolute error = 3.35e-31 relative error = 4.1629671293737887460401398396938e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.214 y[1] (analytic) = -0.080391018483617568871012199972751 y[1] (numeric) = -0.080391018483617568871012199972419 absolute error = 3.32e-31 relative error = 4.1298145770806026407603338303117e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.251e+11 Order of pole = 1.188e+21 TOP MAIN SOLVE Loop x[1] = 3.215 y[1] (analytic) = -0.080310667647248038986279330079334 y[1] (numeric) = -0.080310667647248038986279330079 absolute error = 3.34e-31 relative error = 4.1588497491646116625407359383768e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.370e+11 Order of pole = 6.075e+20 TOP MAIN SOLVE Loop x[1] = 3.216 y[1] (analytic) = -0.080230397121552848905445802327052 y[1] (numeric) = -0.08023039712155284890544580232672 absolute error = 3.32e-31 relative error = 4.1380824713730917547237467023888e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.796e+11 Order of pole = 1.845e+21 TOP MAIN SOLVE Loop x[1] = 3.217 y[1] (analytic) = -0.080150206826261466244110838309524 y[1] (numeric) = -0.08015020682626146624411083830919 absolute error = 3.34e-31 relative error = 4.1671757719103458898711154080358e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.162e+11 Order of pole = 6.126e+20 TOP MAIN SOLVE Loop x[1] = 3.218 y[1] (analytic) = -0.080070096681183589028366946325734 y[1] (numeric) = -0.080070096681183589028366946325401 absolute error = 3.33e-31 relative error = 4.1588559749829144791967035628623e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.219 y[1] (analytic) = -0.079990066606209065504491264947176 y[1] (numeric) = -0.079990066606209065504491264946841 absolute error = 3.35e-31 relative error = 4.1880200156502471194180388774671e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.22 y[1] (analytic) = -0.079910116521307814028787133448768 y[1] (numeric) = -0.079910116521307814028787133448434 absolute error = 3.34e-31 relative error = 4.1796960702834141586759996185392e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.237e+11 Order of pole = 8.621e+20 TOP MAIN SOLVE Loop x[1] = 3.221 y[1] (analytic) = -0.079830246346529743037495778938522 y[1] (numeric) = -0.079830246346529743037495778938186 absolute error = 3.36e-31 relative error = 4.2089310177182745493173192403012e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.457e+11 Order of pole = 1.153e+21 TOP MAIN SOLVE Loop x[1] = 3.222 y[1] (analytic) = -0.079750456002004671096698090090896 y[1] (numeric) = -0.079750456002004671096698090090559 absolute error = 3.37e-31 relative error = 4.2256811671588297764759519789559e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.224e+11 Order of pole = 1.222e+21 TOP MAIN SOLVE Loop x[1] = 3.223 y[1] (analytic) = -0.079670745407942247032126527379021 y[1] (numeric) = -0.079670745407942247032126527378686 absolute error = 3.35e-31 relative error = 4.2048056445898947852518402350374e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=556.9MB, alloc=4.4MB, time=58.96 x[1] = 3.224 y[1] (analytic) = -0.079591114484631870138807299611014 y[1] (numeric) = -0.079591114484631870138807299610679 absolute error = 3.35e-31 relative error = 4.2090125533382831510305462914972e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.225 y[1] (analytic) = -0.079511563152442610470453016405889 y[1] (numeric) = -0.079511563152442610470453016405555 absolute error = 3.34e-31 relative error = 4.2006468840216664252363253901022e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.226 y[1] (analytic) = -0.079432091331823129208526105995132 y[1] (numeric) = -0.079432091331823129208526105994798 absolute error = 3.34e-31 relative error = 4.2048496319294129784631120728253e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.338e+11 Order of pole = 5.888e+20 TOP MAIN SOLVE Loop x[1] = 3.227 y[1] (analytic) = -0.079352698943301599110893367406668 y[1] (numeric) = -0.079352698943301599110893367406332 absolute error = 3.36e-31 relative error = 4.2342605163319750500724110641511e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.228 y[1] (analytic) = -0.079273385907485625039992105679161 y[1] (numeric) = -0.079273385907485625039992105678827 absolute error = 3.34e-31 relative error = 4.2132677465018061939069385459040e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.229 y[1] (analytic) = -0.079194152145062164570428378266193 y[1] (numeric) = -0.079194152145062164570428378265856 absolute error = 3.37e-31 relative error = 4.2553647065089804186198196373928e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.23 y[1] (analytic) = -0.079114997576797448675927960221868 y[1] (numeric) = -0.079114997576797448675927960221531 absolute error = 3.37e-31 relative error = 4.2596221996072474469435336716519e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.231 y[1] (analytic) = -0.079035922123536902495560715112307 y[1] (numeric) = -0.079035922123536902495560715111971 absolute error = 3.36e-31 relative error = 4.2512314776920807155801247851610e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.107e+10 Order of pole = 2.286e+20 TOP MAIN SOLVE Loop x[1] = 3.232 y[1] (analytic) = -0.078956925706205066179159137870711 y[1] (numeric) = -0.078956925706205066179159137870376 absolute error = 3.35e-31 relative error = 4.2428197020552564771719180291126e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.763e+11 Order of pole = 2.146e+21 TOP MAIN SOLVE Loop x[1] = 3.233 y[1] (analytic) = -0.07887800824580551581185191500798 y[1] (numeric) = -0.078878008245805515811851915007645 absolute error = 3.35e-31 relative error = 4.2470646438744761978035147458527e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.234 y[1] (analytic) = -0.078799169663420784417633426705857 y[1] (numeric) = -0.07879916966342078441763342670552 absolute error = 3.37e-31 relative error = 4.2766948108647157670064748916174e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.199e+11 Order of pole = 5.389e+20 TOP MAIN SOLVE Loop x[1] = 3.235 y[1] (analytic) = -0.078720409880212283041890194355499 y[1] (numeric) = -0.078720409880212283041890194355164 absolute error = 3.35e-31 relative error = 4.2555672729570982670082650762681e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.236 y[1] (analytic) = -0.078641728817420221912805356061386 y[1] (numeric) = -0.07864172881742022191280535606105 absolute error = 3.36e-31 relative error = 4.2725408641521546766268483039471e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.237 y[1] (analytic) = -0.078563126396363531681562331508402 y[1] (numeric) = -0.078563126396363531681562331508067 absolute error = 3.35e-31 relative error = 4.2640869243144862550599049177755e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.351e+11 Order of pole = 8.070e+20 TOP MAIN SOLVE Loop x[1] = 3.238 y[1] (analytic) = -0.078484602538439784741268916389278 y[1] (numeric) = -0.078484602538439784741268916388943 absolute error = 3.35e-31 relative error = 4.2683531439931217584390007238089e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.239 y[1] (analytic) = -0.078406157165125116624523125309853 y[1] (numeric) = -0.078406157165125116624523125309519 absolute error = 3.34e-31 relative error = 4.2598695316311517064170530887999e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=560.7MB, alloc=4.4MB, time=59.36 TOP MAIN SOLVE Loop x[1] = 3.24 y[1] (analytic) = -0.078327790197974147479542180731511 y[1] (numeric) = -0.078327790197974147479542180731176 absolute error = 3.35e-31 relative error = 4.2768983926813802208932426919292e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.241 y[1] (analytic) = -0.078249501558619903624776124073184 y[1] (numeric) = -0.07824950155861990362477612407285 absolute error = 3.34e-31 relative error = 4.2683977961161443636732281241116e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.227e+10 Order of pole = 1.663e+20 TOP MAIN SOLVE Loop x[1] = 3.242 y[1] (analytic) = -0.078171291168773739181927603580049 y[1] (numeric) = -0.078171291168773739181927603579716 absolute error = 3.33e-31 relative error = 4.2598759086765602277394315144650e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.243 y[1] (analytic) = -0.078093158950225257787299471972133 y[1] (numeric) = -0.078093158950225257787299471971797 absolute error = 3.36e-31 relative error = 4.3025535721273421005926045437912e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.244 y[1] (analytic) = -0.078015104824842234381391905213904 y[1] (numeric) = -0.078015104824842234381391905213568 absolute error = 3.36e-31 relative error = 4.3068582776935270773115661576895e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.245 y[1] (analytic) = -0.077937128714570537076670831995493 y[1] (numeric) = -0.077937128714570537076670831995159 absolute error = 3.34e-31 relative error = 4.2855055800581203866377927829879e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.283e+11 Order of pole = 9.496e+20 TOP MAIN SOLVE Loop x[1] = 3.246 y[1] (analytic) = -0.077859230541434049103429541687412 y[1] (numeric) = -0.077859230541434049103429541687078 absolute error = 3.34e-31 relative error = 4.2897932291053980645453124894291e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.908e+11 Order of pole = 1.246e+22 TOP MAIN SOLVE Loop x[1] = 3.247 y[1] (analytic) = -0.077781410227534590833665416623887 y[1] (numeric) = -0.077781410227534590833665416623553 absolute error = 3.34e-31 relative error = 4.2940851679462623306319049502040e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.248 y[1] (analytic) = -0.077703667695051841882893812585062 y[1] (numeric) = -0.077703667695051841882893812584726 absolute error = 3.36e-31 relative error = 4.3241202116563209605696662594288e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.445e+11 Order of pole = 3.671e+21 TOP MAIN SOLVE Loop x[1] = 3.249 y[1] (analytic) = -0.077626002866243263289821189285433 y[1] (numeric) = -0.077626002866243263289821189285098 absolute error = 3.35e-31 relative error = 4.3155642134148757633392956815656e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.25 y[1] (analytic) = -0.077548415663444019773799670535193 y[1] (numeric) = -0.077548415663444019773799670534857 absolute error = 3.36e-31 relative error = 4.3327771060884344309654580884553e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.686e+11 Order of pole = 2.967e+21 TOP MAIN SOLVE Loop x[1] = 3.251 y[1] (analytic) = -0.077470906009066902069985291522514 y[1] (numeric) = -0.077470906009066902069985291522179 absolute error = 3.35e-31 relative error = 4.3242039787270961565137841340113e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.252 y[1] (analytic) = -0.077393473825602249342122268368612 y[1] (numeric) = -0.077393473825602249342122268368278 absolute error = 3.34e-31 relative error = 4.3156093594226376890820614671628e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.546e+11 Order of pole = 1.238e+21 TOP MAIN SOLVE Loop x[1] = 3.253 y[1] (analytic) = -0.077316119035617871672875702733336 y[1] (numeric) = -0.077316119035617871672875702733001 absolute error = 3.35e-31 relative error = 4.3328610408609970641466155320420e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.254 y[1] (analytic) = -0.077238841561758972631635211797556 y[1] (numeric) = -0.077238841561758972631635211797222 absolute error = 3.34e-31 relative error = 4.3242492151172258464182842951806e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=564.5MB, alloc=4.4MB, time=59.76 x[1] = 3.255 y[1] (analytic) = -0.077161641326748071919712051419546 y[1] (numeric) = -0.07716164132674807191971205141921 absolute error = 3.36e-31 relative error = 4.3544952417118380826957324166212e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.925e+11 Order of pole = 4.159e+21 TOP MAIN SOLVE Loop x[1] = 3.256 y[1] (analytic) = -0.077084518253384928092852377655979 y[1] (numeric) = -0.077084518253384928092852377655645 absolute error = 3.34e-31 relative error = 4.3329063678144401390468045683961e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.635e+11 Order of pole = 1.376e+21 TOP MAIN SOLVE Loop x[1] = 3.257 y[1] (analytic) = -0.077007472264546461360989369154439 y[1] (numeric) = -0.077007472264546461360989369154104 absolute error = 3.35e-31 relative error = 4.3502271941762065590770071492158e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.258 y[1] (analytic) = -0.076930503283186676465157010163046 y[1] (numeric) = -0.076930503283186676465157010162711 absolute error = 3.35e-31 relative error = 4.3545795972091990151597582602521e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.259 y[1] (analytic) = -0.076853611232336585631488411064637 y[1] (numeric) = -0.076853611232336585631488411064303 absolute error = 3.34e-31 relative error = 4.3459246045092496171252684527250e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.26 y[1] (analytic) = -0.076776796035104131602221620427345 y[1] (numeric) = -0.076776796035104131602221620427011 absolute error = 3.34e-31 relative error = 4.3502727028005630051993403451002e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.261 y[1] (analytic) = -0.07670005761467411074363595957099 y[1] (numeric) = -0.076700057614674110743635959570656 absolute error = 3.34e-31 relative error = 4.3546251513649417165737349081231e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.262 y[1] (analytic) = -0.076623395894308096230841987579226 y[1] (numeric) = -0.07662339589430809623084198757889 absolute error = 3.36e-31 relative error = 4.3850836429054624308960802584686e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.263 y[1] (analytic) = -0.076546810797344361309348281540973 y[1] (numeric) = -0.076546810797344361309348281540638 absolute error = 3.35e-31 relative error = 4.3764070182741324058371940465108e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.789e+11 Order of pole = 3.080e+21 TOP MAIN SOLVE Loop x[1] = 3.264 y[1] (analytic) = -0.076470302247197802633328293581568 y[1] (numeric) = -0.076470302247197802633328293581233 absolute error = 3.35e-31 relative error = 4.3807856142254992317901553461194e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.723e+11 Order of pole = 2.145e+21 TOP MAIN SOLVE Loop x[1] = 3.265 y[1] (analytic) = -0.076393870167359863680510622944046 y[1] (numeric) = -0.07639387016735986368051062294371 absolute error = 3.36e-31 relative error = 4.3982586464582568273752720052187e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.266 y[1] (analytic) = -0.076317514481398458243616118004486 y[1] (numeric) = -0.076317514481398458243616118004149 absolute error = 3.37e-31 relative error = 4.4157622570653815777905821745322e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.909e+10 Order of pole = 9.419e+20 TOP MAIN SOLVE Loop x[1] = 3.267 y[1] (analytic) = -0.07624123511295789399826529965213 y[1] (numeric) = -0.076241235112957893998265299651793 absolute error = 3.37e-31 relative error = 4.4201802279397198951349223274612e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.152e+10 Order of pole = 8.554e+20 TOP MAIN SOLVE Loop x[1] = 3.268 y[1] (analytic) = -0.076165031985758796147279673935334 y[1] (numeric) = -0.076165031985758796147279673934999 absolute error = 3.35e-31 relative error = 4.3983438497424607053081929030205e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.269 y[1] (analytic) = -0.076088905023598031141300578268298 y[1] (numeric) = -0.076088905023598031141300578267963 absolute error = 3.35e-31 relative error = 4.4027443934973686465203115683200e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.132e+11 Order of pole = 5.571e+20 TOP MAIN SOLVE Loop memory used=568.4MB, alloc=4.4MB, time=60.17 x[1] = 3.27 y[1] (analytic) = -0.076012854150348630475649281811054 y[1] (numeric) = -0.076012854150348630475649281810718 absolute error = 3.36e-31 relative error = 4.4203050096686699266898177427370e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.271 y[1] (analytic) = -0.075936879289959714563352136876484 y[1] (numeric) = -0.075936879289959714563352136876149 absolute error = 3.35e-31 relative error = 4.4115586936464125739327735067267e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.286e+10 Order of pole = 9.764e+20 TOP MAIN SOLVE Loop x[1] = 3.272 y[1] (analytic) = -0.075860980366456416684254654383173 y[1] (numeric) = -0.075860980366456416684254654382836 absolute error = 3.37e-31 relative error = 4.4423364735345798881420935212490e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.777e+11 Order of pole = 9.943e+21 TOP MAIN SOLVE Loop x[1] = 3.273 y[1] (analytic) = -0.075785157303939807010148452461795 y[1] (numeric) = -0.07578515730393980701014845246146 absolute error = 3.35e-31 relative error = 4.4203906400361131660380035501052e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.274 y[1] (analytic) = -0.075709410026586816705835103335726 y[1] (numeric) = -0.075709410026586816705835103335391 absolute error = 3.35e-31 relative error = 4.4248132416083852903860405806287e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.275 y[1] (analytic) = -0.075633738458650162106050979533317 y[1] (numeric) = -0.07563373845865016210605097953298 absolute error = 3.37e-31 relative error = 4.4556834934748305501509581118056e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.276 y[1] (analytic) = -0.07555814252445826896817727635042 y[1] (numeric) = -0.075558142524458268968177276350083 absolute error = 3.37e-31 relative error = 4.4601414055528517243113024674559e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.655e+11 Order of pole = 1.362e+21 TOP MAIN SOLVE Loop x[1] = 3.277 y[1] (analytic) = -0.075482622148415196800659463266861 y[1] (numeric) = -0.075482622148415196800659463266525 absolute error = 3.36e-31 relative error = 4.4513556953460250552171245689293e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.278 y[1] (analytic) = -0.075407177255000563267060492729989 y[1] (numeric) = -0.075407177255000563267060492729654 absolute error = 3.35e-31 relative error = 4.4425479403259954006228309990402e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.307e+10 Order of pole = 2.673e+20 TOP MAIN SOLVE Loop x[1] = 3.279 y[1] (analytic) = -0.075331807768769468665672170352223 y[1] (numeric) = -0.075331807768769468665672170351885 absolute error = 3.38e-31 relative error = 4.4868165255968497293122486303084e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.28 y[1] (analytic) = -0.075256513614352420484609166127661 y[1] (numeric) = -0.075256513614352420484609166127326 absolute error = 3.35e-31 relative error = 4.4514419272288881808842125298084e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.434e+11 Order of pole = 5.307e+21 TOP MAIN SOLVE Loop x[1] = 3.281 y[1] (analytic) = -0.075181294716455258032310221755527 y[1] (numeric) = -0.07518129471645525803231022175519 absolute error = 3.37e-31 relative error = 4.4824979573840637714096419056644e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.282 y[1] (analytic) = -0.075106150999859077143371184565278 y[1] (numeric) = -0.075106150999859077143371184564943 absolute error = 3.35e-31 relative error = 4.4603537199054251333926569585904e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.099e+11 Order of pole = 8.312e+18 TOP MAIN SOLVE Loop x[1] = 3.283 y[1] (analytic) = -0.075031082389420154959634573870257 y[1] (numeric) = -0.075031082389420154959634573869923 absolute error = 3.34e-31 relative error = 4.4514884946814529557246441462215e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.284 y[1] (analytic) = -0.074956088810069874786460460833085 y[1] (numeric) = -0.074956088810069874786460460832749 absolute error = 3.36e-31 relative error = 4.4826244983430956790659665400428e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.285 y[1] (analytic) = -0.07488117018681465102410351810746 y[1] (numeric) = -0.074881170186814651024103518107125 absolute error = 3.35e-31 relative error = 4.4737548727435354533193562573676e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=572.2MB, alloc=4.4MB, time=60.57 TOP MAIN SOLVE Loop x[1] = 3.286 y[1] (analytic) = -0.074806326444735854174121170627175 y[1] (numeric) = -0.074806326444735854174121170626838 absolute error = 3.37e-31 relative error = 4.5049665718976740499356361606787e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.090e+11 Order of pole = 1.097e+21 TOP MAIN SOLVE Loop x[1] = 3.287 y[1] (analytic) = -0.074731557508989735920737853944184 y[1] (numeric) = -0.074731557508989735920737853943849 absolute error = 3.35e-31 relative error = 4.4827113359667582049358580489809e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.706e+10 Order of pole = 9.051e+20 TOP MAIN SOLVE Loop x[1] = 3.288 y[1] (analytic) = -0.074656863304807354287090461473832 y[1] (numeric) = -0.074656863304807354287090461473495 absolute error = 3.37e-31 relative error = 4.5139855209842398020200795731159e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.289 y[1] (analytic) = -0.074582243757494498866280136886346 y[1] (numeric) = -0.074582243757494498866280136886009 absolute error = 3.37e-31 relative error = 4.5185017642505035744588979680047e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.582e+11 Order of pole = 3.581e+21 TOP MAIN SOLVE Loop x[1] = 3.29 y[1] (analytic) = -0.07450769879243161612715564269026 y[1] (numeric) = -0.074507698792431616127155642689925 absolute error = 3.35e-31 relative error = 4.4961796623630095746030340322043e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.291 y[1] (analytic) = -0.074433228335073734794753610784838 y[1] (numeric) = -0.074433228335073734794753610784502 absolute error = 3.36e-31 relative error = 4.5141129508374850312486500819462e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.680e+11 Order of pole = 1.484e+21 TOP MAIN SOLVE Loop x[1] = 3.292 y[1] (analytic) = -0.074358832310950391305321055415547 y[1] (numeric) = -0.074358832310950391305321055415212 absolute error = 3.35e-31 relative error = 4.5051810200449651887446620073354e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.247e+11 Order of pole = 5.696e+20 TOP MAIN SOLVE Loop x[1] = 3.293 y[1] (analytic) = -0.074284510645665555335845603548919 y[1] (numeric) = -0.074284510645665555335845603548583 absolute error = 3.36e-31 relative error = 4.5231502109868895568632376250834e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.294 y[1] (analytic) = -0.074210263264897555408018972190762 y[1] (numeric) = -0.074210263264897555408018972190425 absolute error = 3.37e-31 relative error = 4.5411508485970497297333475906486e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.295 y[1] (analytic) = -0.074136090094399004566559296605056 y[1] (numeric) = -0.074136090094399004566559296604718 absolute error = 3.38e-31 relative error = 4.5591829778130687126559374029329e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.045e+11 Order of pole = 1.124e+21 TOP MAIN SOLVE Loop x[1] = 3.296 y[1] (analytic) = -0.074061991059996726131817987749631 y[1] (numeric) = -0.074061991059996726131817987749295 absolute error = 3.36e-31 relative error = 4.5367400361652504119007472781188e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.297 y[1] (analytic) = -0.073987966087591679526596871529325 y[1] (numeric) = -0.073987966087591679526596871528988 absolute error = 3.37e-31 relative error = 4.5547947567721739688774251776503e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.754e+11 Order of pole = 1.728e+21 TOP MAIN SOLVE Loop x[1] = 3.298 y[1] (analytic) = -0.073914015103158886177101436677543 y[1] (numeric) = -0.073914015103158886177101436677205 absolute error = 3.38e-31 relative error = 4.5728810636016279572757224191055e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.299 y[1] (analytic) = -0.07384013803274735548795609221333 y[1] (numeric) = -0.073840138032747355487956092212993 absolute error = 3.37e-31 relative error = 4.5639134619513292817141193478841e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.3 y[1] (analytic) = -0.073766334802480010891207409483032 y[1] (numeric) = -0.073766334802480010891207409482695 absolute error = 3.37e-31 relative error = 4.5684796581308540314188957005739e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=576.0MB, alloc=4.4MB, time=60.98 x[1] = 3.301 y[1] (analytic) = -0.073692605338553615969241397783604 y[1] (numeric) = -0.073692605338553615969241397783269 absolute error = 3.35e-31 relative error = 4.5459106576699997099126746994581e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.302 y[1] (analytic) = -0.073618949567238700651540936478726 y[1] (numeric) = -0.073618949567238700651540936478389 absolute error = 3.37e-31 relative error = 4.5776257605007850838038009105226e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.488e+11 Order of pole = 2.068e+21 TOP MAIN SOLVE Loop x[1] = 3.303 y[1] (analytic) = -0.073545367414879487485209560358953 y[1] (numeric) = -0.073545367414879487485209560358617 absolute error = 3.36e-31 relative error = 4.5686086263540977989504715066308e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.304 y[1] (analytic) = -0.073471858807893817979187868763608 y[1] (numeric) = -0.073471858807893817979187868763274 absolute error = 3.34e-31 relative error = 4.5459582133794474425708766181343e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.178e+11 Order of pole = 9.648e+20 TOP MAIN SOLVE Loop x[1] = 3.305 y[1] (analytic) = -0.073398423672773079022088902674633 y[1] (numeric) = -0.073398423672773079022088902674297 absolute error = 3.36e-31 relative error = 4.5777549869185838290021851105470e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.306 y[1] (analytic) = -0.073325061936082129373578907611654 y[1] (numeric) = -0.073325061936082129373578907611318 absolute error = 3.36e-31 relative error = 4.5823350315461458145549711683338e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.178e+11 Order of pole = 3.081e+20 TOP MAIN SOLVE Loop x[1] = 3.307 y[1] (analytic) = -0.073251773524459226229229973702934 y[1] (numeric) = -0.073251773524459226229229973702598 absolute error = 3.36e-31 relative error = 4.5869196585091212075189293352247e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.308 y[1] (analytic) = -0.073178558364615951858771117778686 y[1] (numeric) = -0.07317855836461595185877111777835 absolute error = 3.36e-31 relative error = 4.5915088723921373529217122248689e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.309 y[1] (analytic) = -0.073105416383337140317664445731744 y[1] (numeric) = -0.073105416383337140317664445731407 absolute error = 3.37e-31 relative error = 4.6097815548016240177503193351613e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.31 y[1] (analytic) = -0.073032347507480804231933106715629 y[1] (numeric) = -0.073032347507480804231933106715294 absolute error = 3.35e-31 relative error = 4.5870085165437888639349299612541e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.029e+10 Order of pole = 7.954e+20 TOP MAIN SOLVE Loop x[1] = 3.311 y[1] (analytic) = -0.072959351663978061656167824001896 y[1] (numeric) = -0.072959351663978061656167824001561 absolute error = 3.35e-31 relative error = 4.5915978193292835077035603871334e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.225e+11 Order of pole = 2.721e+21 TOP MAIN SOLVE Loop x[1] = 3.312 y[1] (analytic) = -0.072886428779833063004638860497144 y[1] (numeric) = -0.072886428779833063004638860496809 absolute error = 3.35e-31 relative error = 4.5961917137129801139200637288136e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.153e+11 Order of pole = 8.070e+20 TOP MAIN SOLVE Loop x[1] = 3.313 y[1] (analytic) = -0.072813578782122918055440350025618 y[1] (numeric) = -0.072813578782122918055440350025283 absolute error = 3.35e-31 relative error = 4.6007902042887734491055909383330e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.314 y[1] (analytic) = -0.072740801597997623027593998515621 y[1] (numeric) = -0.072740801597997623027593998515285 absolute error = 3.36e-31 relative error = 4.6191407383287519482976380708882e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.486e+11 Order of pole = 9.741e+20 TOP MAIN SOLVE Loop x[1] = 3.315 y[1] (analytic) = -0.072668097154679987731039232187364 y[1] (numeric) = -0.072668097154679987731039232187029 absolute error = 3.35e-31 relative error = 4.6100009924152149333583879267915e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=579.8MB, alloc=4.4MB, time=61.38 x[1] = 3.316 y[1] (analytic) = -0.072595465379465562789436942726352 y[1] (numeric) = -0.072595465379465562789436942726017 absolute error = 3.35e-31 relative error = 4.6146132991766519764328447475076e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.317 y[1] (analytic) = -0.072522906199722566935714052239947 y[1] (numeric) = -0.072522906199722566935714052239613 absolute error = 3.34e-31 relative error = 4.6054414736247525301243003131900e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.318 y[1] (analytic) = -0.072450419542891814380276193535659 y[1] (numeric) = -0.072450419542891814380276193535325 absolute error = 3.34e-31 relative error = 4.6100492185868796057479591026192e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.319 y[1] (analytic) = -0.072378005336486642251815873927754 y[1] (numeric) = -0.072378005336486642251815873927419 absolute error = 3.35e-31 relative error = 4.6284779256153717427419222857680e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.32 y[1] (analytic) = -0.072305663508092838110643563374324 y[1] (numeric) = -0.072305663508092838110643563373989 absolute error = 3.35e-31 relative error = 4.6331087185515558015970769167829e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.321 y[1] (analytic) = -0.072233393985368567534469220269853 y[1] (numeric) = -0.072233393985368567534469220269518 absolute error = 3.35e-31 relative error = 4.6377441445968445044141155211951e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.322 y[1] (analytic) = -0.072161196696044301776561840668772 y[1] (numeric) = -0.072161196696044301776561840668438 absolute error = 3.34e-31 relative error = 4.6285263450780473744604896332518e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.323 y[1] (analytic) = -0.072089071567922745496214689093526 y[1] (numeric) = -0.072089071567922745496214689093193 absolute error = 3.33e-31 relative error = 4.6192854583547445112787348283230e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.311e+11 Order of pole = 8.174e+20 TOP MAIN SOLVE Loop x[1] = 3.324 y[1] (analytic) = -0.072017018528878764561443941386361 y[1] (numeric) = -0.072017018528878764561443941386026 absolute error = 3.35e-31 relative error = 4.6516782677647961570310643109704e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.650e+11 Order of pole = 4.505e+21 TOP MAIN SOLVE Loop x[1] = 3.325 y[1] (analytic) = -0.071945037506859313923848542297445 y[1] (numeric) = -0.071945037506859313923848542297111 absolute error = 3.34e-31 relative error = 4.6424327733258335745171486799979e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.326 y[1] (analytic) = -0.07187312842988336556555915266321 y[1] (numeric) = -0.071873128429883365565559152662875 absolute error = 3.35e-31 relative error = 4.6609909338622013289968173259047e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.327 y[1] (analytic) = -0.071801291226041836518204133117793 y[1] (numeric) = -0.071801291226041836518204133117459 absolute error = 3.34e-31 relative error = 4.6517269299310384513448455104492e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.328 y[1] (analytic) = -0.071729525823497516953820583297632 y[1] (numeric) = -0.071729525823497516953820583297298 absolute error = 3.34e-31 relative error = 4.6563809834999161376968556345582e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.329 y[1] (analytic) = -0.071657832150484998347638527444201 y[1] (numeric) = -0.071657832150484998347638527443867 absolute error = 3.34e-31 relative error = 4.6610396934501653557265628403861e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.046e+11 Order of pole = 8.567e+20 TOP MAIN SOLVE Loop x[1] = 3.33 y[1] (analytic) = -0.071586210135310601712666409183133 y[1] (numeric) = -0.071586210135310601712666409182798 absolute error = 3.35e-31 relative error = 4.6796722352921146967351022179300e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.331 y[1] (analytic) = -0.07151465970635230590600613005921 y[1] (numeric) = -0.071514659706352305906006130058875 absolute error = 3.35e-31 relative error = 4.6843542481436648553847777427619e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=583.6MB, alloc=4.4MB, time=61.79 TOP MAIN SOLVE Loop x[1] = 3.332 y[1] (analytic) = -0.071443180792059676006825938136308 y[1] (numeric) = -0.071443180792059676006825938135972 absolute error = 3.36e-31 relative error = 4.7030380825001515907769784891218e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.333 y[1] (analytic) = -0.071371773320953791765919544629198 y[1] (numeric) = -0.071371773320953791765919544628863 absolute error = 3.35e-31 relative error = 4.6937323315973782890265458649518e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.482e+11 Order of pole = 1.231e+21 TOP MAIN SOLVE Loop x[1] = 3.334 y[1] (analytic) = -0.07130043722162717612677991812038 y[1] (numeric) = -0.071300437221627176126779918120044 absolute error = 3.36e-31 relative error = 4.7124535710151709508785721905204e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.148e+11 Order of pole = 4.983e+20 TOP MAIN SOLVE Loop x[1] = 3.335 y[1] (analytic) = -0.071229172422743723818116277429752 y[1] (numeric) = -0.071229172422743723818116277429418 absolute error = 3.34e-31 relative error = 4.6890899983747758961561764941592e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.336 y[1] (analytic) = -0.071157978853038630017742875648207 y[1] (numeric) = -0.071157978853038630017742875647872 absolute error = 3.35e-31 relative error = 4.7078346715253089604656825533806e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.753e+11 Order of pole = 1.362e+21 TOP MAIN SOLVE Loop x[1] = 3.337 y[1] (analytic) = -0.071086856441318319087768239217937 y[1] (numeric) = -0.071086856441318319087768239217603 absolute error = 3.34e-31 relative error = 4.6984775628067695061731588892139e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.022e+11 Order of pole = 9.454e+20 TOP MAIN SOLVE Loop x[1] = 3.338 y[1] (analytic) = -0.071015805116460373381013597242806 y[1] (numeric) = -0.071015805116460373381013597242471 absolute error = 3.35e-31 relative error = 4.7172597628179553366604698635067e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.129e+11 Order of pole = 6.305e+20 TOP MAIN SOLVE Loop x[1] = 3.339 y[1] (analytic) = -0.070944824807413462118589307441233 y[1] (numeric) = -0.070944824807413462118589307440898 absolute error = 3.35e-31 relative error = 4.7219793819970612532516260104223e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.222e+11 Order of pole = 8.529e+20 TOP MAIN SOLVE Loop x[1] = 3.34 y[1] (analytic) = -0.070873915443197270338558156312127 y[1] (numeric) = -0.070873915443197270338558156311793 absolute error = 3.34e-31 relative error = 4.7125941598032383587357045544722e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.341 y[1] (analytic) = -0.070803076952902427915614482171232 y[1] (numeric) = -0.070803076952902427915614482170897 absolute error = 3.35e-31 relative error = 4.7314327910189411250790687973112e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.342 y[1] (analytic) = -0.07073230926569043865170814073108 y[1] (numeric) = -0.070732309265690438651708140730746 absolute error = 3.34e-31 relative error = 4.7220287795977663082182063265820e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.343 y[1] (analytic) = -0.070661612310793609437542403842649 y[1] (numeric) = -0.070661612310793609437542403842314 absolute error = 3.35e-31 relative error = 4.7409051257782936505668474893493e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.344 y[1] (analytic) = -0.070590986017514979484874952890664 y[1] (numeric) = -0.07059098601751497948487495289033 absolute error = 3.34e-31 relative error = 4.7314822875137086879782098362633e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.207e+11 Order of pole = 1.299e+21 TOP MAIN SOLVE Loop x[1] = 3.345 y[1] (analytic) = -0.070520430315228249629551199137697 y[1] (numeric) = -0.070520430315228249629551199137362 absolute error = 3.35e-31 relative error = 4.7503964241644704969064271450962e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.346 y[1] (analytic) = -0.070449945133377711705199234044437 y[1] (numeric) = -0.070449945133377711705199234044102 absolute error = 3.35e-31 relative error = 4.7551491965787777597769028780487e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.064e+11 Order of pole = 2.489e+21 TOP MAIN SOLVE Loop memory used=587.4MB, alloc=4.4MB, time=62.19 x[1] = 3.347 y[1] (analytic) = -0.07037953040147817798751578325525 y[1] (numeric) = -0.070379530401478177987515783254917 absolute error = 3.33e-31 relative error = 4.7314893705657066527438049472846e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.411e+11 Order of pole = 1.231e+21 TOP MAIN SOLVE Loop x[1] = 3.348 y[1] (analytic) = -0.070309186049114910709072608529065 y[1] (numeric) = -0.070309186049114910709072608528731 absolute error = 3.34e-31 relative error = 4.7504461190417175791937846293199e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.685e+11 Order of pole = 1.461e+21 TOP MAIN SOLVE Loop x[1] = 3.349 y[1] (analytic) = -0.070238912005943551644572872416116 y[1] (numeric) = -0.070238912005943551644572872415781 absolute error = 3.35e-31 relative error = 4.7694360637541283446928816793711e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.605e+11 Order of pole = 1.143e+21 TOP MAIN SOLVE Loop x[1] = 3.35 y[1] (analytic) = -0.070168708201690051766487050931066 y[1] (numeric) = -0.07016870820169005176648705093073 absolute error = 3.36e-31 relative error = 4.7884592521529027661670380279408e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.351 y[1] (analytic) = -0.070098574566150600970998049852532 y[1] (numeric) = -0.070098574566150600970998049852196 absolute error = 3.36e-31 relative error = 4.7932501064329578464560570041318e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.267e+11 Order of pole = 1.576e+21 TOP MAIN SOLVE Loop x[1] = 3.352 y[1] (analytic) = -0.07002851102919155787418525058829 y[1] (numeric) = -0.070028511029191557874185250587954 absolute error = 3.36e-31 relative error = 4.7980457539635187972251064334004e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.016e+11 Order of pole = 6.101e+20 TOP MAIN SOLVE Loop x[1] = 3.353 y[1] (analytic) = -0.069958517520749379678377281784341 y[1] (numeric) = -0.069958517520749379678377281784007 absolute error = 3.34e-31 relative error = 4.7742578293048750156446324490983e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.354 y[1] (analytic) = -0.069888593970830552108603383024788 y[1] (numeric) = -0.069888593970830552108603383024453 absolute error = 3.35e-31 relative error = 4.7933429615112756130334499759698e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.422e+10 Order of pole = 6.558e+20 TOP MAIN SOLVE Loop x[1] = 3.355 y[1] (analytic) = -0.069818740309511519419073297068014 y[1] (numeric) = -0.069818740309511519419073297067677 absolute error = 3.37e-31 relative error = 4.8267843061340645147750913433874e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.356 y[1] (analytic) = -0.069748956466938614469615697093252 y[1] (numeric) = -0.069748956466938614469615697092917 absolute error = 3.35e-31 relative error = 4.8029392405145419761177710429956e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.284e+11 Order of pole = 7.123e+20 TOP MAIN SOLVE Loop x[1] = 3.357 y[1] (analytic) = -0.069679242373327988872005225390152 y[1] (numeric) = -0.069679242373327988872005225389817 absolute error = 3.35e-31 relative error = 4.8077445820253668112834873478424e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.459e+11 Order of pole = 8.501e+20 TOP MAIN SOLVE Loop x[1] = 3.358 y[1] (analytic) = -0.06960959795896554320610828981251 y[1] (numeric) = -0.069609597958965543206108289812175 absolute error = 3.35e-31 relative error = 4.8125547312811743172112052297104e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 8.625e+20 TOP MAIN SOLVE Loop x[1] = 3.359 y[1] (analytic) = -0.06954002315420685730577783413621 y[1] (numeric) = -0.069540023154206857305777834135873 absolute error = 3.37e-31 relative error = 4.8461301091702760260799121028678e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.36 y[1] (analytic) = -0.069470517889477120614427368210285 y[1] (numeric) = -0.069470517889477120614427368209948 absolute error = 3.37e-31 relative error = 4.8509786631523912012514157617768e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.361 y[1] (analytic) = -0.069401082095271062610214613469361 y[1] (numeric) = -0.069401082095271062610214613469025 absolute error = 3.36e-31 relative error = 4.8414230708788153978891406318879e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.463e+11 Order of pole = 1.197e+21 TOP MAIN SOLVE Loop memory used=591.2MB, alloc=4.4MB, time=62.60 x[1] = 3.362 y[1] (analytic) = -0.069331715702152883300765188985309 y[1] (numeric) = -0.069331715702152883300765188984974 absolute error = 3.35e-31 relative error = 4.8318435020294414092015615020373e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.363 y[1] (analytic) = -0.069262418640756183787366832776002 y[1] (numeric) = -0.069262418640756183787366832775665 absolute error = 3.37e-31 relative error = 4.8655534503916184259349899142740e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.383e+11 Order of pole = 9.607e+20 TOP MAIN SOLVE Loop x[1] = 3.364 y[1] (analytic) = -0.069193190841783896898564722559613 y[1] (numeric) = -0.069193190841783896898564722559276 absolute error = 3.37e-31 relative error = 4.8704214374298635871822113586708e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.365 y[1] (analytic) = -0.069124032236008217893088529544013 y[1] (numeric) = -0.069124032236008217893088529543677 absolute error = 3.36e-31 relative error = 4.8608275462404269665022210029385e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.366 y[1] (analytic) = -0.06905494275427053523204190817252 y[1] (numeric) = -0.069054942754270535232041908172183 absolute error = 3.37e-31 relative error = 4.8801720276447416708272882265757e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.341e+11 Order of pole = 6.864e+21 TOP MAIN SOLVE Loop x[1] = 3.367 y[1] (analytic) = -0.068985922327481361420285194009724 y[1] (numeric) = -0.068985922327481361420285194009387 absolute error = 3.37e-31 relative error = 4.8850546405719656206524389533076e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.368 y[1] (analytic) = -0.068916970886620263916942151144349 y[1] (numeric) = -0.068916970886620263916942151144013 absolute error = 3.36e-31 relative error = 4.8754319244932454284730387868332e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.369 y[1] (analytic) = -0.068848088362735796114961679610112 y[1] (numeric) = -0.068848088362735796114961679609775 absolute error = 3.37e-31 relative error = 4.8948345264790548894635759349648e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.37 y[1] (analytic) = -0.068779274686945428389665462380541 y[1] (numeric) = -0.068779274686945428389665462380205 absolute error = 3.36e-31 relative error = 4.8851925457099083936435066550098e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.371 y[1] (analytic) = -0.068710529790435479216212600479676 y[1] (numeric) = -0.068710529790435479216212600479338 absolute error = 3.38e-31 relative error = 4.9191878017952595377837446201081e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.590e+11 Order of pole = 1.055e+21 TOP MAIN SOLVE Loop x[1] = 3.372 y[1] (analytic) = -0.068641853604461046355912353667503 y[1] (numeric) = -0.068641853604461046355912353667166 absolute error = 3.37e-31 relative error = 4.9095410788571465625596439451679e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.373 y[1] (analytic) = -0.068573246060345938111316173007188 y[1] (numeric) = -0.06857324606034593811131617300685 absolute error = 3.38e-31 relative error = 4.9290360223366514871940638132413e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.218e+11 Order of pole = 1.137e+21 TOP MAIN SOLVE Loop x[1] = 3.374 y[1] (analytic) = -0.068504707089482604650020280400345 y[1] (numeric) = -0.068504707089482604650020280400008 absolute error = 3.37e-31 relative error = 4.9193699866463476788208045980966e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.375 y[1] (analytic) = -0.068436236623332069397110118887261 y[1] (numeric) = -0.068436236623332069397110118886925 absolute error = 3.36e-31 relative error = 4.9096796752474698922813789100433e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.041e+11 Order of pole = 1.873e+21 TOP MAIN SOLVE Loop x[1] = 3.376 y[1] (analytic) = -0.068367834593423860496178066150761 y[1] (numeric) = -0.068367834593423860496178066150425 absolute error = 3.36e-31 relative error = 4.9145918105810395426904706571444e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 1.145e+21 TOP MAIN SOLVE Loop x[1] = 3.377 y[1] (analytic) = -0.068299500931355942338845872235743 y[1] (numeric) = -0.068299500931355942338845872235406 absolute error = 3.37e-31 relative error = 4.9341502559250044107425382099079e-28 % Correct digits = 29 h = 0.001 memory used=595.1MB, alloc=4.4MB, time=63.01 Complex estimate of poles used for equation 1 Radius of convergence = 1.593e+11 Order of pole = 9.077e+20 TOP MAIN SOLVE Loop x[1] = 3.378 y[1] (analytic) = -0.0682312355687946471627233510011 y[1] (numeric) = -0.068231235568794647162723351000762 absolute error = 3.38e-31 relative error = 4.9537429182153531985586756533943e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.379 y[1] (analytic) = -0.068163038437474606717734923257034 y[1] (numeric) = -0.068163038437474606717734923256697 absolute error = 3.37e-31 relative error = 4.9440284313195240271889187122834e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.38 y[1] (analytic) = -0.068094909469198684000745677908606 y[1] (numeric) = -0.068094909469198684000745677908267 absolute error = 3.39e-31 relative error = 4.9783457037025594280769645569515e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.381 y[1] (analytic) = -0.068026848595837905058418685725867 y[1] (numeric) = -0.06802684859583790505841868572553 absolute error = 3.37e-31 relative error = 4.9539263828343609605187724529413e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.970e+11 Order of pole = 2.517e+21 TOP MAIN SOLVE Loop x[1] = 3.382 y[1] (analytic) = -0.067958855749331390858235368592268 y[1] (numeric) = -0.067958855749331390858235368591929 absolute error = 3.39e-31 relative error = 4.9883123584424864487926893216308e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.116e+11 Order of pole = 9.435e+20 TOP MAIN SOLVE Loop x[1] = 3.383 y[1] (analytic) = -0.067890930861686289227610795245947 y[1] (numeric) = -0.06789093086168628922761079524561 absolute error = 3.37e-31 relative error = 4.9638441500613344673502788364918e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.384 y[1] (analytic) = -0.06782307386497770686103584262362 y[1] (numeric) = -0.067823073864977706861035842623283 absolute error = 3.37e-31 relative error = 4.9688104769609850590402675541390e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.449e+11 Order of pole = 1.320e+21 TOP MAIN SOLVE Loop x[1] = 3.385 y[1] (analytic) = -0.067755284691348641395178229943474 y[1] (numeric) = -0.067755284691348641395178229943137 absolute error = 3.37e-31 relative error = 4.9737817726715266792688643123801e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.386 y[1] (analytic) = -0.067687563273009913551874500622513 y[1] (numeric) = -0.067687563273009913551874500622174 absolute error = 3.39e-31 relative error = 5.0083055676370403516823299415444e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.387 y[1] (analytic) = -0.067619909542240099348945095014628 y[1] (numeric) = -0.06761990954224009934894509501429 absolute error = 3.38e-31 relative error = 4.9985278343039144067552366259332e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.388 y[1] (analytic) = -0.067552323431385462378764724778869 y[1] (numeric) = -0.06755232343138546237876472477853 absolute error = 3.39e-31 relative error = 5.0183322020645306696876711091002e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.522e+11 Order of pole = 8.455e+20 TOP MAIN SOLVE Loop x[1] = 3.389 y[1] (analytic) = -0.067484804872859886154520327442581 y[1] (numeric) = -0.067484804872859886154520327442242 absolute error = 3.39e-31 relative error = 5.0233530442692940719682740099700e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.39 y[1] (analytic) = -0.067417353799144806524088947411793 y[1] (numeric) = -0.067417353799144806524088947411455 absolute error = 3.38e-31 relative error = 5.0135459336923359304807669912467e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.391 y[1] (analytic) = -0.067349970142789144151467957301061 y[1] (numeric) = -0.067349970142789144151467957300723 absolute error = 3.38e-31 relative error = 5.0185619872347950410616865349183e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.570e+11 Order of pole = 1.478e+21 TOP MAIN SOLVE Loop x[1] = 3.392 y[1] (analytic) = -0.06728265383640923706569010100737 y[1] (numeric) = -0.067282653836409237065690101007032 absolute error = 3.38e-31 relative error = 5.0235830593396595999505238234099e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=598.9MB, alloc=4.4MB, time=63.42 x[1] = 3.393 y[1] (analytic) = -0.06721540481268877327715590743753 y[1] (numeric) = -0.067215404812688773277155907437192 absolute error = 3.38e-31 relative error = 5.0286091550280021304345270983616e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.394 y[1] (analytic) = -0.067148223004378723461316091215851 y[1] (numeric) = -0.067148223004378723461316091215513 absolute error = 3.38e-31 relative error = 5.0336402793259187396975481670313e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.395 y[1] (analytic) = -0.067081108344297273709636624048895 y[1] (numeric) = -0.067081108344297273709636624048556 absolute error = 3.39e-31 relative error = 5.0535837640020031808482742512530e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.396 y[1] (analytic) = -0.067014060765329758347779227706765 y[1] (numeric) = -0.067014060765329758347779227706427 absolute error = 3.38e-31 relative error = 5.0437176338800067043868353060755e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.397 y[1] (analytic) = -0.066947080200428592820930106795843 y[1] (numeric) = -0.066947080200428592820930106795505 absolute error = 3.38e-31 relative error = 5.0487638742135334536806402323863e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.398 y[1] (analytic) = -0.066880166582613206646209806646085 y[1] (numeric) = -0.066880166582613206646209806645747 absolute error = 3.38e-31 relative error = 5.0538151633113551468447743114705e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.399 y[1] (analytic) = -0.066813319844969976432097148717179 y[1] (numeric) = -0.066813319844969976432097148716841 absolute error = 3.38e-31 relative error = 5.0588715062247613026417028906289e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.4 y[1] (analytic) = -0.066746539920652158964800262941896 y[1] (numeric) = -0.066746539920652158964800262941558 absolute error = 3.38e-31 relative error = 5.0639329080100952558395052627004e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.408e+11 Order of pole = 2.457e+20 TOP MAIN SOLVE Loop x[1] = 3.401 y[1] (analytic) = -0.066679826742879824361507803372102 y[1] (numeric) = -0.066679826742879824361507803371765 absolute error = 3.37e-31 relative error = 5.0540023341615143638113833677089e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.589e+11 Order of pole = 1.644e+21 TOP MAIN SOLVE Loop x[1] = 3.402 y[1] (analytic) = -0.06661318024493978929045350037307 y[1] (numeric) = -0.066613180244939789290453500372732 absolute error = 3.38e-31 relative error = 5.0740709084472193166595278357982e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.403 y[1] (analytic) = -0.066546600360185550257727269425074 y[1] (numeric) = -0.066546600360185550257727269424736 absolute error = 3.38e-31 relative error = 5.0791475172370107062392067782983e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.147e+11 Order of pole = 5.547e+20 TOP MAIN SOLVE Loop x[1] = 3.404 y[1] (analytic) = -0.066480087022037216960766163337835 y[1] (numeric) = -0.066480087022037216960766163337499 absolute error = 3.36e-31 relative error = 5.0541450086944186744555209249378e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.850e+11 Order of pole = 1.410e+21 TOP MAIN SOLVE Loop x[1] = 3.405 y[1] (analytic) = -0.066413640163981445708458521363201 y[1] (numeric) = -0.066413640163981445708458521362864 absolute error = 3.37e-31 relative error = 5.0742588294801444589234290647120e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.348e+10 Order of pole = 8.530e+20 TOP MAIN SOLVE Loop x[1] = 3.406 y[1] (analytic) = -0.066347259719571372907794735304647 y[1] (numeric) = -0.066347259719571372907794735304309 absolute error = 3.38e-31 relative error = 5.0944078388258655457618896444199e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.913e+11 Order of pole = 5.854e+21 TOP MAIN SOLVE Loop x[1] = 3.407 y[1] (analytic) = -0.06628094562242654861699811926886 y[1] (numeric) = -0.066280945622426548616998119268522 absolute error = 3.38e-31 relative error = 5.0995047947178911068318283179471e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.695e+11 Order of pole = 1.726e+21 TOP MAIN SOLVE Loop memory used=602.7MB, alloc=4.4MB, time=63.82 x[1] = 3.408 y[1] (analytic) = -0.066214697806232870165069436184705 y[1] (numeric) = -0.066214697806232870165069436184367 absolute error = 3.38e-31 relative error = 5.1046068501151363445399322722442e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.488e+11 Order of pole = 6.987e+21 TOP MAIN SOLVE Loop x[1] = 3.409 y[1] (analytic) = -0.066148516204742515837678700628579 y[1] (numeric) = -0.066148516204742515837678700628241 absolute error = 3.38e-31 relative error = 5.1097140101196570813027364915615e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.187e+11 Order of pole = 7.492e+20 TOP MAIN SOLVE Loop x[1] = 3.41 y[1] (analytic) = -0.066082400751773878629337943842434 y[1] (numeric) = -0.066082400751773878629337943842097 absolute error = 3.37e-31 relative error = 5.0996936577089137065653582024741e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.649e+11 Order of pole = 9.379e+20 TOP MAIN SOLVE Loop x[1] = 3.411 y[1] (analytic) = -0.066016351381211500061788693111708 y[1] (numeric) = -0.066016351381211500061788693111371 absolute error = 3.37e-31 relative error = 5.1047959020636129474205313999237e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.412 y[1] (analytic) = -0.065950368027006004068537983885125 y[1] (numeric) = -0.065950368027006004068537983884788 absolute error = 3.37e-31 relative error = 5.1099032512146396515613373078537e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.511e+11 Order of pole = 6.200e+20 TOP MAIN SOLVE Loop x[1] = 3.413 y[1] (analytic) = -0.065884450623174030945476789166876 y[1] (numeric) = -0.06588445062317403094547678916654 absolute error = 3.36e-31 relative error = 5.0998376221083067683401967303934e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.414 y[1] (analytic) = -0.065818599103798171367514816794108 y[1] (numeric) = -0.065818599103798171367514816793771 absolute error = 3.37e-31 relative error = 5.1201332843401836603593028209993e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.940e+11 Order of pole = 2.252e+21 TOP MAIN SOLVE Loop x[1] = 3.415 y[1] (analytic) = -0.06575281340302690047116569122899 y[1] (numeric) = -0.065752813403026900471165691228652 absolute error = 3.38e-31 relative error = 5.1404644532585175393334774919698e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.875e+11 Order of pole = 8.724e+21 TOP MAIN SOLVE Loop x[1] = 3.416 y[1] (analytic) = -0.065687093455074512003016602445092 y[1] (numeric) = -0.065687093455074512003016602444756 absolute error = 3.36e-31 relative error = 5.1151601072104227598246550014423e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.417 y[1] (analytic) = -0.065621439194221052534016570372211 y[1] (numeric) = -0.065621439194221052534016570371874 absolute error = 3.37e-31 relative error = 5.1355167478508743449885852826259e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.418 y[1] (analytic) = -0.065555850554812255739517539182405 y[1] (numeric) = -0.065555850554812255739517539182068 absolute error = 3.37e-31 relative error = 5.1406548332132326254134924527831e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.419 y[1] (analytic) = -0.065490327471259476745002581452909 y[1] (numeric) = -0.065490327471259476745002581452572 absolute error = 3.37e-31 relative error = 5.1457980592308525069880724028323e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.702e+10 Order of pole = 7.937e+20 TOP MAIN SOLVE Loop x[1] = 3.42 y[1] (analytic) = -0.065424869878039626537435557928615 y[1] (numeric) = -0.065424869878039626537435557928277 absolute error = 3.38e-31 relative error = 5.1662311385574855410855297496435e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.421 y[1] (analytic) = -0.065359477709695106442166644228328 y[1] (numeric) = -0.065359477709695106442166644227992 absolute error = 3.36e-31 relative error = 5.1407999539469911836305653006733e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.422 y[1] (analytic) = -0.065294150900833742665328201394883 y[1] (numeric) = -0.065294150900833742665328201394546 absolute error = 3.37e-31 relative error = 5.1612586326732803637874826988922e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.309e+10 Order of pole = 2.064e+21 TOP MAIN SOLVE Loop memory used=606.5MB, alloc=4.4MB, time=64.23 x[1] = 3.423 y[1] (analytic) = -0.06522888938612872090165553267949 y[1] (numeric) = -0.065228889386128720901655532679153 absolute error = 3.37e-31 relative error = 5.1664224727956948483643515672111e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.424 y[1] (analytic) = -0.065163693100318521007667134375679 y[1] (numeric) = -0.065163693100318521007667134375343 absolute error = 3.36e-31 relative error = 5.1562455105595853265750130285164e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.461e+11 Order of pole = 2.919e+21 TOP MAIN SOLVE Loop x[1] = 3.425 y[1] (analytic) = -0.065098561978206851740139113877598 y[1] (numeric) = -0.065098561978206851740139113877262 absolute error = 3.36e-31 relative error = 5.1614043350524893299929972628229e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.278e+11 Order of pole = 1.027e+21 TOP MAIN SOLVE Loop x[1] = 3.426 y[1] (analytic) = -0.065033495954662585559808513431667 y[1] (numeric) = -0.065033495954662585559808513431331 absolute error = 3.36e-31 relative error = 5.1665683209501585029425697654242e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.427 y[1] (analytic) = -0.064968494964619693500240343279481 y[1] (numeric) = -0.064968494964619693500240343279143 absolute error = 3.38e-31 relative error = 5.2025216250440588113621299930233e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.428 y[1] (analytic) = -0.064903558943077180101793193053551 y[1] (numeric) = -0.064903558943077180101793193053214 absolute error = 3.37e-31 relative error = 5.1923192732090616917150488291859e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.429 y[1] (analytic) = -0.064838687825099018410618355386108 y[1] (numeric) = -0.064838687825099018410618355385771 absolute error = 3.37e-31 relative error = 5.1975141895075102933853769233683e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 4.769e+20 TOP MAIN SOLVE Loop x[1] = 3.43 y[1] (analytic) = -0.064773881545814085042627460724618 y[1] (numeric) = -0.064773881545814085042627460724281 absolute error = 3.37e-31 relative error = 5.2027143033205815287628949017919e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.431 y[1] (analytic) = -0.064709140040416095312363687316292 y[1] (numeric) = -0.064709140040416095312363687315956 absolute error = 3.36e-31 relative error = 5.1924658524304419005101520330497e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.432 y[1] (analytic) = -0.064644463244163538426711675227365 y[1] (numeric) = -0.064644463244163538426711675227028 absolute error = 3.37e-31 relative error = 5.2131301442962516014662105213391e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.109e+11 Order of pole = 2.232e+21 TOP MAIN SOLVE Loop x[1] = 3.433 y[1] (analytic) = -0.064579851092379612743381338101643 y[1] (numeric) = -0.064579851092379612743381338101307 absolute error = 3.36e-31 relative error = 5.2028611759937584774564279261582e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.434 y[1] (analytic) = -0.064515303520452161094100831136783 y[1] (numeric) = -0.064515303520452161094100831136446 absolute error = 3.37e-31 relative error = 5.2235668377994497002951057663814e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.764e+11 Order of pole = 1.873e+21 TOP MAIN SOLVE Loop x[1] = 3.435 y[1] (analytic) = -0.064450820463833606172453998465822 y[1] (numeric) = -0.064450820463833606172453998465486 absolute error = 3.36e-31 relative error = 5.2132773110087161785962251536376e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.436 y[1] (analytic) = -0.064386401858040885986297687776083 y[1] (numeric) = -0.064386401858040885986297687775747 absolute error = 3.36e-31 relative error = 5.2184931958274772143068746923583e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.024e+11 Order of pole = 2.286e+21 TOP MAIN SOLVE Loop x[1] = 3.437 y[1] (analytic) = -0.06432204763865538937469438457733 y[1] (numeric) = -0.064322047638655389374694384576994 absolute error = 3.36e-31 relative error = 5.2237142991398689519422199757465e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.438 y[1] (analytic) = -0.064257757741322891589295683046485 y[1] (numeric) = -0.064257757741322891589295683046149 absolute error = 3.36e-31 relative error = 5.2289406261669951389859558415242e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=610.3MB, alloc=4.4MB, time=64.64 x[1] = 3.439 y[1] (analytic) = -0.064193532101753489940112174826979 y[1] (numeric) = -0.064193532101753489940112174826644 absolute error = 3.35e-31 relative error = 5.2185942887359713832162636826147e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.380e+11 Order of pole = 1.043e+21 TOP MAIN SOLVE Loop x[1] = 3.44 y[1] (analytic) = -0.064129370655721539505605401547277 y[1] (numeric) = -0.064129370655721539505605401546942 absolute error = 3.35e-31 relative error = 5.2238154931918349222987322730940e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.441 y[1] (analytic) = -0.06406527333906558890703758114516 y[1] (numeric) = -0.064065273339065588907037581144825 absolute error = 3.35e-31 relative error = 5.2290419214636269711883997474004e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.442 y[1] (analytic) = -0.064001240087688316147014882342154 y[1] (numeric) = -0.064001240087688316147014882341818 absolute error = 3.36e-31 relative error = 5.2498982760278591513539532136263e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.495e+11 Order of pole = 1.360e+21 TOP MAIN SOLVE Loop x[1] = 3.443 y[1] (analytic) = -0.063937270837556464512160085806014 y[1] (numeric) = -0.063937270837556464512160085805679 absolute error = 3.35e-31 relative error = 5.2395104703659404704933129208519e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.444 y[1] (analytic) = -0.063873365524700778539850534668613 y[1] (numeric) = -0.063873365524700778539850534668278 absolute error = 3.35e-31 relative error = 5.2447526014650116956011621970047e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.445 y[1] (analytic) = -0.063809524085215940048957341131808 y[1] (numeric) = -0.063809524085215940048957341131471 absolute error = 3.37e-31 relative error = 5.2813432607637908302338679534242e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.182e+12 Order of pole = 8.316e+22 TOP MAIN SOLVE Loop x[1] = 3.446 y[1] (analytic) = -0.063745746455260504234521879895192 y[1] (numeric) = -0.063745746455260504234521879894856 absolute error = 3.36e-31 relative error = 5.2709399243731374990891595844648e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.477e+11 Order of pole = 1.032e+21 TOP MAIN SOLVE Loop x[1] = 3.447 y[1] (analytic) = -0.063682032571056835826305663076902 y[1] (numeric) = -0.063682032571056835826305663076567 absolute error = 3.35e-31 relative error = 5.2605104842752116957996996108670e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.448 y[1] (analytic) = -0.063618382368891045311149755172007 y[1] (numeric) = -0.063618382368891045311149755171672 absolute error = 3.35e-31 relative error = 5.2657736258917000242622886375190e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.315e+11 Order of pole = 9.651e+20 TOP MAIN SOLVE Loop x[1] = 3.449 y[1] (analytic) = -0.063554795785112925219079950402601 y[1] (numeric) = -0.063554795785112925219079950402266 absolute error = 3.35e-31 relative error = 5.2710420332822530589083533840171e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.225e+11 Order of pole = 7.322e+20 TOP MAIN SOLVE Loop x[1] = 3.45 y[1] (analytic) = -0.06349127275613588647309399855947 y[1] (numeric) = -0.063491272756135886473093998559134 absolute error = 3.36e-31 relative error = 5.2920659078696525953825785894459e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.451 y[1] (analytic) = -0.063427813218436894802567229117236 y[1] (numeric) = -0.063427813218436894802567229116901 absolute error = 3.35e-31 relative error = 5.2815946664644556080106933341768e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.896e+10 Order of pole = 3.118e+20 TOP MAIN SOLVE Loop x[1] = 3.452 y[1] (analytic) = -0.063364417108556407220212987023331 y[1] (numeric) = -0.063364417108556407220212987022995 absolute error = 3.36e-31 relative error = 5.3026606308768249726647667996887e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.287e+11 Order of pole = 1.142e+21 TOP MAIN SOLVE Loop x[1] = 3.453 y[1] (analytic) = -0.063301084363098308562534357115903 y[1] (numeric) = -0.063301084363098308562534357115567 absolute error = 3.36e-31 relative error = 5.3079659437220149962518797113418e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=614.1MB, alloc=4.4MB, time=65.05 x[1] = 3.454 y[1] (analytic) = -0.063237814918729848093703717617136 y[1] (numeric) = -0.063237814918729848093703717616802 absolute error = 3.34e-31 relative error = 5.2816499183161292207428288488928e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.455 y[1] (analytic) = -0.063174608712181576172806726576231 y[1] (numeric) = -0.063174608712181576172806726575896 absolute error = 3.35e-31 relative error = 5.3027633542810370311554845449239e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.456 y[1] (analytic) = -0.063111465680247280984387408500734 y[1] (numeric) = -0.063111465680247280984387408500398 absolute error = 3.36e-31 relative error = 5.3239137513036996761249034648757e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.457 y[1] (analytic) = -0.06304838575978392533223107171608 y[1] (numeric) = -0.063048385759783925332231071715744 absolute error = 3.36e-31 relative error = 5.3292403278994198603144640062826e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.820e+11 Order of pole = 1.833e+21 TOP MAIN SOLVE Loop x[1] = 3.458 y[1] (analytic) = -0.062985368887711583496321850230958 y[1] (numeric) = -0.062985368887711583496321850230622 absolute error = 3.36e-31 relative error = 5.3345722337359120472993465927614e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.975e+11 Order of pole = 2.808e+21 TOP MAIN SOLVE Loop x[1] = 3.459 y[1] (analytic) = -0.06292241500101337815291172706079 y[1] (numeric) = -0.062922415001013378152911727060454 absolute error = 3.36e-31 relative error = 5.3399094741450825178972393943935e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.46 y[1] (analytic) = -0.062859524036735417357637959073097 y[1] (numeric) = -0.062859524036735417357637959072761 absolute error = 3.36e-31 relative error = 5.3452520544641721260486619322790e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.008e+11 Order of pole = 3.316e+22 TOP MAIN SOLVE Loop x[1] = 3.461 y[1] (analytic) = -0.062796695931986731591625886466918 y[1] (numeric) = -0.062796695931986731591625886466582 absolute error = 3.36e-31 relative error = 5.3505999800357616360582637891423e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.462 y[1] (analytic) = -0.06273393062393921087051417298385 y[1] (numeric) = -0.062733930623939210870514172983515 absolute error = 3.35e-31 relative error = 5.3400129191357301096249149798666e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.979e+11 Order of pole = 2.735e+21 TOP MAIN SOLVE Loop x[1] = 3.463 y[1] (analytic) = -0.062671228049827541916339585870707 y[1] (numeric) = -0.062671228049827541916339585870372 absolute error = 3.35e-31 relative error = 5.3453556029515501058347057847292e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.196e+11 Order of pole = 7.345e+20 TOP MAIN SOLVE Loop x[1] = 3.464 y[1] (analytic) = -0.062608588146949145392218487473334 y[1] (numeric) = -0.062608588146949145392218487472999 absolute error = 3.35e-31 relative error = 5.3507036321234184999096965970797e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.252e+11 Order of pole = 2.721e+21 TOP MAIN SOLVE Loop x[1] = 3.465 y[1] (analytic) = -0.062546010852664113199762273137857 y[1] (numeric) = -0.062546010852664113199762273137521 absolute error = 3.36e-31 relative error = 5.3720452418859301777736250301207e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.466 y[1] (analytic) = -0.062483496104395145839164052829559 y[1] (numeric) = -0.062483496104395145839164052829221 absolute error = 3.38e-31 relative error = 5.4094284262724661010127571958356e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.467 y[1] (analytic) = -0.062421043839627489831893936550854 y[1] (numeric) = -0.062421043839627489831893936550516 absolute error = 3.38e-31 relative error = 5.4148405603147485456627438830735e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.661e+11 Order of pole = 1.794e+21 TOP MAIN SOLVE Loop x[1] = 3.468 y[1] (analytic) = -0.062358653995908875205940346248444 y[1] (numeric) = -0.062358653995908875205940346248107 absolute error = 3.37e-31 relative error = 5.4042218426027820608968081525600e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=618.0MB, alloc=4.4MB, time=65.46 x[1] = 3.469 y[1] (analytic) = -0.062296326510849453043534839445731 y[1] (numeric) = -0.062296326510849453043534839445393 absolute error = 3.38e-31 relative error = 5.4256810783398974241499747219059e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.255e+11 Order of pole = 6.022e+20 TOP MAIN SOLVE Loop x[1] = 3.47 y[1] (analytic) = -0.062234061322121733091297992320118 y[1] (numeric) = -0.062234061322121733091297992319781 absolute error = 3.37e-31 relative error = 5.4150411019409062102211720850897e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.182e+11 Order of pole = 2.308e+21 TOP MAIN SOLVE Loop x[1] = 3.471 y[1] (analytic) = -0.062171858367460521432743952365906 y[1] (numeric) = -0.062171858367460521432743952365568 absolute error = 3.38e-31 relative error = 5.4365432990965939046292542844717e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.472 y[1] (analytic) = -0.06210971758466285822308133314209 y[1] (numeric) = -0.062109717584662858223081333141753 absolute error = 3.37e-31 relative error = 5.4258820214506581789356388196955e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.473 y[1] (analytic) = -0.062047638911587955486248185900833 y[1] (numeric) = -0.062047638911587955486248185900495 absolute error = 3.38e-31 relative error = 5.4474272660337354968494444781358e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.772e+11 Order of pole = 2.453e+21 TOP MAIN SOLVE Loop x[1] = 3.474 y[1] (analytic) = -0.061985622286157134974118845126328 y[1] (numeric) = -0.06198562228615713497411884512599 absolute error = 3.38e-31 relative error = 5.4528774179215338150918771715812e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.666e+11 Order of pole = 1.813e+21 TOP MAIN SOLVE Loop x[1] = 3.475 y[1] (analytic) = -0.061923667646353766087820507185785 y[1] (numeric) = -0.061923667646353766087820507185448 absolute error = 3.37e-31 relative error = 5.4421841084188991226917630358408e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.433e+10 Order of pole = 5.394e+20 TOP MAIN SOLVE Loop x[1] = 3.476 y[1] (analytic) = -0.061861774930223203861097463403902 y[1] (numeric) = -0.061861774930223203861097463403565 absolute error = 3.37e-31 relative error = 5.4476290145266297190307773584673e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.437e+11 Order of pole = 7.014e+20 TOP MAIN SOLVE Loop x[1] = 3.477 y[1] (analytic) = -0.061799944075872727005660970919902 y[1] (numeric) = -0.061799944075872727005660970919564 absolute error = 3.38e-31 relative error = 5.4692606126800419529718847847479e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.478 y[1] (analytic) = -0.061738175021471476018462806671842 y[1] (numeric) = -0.061738175021471476018462806671505 absolute error = 3.37e-31 relative error = 5.4585351750808505902922436376195e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.479 y[1] (analytic) = -0.061676467705250391350830611776603 y[1] (numeric) = -0.061676467705250391350830611776265 absolute error = 3.38e-31 relative error = 5.4802100797226225132327026135242e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.032e+11 Order of pole = 1.874e+21 TOP MAIN SOLVE Loop x[1] = 3.48 y[1] (analytic) = -0.061614822065502151639403195435717 y[1] (numeric) = -0.061614822065502151639403195435379 absolute error = 3.38e-31 relative error = 5.4856930308209817314403139486888e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.029e+11 Order of pole = 8.614e+20 TOP MAIN SOLVE Loop x[1] = 3.481 y[1] (analytic) = -0.061553238040581111998804029297235 y[1] (numeric) = -0.061553238040581111998804029296897 absolute error = 3.38e-31 relative error = 5.4911814676128289117307965091137e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.482 y[1] (analytic) = -0.061491715568903242375991224941947 y[1] (numeric) = -0.06149171556890324237599122494161 absolute error = 3.37e-31 relative error = 5.4804130423452208260923178976381e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.483 y[1] (analytic) = -0.061430254588946065966222348838825 y[1] (numeric) = -0.061430254588946065966222348838487 absolute error = 3.38e-31 relative error = 5.5021748202362273378108978748543e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.351e+10 Order of pole = 1.072e+20 TOP MAIN SOLVE Loop x[1] = 3.484 y[1] (analytic) = -0.061368855039248597690572490729341 y[1] (numeric) = -0.061368855039248597690572490729005 absolute error = 3.36e-31 relative error = 5.4750899260726047140991966954726e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.751e+11 Order of pole = 1.801e+21 memory used=621.8MB, alloc=4.4MB, time=65.86 TOP MAIN SOLVE Loop x[1] = 3.485 y[1] (analytic) = -0.061307516858411282734944062953645 y[1] (numeric) = -0.061307516858411282734944062953307 absolute error = 3.38e-31 relative error = 5.5131901815662429428721632696587e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.486 y[1] (analytic) = -0.061246239985095935150506869723218 y[1] (numeric) = -0.061246239985095935150506869722881 absolute error = 3.37e-31 relative error = 5.5023785963351841260172472209671e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.487 y[1] (analytic) = -0.061185024358025676515507046775033 y[1] (numeric) = -0.061185024358025676515507046774695 absolute error = 3.38e-31 relative error = 5.5242275956643357341274112459940e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.488 y[1] (analytic) = -0.061123869915984874658383533210966 y[1] (numeric) = -0.061123869915984874658383533210628 absolute error = 3.38e-31 relative error = 5.5297545862947327234995179556999e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.743e+11 Order of pole = 1.276e+21 TOP MAIN SOLVE Loop x[1] = 3.489 y[1] (analytic) = -0.061062776597819082442130798633898 y[1] (numeric) = -0.061062776597819082442130798633559 absolute error = 3.39e-31 relative error = 5.5516636957531950951187693484328e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.49 y[1] (analytic) = -0.061001744342434976609846609938077 y[1] (numeric) = -0.061001744342434976609846609937737 absolute error = 3.40e-31 relative error = 5.5736111100594207584363662361522e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.491 y[1] (analytic) = -0.060940773088800296691403683296449 y[1] (numeric) = -0.060940773088800296691403683296109 absolute error = 3.40e-31 relative error = 5.5791875089042026741658392392262e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.298e+11 Order of pole = 9.251e+20 TOP MAIN SOLVE Loop x[1] = 3.492 y[1] (analytic) = -0.060879862775943783971184128011496 y[1] (numeric) = -0.060879862775943783971184128011158 absolute error = 3.38e-31 relative error = 5.5519179017196822003682111124937e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.527e+11 Order of pole = 9.785e+20 TOP MAIN SOLVE Loop x[1] = 3.493 y[1] (analytic) = -0.060819013342955120516815649958957 y[1] (numeric) = -0.060819013342955120516815649958619 absolute error = 3.38e-31 relative error = 5.5574725965059037688825594743232e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.494 y[1] (analytic) = -0.060758224728984868268848543355526 y[1] (numeric) = -0.060758224728984868268848543355187 absolute error = 3.39e-31 relative error = 5.5794915258325375842751893083236e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.495 y[1] (analytic) = -0.060697496873244408191312560522476 y[1] (numeric) = -0.060697496873244408191312560522137 absolute error = 3.39e-31 relative error = 5.5850738080342808177507690379092e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.496 y[1] (analytic) = -0.060636829715005879483092810196995 y[1] (numeric) = -0.060636829715005879483092810196656 absolute error = 3.39e-31 relative error = 5.5906616753102975083400168025202e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.497 y[1] (analytic) = -0.060576223193602118850063895762053 y[1] (numeric) = -0.060576223193602118850063895761713 absolute error = 3.40e-31 relative error = 5.6127632604851765050831366262950e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.133e+10 Order of pole = 5.611e+20 TOP MAIN SOLVE Loop x[1] = 3.498 y[1] (analytic) = -0.060515677248426599837921565523897 y[1] (numeric) = -0.060515677248426599837921565523557 absolute error = 3.40e-31 relative error = 5.6183788310629863795073457267122e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.499 y[1] (analytic) = -0.060455191818933372225651207863762 y[1] (numeric) = -0.060455191818933372225651207863423 absolute error = 3.39e-31 relative error = 5.6074588434906246460071997320962e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=625.6MB, alloc=4.4MB, time=66.27 x[1] = 3.5 y[1] (analytic) = -0.060394766844637001479572584727239 y[1] (numeric) = -0.0603947668446370014795725847269 absolute error = 3.39e-31 relative error = 5.6130691069983471807357257648909e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.501 y[1] (analytic) = -0.060334402265112508267900257490989 y[1] (numeric) = -0.06033440226511250826790025749065 absolute error = 3.39e-31 relative error = 5.6186849835756444695859409212521e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.502 y[1] (analytic) = -0.060274098019995308035759219762192 y[1] (numeric) = -0.060274098019995308035759219761853 absolute error = 3.39e-31 relative error = 5.6243064788383935578448644258264e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.221e+11 Order of pole = 1.029e+21 TOP MAIN SOLVE Loop x[1] = 3.503 y[1] (analytic) = -0.060213854048981150640595312121331 y[1] (numeric) = -0.060213854048981150640595312120991 absolute error = 3.40e-31 relative error = 5.6465410721497069619016022512593e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.092e+11 Order of pole = 9.038e+20 TOP MAIN SOLVE Loop x[1] = 3.504 y[1] (analytic) = -0.060153670291826060047920054213678 y[1] (numeric) = -0.060153670291826060047920054213339 absolute error = 3.39e-31 relative error = 5.6355663479118543648332291030655e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.505 y[1] (analytic) = -0.060093546688346274087329589929323 y[1] (numeric) = -0.060093546688346274087329589928984 absolute error = 3.39e-31 relative error = 5.6412047329824360953459313299103e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.235e+11 Order of pole = 3.801e+20 TOP MAIN SOLVE Loop x[1] = 3.506 y[1] (analytic) = -0.060033483178418184268737501685626 y[1] (numeric) = -0.060033483178418184268737501685286 absolute error = 3.40e-31 relative error = 5.6635061302294840972260672581157e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.932e+11 Order of pole = 1.939e+21 TOP MAIN SOLVE Loop x[1] = 3.507 y[1] (analytic) = -0.059973479701978275658761310039926 y[1] (numeric) = -0.059973479701978275658761310039586 absolute error = 3.40e-31 relative error = 5.6691724690569324110627670396166e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.295e+11 Order of pole = 7.472e+20 TOP MAIN SOLVE Loop x[1] = 3.508 y[1] (analytic) = -0.059913536199023066817202535013988 y[1] (numeric) = -0.059913536199023066817202535013648 absolute error = 3.40e-31 relative error = 5.6748444770573222128867136631697e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.501e+11 Order of pole = 2.621e+21 TOP MAIN SOLVE Loop x[1] = 3.509 y[1] (analytic) = -0.059853652609609049793560255605233 y[1] (numeric) = -0.059853652609609049793560255604893 absolute error = 3.40e-31 relative error = 5.6805221599026619757550580741164e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.568e+11 Order of pole = 1.434e+21 TOP MAIN SOLVE Loop x[1] = 3.51 y[1] (analytic) = -0.059793828873852630183518163993323 y[1] (numeric) = -0.059793828873852630183518163992983 absolute error = 3.40e-31 relative error = 5.6862055232706350181478160237895e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.511 y[1] (analytic) = -0.059734064931930067245345170924152 y[1] (numeric) = -0.059734064931930067245345170923813 absolute error = 3.39e-31 relative error = 5.6751537064538857546468018672042e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.414e+11 Order of pole = 2.745e+21 TOP MAIN SOLVE Loop x[1] = 3.512 y[1] (analytic) = -0.059674360724077414076149678666864 y[1] (numeric) = -0.059674360724077414076149678666525 absolute error = 3.39e-31 relative error = 5.6808316986832883304585733680246e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.513 y[1] (analytic) = -0.059614716190590457847927697793177 y[1] (numeric) = -0.059614716190590457847927697792837 absolute error = 3.40e-31 relative error = 5.7032897533724289597446731598575e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.514 y[1] (analytic) = -0.059555131271824660103345043822161 y[1] (numeric) = -0.059555131271824660103345043821821 absolute error = 3.40e-31 relative error = 5.7089958957214640517560300288034e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=629.4MB, alloc=4.4MB, time=66.68 x[1] = 3.515 y[1] (analytic) = -0.059495605908195097111193909507685 y[1] (numeric) = -0.059495605908195097111193909507344 absolute error = 3.41e-31 relative error = 5.7315157110288319990667598639739e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.735e+11 Order of pole = 1.127e+21 TOP MAIN SOLVE Loop x[1] = 3.516 y[1] (analytic) = -0.059436140040176400281464168220128 y[1] (numeric) = -0.059436140040176400281464168219788 absolute error = 3.40e-31 relative error = 5.7204253131205004705865955001569e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.695e+11 Order of pole = 1.422e+21 TOP MAIN SOLVE Loop x[1] = 3.517 y[1] (analytic) = -0.059376733608302696639969823488712 y[1] (numeric) = -0.059376733608302696639969823488372 absolute error = 3.40e-31 relative error = 5.7261485995999201488937046012138e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.879e+11 Order of pole = 2.051e+21 TOP MAIN SOLVE Loop x[1] = 3.518 y[1] (analytic) = -0.059317386553167549362471079325919 y[1] (numeric) = -0.059317386553167549362471079325579 absolute error = 3.40e-31 relative error = 5.7318776122284166061868352246039e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.519 y[1] (analytic) = -0.059258098815423898368232565451132 y[1] (numeric) = -0.059258098815423898368232565450791 absolute error = 3.41e-31 relative error = 5.7544876871959882511695330882204e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.666e+11 Order of pole = 8.773e+21 TOP MAIN SOLVE Loop x[1] = 3.52 y[1] (analytic) = -0.059198870335784000972958310966756 y[1] (numeric) = -0.059198870335784000972958310966415 absolute error = 3.41e-31 relative error = 5.7602450530863489368965169599966e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.521 y[1] (analytic) = -0.059139701055019372601044119416864 y[1] (numeric) = -0.059139701055019372601044119416522 absolute error = 3.42e-31 relative error = 5.7829172941173226201116096683811e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.788e+11 Order of pole = 1.735e+21 TOP MAIN SOLVE Loop x[1] = 3.522 y[1] (analytic) = -0.059080590913960727557088057475783 y[1] (numeric) = -0.059080590913960727557088057475441 absolute error = 3.42e-31 relative error = 5.7887031038341475534988504204159e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.427e+11 Order of pole = 7.555e+20 TOP MAIN SOLVE Loop x[1] = 3.523 y[1] (analytic) = -0.059021539853497919856599828772191 y[1] (numeric) = -0.05902153985349791985659982877185 absolute error = 3.41e-31 relative error = 5.7775517352889021085511402775509e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.524 y[1] (analytic) = -0.05896254781457988411584986355316 y[1] (numeric) = -0.058962547814579884115849863552819 absolute error = 3.41e-31 relative error = 5.7833321767632247238021564003788e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.092e+11 Order of pole = 3.632e+21 TOP MAIN SOLVE Loop x[1] = 3.525 y[1] (analytic) = -0.0589036147382145765007990140323 y[1] (numeric) = -0.058903614738214576500799014031959 absolute error = 3.41e-31 relative error = 5.7891184015702060466420247393126e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.455e+11 Order of pole = 1.670e+21 TOP MAIN SOLVE Loop x[1] = 3.526 y[1] (analytic) = -0.058844740565468915735049804346801 y[1] (numeric) = -0.058844740565468915735049804346461 absolute error = 3.40e-31 relative error = 5.7779165433098658783599555079386e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.418e+11 Order of pole = 1.826e+21 TOP MAIN SOLVE Loop x[1] = 3.527 y[1] (analytic) = -0.058785925237468724166760243069688 y[1] (numeric) = -0.058785925237468724166760243069346 absolute error = 3.42e-31 relative error = 5.8177190988909958978405313518218e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.102e+11 Order of pole = 2.119e+21 TOP MAIN SOLVE Loop x[1] = 3.528 y[1] (analytic) = -0.058727168695398668894461265186181 y[1] (numeric) = -0.058727168695398668894461265185841 absolute error = 3.40e-31 relative error = 5.7894839399373144399152774622870e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.529 y[1] (analytic) = -0.05866847088050220295171892934675 y[1] (numeric) = -0.05866847088050220295171892934641 absolute error = 3.40e-31 relative error = 5.7952763195843769897532040903871e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.53 y[1] (analytic) = -0.058609831734081506550582555054073 y[1] (numeric) = -0.058609831734081506550582555053732 absolute error = 3.41e-31 relative error = 5.8181364783156192462177451514844e-28 % Correct digits = 29 h = 0.001 memory used=633.2MB, alloc=4.4MB, time=67.08 Complex estimate of poles used for equation 1 Radius of convergence = 9.872e+10 Order of pole = 5.377e+19 TOP MAIN SOLVE Loop x[1] = 3.531 y[1] (analytic) = -0.058551251197497428383760043227219 y[1] (numeric) = -0.058551251197497428383760043226879 absolute error = 3.40e-31 relative error = 5.8068784705070850687345503564171e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.629e+10 Order of pole = 1.139e+21 TOP MAIN SOLVE Loop x[1] = 3.532 y[1] (analytic) = -0.05849272921216942698546168231345 y[1] (numeric) = -0.05849272921216942698546168231311 absolute error = 3.40e-31 relative error = 5.8126882533848824874319914295639e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.533 y[1] (analytic) = -0.058434265719575512150853800786547 y[1] (numeric) = -0.058434265719575512150853800786207 absolute error = 3.40e-31 relative error = 5.8185038489514176817158483647906e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.534 y[1] (analytic) = -0.058375860661252186414063685480466 y[1] (numeric) = -0.058375860661252186414063685480126 absolute error = 3.40e-31 relative error = 5.8243252630222867027542954783192e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.850e+11 Order of pole = 1.647e+21 TOP MAIN SOLVE Loop x[1] = 3.535 y[1] (analytic) = -0.058317513978794386584677243758337 y[1] (numeric) = -0.058317513978794386584677243757997 absolute error = 3.40e-31 relative error = 5.8301525014189041065342092182770e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.734e+11 Order of pole = 1.715e+21 TOP MAIN SOLVE Loop x[1] = 3.536 y[1] (analytic) = -0.058259225613855425342670946009614 y[1] (numeric) = -0.058259225613855425342670946009272 absolute error = 3.42e-31 relative error = 5.8703148968506764739543046181120e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.537 y[1] (analytic) = -0.058200995508146932891719643402431 y[1] (numeric) = -0.058200995508146932891719643402089 absolute error = 3.42e-31 relative error = 5.8761881478836060372897559441754e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.538 y[1] (analytic) = -0.058142823603438798670821914194153 y[1] (numeric) = -0.058142823603438798670821914193811 absolute error = 3.42e-31 relative error = 5.8820672751051731665932242723112e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.080e+11 Order of pole = 8.664e+20 TOP MAIN SOLVE Loop x[1] = 3.539 y[1] (analytic) = -0.058084709841559113124184650220573 y[1] (numeric) = -0.05808470984155911312418465022023 absolute error = 3.43e-31 relative error = 5.9051685191441971101233316648618e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.54 y[1] (analytic) = -0.05802665416439410952930865344351 y[1] (numeric) = -0.058026654164394109529308653443168 absolute error = 3.42e-31 relative error = 5.8938431816366130373373181205633e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.320e+11 Order of pole = 7.542e+20 TOP MAIN SOLVE Loop x[1] = 3.541 y[1] (analytic) = -0.057968656513888105883217070637564 y[1] (numeric) = -0.057968656513888105883217070637222 absolute error = 3.42e-31 relative error = 5.8997399727223932915433913822815e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.588e+11 Order of pole = 1.226e+21 TOP MAIN SOLVE Loop x[1] = 3.542 y[1] (analytic) = -0.057910716832043446846768552439592 y[1] (numeric) = -0.05791071683204344684676855243925 absolute error = 3.42e-31 relative error = 5.9056426635486379131568712203823e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.168e+11 Order of pole = 9.810e+19 TOP MAIN SOLVE Loop x[1] = 3.543 y[1] (analytic) = -0.057852835060920445746997081069261 y[1] (numeric) = -0.057852835060920445746997081068919 absolute error = 3.42e-31 relative error = 5.9115512600180382203132978317609e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.646e+10 Order of pole = 3.585e+19 TOP MAIN SOLVE Loop x[1] = 3.544 y[1] (analytic) = -0.05779501114263732663742046905564 y[1] (numeric) = -0.057795011142637326637420469055298 absolute error = 3.42e-31 relative error = 5.9174657680391911747960339023045e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.555e+11 Order of pole = 1.423e+21 TOP MAIN SOLVE Loop x[1] = 3.545 y[1] (analytic) = -0.057737245019370166416259589273526 y[1] (numeric) = -0.057737245019370166416259589273184 absolute error = 3.42e-31 relative error = 5.9233861935266052906337187733514e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.434e+11 Order of pole = 1.629e+21 TOP MAIN SOLVE Loop memory used=637.0MB, alloc=4.4MB, time=67.49 x[1] = 3.546 y[1] (analytic) = -0.057679536633352837002510454503897 y[1] (numeric) = -0.057679536633352837002510454503556 absolute error = 3.41e-31 relative error = 5.9119753712240962955431663538162e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.547 y[1] (analytic) = -0.057621885926876947569811322585761 y[1] (numeric) = -0.05762188592687694756981132258542 absolute error = 3.41e-31 relative error = 5.9178903035685816140060146886189e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.548 y[1] (analytic) = -0.057564292842291786838047061021678 y[1] (numeric) = -0.057564292842291786838047061021337 absolute error = 3.41e-31 relative error = 5.9238111538038636585922129957076e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.793e+11 Order of pole = 2.067e+21 TOP MAIN SOLVE Loop x[1] = 3.549 y[1] (analytic) = -0.057506757322004265422633062636532 y[1] (numeric) = -0.057506757322004265422633062636191 absolute error = 3.41e-31 relative error = 5.9297379278507931579880085815908e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.55 y[1] (analytic) = -0.057449279308478858241421061568647 y[1] (numeric) = -0.057449279308478858241421061568306 absolute error = 3.41e-31 relative error = 5.9356706316361446530207545494507e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.896e+11 Order of pole = 4.778e+21 TOP MAIN SOLVE Loop x[1] = 3.551 y[1] (analytic) = -0.057391858744237546979169256494273 y[1] (numeric) = -0.057391858744237546979169256493932 absolute error = 3.41e-31 relative error = 5.9416092710926224234339445243907e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.552 y[1] (analytic) = -0.057334495571859762609519205550762 y[1] (numeric) = -0.057334495571859762609519205550421 absolute error = 3.41e-31 relative error = 5.9475538521588664205919867889693e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.549e+11 Order of pole = 1.483e+21 TOP MAIN SOLVE Loop x[1] = 3.553 y[1] (analytic) = -0.057277189733982327974422014930551 y[1] (numeric) = -0.05727718973398232797442201493021 absolute error = 3.41e-31 relative error = 5.9535043807794582061206505342875e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.302e+11 Order of pole = 9.313e+20 TOP MAIN SOLVE Loop x[1] = 3.554 y[1] (analytic) = -0.057219941173299400420956400567345 y[1] (numeric) = -0.057219941173299400420956400567003 absolute error = 3.42e-31 relative error = 5.9769372877228299079157771868305e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.555 y[1] (analytic) = -0.057162749832562414495481259727782 y[1] (numeric) = -0.05716274983256241449548125972744 absolute error = 3.42e-31 relative error = 5.9829172144756019027288869099987e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.556 y[1] (analytic) = -0.057105615654580024695065446656391 y[1] (numeric) = -0.057105615654580024695065446656049 absolute error = 3.42e-31 relative error = 5.9889031241460869495950582103270e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.557 y[1] (analytic) = -0.057048538582218048276137503698822 y[1] (numeric) = -0.05704853858221804827613750369848 absolute error = 3.42e-31 relative error = 5.9948950227201952178251604552680e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.558 y[1] (analytic) = -0.056991518558399408120298156548337 y[1] (numeric) = -0.056991518558399408120298156547996 absolute error = 3.41e-31 relative error = 5.9833464456746508516685808652590e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.559 y[1] (analytic) = -0.056934555526104075657238439423287 y[1] (numeric) = -0.056934555526104075657238439422945 absolute error = 3.42e-31 relative error = 6.0068968105528726081316914194121e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.715e+11 Order of pole = 3.227e+21 TOP MAIN SOLVE Loop x[1] = 3.56 y[1] (analytic) = -0.056877649428369013844706373088932 y[1] (numeric) = -0.056877649428369013844706373088591 absolute error = 3.41e-31 relative error = 5.9953251132406772572946627935802e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=640.8MB, alloc=4.4MB, time=67.91 x[1] = 3.561 y[1] (analytic) = -0.05682080020828812020546517568556 y[1] (numeric) = -0.056820800208288120205465175685219 absolute error = 3.41e-31 relative error = 6.0013234370159452622797879819447e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.086e+11 Order of pole = 2.333e+21 TOP MAIN SOLVE Loop x[1] = 3.562 y[1] (analytic) = -0.056764007809012169921186043316334 y[1] (numeric) = -0.056764007809012169921186043315993 absolute error = 3.41e-31 relative error = 6.0073277621151503935132637887140e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.563 y[1] (analytic) = -0.05670727217374875898321859428293 y[1] (numeric) = -0.056707272173748758983218594282588 absolute error = 3.42e-31 relative error = 6.0309725171072593597998438898933e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.564 y[1] (analytic) = -0.056650593245762247400182127734664 y[1] (numeric) = -0.056650593245762247400182127734322 absolute error = 3.42e-31 relative error = 6.0370065061160385997618948528616e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.565 y[1] (analytic) = -0.056593970968373702462320904317634 y[1] (numeric) = -0.056593970968373702462320904317293 absolute error = 3.41e-31 relative error = 6.0253768054296871945096351644877e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.757e+11 Order of pole = 2.362e+21 TOP MAIN SOLVE Loop x[1] = 3.566 y[1] (analytic) = -0.056537405284960842062566713174434 y[1] (numeric) = -0.056537405284960842062566713174093 absolute error = 3.41e-31 relative error = 6.0314051959280001717060926436590e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.567 y[1] (analytic) = -0.05648089613895797807425204635227 y[1] (numeric) = -0.056480896138957978074252046351929 absolute error = 3.41e-31 relative error = 6.0374396178320116940191363992252e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.399e+11 Order of pole = 1.531e+21 TOP MAIN SOLVE Loop x[1] = 3.568 y[1] (analytic) = -0.056424443473855959785417258327957 y[1] (numeric) = -0.056424443473855959785417258327617 absolute error = 3.40e-31 relative error = 6.0257572617005543027325253740205e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.569 y[1] (analytic) = -0.056368047233202117389655144952224 y[1] (numeric) = -0.056368047233202117389655144951882 absolute error = 3.42e-31 relative error = 6.0672671271562851765736048132264e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.57 y[1] (analytic) = -0.056311707360600205533436432653193 y[1] (numeric) = -0.056311707360600205533436432652852 absolute error = 3.41e-31 relative error = 6.0555791323526548440388070802763e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.280e+11 Order of pole = 1.608e+21 TOP MAIN SOLVE Loop x[1] = 3.571 y[1] (analytic) = -0.056255423799710346919859725219852 y[1] (numeric) = -0.056255423799710346919859725219511 absolute error = 3.41e-31 relative error = 6.0616377402840892302044629058839e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.600e+11 Order of pole = 2.132e+21 TOP MAIN SOLVE Loop x[1] = 3.572 y[1] (analytic) = -0.056199196494248975968769511910713 y[1] (numeric) = -0.056199196494248975968769511910372 absolute error = 3.41e-31 relative error = 6.0677024098537690369545438263029e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.885e+11 Order of pole = 1.080e+21 TOP MAIN SOLVE Loop x[1] = 3.573 y[1] (analytic) = -0.056143025387988782533185897001023 y[1] (numeric) = -0.056143025387988782533185897000681 absolute error = 3.42e-31 relative error = 6.0915847985842129151332476587762e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.231e+11 Order of pole = 1.360e+22 TOP MAIN SOLVE Loop x[1] = 3.574 y[1] (analytic) = -0.056086910424758655671989767193524 y[1] (numeric) = -0.056086910424758655671989767193183 absolute error = 3.41e-31 relative error = 6.0798499581726129159049361435782e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.575 y[1] (analytic) = -0.056030851548443627478807169573284 y[1] (numeric) = -0.056030851548443627478807169572942 absolute error = 3.42e-31 relative error = 6.1037801594771542556649263550864e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.659e+11 Order of pole = 1.535e+21 TOP MAIN SOLVE Loop memory used=644.7MB, alloc=4.4MB, time=68.32 x[1] = 3.576 y[1] (analytic) = -0.055974848702984816967036728986249 y[1] (numeric) = -0.055974848702984816967036728985908 absolute error = 3.41e-31 relative error = 6.0920218258993959529987511898101e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.196e+11 Order of pole = 6.412e+21 TOP MAIN SOLVE Loop x[1] = 3.577 y[1] (analytic) = -0.05591890183237937401096398986431 y[1] (numeric) = -0.055918901832379374010963989863968 absolute error = 3.42e-31 relative error = 6.1159999354988718794447138004138e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.578 y[1] (analytic) = -0.055863010880680423342906623606503 y[1] (numeric) = -0.055863010880680423342906623606161 absolute error = 3.42e-31 relative error = 6.1221189944539267076490511232961e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.579 y[1] (analytic) = -0.055807175791997008606334498656926 y[1] (numeric) = -0.055807175791997008606334498656584 absolute error = 3.42e-31 relative error = 6.1282441755284861663799731421879e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.58 y[1] (analytic) = -0.055751396510494036464908666394755 y[1] (numeric) = -0.055751396510494036464908666394414 absolute error = 3.41e-31 relative error = 6.1164387144242004609777506700317e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.581 y[1] (analytic) = -0.055695672980392220767383371870696 y[1] (numeric) = -0.055695672980392220767383371870354 absolute error = 3.42e-31 relative error = 6.1405129285429735605834016944337e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.102e+11 Order of pole = 8.030e+21 TOP MAIN SOLVE Loop x[1] = 3.582 y[1] (analytic) = -0.055640005145968026768315254287225 y[1] (numeric) = -0.055640005145968026768315254286883 absolute error = 3.42e-31 relative error = 6.1466565127516555329394210517026e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.583 y[1] (analytic) = -0.055584392951553615404523957927182 y[1] (numeric) = -0.05558439295155361540452395792684 absolute error = 3.42e-31 relative error = 6.1528062436173624783441100325273e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.220e+11 Order of pole = 6.063e+20 TOP MAIN SOLVE Loop x[1] = 3.584 y[1] (analytic) = -0.05552883634153678762724842998667 y[1] (numeric) = -0.055528836341536787627248429986328 absolute error = 3.42e-31 relative error = 6.1589621272898257749820032664282e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.585 y[1] (analytic) = -0.055473335260360928789943237463926 y[1] (numeric) = -0.055473335260360928789943237463585 absolute error = 3.41e-31 relative error = 6.1470974910654999895689815806670e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.004e+11 Order of pole = 3.480e+20 TOP MAIN SOLVE Loop x[1] = 3.586 y[1] (analytic) = -0.055417889652524953091659290895851 y[1] (numeric) = -0.055417889652524953091659290895509 absolute error = 3.42e-31 relative error = 6.1712923776847171269256651888163e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.587 y[1] (analytic) = -0.055362499462583248075953418318272 y[1] (numeric) = -0.055362499462583248075953418317932 absolute error = 3.40e-31 relative error = 6.1413412201482890221603899014229e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.344e+11 Order of pole = 1.021e+21 TOP MAIN SOLVE Loop x[1] = 3.588 y[1] (analytic) = -0.055307164635145619185271288354929 y[1] (numeric) = -0.055307164635145619185271288354588 absolute error = 3.41e-31 relative error = 6.1655664731601039022137616205343e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.589 y[1] (analytic) = -0.055251885114877234370748236813425 y[1] (numeric) = -0.055251885114877234370748236813083 absolute error = 3.42e-31 relative error = 6.1898340534251271740076035899356e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.304e+11 Order of pole = 1.043e+21 TOP MAIN SOLVE Loop x[1] = 3.59 y[1] (analytic) = -0.055196660846498568757372606584414 y[1] (numeric) = -0.055196660846498568757372606584073 absolute error = 3.41e-31 relative error = 6.1779099454642377501208386643529e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.591 y[1] (analytic) = -0.055141491774785349364456266002718 y[1] (numeric) = -0.055141491774785349364456266002377 absolute error = 3.41e-31 relative error = 6.1840909453945838419727664003072e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.348e+11 Order of pole = 1.732e+22 memory used=648.5MB, alloc=4.4MB, time=68.72 TOP MAIN SOLVE Loop x[1] = 3.592 y[1] (analytic) = -0.055086377844568499881357026136289 y[1] (numeric) = -0.055086377844568499881357026135948 absolute error = 3.41e-31 relative error = 6.1902781294163906693378303550586e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.593 y[1] (analytic) = -0.055031319000734085498397732720843 y[1] (numeric) = -0.055031319000734085498397732720503 absolute error = 3.40e-31 relative error = 6.1783000330314561339335038469991e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.479e+11 Order of pole = 1.839e+21 TOP MAIN SOLVE Loop x[1] = 3.594 y[1] (analytic) = -0.054976315188223257792926863654655 y[1] (numeric) = -0.054976315188223257792926863654314 absolute error = 3.41e-31 relative error = 6.2026710744893149593905485529255e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.595 y[1] (analytic) = -0.054921366352032199670465518109506 y[1] (numeric) = -0.054921366352032199670465518109166 absolute error = 3.40e-31 relative error = 6.1906689979394390012736158530245e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.031e+11 Order of pole = 6.628e+20 TOP MAIN SOLVE Loop x[1] = 3.596 y[1] (analytic) = -0.054866472437212070360885738400217 y[1] (numeric) = -0.054866472437212070360885738399877 absolute error = 3.40e-31 relative error = 6.1968627633039135724567184451984e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.619e+11 Order of pole = 1.054e+21 TOP MAIN SOLVE Loop x[1] = 3.597 y[1] (analytic) = -0.054811633388868950469565160786466 y[1] (numeric) = -0.054811633388868950469565160786126 absolute error = 3.40e-31 relative error = 6.2030627255316678528008823282049e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.598 y[1] (analytic) = -0.054756849152163787083463046356992 y[1] (numeric) = -0.054756849152163787083463046356652 absolute error = 3.40e-31 relative error = 6.2092688908226645867239240478490e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.143e+11 Order of pole = 9.138e+20 TOP MAIN SOLVE Loop x[1] = 3.599 y[1] (analytic) = -0.054702119672312338932062798067627 y[1] (numeric) = -0.054702119672312338932062798067286 absolute error = 3.41e-31 relative error = 6.2337620926341962576453975525708e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.6 y[1] (analytic) = -0.054647444894585121603126124871106 y[1] (numeric) = -0.054647444894585121603126124870766 absolute error = 3.40e-31 relative error = 6.2216998554252579179411102028612e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.601 y[1] (analytic) = -0.054592824764307352813204068688263 y[1] (numeric) = -0.054592824764307352813204068687922 absolute error = 3.41e-31 relative error = 6.2462420926594902130180500253233e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.295e+11 Order of pole = 4.364e+20 TOP MAIN SOLVE Loop x[1] = 3.602 y[1] (analytic) = -0.054538259226858897732850164727053 y[1] (numeric) = -0.054538259226858897732850164726712 absolute error = 3.41e-31 relative error = 6.2524914589144966939006444465265e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.603 y[1] (analytic) = -0.054483748227674214366481060358044 y[1] (numeric) = -0.054483748227674214366481060357703 absolute error = 3.41e-31 relative error = 6.2587470776614831302522103419056e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.604 y[1] (analytic) = -0.054429291712242298986829972402404 y[1] (numeric) = -0.054429291712242298986829972402064 absolute error = 3.40e-31 relative error = 6.2466364948770187352570664343968e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.099e+11 Order of pole = 9.205e+20 TOP MAIN SOLVE Loop x[1] = 3.605 y[1] (analytic) = -0.05437488962610663162393841728133 y[1] (numeric) = -0.054374889626106631623938417280991 absolute error = 3.39e-31 relative error = 6.2344954138028875164964842123824e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.001e+11 Order of pole = 2.036e+21 TOP MAIN SOLVE Loop x[1] = 3.606 y[1] (analytic) = -0.05432054191486512160863170301408 y[1] (numeric) = -0.05432054191486512160863170301374 absolute error = 3.40e-31 relative error = 6.2591422694727772772561413031652e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=652.3MB, alloc=4.4MB, time=69.13 x[1] = 3.607 y[1] (analytic) = -0.05426624852417005317042372653557 y[1] (numeric) = -0.054266248524170053170423726535229 absolute error = 3.41e-31 relative error = 6.2838322027755325954565392362319e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.608 y[1] (analytic) = -0.054212009399728031089796674233808 y[1] (numeric) = -0.054212009399728031089796674233468 absolute error = 3.40e-31 relative error = 6.2716730806459592345030253824781e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.787e+11 Order of pole = 7.618e+21 TOP MAIN SOLVE Loop x[1] = 3.609 y[1] (analytic) = -0.054157824487299926404801277982333 y[1] (numeric) = -0.054157824487299926404801277981993 absolute error = 3.40e-31 relative error = 6.2779478906086857354758200203998e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.377e+11 Order of pole = 2.536e+21 TOP MAIN SOLVE Loop x[1] = 3.61 y[1] (analytic) = -0.054103693732700822171923333263377 y[1] (numeric) = -0.054103693732700822171923333263037 absolute error = 3.40e-31 relative error = 6.2842289785198260074760062690714e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.627e+11 Order of pole = 2.164e+21 TOP MAIN SOLVE Loop x[1] = 3.611 y[1] (analytic) = -0.054049617081799959281162240243765 y[1] (numeric) = -0.054049617081799959281162240243425 absolute error = 3.40e-31 relative error = 6.2905163506604684850678661711687e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.612 y[1] (analytic) = -0.053995594480520682325267382877575 y[1] (numeric) = -0.053995594480520682325267382877235 absolute error = 3.40e-31 relative error = 6.2968100133179858328415731703476e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.652e+11 Order of pole = 2.061e+21 TOP MAIN SOLVE Loop x[1] = 3.613 y[1] (analytic) = -0.05394162587484038552307821526742 y[1] (numeric) = -0.053941625874840385523078215267079 absolute error = 3.41e-31 relative error = 6.3216485315295295893533994157723e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.614 y[1] (analytic) = -0.053887711210790458696913978619934 y[1] (numeric) = -0.053887711210790458696913978619593 absolute error = 3.41e-31 relative error = 6.3279733419391964270071352384494e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.615 y[1] (analytic) = -0.053833850434456233303959026180688 y[1] (numeric) = -0.053833850434456233303959026180347 absolute error = 3.41e-31 relative error = 6.3343044803227325349867040386721e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.616 y[1] (analytic) = -0.053780043491976928521589787529342 y[1] (numeric) = -0.053780043491976928521589787529002 absolute error = 3.40e-31 relative error = 6.3220476950845575375479556312068e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.617 y[1] (analytic) = -0.05372629032954559738658945755753 y[1] (numeric) = -0.053726290329545597386589457557189 absolute error = 3.41e-31 relative error = 6.3469857663423025119833442398166e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.134e+11 Order of pole = 1.943e+21 TOP MAIN SOLVE Loop x[1] = 3.618 y[1] (analytic) = -0.053672590893409072988196549339648 y[1] (numeric) = -0.053672590893409072988196549339307 absolute error = 3.41e-31 relative error = 6.3533359266596234573442628273384e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.002e+10 Order of pole = 3.377e+20 TOP MAIN SOLVE Loop x[1] = 3.619 y[1] (analytic) = -0.053618945129867914714933503940652 y[1] (numeric) = -0.053618945129867914714933503940312 absolute error = 3.40e-31 relative error = 6.3410423158550034380713379482696e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.764e+11 Order of pole = 1.973e+21 TOP MAIN SOLVE Loop x[1] = 3.62 y[1] (analytic) = -0.053565352985276354555161603984964 y[1] (numeric) = -0.053565352985276354555161603984623 absolute error = 3.41e-31 relative error = 6.3660553136601478444576198756851e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.366e+11 Order of pole = 3.161e+21 TOP MAIN SOLVE Loop x[1] = 3.621 y[1] (analytic) = -0.05351181440604224345130849153693 y[1] (numeric) = -0.053511814406042243451308491536589 absolute error = 3.41e-31 relative error = 6.3724245530627393466833974918637e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.026e+11 Order of pole = 5.123e+20 TOP MAIN SOLVE Loop memory used=656.1MB, alloc=4.4MB, time=69.54 x[1] = 3.622 y[1] (analytic) = -0.053458329338626997707714644515902 y[1] (numeric) = -0.053458329338626997707714644515561 absolute error = 3.41e-31 relative error = 6.3788001648904149470456448660156e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.560e+11 Order of pole = 8.861e+21 TOP MAIN SOLVE Loop x[1] = 3.623 y[1] (analytic) = -0.053404897729545545452045219487921 y[1] (numeric) = -0.053404897729545545452045219487579 absolute error = 3.42e-31 relative error = 6.4039070298751470837131093045121e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.895e+11 Order of pole = 6.490e+21 TOP MAIN SOLVE Loop x[1] = 3.624 y[1] (analytic) = -0.053351519525366273150213722241399 y[1] (numeric) = -0.053351519525366273150213722241058 absolute error = 3.41e-31 relative error = 6.3915705313298466793139875913916e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.625 y[1] (analytic) = -0.053298194672710972174764021066023 y[1] (numeric) = -0.053298194672710972174764021065683 absolute error = 3.40e-31 relative error = 6.3792029371321698153920186212908e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.626 y[1] (analytic) = -0.053244923118254785426657271112419 y[1] (numeric) = -0.053244923118254785426657271112078 absolute error = 3.41e-31 relative error = 6.4043664640599258261470999883562e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.999e+11 Order of pole = 2.257e+21 TOP MAIN SOLVE Loop x[1] = 3.627 y[1] (analytic) = -0.053191704808726154010410371615062 y[1] (numeric) = -0.053191704808726154010410371614721 absolute error = 3.41e-31 relative error = 6.4107740337748790945941003879501e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.628 y[1] (analytic) = -0.053138539690906763962532631112463 y[1] (numeric) = -0.053138539690906763962532631112122 absolute error = 3.41e-31 relative error = 6.4171880142644003691074843275361e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.350e+11 Order of pole = 8.794e+20 TOP MAIN SOLVE Loop x[1] = 3.629 y[1] (analytic) = -0.053085427711631493033207369096825 y[1] (numeric) = -0.053085427711631493033207369096484 absolute error = 3.41e-31 relative error = 6.4236084119424706737069182638841e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.63 y[1] (analytic) = -0.053032368817788357521165235770362 y[1] (numeric) = -0.053032368817788357521165235770022 absolute error = 3.40e-31 relative error = 6.4111788249208973469460232252782e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.871e+11 Order of pole = 2.230e+21 TOP MAIN SOLVE Loop x[1] = 3.631 y[1] (analytic) = -0.052979362956318459161696084777164 y[1] (numeric) = -0.052979362956318459161696084776825 absolute error = 3.39e-31 relative error = 6.3987179362557805545027905845629e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.632 y[1] (analytic) = -0.052926410074215932067746286918044 y[1] (numeric) = -0.052926410074215932067746286917705 absolute error = 3.39e-31 relative error = 6.4051198546177241189024158899382e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.699e+10 Order of pole = 8.962e+20 TOP MAIN SOLVE Loop x[1] = 3.633 y[1] (analytic) = -0.052873510118527889724048425941271 y[1] (numeric) = -0.052873510118527889724048425940931 absolute error = 3.40e-31 relative error = 6.4304412405723276128342907041752e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.634 y[1] (analytic) = -0.052820663036354372034230370534462 y[1] (numeric) = -0.052820663036354372034230370534123 absolute error = 3.39e-31 relative error = 6.4179429131111003972499704300230e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.635 y[1] (analytic) = -0.052767868774848292420850769622304 y[1] (numeric) = -0.052767868774848292420850769621965 absolute error = 3.39e-31 relative error = 6.4243640660655926731624214132510e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.827e+11 Order of pole = 2.247e+21 TOP MAIN SOLVE Loop x[1] = 3.636 y[1] (analytic) = -0.052715127281215384978308071001165 y[1] (numeric) = -0.052715127281215384978308071000826 absolute error = 3.39e-31 relative error = 6.4307916433846863783575631476810e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.637 y[1] (analytic) = -0.052662438502714151678570216215242 y[1] (numeric) = -0.052662438502714151678570216214902 absolute error = 3.40e-31 relative error = 6.4562145177245610176123630083166e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=659.9MB, alloc=4.4MB, time=69.95 TOP MAIN SOLVE Loop x[1] = 3.638 y[1] (analytic) = -0.052609802386655809629672217399516 y[1] (numeric) = -0.052609802386655809629672217399176 absolute error = 3.40e-31 relative error = 6.4626739614258492566135720972853e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.180e+11 Order of pole = 4.908e+20 TOP MAIN SOLVE Loop x[1] = 3.639 y[1] (analytic) = -0.052557218880404238386928874582715 y[1] (numeric) = -0.052557218880404238386928874582376 absolute error = 3.39e-31 relative error = 6.4501129858375150144758964092301e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.64 y[1] (analytic) = -0.052504687931375927316809944658597 y[1] (numeric) = -0.052504687931375927316809944658258 absolute error = 3.39e-31 relative error = 6.4565663249551330876884432613075e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.959e+11 Order of pole = 2.367e+21 TOP MAIN SOLVE Loop x[1] = 3.641 y[1] (analytic) = -0.052452209487039923013425125896336 y[1] (numeric) = -0.052452209487039923013425125895997 absolute error = 3.39e-31 relative error = 6.4630261206396141632457589696972e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.100e+11 Order of pole = 8.493e+21 TOP MAIN SOLVE Loop x[1] = 3.642 y[1] (analytic) = -0.052399783494917776767566274470629 y[1] (numeric) = -0.05239978349491777676756627447029 absolute error = 3.39e-31 relative error = 6.4694923793507544639452440756818e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.643 y[1] (analytic) = -0.052347409902583492088254322049344 y[1] (numeric) = -0.052347409902583492088254322049006 absolute error = 3.38e-31 relative error = 6.4568619656446220502842275057033e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.644 y[1] (analytic) = -0.052295088657663472276738415981272 y[1] (numeric) = -0.052295088657663472276738415980933 absolute error = 3.39e-31 relative error = 6.4824443117245192342091670710214e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.645 y[1] (analytic) = -0.052242819707836468052894856078724 y[1] (numeric) = -0.052242819707836468052894856078387 absolute error = 3.37e-31 relative error = 6.4506472254875191795394653046143e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.646 y[1] (analytic) = -0.052190603000833525233973454389596 y[1] (numeric) = -0.052190603000833525233973454389259 absolute error = 3.37e-31 relative error = 6.4571010991119961441252637742445e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.262e+11 Order of pole = 8.431e+20 TOP MAIN SOLVE Loop x[1] = 3.647 y[1] (analytic) = -0.052138438484437932465638996700838 y[1] (numeric) = -0.052138438484437932465638996700501 absolute error = 3.37e-31 relative error = 6.4635614298381103124834020944129e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.766e+10 Order of pole = 5.789e+20 TOP MAIN SOLVE Loop x[1] = 3.648 y[1] (analytic) = -0.052086326106485169005255536810493 y[1] (numeric) = -0.052086326106485169005255536810155 absolute error = 3.38e-31 relative error = 6.4892271209336890705996101456269e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.069e+11 Order of pole = 1.680e+21 TOP MAIN SOLVE Loop x[1] = 3.649 y[1] (analytic) = -0.052034265814862852557361306848202 y[1] (numeric) = -0.052034265814862852557361306847865 absolute error = 3.37e-31 relative error = 6.4765014884430388809241173011735e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.65 y[1] (analytic) = -0.051982257557510687161282079114776 y[1] (numeric) = -0.051982257557510687161282079114439 absolute error = 3.37e-31 relative error = 6.4829812292619129642735156504697e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.651 y[1] (analytic) = -0.05193030128242041113083086704982 y[1] (numeric) = -0.051930301282420411130830867049483 absolute error = 3.37e-31 relative error = 6.4894674530625565579896583808758e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.652 y[1] (analytic) = -0.051878396937635745046041905022798 y[1] (numeric) = -0.05187839693763574504604190502246 absolute error = 3.38e-31 relative error = 6.5152360125220877539862458767244e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=663.7MB, alloc=4.4MB, time=70.35 x[1] = 3.653 y[1] (analytic) = -0.051826544471252339796886898677165 y[1] (numeric) = -0.051826544471252339796886898676829 absolute error = 3.36e-31 relative error = 6.4831642438823179254040668617541e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.312e+12 Order of pole = 7.848e+23 TOP MAIN SOLVE Loop x[1] = 3.654 y[1] (analytic) = -0.051774743831417724678921589539519 y[1] (numeric) = -0.051774743831417724678921589539182 absolute error = 3.37e-31 relative error = 6.5089650872498016483487242184010e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.198e+11 Order of pole = 5.590e+20 TOP MAIN SOLVE Loop x[1] = 3.655 y[1] (analytic) = -0.05172299496633125554081072953595 y[1] (numeric) = -0.051722994966331255540810729535614 absolute error = 3.36e-31 relative error = 6.4961435473471131566499822438037e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.656 y[1] (analytic) = -0.051671297824244062983679612936324 y[1] (numeric) = -0.051671297824244062983679612935987 absolute error = 3.37e-31 relative error = 6.5219960440374369139427170526052e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.115e+11 Order of pole = 3.736e+21 TOP MAIN SOLVE Loop x[1] = 3.657 y[1] (analytic) = -0.051619652353459000612240365073633 y[1] (numeric) = -0.051619652353459000612240365073297 absolute error = 3.36e-31 relative error = 6.5091488353947593022331904231214e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.658 y[1] (analytic) = -0.051568058502330593337641238960457 y[1] (numeric) = -0.051568058502330593337641238960121 absolute error = 3.36e-31 relative error = 6.5156612398897011669342914665920e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.381e+11 Order of pole = 2.812e+21 TOP MAIN SOLVE Loop x[1] = 3.659 y[1] (analytic) = -0.051516516219264985731987222647474 y[1] (numeric) = -0.051516516219264985731987222647137 absolute error = 3.37e-31 relative error = 6.5415914105227545416160917207744e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.701e+11 Order of pole = 1.192e+21 TOP MAIN SOLVE Loop x[1] = 3.66 y[1] (analytic) = -0.051465025452719890434480311840354 y[1] (numeric) = -0.051465025452719890434480311840018 absolute error = 3.36e-31 relative error = 6.5287056023838541807723546518650e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.181e+11 Order of pole = 7.316e+20 TOP MAIN SOLVE Loop x[1] = 3.661 y[1] (analytic) = -0.051413586151204536609127853911005 y[1] (numeric) = -0.051413586151204536609127853910669 absolute error = 3.36e-31 relative error = 6.5352375734274289110925747121558e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.422e+11 Order of pole = 6.599e+20 TOP MAIN SOLVE Loop x[1] = 3.662 y[1] (analytic) = -0.051362198263279618453967421007197 y[1] (numeric) = -0.051362198263279618453967421006861 absolute error = 3.36e-31 relative error = 6.5417760797091216719909782554589e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.663 y[1] (analytic) = -0.051310861737557243761756721481183 y[1] (numeric) = -0.051310861737557243761756721480847 absolute error = 3.36e-31 relative error = 6.5483211277674392900358678170920e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.664 y[1] (analytic) = -0.051259576522700882532077110322909 y[1] (numeric) = -0.051259576522700882532077110322573 absolute error = 3.36e-31 relative error = 6.5548727241474303689655511491024e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.665 y[1] (analytic) = -0.051208342567425315634799310697062 y[1] (numeric) = -0.051208342567425315634799310696726 absolute error = 3.36e-31 relative error = 6.5614308754006918347374903793091e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.189e+11 Order of pole = 6.166e+20 TOP MAIN SOLVE Loop x[1] = 3.666 y[1] (analytic) = -0.051157159820496583524860010045388 y[1] (numeric) = -0.051157159820496583524860010045053 absolute error = 3.35e-31 relative error = 6.5484479821684547267474234175300e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.355e+11 Order of pole = 1.158e+21 TOP MAIN SOLVE Loop x[1] = 3.667 y[1] (analytic) = -0.051106028230731935008298045526614 y[1] (numeric) = -0.051106028230731935008298045526278 absolute error = 3.36e-31 relative error = 6.5745668687661945578734628306586e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=667.5MB, alloc=4.4MB, time=70.76 x[1] = 3.668 y[1] (analytic) = -0.051054947746999776059498944825867 y[1] (numeric) = -0.051054947746999776059498944825531 absolute error = 3.36e-31 relative error = 6.5811447240144302754063694685383e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.669 y[1] (analytic) = -0.051003918318219618689596639573899 y[1] (numeric) = -0.051003918318219618689596639573563 absolute error = 3.36e-31 relative error = 6.5877291604079384361148336732037e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.420e+11 Order of pole = 9.295e+20 TOP MAIN SOLVE Loop x[1] = 3.67 y[1] (analytic) = -0.050952939893362029865981219773543 y[1] (numeric) = -0.050952939893362029865981219773206 absolute error = 3.37e-31 relative error = 6.6139461374613082321571210071014e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.671 y[1] (analytic) = -0.050902012421448580482861648736904 y[1] (numeric) = -0.050902012421448580482861648736567 absolute error = 3.37e-31 relative error = 6.6205633916744382635014116274727e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.672 y[1] (analytic) = -0.05085113585155179438283240909176 y[1] (numeric) = -0.050851135851551794382832409091424 absolute error = 3.36e-31 relative error = 6.6075220223374122417227257229394e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.703e+11 Order of pole = 4.740e+21 TOP MAIN SOLVE Loop x[1] = 3.673 y[1] (analytic) = -0.050800310132795097429393101419556 y[1] (numeric) = -0.050800310132795097429393101419221 absolute error = 3.35e-31 relative error = 6.5944479300281759036283187901815e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.674 y[1] (analytic) = -0.050749535214352766630370068040352 y[1] (numeric) = -0.050749535214352766630370068040016 absolute error = 3.36e-31 relative error = 6.6207502902405678814221383165240e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.675 y[1] (analytic) = -0.050698811045449879312189165362102 y[1] (numeric) = -0.050698811045449879312189165361766 absolute error = 3.36e-31 relative error = 6.6273743520096878710718050554660e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.260e+11 Order of pole = 1.052e+21 TOP MAIN SOLVE Loop x[1] = 3.676 y[1] (analytic) = -0.050648137575362262344948859062824 y[1] (numeric) = -0.050648137575362262344948859062488 absolute error = 3.36e-31 relative error = 6.6340050411537121516237530470642e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.677 y[1] (analytic) = -0.050597514753416441418242867174489 y[1] (numeric) = -0.050597514753416441418242867174152 absolute error = 3.37e-31 relative error = 6.6604061808637569982896495434266e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.678 y[1] (analytic) = -0.050546942528989590367681626887074 y[1] (numeric) = -0.050546942528989590367681626886738 absolute error = 3.36e-31 relative error = 6.6472863280958663779082246470430e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.679 y[1] (analytic) = -0.050496420851509480552061911590016 y[1] (numeric) = -0.05049642085150948055206191158968 absolute error = 3.36e-31 relative error = 6.6539369391752843725689232785449e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.326e+11 Order of pole = 2.712e+21 TOP MAIN SOLVE Loop x[1] = 3.68 y[1] (analytic) = -0.050445949670454430281133975316452 y[1] (numeric) = -0.050445949670454430281133975316117 absolute error = 3.35e-31 relative error = 6.6407710071559097395474166227363e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.681 y[1] (analytic) = -0.050395528935353254293915652353197 y[1] (numeric) = -0.050395528935353254293915652352861 absolute error = 3.36e-31 relative error = 6.6672581298038669437174494884226e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.682 y[1] (analytic) = -0.050345158595785213287502890326328 y[1] (numeric) = -0.050345158595785213287502890325991 absolute error = 3.37e-31 relative error = 6.6937916057774203519195063632133e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.683 y[1] (analytic) = -0.050294838601379963496326245568718 y[1] (numeric) = -0.050294838601379963496326245568382 absolute error = 3.36e-31 relative error = 6.6806059894738584090254461428743e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=671.4MB, alloc=4.4MB, time=71.17 TOP MAIN SOLVE Loop x[1] = 3.684 y[1] (analytic) = -0.050244568901817506321802920021812 y[1] (numeric) = -0.050244568901817506321802920021476 absolute error = 3.36e-31 relative error = 6.6872899368800397502065437714062e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.685 y[1] (analytic) = -0.050194349446828138012333969319461 y[1] (numeric) = -0.050194349446828138012333969319125 absolute error = 3.36e-31 relative error = 6.6939805715767152456073740821731e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.736e+11 Order of pole = 4.381e+21 TOP MAIN SOLVE Loop x[1] = 3.686 y[1] (analytic) = -0.050144180186192399393596362046867 y[1] (numeric) = -0.050144180186192399393596362046531 absolute error = 3.36e-31 relative error = 6.7006779002545201494563424507264e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.687 y[1] (analytic) = -0.050094061069741025649079620462477 y[1] (numeric) = -0.050094061069741025649079620462142 absolute error = 3.35e-31 relative error = 6.6874194833917039842831745560865e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.688 y[1] (analytic) = -0.050043992047354896150816823215303 y[1] (numeric) = -0.050043992047354896150816823214967 absolute error = 3.36e-31 relative error = 6.7140926663495358051783100274156e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.689 y[1] (analytic) = -0.049993973068964984340259800784466 y[1] (numeric) = -0.04999397306896498434025980078413 absolute error = 3.36e-31 relative error = 6.7208101171815137699641768053968e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.69 y[1] (analytic) = -0.049944004084552307659248404512019 y[1] (numeric) = -0.049944004084552307659248404511683 absolute error = 3.36e-31 relative error = 6.7275342888241689837922475910279e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.360e+11 Order of pole = 9.884e+20 TOP MAIN SOLVE Loop x[1] = 3.691 y[1] (analytic) = -0.049894085044147877531023780194104 y[1] (numeric) = -0.049894085044147877531023780193769 absolute error = 3.35e-31 relative error = 6.7142227320850020018985304935138e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.692 y[1] (analytic) = -0.049844215897832649391235627239584 y[1] (numeric) = -0.049844215897832649391235627239249 absolute error = 3.35e-31 relative error = 6.7209403130477699836572832577511e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.693 y[1] (analytic) = -0.049794396595737472768893474399217 y[1] (numeric) = -0.049794396595737472768893474398883 absolute error = 3.34e-31 relative error = 6.7075820340112576256191421143907e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.694 y[1] (analytic) = -0.049744627088043041417212053012515 y[1] (numeric) = -0.04974462708804304141721205301218 absolute error = 3.35e-31 relative error = 6.7343956445202277896186280930490e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.695 y[1] (analytic) = -0.049694907324979843494300898613473 y[1] (numeric) = -0.049694907324979843494300898613138 absolute error = 3.35e-31 relative error = 6.7411334084852502075566862061931e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.696 y[1] (analytic) = -0.049645237256828111793648361580655 y[1] (numeric) = -0.04964523725682811179364836158032 absolute error = 3.35e-31 relative error = 6.7478779135842428718810510177875e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.673e+11 Order of pole = 7.029e+21 TOP MAIN SOLVE Loop x[1] = 3.697 y[1] (analytic) = -0.04959561683391777402435025731147 y[1] (numeric) = -0.049595616833917774024350257311134 absolute error = 3.36e-31 relative error = 6.7747922387007016270403076089680e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.516e+11 Order of pole = 2.054e+21 TOP MAIN SOLVE Loop x[1] = 3.698 y[1] (analytic) = -0.049546046006628403141033436145153 y[1] (numeric) = -0.049546046006628403141033436144817 absolute error = 3.36e-31 relative error = 6.7815704194649360582775703376822e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.223e+11 Order of pole = 9.169e+20 TOP MAIN SOLVE Loop memory used=675.2MB, alloc=4.4MB, time=71.58 x[1] = 3.699 y[1] (analytic) = -0.049496524725389167723424602953898 y[1] (numeric) = -0.049496524725389167723424602953563 absolute error = 3.35e-31 relative error = 6.7681519431638450999649879697493e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.7 y[1] (analytic) = -0.049447052940678782405514765966805 y[1] (numeric) = -0.04944705294067878240551476596647 absolute error = 3.35e-31 relative error = 6.7749234803112879135897766975391e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.240e+11 Order of pole = 1.020e+21 TOP MAIN SOLVE Loop x[1] = 3.701 y[1] (analytic) = -0.049397630603025458354269743986967 y[1] (numeric) = -0.049397630603025458354269743986631 absolute error = 3.36e-31 relative error = 6.8019456783301868859719550064624e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.467e+11 Order of pole = 5.410e+21 TOP MAIN SOLVE Loop x[1] = 3.702 y[1] (analytic) = -0.049348257663006853797837210708082 y[1] (numeric) = -0.049348257663006853797837210707747 absolute error = 3.35e-31 relative error = 6.7884868861566208419766904486056e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.703 y[1] (analytic) = -0.049298934071250024603200804333515 y[1] (numeric) = -0.04929893407125002460320080433318 absolute error = 3.35e-31 relative error = 6.7952787684179179323556019793346e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.188e+10 Order of pole = 3.960e+20 TOP MAIN SOLVE Loop x[1] = 3.704 y[1] (analytic) = -0.049249659778431374903231880147779 y[1] (numeric) = -0.049249659778431374903231880147444 absolute error = 3.35e-31 relative error = 6.8020774459585497139020231335205e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.683e+11 Order of pole = 1.681e+21 TOP MAIN SOLVE Loop x[1] = 3.705 y[1] (analytic) = -0.049200434735276607773089533088103 y[1] (numeric) = -0.049200434735276607773089533087768 absolute error = 3.35e-31 relative error = 6.8088829255771942938042160621153e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.706 y[1] (analytic) = -0.04915125889256067595591956671198 y[1] (numeric) = -0.049151258892560675955919566711645 absolute error = 3.35e-31 relative error = 6.8156952140793318578300811251372e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.724e+11 Order of pole = 1.895e+21 TOP MAIN SOLVE Loop x[1] = 3.707 y[1] (analytic) = -0.04910213220110773263780313425556 y[1] (numeric) = -0.049102132201107732637803134255225 absolute error = 3.35e-31 relative error = 6.8225143182772514758079097829388e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.708 y[1] (analytic) = -0.049053054611791082271905826727432 y[1] (numeric) = -0.049053054611791082271905826727098 absolute error = 3.34e-31 relative error = 6.8089541547065055022326907059743e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.590e+11 Order of pole = 3.090e+21 TOP MAIN SOLVE Loop x[1] = 3.709 y[1] (analytic) = -0.049004026075533131451778032182786 y[1] (numeric) = -0.049004026075533131451778032182453 absolute error = 3.33e-31 relative error = 6.7953600279031191794371275195089e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.71 y[1] (analytic) = -0.048955046543305339833757439474213 y[1] (numeric) = -0.048955046543305339833757439473879 absolute error = 3.34e-31 relative error = 6.8225856900073745849531601528489e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.969e+10 Order of pole = 6.642e+20 TOP MAIN SOLVE Loop x[1] = 3.711 y[1] (analytic) = -0.048906115966128171108424608877557 y[1] (numeric) = -0.048906115966128171108424608877224 absolute error = 3.33e-31 relative error = 6.8089643477439933139573337012110e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.052e+11 Order of pole = 2.283e+21 TOP MAIN SOLVE Loop x[1] = 3.712 y[1] (analytic) = -0.048857234295071044021062581044325 y[1] (numeric) = -0.048857234295071044021062581043991 absolute error = 3.34e-31 relative error = 6.8362445156601004793048834544480e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.297e+11 Order of pole = 9.401e+20 TOP MAIN SOLVE Loop x[1] = 3.713 y[1] (analytic) = -0.04880840148125228344107154473614 y[1] (numeric) = -0.048808401481252283441071544735806 absolute error = 3.34e-31 relative error = 6.8430841794376773962774643455326e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.454e+11 Order of pole = 1.128e+21 TOP MAIN SOLVE Loop memory used=679.0MB, alloc=4.4MB, time=71.99 x[1] = 3.714 y[1] (analytic) = -0.048759617475839071480289632751876 y[1] (numeric) = -0.048759617475839071480289632751543 absolute error = 3.33e-31 relative error = 6.8294219117901237564405606967544e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.715 y[1] (analytic) = -0.048710882230047398660170964364167 y[1] (numeric) = -0.048710882230047398660170964363833 absolute error = 3.34e-31 relative error = 6.8567840430935877472255693111890e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.794e+11 Order of pole = 1.722e+21 TOP MAIN SOLVE Loop x[1] = 3.716 y[1] (analytic) = -0.048662195695142015127772101439253 y[1] (numeric) = -0.048662195695142015127772101438919 absolute error = 3.34e-31 relative error = 6.8636442566717859787667870482393e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.844e+11 Order of pole = 1.746e+21 TOP MAIN SOLVE Loop x[1] = 3.717 y[1] (analytic) = -0.048613557822436381920498134222601 y[1] (numeric) = -0.048613557822436381920498134222268 absolute error = 3.33e-31 relative error = 6.8499409406795589217717605866863e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.718 y[1] (analytic) = -0.048564968563292622279559661532274 y[1] (numeric) = -0.04856496856329262227955966153194 absolute error = 3.34e-31 relative error = 6.8773852816297461636118518341283e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.719 y[1] (analytic) = -0.048516427869121473012091978812993 y[1] (numeric) = -0.04851642786912147301209197881266 absolute error = 3.33e-31 relative error = 6.8636545315806224408596544170004e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.779e+11 Order of pole = 1.462e+21 TOP MAIN SOLVE Loop x[1] = 3.72 y[1] (analytic) = -0.048467935691382235901887836166041 y[1] (numeric) = -0.048467935691382235901887836165708 absolute error = 3.33e-31 relative error = 6.8705216190836973183539760793506e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.721 y[1] (analytic) = -0.048419491981582729168695177083686 y[1] (numeric) = -0.048419491981582729168695177083353 absolute error = 3.33e-31 relative error = 6.8773955771089638230329578530696e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.722 y[1] (analytic) = -0.048371096691279238976031317181846 y[1] (numeric) = -0.048371096691279238976031317181512 absolute error = 3.34e-31 relative error = 6.9049499152707120261250699381812e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.295e+11 Order of pole = 8.395e+20 TOP MAIN SOLVE Loop x[1] = 3.723 y[1] (analytic) = -0.048322749772076470987465070741112 y[1] (numeric) = -0.048322749772076470987465070740778 absolute error = 3.34e-31 relative error = 6.9118583188120531231829705603489e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.318e+11 Order of pole = 7.736e+20 TOP MAIN SOLVE Loop x[1] = 3.724 y[1] (analytic) = -0.04827445117562750197131838133424 y[1] (numeric) = -0.048274451175627501971318381333905 absolute error = 3.35e-31 relative error = 6.9394885253326850954181242031751e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.725 y[1] (analytic) = -0.048226200853633731453739061237684 y[1] (numeric) = -0.048226200853633731453739061237349 absolute error = 3.35e-31 relative error = 6.9464314847591510709388036808904e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.726 y[1] (analytic) = -0.048177998757844833420096292695908 y[1] (numeric) = -0.048177998757844833420096292695572 absolute error = 3.36e-31 relative error = 6.9741377529777334530543366242617e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.727 y[1] (analytic) = -0.048129844840058708064650592429926 y[1] (numeric) = -0.04812984484005870806465059242959 absolute error = 3.36e-31 relative error = 6.9811153789622346147376160969702e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.728 y[1] (analytic) = -0.04808173905212143358844998905604 y[1] (numeric) = -0.048081739052121433588449989055705 absolute error = 3.35e-31 relative error = 6.9673020694375099015687151720515e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.510e+11 Order of pole = 1.809e+21 TOP MAIN SOLVE Loop x[1] = 3.729 y[1] (analytic) = -0.048033681345927218045404211306918 y[1] (numeric) = -0.048033681345927218045404211306582 absolute error = 3.36e-31 relative error = 6.9950915812637267862234304354627e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 memory used=682.8MB, alloc=4.4MB, time=72.39 Radius of convergence = 1.922e+11 Order of pole = 1.934e+21 TOP MAIN SOLVE Loop x[1] = 3.73 y[1] (analytic) = -0.047985671673418351236488733125186 y[1] (numeric) = -0.047985671673418351236488733124851 absolute error = 3.35e-31 relative error = 6.9812506174749066155880051962944e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.731 y[1] (analytic) = -0.047937709986585156652030569829598 y[1] (numeric) = -0.047937709986585156652030569829263 absolute error = 3.35e-31 relative error = 6.9882353598815229728652329315795e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.732 y[1] (analytic) = -0.04788979623746594346202776763553 y[1] (numeric) = -0.047889796237465943462027767635195 absolute error = 3.35e-31 relative error = 6.9952270905240815646315020909139e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.733 y[1] (analytic) = -0.047841930378146958554454576845331 y[1] (numeric) = -0.047841930378146958554454576844996 absolute error = 3.35e-31 relative error = 7.0022258163943136160896440752570e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.659e+11 Order of pole = 1.359e+21 TOP MAIN SOLVE Loop x[1] = 3.734 y[1] (analytic) = -0.047794112360762338621504347009679 y[1] (numeric) = -0.047794112360762338621504347009344 absolute error = 3.35e-31 relative error = 7.0092315444909455806988856363272e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.735 y[1] (analytic) = -0.047746342137494062293722230298854 y[1] (numeric) = -0.047746342137494062293722230298519 absolute error = 3.35e-31 relative error = 7.0162442818197061389018855630527e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.409e+11 Order of pole = 7.755e+20 TOP MAIN SOLVE Loop x[1] = 3.736 y[1] (analytic) = -0.047698619660571902321979827212644 y[1] (numeric) = -0.04769861966057190232197982721231 absolute error = 3.34e-31 relative error = 7.0022990681235023584693601321821e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.737 y[1] (analytic) = -0.047650944882273377807243956599546 y[1] (numeric) = -0.047650944882273377807243956599211 absolute error = 3.35e-31 relative error = 7.0302908122315809341617746724392e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.738 y[1] (analytic) = -0.047603317754923706478091779750036 y[1] (numeric) = -0.047603317754923706478091779749701 absolute error = 3.35e-31 relative error = 7.0373246193612267536376991226961e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.739 y[1] (analytic) = -0.047555738230895757015924556075081 y[1] (numeric) = -0.047555738230895757015924556074746 absolute error = 3.35e-31 relative error = 7.0443654638160783780782054371735e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.74 y[1] (analytic) = -0.047508206262610001427832355579656 y[1] (numeric) = -0.047508206262610001427832355579321 absolute error = 3.35e-31 relative error = 7.0514133526369808490719755185811e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.260e+11 Order of pole = 9.875e+20 TOP MAIN SOLVE Loop x[1] = 3.741 y[1] (analytic) = -0.047460721802534467467062100992014 y[1] (numeric) = -0.047460721802534467467062100991679 absolute error = 3.35e-31 relative error = 7.0584682928718235748455683466977e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.742 y[1] (analytic) = -0.047413284803184691101041360012791 y[1] (numeric) = -0.047413284803184691101041360012455 absolute error = 3.36e-31 relative error = 7.0866214267742803554016346798992e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.743 y[1] (analytic) = -0.047365895217123669026910355703768 y[1] (numeric) = -0.047365895217123669026910355703432 absolute error = 3.36e-31 relative error = 7.0937115926931669289840654954414e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.288e+11 Order of pole = 7.172e+20 TOP MAIN SOLVE Loop x[1] = 3.744 y[1] (analytic) = -0.047318552996961811234514710544361 y[1] (numeric) = -0.047318552996961811234514710544025 absolute error = 3.36e-31 relative error = 7.1008088523242373383858544804026e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.100e+11 Order of pole = 6.030e+20 TOP MAIN SOLVE Loop memory used=686.6MB, alloc=4.4MB, time=72.80 x[1] = 3.745 y[1] (analytic) = -0.047271258095356893616811487144607 y[1] (numeric) = -0.047271258095356893616811487144271 absolute error = 3.36e-31 relative error = 7.1079132127647518061157333403828e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.065e+11 Order of pole = 5.495e+20 TOP MAIN SOLVE Loop x[1] = 3.746 y[1] (analytic) = -0.04722401046501401062764113601675 y[1] (numeric) = -0.047224010465014010627641136016415 absolute error = 3.35e-31 relative error = 7.0938490124252646047041839091079e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.205e+10 Order of pole = 3.397e+20 TOP MAIN SOLVE Loop x[1] = 3.747 y[1] (analytic) = -0.047176810058685527986818008173439 y[1] (numeric) = -0.047176810058685527986818008173104 absolute error = 3.35e-31 relative error = 7.1009464095447998868461813445538e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.725e+11 Order of pole = 1.670e+21 TOP MAIN SOLVE Loop x[1] = 3.748 y[1] (analytic) = -0.047129656829171035432492137639082 y[1] (numeric) = -0.047129656829171035432492137638747 absolute error = 3.35e-31 relative error = 7.1080509076113364593419192109949e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.885e+11 Order of pole = 2.230e+21 TOP MAIN SOLVE Loop x[1] = 3.749 y[1] (analytic) = -0.047082550729317299520735046232235 y[1] (numeric) = -0.047082550729317299520735046231899 absolute error = 3.36e-31 relative error = 7.1364018048151323031001504934022e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.407e+11 Order of pole = 4.166e+21 TOP MAIN SOLVE Loop x[1] = 3.75 y[1] (analytic) = -0.047035491712018216472302370200866 y[1] (numeric) = -0.04703549171201821647230237020053 absolute error = 3.36e-31 relative error = 7.1435417760105475533270530004294e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.751 y[1] (analytic) = -0.046988479730214765066526155469217 y[1] (numeric) = -0.046988479730214765066526155468882 absolute error = 3.35e-31 relative error = 7.1294070785734878768012893351726e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.752 y[1] (analytic) = -0.046941514736894959582289715384617 y[1] (numeric) = -0.046941514736894959582289715384281 absolute error = 3.36e-31 relative error = 7.1578431561756073043065207593373e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.155e+10 Order of pole = 5.233e+20 TOP MAIN SOLVE Loop x[1] = 3.753 y[1] (analytic) = -0.046894596685093802786037991935183 y[1] (numeric) = -0.046894596685093802786037991934848 absolute error = 3.35e-31 relative error = 7.1436801610554229441568054802385e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.754 y[1] (analytic) = -0.04684772552789323896677640844487 y[1] (numeric) = -0.046847725527893238966776408444534 absolute error = 3.36e-31 relative error = 7.1721731677228355498626120949473e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.755 y[1] (analytic) = -0.04680090121842210701801124874078 y[1] (numeric) = -0.046800901218422107018011248740444 absolute error = 3.36e-31 relative error = 7.1793489281728033417774498540136e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.159e+11 Order of pole = 1.132e+22 TOP MAIN SOLVE Loop x[1] = 3.756 y[1] (analytic) = -0.04675412370985609356658464472923 y[1] (numeric) = -0.046754123709856093566584644728894 absolute error = 3.36e-31 relative error = 7.1865318679722975855929197604092e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.757 y[1] (analytic) = -0.046707392955417686148357301211635 y[1] (numeric) = -0.046707392955417686148357301211299 absolute error = 3.36e-31 relative error = 7.1937219943042586793816022067354e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.758 y[1] (analytic) = -0.046660708908376126430692133619046 y[1] (numeric) = -0.04666070890837612643069213361871 absolute error = 3.36e-31 relative error = 7.2009193143588135542818052843392e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.463e+11 Order of pole = 1.147e+21 TOP MAIN SOLVE Loop x[1] = 3.759 y[1] (analytic) = -0.046614071522047363481692041145076 y[1] (numeric) = -0.04661407152204736348169204114474 absolute error = 3.36e-31 relative error = 7.2081238353332828646250950988859e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=690.4MB, alloc=4.4MB, time=73.20 x[1] = 3.76 y[1] (analytic) = -0.046567480749794007086145084511088 y[1] (numeric) = -0.046567480749794007086145084510752 absolute error = 3.36e-31 relative error = 7.2153355644321881852575498786667e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.239e+10 Order of pole = 4.354e+20 TOP MAIN SOLVE Loop x[1] = 3.761 y[1] (analytic) = -0.046520936545025281108130384304946 y[1] (numeric) = -0.04652093654502528110813038430461 absolute error = 3.36e-31 relative error = 7.2225545088672592160619351974940e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.040e+11 Order of pole = 5.549e+20 TOP MAIN SOLVE Loop x[1] = 3.762 y[1] (analytic) = -0.046474438861196976900238102495324 y[1] (numeric) = -0.046474438861196976900238102494988 absolute error = 3.36e-31 relative error = 7.2297806758574409936880048349631e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.763 y[1] (analytic) = -0.046427987651811406759356916337688 y[1] (numeric) = -0.046427987651811406759356916337352 absolute error = 3.36e-31 relative error = 7.2370140726289011104981390049780e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.138e+10 Order of pole = 7.025e+20 TOP MAIN SOLVE Loop x[1] = 3.764 y[1] (analytic) = -0.046381582870417357428982440455535 y[1] (numeric) = -0.046381582870417357428982440455198 absolute error = 3.37e-31 relative error = 7.2658149882793674078210613359838e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.765 y[1] (analytic) = -0.046335224470610043648000099401436 y[1] (numeric) = -0.0463352244706100436480000994011 absolute error = 3.36e-31 relative error = 7.2515025844564828739222037113091e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.766 y[1] (analytic) = -0.046288912406031061745895999476904 y[1] (numeric) = -0.046288912406031061745895999476567 absolute error = 3.37e-31 relative error = 7.2803611595785018339328935599338e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.676e+10 Order of pole = 3.942e+20 TOP MAIN SOLVE Loop x[1] = 3.767 y[1] (analytic) = -0.046242646630368343284349395018051 y[1] (numeric) = -0.046242646630368343284349395017714 absolute error = 3.37e-31 relative error = 7.2876451621323570606755988837449e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.768 y[1] (analytic) = -0.046196427097356108745160390735689 y[1] (numeric) = -0.046196427097356108745160390735352 absolute error = 3.37e-31 relative error = 7.2949364523319817235591193720552e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.769 y[1] (analytic) = -0.046150253760774821264466568033674 y[1] (numeric) = -0.046150253760774821264466568033338 absolute error = 3.36e-31 relative error = 7.2805666842417566398162018157635e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.881e+11 Order of pole = 4.731e+21 TOP MAIN SOLVE Loop x[1] = 3.77 y[1] (analytic) = -0.046104126574451140413202269518292 y[1] (numeric) = -0.046104126574451140413202269517956 absolute error = 3.36e-31 relative error = 7.2878508924230717156679764837675e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.771 y[1] (analytic) = -0.046058045492257876023754322154096 y[1] (numeric) = -0.04605804549225787602375432215376 absolute error = 3.36e-31 relative error = 7.2951423884558865355194127730092e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.263e+11 Order of pole = 7.722e+20 TOP MAIN SOLVE Loop x[1] = 3.772 y[1] (analytic) = -0.046012010468113942062768025718099 y[1] (numeric) = -0.046012010468113942062768025717763 absolute error = 3.36e-31 relative error = 7.3024411796316977398100201903158e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.773 y[1] (analytic) = -0.045966021455984310550057279354437 y[1] (numeric) = -0.045966021455984310550057279354101 absolute error = 3.36e-31 relative error = 7.3097472732492971125836212849823e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.774 y[1] (analytic) = -0.045920078409879965523572765135814 y[1] (numeric) = -0.045920078409879965523572765135478 absolute error = 3.36e-31 relative error = 7.3170606766147788802807439252621e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.775 y[1] (analytic) = -0.045874181283857857050382153596055 y[1] (numeric) = -0.045874181283857857050382153595719 absolute error = 3.36e-31 relative error = 7.3243813970415470178334565801015e-28 % Correct digits = 29 h = 0.001 memory used=694.2MB, alloc=4.4MB, time=73.61 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.776 y[1] (analytic) = -0.045828330032020855283616342210157 y[1] (numeric) = -0.045828330032020855283616342209821 absolute error = 3.36e-31 relative error = 7.3317094418503225620699527015597e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.777 y[1] (analytic) = -0.045782524608517704565335783764236 y[1] (numeric) = -0.045782524608517704565335783763901 absolute error = 3.35e-31 relative error = 7.3172024230763856022801375011648e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.778 y[1] (analytic) = -0.045736764967542977575271007477886 y[1] (numeric) = -0.045736764967542977575271007477551 absolute error = 3.35e-31 relative error = 7.3245232853205122076757623206352e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.053e+11 Order of pole = 2.315e+21 TOP MAIN SOLVE Loop x[1] = 3.779 y[1] (analytic) = -0.04569105106333702952539148161563 y[1] (numeric) = -0.045691051063337029525391481615296 absolute error = 3.34e-31 relative error = 7.3099653482912553030502217496955e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.176e+10 Order of pole = 6.284e+20 TOP MAIN SOLVE Loop x[1] = 3.78 y[1] (analytic) = -0.045645382850185952400257012152537 y[1] (numeric) = -0.045645382850185952400257012152203 absolute error = 3.34e-31 relative error = 7.3172789698408529048455102653508e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.781 y[1] (analytic) = -0.045599760282421529243105917841559 y[1] (numeric) = -0.045599760282421529243105917841226 absolute error = 3.33e-31 relative error = 7.3026699688237126653101343546889e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.782 y[1] (analytic) = -0.045554183314421188487634267766983 y[1] (numeric) = -0.04555418331442118848763426776665 absolute error = 3.33e-31 relative error = 7.3099762913449367900834906961902e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.545e+11 Order of pole = 1.473e+21 TOP MAIN SOLVE Loop x[1] = 3.783 y[1] (analytic) = -0.045508651900607958335420513159404 y[1] (numeric) = -0.045508651900607958335420513159071 absolute error = 3.33e-31 relative error = 7.3172899238430614245048880226422e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.569e+11 Order of pole = 1.462e+21 TOP MAIN SOLVE Loop x[1] = 3.784 y[1] (analytic) = -0.045463165995450421178949890893069 y[1] (numeric) = -0.045463165995450421178949890892736 absolute error = 3.33e-31 relative error = 7.3246108736317196761683559148080e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.785 y[1] (analytic) = -0.045417725553462668070193021686188 y[1] (numeric) = -0.045417725553462668070193021685855 absolute error = 3.33e-31 relative error = 7.3319391480318619438113154269817e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.786 y[1] (analytic) = -0.045372330529204253234693171579014 y[1] (numeric) = -0.045372330529204253234693171578681 absolute error = 3.33e-31 relative error = 7.3392747543717632382655879036298e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.621e+11 Order of pole = 1.843e+21 TOP MAIN SOLVE Loop x[1] = 3.787 y[1] (analytic) = -0.045326980877280148631116690773169 y[1] (numeric) = -0.045326980877280148631116690772835 absolute error = 3.34e-31 relative error = 7.3686796150020065783328153491682e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.788 y[1] (analytic) = -0.045281676552340698556221189378863 y[1] (numeric) = -0.045281676552340698556221189378529 absolute error = 3.34e-31 relative error = 7.3760519801852364448146293754034e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.395e+11 Order of pole = 1.023e+21 TOP MAIN SOLVE Loop x[1] = 3.789 y[1] (analytic) = -0.045236417509081574295196055034406 y[1] (numeric) = -0.045236417509081574295196055034072 absolute error = 3.34e-31 relative error = 7.3834317214210611675517260196160e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.739e+10 Order of pole = 5.863e+20 TOP MAIN SOLVE Loop x[1] = 3.79 y[1] (analytic) = -0.045191203702243728817329962734743 y[1] (numeric) = -0.045191203702243728817329962734409 absolute error = 3.34e-31 relative error = 7.3908188460892225973472848369108e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=698.1MB, alloc=4.4MB, time=74.02 x[1] = 3.791 y[1] (analytic) = -0.045146035086613351516960072532746 y[1] (numeric) = -0.045146035086613351516960072532413 absolute error = 3.33e-31 relative error = 7.3760630221709273173039141825695e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.792 y[1] (analytic) = -0.045100911617021822999657656058708 y[1] (numeric) = -0.045100911617021822999657656058374 absolute error = 3.34e-31 relative error = 7.4056152752784475332123720952883e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.793 y[1] (analytic) = -0.045055833248345669913604938039859 y[1] (numeric) = -0.045055833248345669913604938039525 absolute error = 3.34e-31 relative error = 7.4130245945959414615426432713957e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.724e+11 Order of pole = 2.198e+21 TOP MAIN SOLVE Loop x[1] = 3.794 y[1] (analytic) = -0.045010799935506519826117984193032 y[1] (numeric) = -0.045010799935506519826117984192699 absolute error = 3.33e-31 relative error = 7.3982244367382326248968391915173e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.795 y[1] (analytic) = -0.044965811633471056145270512009562 y[1] (numeric) = -0.044965811633471056145270512009229 absolute error = 3.33e-31 relative error = 7.4056263615205349537747650955921e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.796 y[1] (analytic) = -0.044920868297250973086573546052496 y[1] (numeric) = -0.044920868297250973086573546052162 absolute error = 3.34e-31 relative error = 7.4352970603740496202360554111348e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.899e+10 Order of pole = 5.439e+20 TOP MAIN SOLVE Loop x[1] = 3.797 y[1] (analytic) = -0.044875969881902930684665884442008 y[1] (numeric) = -0.044875969881902930684665884441675 absolute error = 3.33e-31 relative error = 7.4204524353754066065127782343568e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.798 y[1] (analytic) = -0.044831116342528509849970388215749 y[1] (numeric) = -0.044831116342528509849970388215416 absolute error = 3.33e-31 relative error = 7.4278765992740510207507139632368e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.799 y[1] (analytic) = -0.044786307634274167470271150216652 y[1] (numeric) = -0.044786307634274167470271150216319 absolute error = 3.33e-31 relative error = 7.4353081910499136987769096046711e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.343e+10 Order of pole = 1.086e+21 TOP MAIN SOLVE Loop x[1] = 3.8 y[1] (analytic) = -0.044741543712331191557166645081646 y[1] (numeric) = -0.044741543712331191557166645081312 absolute error = 3.34e-31 relative error = 7.4650978103812374472721573977538e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.147e+11 Order of pole = 8.314e+20 TOP MAIN SOLVE Loop x[1] = 3.801 y[1] (analytic) = -0.044696824531935656437354006780667 y[1] (numeric) = -0.044696824531935656437354006780333 absolute error = 3.34e-31 relative error = 7.4725666419850179516966434099382e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.802 y[1] (analytic) = -0.044652150048368377988699624986536 y[1] (numeric) = -0.044652150048368377988699624986203 absolute error = 3.33e-31 relative error = 7.4576476079939192533848539552832e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.803 y[1] (analytic) = -0.044607520216954868921051296342546 y[1] (numeric) = -0.044607520216954868921051296342213 absolute error = 3.33e-31 relative error = 7.4651089856689692350712745142581e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.442e+12 Order of pole = 1.100e+23 TOP MAIN SOLVE Loop x[1] = 3.804 y[1] (analytic) = -0.044562934993065294101747211436189 y[1] (numeric) = -0.044562934993065294101747211435856 absolute error = 3.33e-31 relative error = 7.4725778284536269781631389728298e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.805 y[1] (analytic) = -0.044518394332114425925777102984299 y[1] (numeric) = -0.044518394332114425925777102983966 absolute error = 3.33e-31 relative error = 7.4800541438167358897217765577938e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=701.9MB, alloc=4.4MB, time=74.42 x[1] = 3.806 y[1] (analytic) = -0.044473898189561599730550925387025 y[1] (numeric) = -0.044473898189561599730550925386692 absolute error = 3.33e-31 relative error = 7.4875379392346119558823998544070e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.807 y[1] (analytic) = -0.044429446520910669255230480415608 y[1] (numeric) = -0.044429446520910669255230480415276 absolute error = 3.32e-31 relative error = 7.4725216269292162295275586707513e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.808 y[1] (analytic) = -0.044385039281709962144579448361873 y[1] (numeric) = -0.04438503928170996214457944836154 absolute error = 3.33e-31 relative error = 7.5025280001773372572995816991353e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.809 y[1] (analytic) = -0.044340676427552235497287328495748 y[1] (numeric) = -0.044340676427552235497287328495415 absolute error = 3.33e-31 relative error = 7.5100342806922486844532285305997e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.085e+11 Order of pole = 6.089e+20 TOP MAIN SOLVE Loop x[1] = 3.81 y[1] (analytic) = -0.044296357914074631458722837151075 y[1] (numeric) = -0.044296357914074631458722837150742 absolute error = 3.33e-31 relative error = 7.5175480712420666400664787093907e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.811 y[1] (analytic) = -0.044252083696958632858072356189374 y[1] (numeric) = -0.044252083696958632858072356189042 absolute error = 3.32e-31 relative error = 7.5024715733966165874935887091174e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.860e+11 Order of pole = 2.043e+21 TOP MAIN SOLVE Loop x[1] = 3.812 y[1] (analytic) = -0.044207853731930018889819068976343 y[1] (numeric) = -0.044207853731930018889819068976011 absolute error = 3.32e-31 relative error = 7.5099777974565244968020550347120e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.813 y[1] (analytic) = -0.044163667974758820839518465346516 y[1] (numeric) = -0.044163667974758820839518465346183 absolute error = 3.33e-31 relative error = 7.5401345782764667052659252897827e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.211e+11 Order of pole = 6.730e+20 TOP MAIN SOLVE Loop x[1] = 3.814 y[1] (analytic) = -0.044119526381259277853825941327898 y[1] (numeric) = -0.044119526381259277853825941327566 absolute error = 3.32e-31 relative error = 7.5250127830253448439801467753160e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.815 y[1] (analytic) = -0.044075428907289792754732263650514 y[1] (numeric) = -0.044075428907289792754732263650182 absolute error = 3.32e-31 relative error = 7.5325415595692441035856252006289e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.816 y[1] (analytic) = -0.044031375508752887897962713270607 y[1] (numeric) = -0.044031375508752887897962713270275 absolute error = 3.32e-31 relative error = 7.5400778686553306442527617088370e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.817 y[1] (analytic) = -0.043987366141595161075495766306002 y[1] (numeric) = -0.04398736614159516107549576630567 absolute error = 3.32e-31 relative error = 7.5476217178199141800938750751474e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.470e+11 Order of pole = 1.105e+21 TOP MAIN SOLVE Loop x[1] = 3.818 y[1] (analytic) = -0.043943400761807241462157214897606 y[1] (numeric) = -0.043943400761807241462157214897274 absolute error = 3.32e-31 relative error = 7.5551731146068445043466191444385e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.819 y[1] (analytic) = -0.04389947932542374560624567458751 y[1] (numeric) = -0.043899479325423745606245674587177 absolute error = 3.33e-31 relative error = 7.5855113800210356568184541349003e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.82 y[1] (analytic) = -0.043855601788523233464145468835525 y[1] (numeric) = -0.043855601788523233464145468835192 absolute error = 3.33e-31 relative error = 7.5931006854213147258605729221152e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.821 y[1] (analytic) = -0.043811768107228164478882925283386 y[1] (numeric) = -0.043811768107228164478882925283053 absolute error = 3.33e-31 relative error = 7.6006975839229119746289612928552e-28 % Correct digits = 29 h = 0.001 memory used=705.7MB, alloc=4.4MB, time=74.83 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.822 y[1] (analytic) = -0.043767978237704853702582162319239 y[1] (numeric) = -0.043767978237704853702582162318906 absolute error = 3.33e-31 relative error = 7.6083020831227265377957642511090e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.467e+11 Order of pole = 3.268e+21 TOP MAIN SOLVE Loop x[1] = 3.823 y[1] (analytic) = -0.04372423213616342796277648839456 y[1] (numeric) = -0.043724232136163427962776488394228 absolute error = 3.32e-31 relative error = 7.5930435774401974133015990065550e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.824 y[1] (analytic) = -0.043680529758857782072531580401247 y[1] (numeric) = -0.043680529758857782072531580400915 absolute error = 3.32e-31 relative error = 7.6006404188052500338219440460740e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.825 y[1] (analytic) = -0.043636871062085535084336651228407 y[1] (numeric) = -0.043636871062085535084336651228075 absolute error = 3.32e-31 relative error = 7.6082448608113548463150029021357e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.826 y[1] (analytic) = -0.043593256002187986587719860386367 y[1] (numeric) = -0.043593256002187986587719860386035 absolute error = 3.32e-31 relative error = 7.6158569110629544905891096999840e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.827 y[1] (analytic) = -0.043549684535550073050544265309683 y[1] (numeric) = -0.043549684535550073050544265309351 absolute error = 3.32e-31 relative error = 7.6234765771720998525814508249468e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.185e+11 Order of pole = 6.482e+20 TOP MAIN SOLVE Loop x[1] = 3.828 y[1] (analytic) = -0.043506156618600324203940654631444 y[1] (numeric) = -0.043506156618600324203940654631112 absolute error = 3.32e-31 relative error = 7.6311038667584576764095851972185e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.072e+11 Order of pole = 7.608e+21 TOP MAIN SOLVE Loop x[1] = 3.829 y[1] (analytic) = -0.043462672207810819470833648358087 y[1] (numeric) = -0.043462672207810819470833648357754 absolute error = 3.33e-31 relative error = 7.6617470368091052870027957211909e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.83 y[1] (analytic) = -0.043419231259697144438017493467177 y[1] (numeric) = -0.043419231259697144438017493466845 absolute error = 3.32e-31 relative error = 7.6463813468796027025730850606891e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.156e+11 Order of pole = 7.291e+20 TOP MAIN SOLVE Loop x[1] = 3.831 y[1] (analytic) = -0.04337583373081834737173802700034 y[1] (numeric) = -0.043375833730818347371738027000008 absolute error = 3.32e-31 relative error = 7.6540315526918712991768625815854e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.832 y[1] (analytic) = -0.043332479577776895776737322229659 y[1] (numeric) = -0.043332479577776895776737322229327 absolute error = 3.32e-31 relative error = 7.6616894125363304236359248010898e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.310e+11 Order of pole = 4.581e+20 TOP MAIN SOLVE Loop x[1] = 3.833 y[1] (analytic) = -0.043289168757218632998717576938591 y[1] (numeric) = -0.043289168757218632998717576938259 absolute error = 3.32e-31 relative error = 7.6693549340708405585644044883581e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.834 y[1] (analytic) = -0.043245901225832734870180846277657 y[1] (numeric) = -0.043245901225832734870180846277324 absolute error = 3.33e-31 relative error = 7.7001517036505652142456356978809e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.835 y[1] (analytic) = -0.043202676940351666399601266031024 y[1] (numeric) = -0.043202676940351666399601266030692 absolute error = 3.32e-31 relative error = 7.6847089928797719092563827480503e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.157e+11 Order of pole = 7.574e+20 TOP MAIN SOLVE Loop x[1] = 3.836 y[1] (analytic) = -0.043159495857551138503886455462613 y[1] (numeric) = -0.043159495857551138503886455462281 absolute error = 3.32e-31 relative error = 7.6923975455082532134561754068958e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=709.5MB, alloc=4.4MB, time=75.23 x[1] = 3.837 y[1] (analytic) = -0.043116357934250064784084832199501 y[1] (numeric) = -0.043116357934250064784084832199168 absolute error = 3.33e-31 relative error = 7.7232868441208696164661468936191e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.754e+11 Order of pole = 7.405e+21 TOP MAIN SOLVE Loop x[1] = 3.838 y[1] (analytic) = -0.043073263127310518344295614856352 y[1] (numeric) = -0.04307326312731051834429561485602 absolute error = 3.32e-31 relative error = 7.7077977356560211140875006743858e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.839 y[1] (analytic) = -0.043030211393637688653738332307283 y[1] (numeric) = -0.04303021139363768865373833230695 absolute error = 3.33e-31 relative error = 7.7387488746856663077254212024570e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.387e+10 Order of pole = 6.162e+20 TOP MAIN SOLVE Loop x[1] = 3.84 y[1] (analytic) = -0.04298720269017983845193870167105 y[1] (numeric) = -0.042987202690179838451938701670717 absolute error = 3.33e-31 relative error = 7.7464914942249033083506805274516e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.841 y[1] (analytic) = -0.042944236973928260696987780191883 y[1] (numeric) = -0.04294423697392826069698778019155 absolute error = 3.33e-31 relative error = 7.7542418602562800748586183107152e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.606e+11 Order of pole = 1.265e+21 TOP MAIN SOLVE Loop x[1] = 3.842 y[1] (analytic) = -0.042901314201917235556831339271501 y[1] (numeric) = -0.042901314201917235556831339271168 absolute error = 3.33e-31 relative error = 7.7619999805301632844898585370442e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.843 y[1] (analytic) = -0.042858434331223987443546451938111 y[1] (numeric) = -0.042858434331223987443546451937778 absolute error = 3.33e-31 relative error = 7.7697658628046738576376552116140e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.527e+11 Order of pole = 1.648e+21 TOP MAIN SOLVE Loop x[1] = 3.844 y[1] (analytic) = -0.042815597318968642090562328025395 y[1] (numeric) = -0.042815597318968642090562328025061 absolute error = 3.34e-31 relative error = 7.8008954893647508562576558376959e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.148e+11 Order of pole = 5.602e+20 TOP MAIN SOLVE Loop x[1] = 3.845 y[1] (analytic) = -0.042772803122314183672782474278745 y[1] (numeric) = -0.042772803122314183672782474278412 absolute error = 3.33e-31 relative error = 7.7853209444268785483104873692174e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.557e+11 Order of pole = 7.115e+21 TOP MAIN SOLVE Loop x[1] = 3.846 y[1] (analytic) = -0.042730051698466411969565299507339 y[1] (numeric) = -0.042730051698466411969565299507005 absolute error = 3.34e-31 relative error = 7.8165128925408557512168695707733e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.847 y[1] (analytic) = -0.042687343004673899570520327759065 y[1] (numeric) = -0.042687343004673899570520327758732 absolute error = 3.33e-31 relative error = 7.8009071673432413758074724291495e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.788e+11 Order of pole = 3.479e+21 TOP MAIN SOLVE Loop x[1] = 3.848 y[1] (analytic) = -0.042644676998227949124077225310993 y[1] (numeric) = -0.042644676998227949124077225310659 absolute error = 3.34e-31 relative error = 7.8321615617789528281787450369288e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.105e+11 Order of pole = 5.896e+20 TOP MAIN SOLVE Loop x[1] = 3.849 y[1] (analytic) = -0.042602053636462550628784890040795 y[1] (numeric) = -0.04260205363646255062878489004046 absolute error = 3.35e-31 relative error = 7.8634706875557238850343469931224e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.277e+11 Order of pole = 7.031e+20 TOP MAIN SOLVE Loop x[1] = 3.85 y[1] (analytic) = -0.042559472876754338767297894474697 y[1] (numeric) = -0.042559472876754338767297894474363 absolute error = 3.34e-31 relative error = 7.8478415596737399044266895322741e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.187e+11 Order of pole = 6.967e+20 TOP MAIN SOLVE Loop x[1] = 3.851 y[1] (analytic) = -0.042516934676522550283007616494826 y[1] (numeric) = -0.042516934676522550283007616494493 absolute error = 3.33e-31 relative error = 7.8321732865629058274996386231770e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=713.3MB, alloc=4.4MB, time=75.64 x[1] = 3.852 y[1] (analytic) = -0.042474438993228981399275434333529 y[1] (numeric) = -0.042474438993228981399275434333195 absolute error = 3.34e-31 relative error = 7.8635529489452294657756553200695e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.634e+11 Order of pole = 1.409e+21 TOP MAIN SOLVE Loop x[1] = 3.853 y[1] (analytic) = -0.042431985784377945281225405084315 y[1] (numeric) = -0.042431985784377945281225405083981 absolute error = 3.34e-31 relative error = 7.8714204349815690395937725616929e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.854 y[1] (analytic) = -0.042389575007516229540053888518563 y[1] (numeric) = -0.042389575007516229540053888518229 absolute error = 3.34e-31 relative error = 7.8792957924389995467057095849965e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.448e+11 Order of pole = 1.109e+21 TOP MAIN SOLVE Loop x[1] = 3.855 y[1] (analytic) = -0.042347206620233053779813620514063 y[1] (numeric) = -0.042347206620233053779813620513729 absolute error = 3.34e-31 relative error = 7.8871790291928791008217834971195e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.856 y[1] (analytic) = -0.042304880580160027186629782875932 y[1] (numeric) = -0.042304880580160027186629782875599 absolute error = 3.33e-31 relative error = 7.8714322185362461752946192636498e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.656e+11 Order of pole = 3.385e+21 TOP MAIN SOLVE Loop x[1] = 3.857 y[1] (analytic) = -0.042262596844971106160305658762449 y[1] (numeric) = -0.042262596844971106160305658762116 absolute error = 3.33e-31 relative error = 7.8793075877831251012976841642335e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.858 y[1] (analytic) = -0.042220355372382551988275505317915 y[1] (numeric) = -0.042220355372382551988275505317582 absolute error = 3.33e-31 relative error = 7.8871908363382484194133859221722e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.859 y[1] (analytic) = -0.042178156120152888561862317461903 y[1] (numeric) = -0.04217815612015288856186231746157 absolute error = 3.33e-31 relative error = 7.8950819720848653417024441446907e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.856e+11 Order of pole = 6.301e+21 TOP MAIN SOLVE Loop x[1] = 3.86 y[1] (analytic) = -0.042135999046082860134798199089125 y[1] (numeric) = -0.042135999046082860134798199088792 absolute error = 3.33e-31 relative error = 7.9029810029141122723764485920793e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.861 y[1] (analytic) = -0.042093884108015389123965100196776 y[1] (numeric) = -0.042093884108015389123965100196443 absolute error = 3.33e-31 relative error = 7.9108879367250206989349209840059e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.862 y[1] (analytic) = -0.042051811263835533952313720676564 y[1] (numeric) = -0.042051811263835533952313720676231 absolute error = 3.33e-31 relative error = 7.9188027814245250911974607516839e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.863 y[1] (analytic) = -0.042009780471470446933918423686833 y[1] (numeric) = -0.042009780471470446933918423686499 absolute error = 3.34e-31 relative error = 7.9505295255428686184738253415781e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.264e+11 Order of pole = 8.268e+20 TOP MAIN SOLVE Loop x[1] = 3.864 y[1] (analytic) = -0.041967791688889332201126043656162 y[1] (numeric) = -0.041967791688889332201126043655829 absolute error = 3.33e-31 relative error = 7.9346562351566220132351909962849e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.865 y[1] (analytic) = -0.04192584487410340367375651606377 y[1] (numeric) = -0.041925844874103403673756516063437 absolute error = 3.33e-31 relative error = 7.9425948600426695962284918897204e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.057e+11 Order of pole = 5.147e+20 TOP MAIN SOLVE Loop x[1] = 3.866 y[1] (analytic) = -0.041883939985165843070313298193819 y[1] (numeric) = -0.041883939985165843070313298193486 absolute error = 3.33e-31 relative error = 7.9505414275242391048184553313416e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.010e+11 Order of pole = 5.222e+20 TOP MAIN SOLVE Loop memory used=717.1MB, alloc=4.4MB, time=76.05 x[1] = 3.867 y[1] (analytic) = -0.04184207698017175796116159207057 y[1] (numeric) = -0.041842076980171757961161592070236 absolute error = 3.34e-31 relative error = 7.9823953327717662464005464664010e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.868 y[1] (analytic) = -0.041800255817258139863632422749096 y[1] (numeric) = -0.041800255817258139863632422748762 absolute error = 3.34e-31 relative error = 7.9903817206329362869952794284235e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.869 y[1] (analytic) = -0.041758476454603822379010667062155 y[1] (numeric) = -0.041758476454603822379010667061821 absolute error = 3.34e-31 relative error = 7.9983760988764928256918809689251e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.660e+11 Order of pole = 1.816e+21 TOP MAIN SOLVE Loop x[1] = 3.87 y[1] (analytic) = -0.041716738850429439371365169807746 y[1] (numeric) = -0.041716738850429439371365169807413 absolute error = 3.33e-31 relative error = 7.9824072824564051471784968614820e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.871 y[1] (analytic) = -0.041675042962997383188179126203999 y[1] (numeric) = -0.041675042962997383188179126203665 absolute error = 3.34e-31 relative error = 8.0143888584962794138416205263297e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.061e+11 Order of pole = 2.289e+21 TOP MAIN SOLVE Loop x[1] = 3.872 y[1] (analytic) = -0.041633388750611762922738951238274 y[1] (numeric) = -0.04163338875061176292273895123794 absolute error = 3.34e-31 relative error = 8.0224072558852704174780261550765e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.512e+10 Order of pole = 5.334e+20 TOP MAIN SOLVE Loop x[1] = 3.873 y[1] (analytic) = -0.041591776171618362718239898295894 y[1] (numeric) = -0.04159177617161836271823989829556 absolute error = 3.34e-31 relative error = 8.0304336756821858403451241660486e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.874 y[1] (analytic) = -0.041550205184404600113566731170622 y[1] (numeric) = -0.041550205184404600113566731170289 absolute error = 3.33e-31 relative error = 8.0144008560753819382020453647127e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.149e+11 Order of pole = 2.101e+21 TOP MAIN SOLVE Loop x[1] = 3.875 y[1] (analytic) = -0.041508675747399484430707795234109 y[1] (numeric) = -0.041508675747399484430707795233776 absolute error = 3.33e-31 relative error = 8.0224192654679528340105898116672e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.876 y[1] (analytic) = -0.041467187819073575203760875174896 y[1] (numeric) = -0.041467187819073575203760875174563 absolute error = 3.33e-31 relative error = 8.0304456972804577327330417636385e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.286e+11 Order of pole = 7.991e+20 TOP MAIN SOLVE Loop x[1] = 3.877 y[1] (analytic) = -0.04142574135793894064948926830938 y[1] (numeric) = -0.041425741357938940649489268309046 absolute error = 3.34e-31 relative error = 8.0626197395980057797548821094689e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.878 y[1] (analytic) = -0.041384336322549116179386544017346 y[1] (numeric) = -0.041384336322549116179386544017012 absolute error = 3.34e-31 relative error = 8.0706863919915795508260419287672e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.879 y[1] (analytic) = -0.041342972671499062953208501363375 y[1] (numeric) = -0.041342972671499062953208501363041 absolute error = 3.34e-31 relative error = 8.0787611150722178706985037794482e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.204e+11 Order of pole = 6.603e+20 TOP MAIN SOLVE Loop x[1] = 3.88 y[1] (analytic) = -0.041301650363425126473930878432624 y[1] (numeric) = -0.041301650363425126473930878432289 absolute error = 3.35e-31 relative error = 8.1110560244503170812063084002377e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.776e+11 Order of pole = 1.793e+21 TOP MAIN SOLVE Loop x[1] = 3.881 y[1] (analytic) = -0.041260369357004995224091408335236 y[1] (numeric) = -0.041260369357004995224091408334902 absolute error = 3.34e-31 relative error = 8.0949348056016619334365955014261e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.232e+11 Order of pole = 8.316e+20 TOP MAIN SOLVE Loop x[1] = 3.882 y[1] (analytic) = -0.041219129610957659343474858218009 y[1] (numeric) = -0.041219129610957659343474858217675 absolute error = 3.34e-31 relative error = 8.1030337892241595535538771580723e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.788e+11 Order of pole = 1.809e+21 memory used=721.0MB, alloc=4.4MB, time=76.45 TOP MAIN SOLVE Loop x[1] = 3.883 y[1] (analytic) = -0.041177931084043369348099728964883 y[1] (numeric) = -0.041177931084043369348099728964549 absolute error = 3.34e-31 relative error = 8.1111408758811216506689894761525e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.884 y[1] (analytic) = -0.041136773735063594890465334569542 y[1] (numeric) = -0.041136773735063594890465334569207 absolute error = 3.35e-31 relative error = 8.1435652236008320709793212290345e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.885 y[1] (analytic) = -0.041095657522860983561018021423746 y[1] (numeric) = -0.041095657522860983561018021423412 absolute error = 3.34e-31 relative error = 8.1273793907348997483311416588595e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.861e+11 Order of pole = 2.142e+21 TOP MAIN SOLVE Loop x[1] = 3.886 y[1] (analytic) = -0.041054582406319319730795328984205 y[1] (numeric) = -0.04105458240631931973079532898387 absolute error = 3.35e-31 relative error = 8.1598686520419991174104041097841e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.887 y[1] (analytic) = -0.041013548344363483435206934458689 y[1] (numeric) = -0.041013548344363483435206934458355 absolute error = 3.34e-31 relative error = 8.1436504151170772928914679162444e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.150e+11 Order of pole = 7.642e+20 TOP MAIN SOLVE Loop x[1] = 3.888 y[1] (analytic) = -0.040972555295959409298911265288942 y[1] (numeric) = -0.040972555295959409298911265288608 absolute error = 3.34e-31 relative error = 8.1517981387150163845515476244881e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.392e+11 Order of pole = 7.962e+20 TOP MAIN SOLVE Loop x[1] = 3.889 y[1] (analytic) = -0.040931603220114045501746704303534 y[1] (numeric) = -0.0409316032201140455017467043032 absolute error = 3.34e-31 relative error = 8.1599540141117735077622153531012e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.89 y[1] (analytic) = -0.040890692075875312785676353468485 y[1] (numeric) = -0.040890692075875312785676353468152 absolute error = 3.33e-31 relative error = 8.1436626062013587966047536237765e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.276e+11 Order of pole = 3.117e+21 TOP MAIN SOLVE Loop x[1] = 3.891 y[1] (analytic) = -0.040849821822332063502705363176984 y[1] (numeric) = -0.040849821822332063502705363176651 absolute error = 3.33e-31 relative error = 8.1518103419964797442647421793556e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.664e+11 Order of pole = 1.342e+21 TOP MAIN SOLVE Loop x[1] = 3.892 y[1] (analytic) = -0.040808992418614040703729874992115 y[1] (numeric) = -0.040808992418614040703729874991782 absolute error = 3.33e-31 relative error = 8.1599662296026220059556186243434e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.893 y[1] (analytic) = -0.040768203823891837268276666688145 y[1] (numeric) = -0.040768203823891837268276666687811 absolute error = 3.34e-31 relative error = 8.1926591969269521673793010534018e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.894 y[1] (analytic) = -0.04072745599737685507509262932659 y[1] (numeric) = -0.040727455997376855075092629326257 absolute error = 3.33e-31 relative error = 8.1763024928796835822179717100520e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.313e+11 Order of pole = 1.100e+21 TOP MAIN SOLVE Loop x[1] = 3.895 y[1] (analytic) = -0.040686748898321264213543246953157 y[1] (numeric) = -0.040686748898321264213543246952824 absolute error = 3.33e-31 relative error = 8.1844828848868675352063430801004e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.571e+11 Order of pole = 1.230e+21 TOP MAIN SOLVE Loop x[1] = 3.896 y[1] (analytic) = -0.040646082486017962235779290310613 y[1] (numeric) = -0.04064608248601796223577929031028 absolute error = 3.33e-31 relative error = 8.1926714613776184153253915705395e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.897 y[1] (analytic) = -0.040605456719800533449630976730912 y[1] (numeric) = -0.040605456719800533449630976730579 absolute error = 3.33e-31 relative error = 8.2008682305405133957073942757038e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.716e+11 Order of pole = 5.744e+21 TOP MAIN SOLVE Loop memory used=724.8MB, alloc=4.4MB, time=76.86 x[1] = 3.898 y[1] (analytic) = -0.040564871559043208252188889097322 y[1] (numeric) = -0.040564871559043208252188889096989 absolute error = 3.33e-31 relative error = 8.2090732005723223223114512543147e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.203e+11 Order of pole = 2.338e+21 TOP MAIN SOLVE Loop x[1] = 3.899 y[1] (analytic) = -0.040524326963160822504030987454096 y[1] (numeric) = -0.040524326963160822504030987453763 absolute error = 3.33e-31 relative error = 8.2172863796780159106940145527570e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.199e+11 Order of pole = 2.555e+21 TOP MAIN SOLVE Loop x[1] = 3.9 y[1] (analytic) = -0.040483822891608776944055087487307 y[1] (numeric) = -0.040483822891608776944055087486974 absolute error = 3.33e-31 relative error = 8.2255077760707739509802875091132e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.345e+11 Order of pole = 6.070e+20 TOP MAIN SOLVE Loop x[1] = 3.901 y[1] (analytic) = -0.040443359303882996644876220705947 y[1] (numeric) = -0.040443359303882996644876220705614 absolute error = 3.33e-31 relative error = 8.2337373979719935210446993100388e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.218e+11 Order of pole = 2.306e+21 TOP MAIN SOLVE Loop x[1] = 3.902 y[1] (analytic) = -0.040402936159519890508748331717268 y[1] (numeric) = -0.040402936159519890508748331716934 absolute error = 3.34e-31 relative error = 8.2667259300485683706951804980988e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.903 y[1] (analytic) = -0.040362553418096310803969808514687 y[1] (numeric) = -0.040362553418096310803969808514353 absolute error = 3.34e-31 relative error = 8.2749967907197141341727737329435e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.162e+11 Order of pole = 7.068e+20 TOP MAIN SOLVE Loop x[1] = 3.904 y[1] (analytic) = -0.040322211039229512741732382180423 y[1] (numeric) = -0.040322211039229512741732382180089 absolute error = 3.34e-31 relative error = 8.2832759263883402004533805526800e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.340e+11 Order of pole = 2.384e+21 TOP MAIN SOLVE Loop x[1] = 3.905 y[1] (analytic) = -0.040281908982577114093372972848379 y[1] (numeric) = -0.040281908982577114093372972848045 absolute error = 3.34e-31 relative error = 8.2915633453335829280910626210200e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.906 y[1] (analytic) = -0.040241647207837054847988099175765 y[1] (numeric) = -0.040241647207837054847988099175431 absolute error = 3.34e-31 relative error = 8.2998590558428619529468160331484e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.907 y[1] (analytic) = -0.040201425674747556910370508934506 y[1] (numeric) = -0.040201425674747556910370508934172 absolute error = 3.34e-31 relative error = 8.3081630662118884756088977950445e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.038e+11 Order of pole = 6.532e+20 TOP MAIN SOLVE Loop x[1] = 3.908 y[1] (analytic) = -0.0401612443430870838392277286557 y[1] (numeric) = -0.040161244343087083839227728655366 absolute error = 3.34e-31 relative error = 8.3164753847446735571047177210297e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.909 y[1] (analytic) = -0.040121103172674300625642270542333 y[1] (numeric) = -0.040121103172674300625642270541998 absolute error = 3.35e-31 relative error = 8.3497205587348344361548447299719e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.91 y[1] (analytic) = -0.04008100212336803351173327510709 y[1] (numeric) = -0.040081002123368033511733275106756 absolute error = 3.34e-31 relative error = 8.3331249795591127752816586776409e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.823e+10 Order of pole = 5.409e+20 TOP MAIN SOLVE Loop x[1] = 3.911 y[1] (analytic) = -0.04004094115506722984947940819358 y[1] (numeric) = -0.040040941155067229849479408193246 absolute error = 3.34e-31 relative error = 8.3414622724903631138682786706847e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.912 y[1] (analytic) = -0.040000920227710917999662871200493 y[1] (numeric) = -0.040000920227710917999662871200159 absolute error = 3.34e-31 relative error = 8.3498079068845810646972241245486e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=728.6MB, alloc=4.4MB, time=77.26 x[1] = 3.913 y[1] (analytic) = -0.039960939301278167270894423449395 y[1] (numeric) = -0.03996093930127816727089442344906 absolute error = 3.35e-31 relative error = 8.3831863278870645968495827460097e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.014e+11 Order of pole = 4.591e+20 TOP MAIN SOLVE Loop x[1] = 3.914 y[1] (analytic) = -0.039920998335788047898679355717811 y[1] (numeric) = -0.039920998335788047898679355717476 absolute error = 3.35e-31 relative error = 8.3915737072056626955951011909887e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.864e+11 Order of pole = 2.016e+21 TOP MAIN SOLVE Loop x[1] = 3.915 y[1] (analytic) = -0.039881097291299591064484394000266 y[1] (numeric) = -0.03988109729129959106448439399993 absolute error = 3.36e-31 relative error = 8.4250440138541857076798442143119e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.916 y[1] (analytic) = -0.039841236127911748954765552560823 y[1] (numeric) = -0.039841236127911748954765552560488 absolute error = 3.35e-31 relative error = 8.4083736489618499962231560431604e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.917 y[1] (analytic) = -0.039801414805763354859916995301679 y[1] (numeric) = -0.039801414805763354859916995301343 absolute error = 3.36e-31 relative error = 8.4419109632089327493756135150308e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.918 y[1] (analytic) = -0.039761633285033083313101004393313 y[1] (numeric) = -0.039761633285033083313101004392977 absolute error = 3.36e-31 relative error = 8.4503570965349602637773042250505e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.919 y[1] (analytic) = -0.039721891525939410268919194992881 y[1] (numeric) = -0.039721891525939410268919194992545 absolute error = 3.36e-31 relative error = 8.4588116802187885095874431736391e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.890e+11 Order of pole = 3.188e+21 TOP MAIN SOLVE Loop x[1] = 3.92 y[1] (analytic) = -0.039682189488740573321885154718708 y[1] (numeric) = -0.039682189488740573321885154718373 absolute error = 3.35e-31 relative error = 8.4420745003259691315068002726052e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.921 y[1] (analytic) = -0.039642527133734531964658726350238 y[1] (numeric) = -0.039642527133734531964658726349903 absolute error = 3.35e-31 relative error = 8.4505207972709095038103955449894e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.922 y[1] (analytic) = -0.039602904421258927886002191984384 y[1] (numeric) = -0.039602904421258927886002191984049 absolute error = 3.35e-31 relative error = 8.4589755447373513571134075395284e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.907e+10 Order of pole = 2.075e+20 TOP MAIN SOLVE Loop x[1] = 3.923 y[1] (analytic) = -0.039563321311691045308418656601181 y[1] (numeric) = -0.039563321311691045308418656600846 absolute error = 3.35e-31 relative error = 8.4674387511800428624200019147985e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.924 y[1] (analytic) = -0.039523777765447771365432968673794 y[1] (numeric) = -0.039523777765447771365432968673459 absolute error = 3.35e-31 relative error = 8.4759104250621911676889110439268e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.332e+11 Order of pole = 2.985e+21 TOP MAIN SOLVE Loop x[1] = 3.925 y[1] (analytic) = -0.039484273742985556518475555100521 y[1] (numeric) = -0.039484273742985556518475555100186 absolute error = 3.35e-31 relative error = 8.4843905748554708610412872406090e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.966e+11 Order of pole = 1.996e+21 TOP MAIN SOLVE Loop x[1] = 3.926 y[1] (analytic) = -0.039444809204800375013329587339313 y[1] (numeric) = -0.039444809204800375013329587338978 absolute error = 3.35e-31 relative error = 8.4928792090400324424359968531679e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.564e+11 Order of pole = 1.309e+21 TOP MAIN SOLVE Loop x[1] = 3.927 y[1] (analytic) = -0.03940538411142768537610193518869 y[1] (numeric) = -0.039405384111427685376101935188356 absolute error = 3.34e-31 relative error = 8.4759990933101689805258393596585e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.637e+11 Order of pole = 2.390e+22 TOP MAIN SOLVE Loop x[1] = 3.928 y[1] (analytic) = -0.039365998423442390948678404182715 y[1] (numeric) = -0.039365998423442390948678404182381 absolute error = 3.34e-31 relative error = 8.4844793318160455574165378962369e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=732.4MB, alloc=4.4MB, time=77.67 TOP MAIN SOLVE Loop x[1] = 3.929 y[1] (analytic) = -0.039326652101458800463623792051964 y[1] (numeric) = -0.03932665210145880046362379205163 absolute error = 3.34e-31 relative error = 8.4929680548019609903206798517142e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.93 y[1] (analytic) = -0.039287345106130588658487339147276 y[1] (numeric) = -0.039287345106130588658487339146942 absolute error = 3.34e-31 relative error = 8.5014652707566389725473038696385e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.931 y[1] (analytic) = -0.039248077398150756929474187128447 y[1] (numeric) = -0.039248077398150756929474187128114 absolute error = 3.33e-31 relative error = 8.4844920331228731244599496917906e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.084e+11 Order of pole = 6.496e+20 TOP MAIN SOLVE Loop x[1] = 3.932 y[1] (analytic) = -0.039208848938251594024443499586048 y[1] (numeric) = -0.039208848938251594024443499585714 absolute error = 3.34e-31 relative error = 8.5184852155696507027730072625310e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.251e+11 Order of pole = 1.293e+22 TOP MAIN SOLVE Loop x[1] = 3.933 y[1] (analytic) = -0.0391696596872046367751939375912 y[1] (numeric) = -0.039169659687204636775193937590867 absolute error = 3.33e-31 relative error = 8.5014779974914997519266326945247e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.325e+11 Order of pole = 1.735e+21 TOP MAIN SOLVE Loop x[1] = 3.934 y[1] (analytic) = -0.039130509605820630868997222455541 y[1] (numeric) = -0.039130509605820630868997222455207 absolute error = 3.34e-31 relative error = 8.5355392343348826934033454282177e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.302e+11 Order of pole = 9.694e+20 TOP MAIN SOLVE Loop x[1] = 3.935 y[1] (analytic) = -0.039091398654949491659340557231633 y[1] (numeric) = -0.039091398654949491659340557231299 absolute error = 3.34e-31 relative error = 8.5440790427617803345366901064965e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.190e+11 Order of pole = 1.298e+21 TOP MAIN SOLVE Loop x[1] = 3.936 y[1] (analytic) = -0.039052326795480265015838717693012 y[1] (numeric) = -0.039052326795480265015838717692678 absolute error = 3.34e-31 relative error = 8.5526273952684327440609996898136e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.092e+11 Order of pole = 7.003e+20 TOP MAIN SOLVE Loop x[1] = 3.937 y[1] (analytic) = -0.039013293988341088213276662702674 y[1] (numeric) = -0.03901329398834108821327666270234 absolute error = 3.34e-31 relative error = 8.5611843004031931409914163356035e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.938 y[1] (analytic) = -0.038974300194499150859743553009364 y[1] (numeric) = -0.03897430019449915085974355300903 absolute error = 3.34e-31 relative error = 8.5697497667229673731637886401639e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.165e+10 Order of pole = 3.988e+19 TOP MAIN SOLVE Loop x[1] = 3.939 y[1] (analytic) = -0.038935345374960655863819106602429 y[1] (numeric) = -0.038935345374960655863819106602096 absolute error = 3.33e-31 relative error = 8.5526401985932427661348216741174e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.94 y[1] (analytic) = -0.038896429490770780440773257808341 y[1] (numeric) = -0.038896429490770780440773257808007 absolute error = 3.34e-31 relative error = 8.5869064171879952286818787139615e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.038e+11 Order of pole = 6.966e+20 TOP MAIN SOLVE Loop x[1] = 3.941 y[1] (analytic) = -0.038857552503013637157740126325284 y[1] (numeric) = -0.03885755250301363715774012632495 absolute error = 3.34e-31 relative error = 8.5954976184899007467763717443067e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.661e+10 Order of pole = 1.132e+21 TOP MAIN SOLVE Loop x[1] = 3.942 y[1] (analytic) = -0.038818714372812235017827341366553 y[1] (numeric) = -0.038818714372812235017827341366218 absolute error = 3.35e-31 relative error = 8.6298581859946025464022094836123e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.336e+11 Order of pole = 9.309e+20 TOP MAIN SOLVE Loop x[1] = 3.943 y[1] (analytic) = -0.038779915061328440583121805018819 y[1] (numeric) = -0.038779915061328440583121805018485 absolute error = 3.34e-31 relative error = 8.6127058161885136440339064864056e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.006e+11 Order of pole = 2.132e+21 TOP MAIN SOLVE Loop memory used=736.2MB, alloc=4.4MB, time=78.08 x[1] = 3.944 y[1] (analytic) = -0.038741154529762939136553017817811 y[1] (numeric) = -0.038741154529762939136553017817477 absolute error = 3.34e-31 relative error = 8.6213228297934201558263681406523e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.945 y[1] (analytic) = -0.038702432739355195882575128401476 y[1] (numeric) = -0.038702432739355195882575128401142 absolute error = 3.34e-31 relative error = 8.6299484647218749046320831923459e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.946 y[1] (analytic) = -0.038663749651383417186628907919455 y[1] (numeric) = -0.038663749651383417186628907919121 absolute error = 3.34e-31 relative error = 8.6385827295995135377087351118616e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.852e+11 Order of pole = 1.556e+21 TOP MAIN SOLVE Loop x[1] = 3.947 y[1] (analytic) = -0.038625105227164511853344888657612 y[1] (numeric) = -0.038625105227164511853344888657278 absolute error = 3.34e-31 relative error = 8.6472256330606016522170540964736e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.948 y[1] (analytic) = -0.038586499428054052443448945077526 y[1] (numeric) = -0.038586499428054052443448945077192 absolute error = 3.34e-31 relative error = 8.6558771837480434294871337532425e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.949 y[1] (analytic) = -0.038547932215446236629331634173304 y[1] (numeric) = -0.038547932215446236629331634172969 absolute error = 3.35e-31 relative error = 8.6904791190269034224680133078883e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.451e+11 Order of pole = 3.779e+21 TOP MAIN SOLVE Loop x[1] = 3.95 y[1] (analytic) = -0.038509403550773848589242650711833 y[1] (numeric) = -0.038509403550773848589242650711499 absolute error = 3.34e-31 relative error = 8.6732062614168494845564037880910e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.951 y[1] (analytic) = -0.038470913395508220440071791547726 y[1] (numeric) = -0.038470913395508220440071791547391 absolute error = 3.35e-31 relative error = 8.7078774698162967461354896418503e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.952 y[1] (analytic) = -0.038432461711159193708677861790675 y[1] (numeric) = -0.03843246171115919370867786179034 absolute error = 3.35e-31 relative error = 8.7165897026765237634716982533263e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.953 y[1] (analytic) = -0.038394048459275080841726994150954 y[1] (numeric) = -0.03839404845927508084172699415062 absolute error = 3.34e-31 relative error = 8.6992649486879942283689237233965e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.954 y[1] (analytic) = -0.038355673601442626754001891298146 y[1] (numeric) = -0.038355673601442626754001891297811 absolute error = 3.35e-31 relative error = 8.7340403268892151526156014100740e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.955 y[1] (analytic) = -0.038317337099286970415143539539142 y[1] (numeric) = -0.038317337099286970415143539538807 absolute error = 3.35e-31 relative error = 8.7427787356923051913334179641551e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.956 y[1] (analytic) = -0.038279038914471606474786980553944 y[1] (numeric) = -0.038279038914471606474786980553609 absolute error = 3.35e-31 relative error = 8.7515258872748594872753523740086e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.077e+11 Order of pole = 8.716e+20 TOP MAIN SOLVE Loop x[1] = 3.957 y[1] (analytic) = -0.038240779008698346926052766321816 y[1] (numeric) = -0.038240779008698346926052766321481 absolute error = 3.35e-31 relative error = 8.7602817903840303519250234254039e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.958 y[1] (analytic) = -0.038202557343707282807355760726064 y[1] (numeric) = -0.038202557343707282807355760725729 absolute error = 3.35e-31 relative error = 8.7690464537757216241119125208707e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=740.0MB, alloc=4.4MB, time=78.48 x[1] = 3.959 y[1] (analytic) = -0.038164373881276745942492989643046 y[1] (numeric) = -0.03816437388127674594249298964271 absolute error = 3.36e-31 relative error = 8.8040223336361335376350842041805e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.506e+11 Order of pole = 1.201e+21 TOP MAIN SOLVE Loop x[1] = 3.96 y[1] (analytic) = -0.038126228583223270718972279600075 y[1] (numeric) = -0.038126228583223270718972279599739 absolute error = 3.36e-31 relative error = 8.8128307594486404524884942039095e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.267e+11 Order of pole = 9.481e+20 TOP MAIN SOLVE Loop x[1] = 3.961 y[1] (analytic) = -0.038088121411401555904543463327677 y[1] (numeric) = -0.038088121411401555904543463327341 absolute error = 3.36e-31 relative error = 8.8216479980926412185701241647171e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.962 y[1] (analytic) = -0.038050052327704426501893968734212 y[1] (numeric) = -0.038050052327704426501893968733875 absolute error = 3.37e-31 relative error = 8.8567552311781888313609214572360e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.963 y[1] (analytic) = -0.038012021294062795641470645995277 y[1] (numeric) = -0.03801202129406279564147064599494 absolute error = 3.37e-31 relative error = 8.8656164162634775864362916885115e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.964 y[1] (analytic) = -0.037974028272445626512389725576549 y[1] (numeric) = -0.037974028272445626512389725576212 absolute error = 3.37e-31 relative error = 8.8744864669659214063818970252515e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.965 y[1] (analytic) = -0.037936073224859894331396838096841 y[1] (numeric) = -0.037936073224859894331396838096504 absolute error = 3.37e-31 relative error = 8.8833653921555717328124739224097e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.508e+11 Order of pole = 8.267e+20 TOP MAIN SOLVE Loop x[1] = 3.966 y[1] (analytic) = -0.037898156113350548349839064988227 y[1] (numeric) = -0.03789815611335054834983906498789 absolute error = 3.37e-31 relative error = 8.8922532007113544952888059451051e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.967 y[1] (analytic) = -0.037860276900000473898611026922125 y[1] (numeric) = -0.037860276900000473898611026921787 absolute error = 3.38e-31 relative error = 8.9275628092407261089098068697160e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.968 y[1] (analytic) = -0.037822435546930454471037054944252 y[1] (numeric) = -0.037822435546930454471037054943914 absolute error = 3.38e-31 relative error = 8.9364948373196706464477017545886e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.157e+11 Order of pole = 1.827e+21 TOP MAIN SOLVE Loop x[1] = 3.969 y[1] (analytic) = -0.03778463201629913384365152719748 y[1] (numeric) = -0.037784632016299133843651527197142 absolute error = 3.38e-31 relative error = 8.9454358018941972115841766569304e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.97 y[1] (analytic) = -0.037746866270302978234839492009752 y[1] (numeric) = -0.037746866270302978234839492009415 absolute error = 3.37e-31 relative error = 8.9278934464854330436779003847479e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.704e+11 Order of pole = 1.479e+21 TOP MAIN SOLVE Loop x[1] = 3.971 y[1] (analytic) = -0.037709138271176238501299735984549 y[1] (numeric) = -0.037709138271176238501299735984211 absolute error = 3.38e-31 relative error = 8.9633445763028031403735515221743e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.972 y[1] (analytic) = -0.037671447981190912372292493553802 y[1] (numeric) = -0.037671447981190912372292493553464 absolute error = 3.38e-31 relative error = 8.9723124040456584050302974048751e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.092e+11 Order of pole = 4.619e+20 TOP MAIN SOLVE Loop x[1] = 3.973 y[1] (analytic) = -0.037633795362656706721634032237841 y[1] (numeric) = -0.037633795362656706721634032237503 absolute error = 3.38e-31 relative error = 8.9812892041016654080707085465300e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.564e+11 Order of pole = 1.281e+21 TOP MAIN SOLVE Loop x[1] = 3.974 y[1] (analytic) = -0.03759618037792099987740038560379 y[1] (numeric) = -0.037596180377920999877400385603453 absolute error = 3.37e-31 relative error = 8.9636765387451171874336662562629e-28 % Correct digits = 29 h = 0.001 memory used=743.8MB, alloc=4.4MB, time=78.89 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.975 y[1] (analytic) = -0.03755860298936880396930254362303 y[1] (numeric) = -0.037558602989368803969302543622693 absolute error = 3.37e-31 relative error = 8.9726446986164513282027500361612e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.294e+11 Order of pole = 4.968e+20 TOP MAIN SOLVE Loop x[1] = 3.976 y[1] (analytic) = -0.037521063159422727313695447799756 y[1] (numeric) = -0.037521063159422727313695447799418 absolute error = 3.38e-31 relative error = 9.0082735279615203275186867723993e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.977 y[1] (analytic) = -0.037483560850542936836183176076509 y[1] (numeric) = -0.037483560850542936836183176076171 absolute error = 3.38e-31 relative error = 9.0172863071280001697450803480516e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.978 y[1] (analytic) = -0.03744609602522712053178274011873 y[1] (numeric) = -0.037446096025227120531782740118392 absolute error = 3.38e-31 relative error = 9.0263081035815385805222856867655e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.583e+11 Order of pole = 1.422e+21 TOP MAIN SOLVE Loop x[1] = 3.979 y[1] (analytic) = -0.037408668646010449962608955138997 y[1] (numeric) = -0.037408668646010449962608955138658 absolute error = 3.39e-31 relative error = 9.0620706983153645189483201383822e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.98 y[1] (analytic) = -0.037371278675465542793042879942699 y[1] (numeric) = -0.03737127867546554279304287994236 absolute error = 3.39e-31 relative error = 9.0711373015597518193443623195462e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.981 y[1] (analytic) = -0.037333926076202425362346362360465 y[1] (numeric) = -0.037333926076202425362346362360127 absolute error = 3.38e-31 relative error = 9.0534276869276178565709411489231e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.274e+11 Order of pole = 7.010e+20 TOP MAIN SOLVE Loop x[1] = 3.982 y[1] (analytic) = -0.037296610810868495294685262678771 y[1] (numeric) = -0.037296610810868495294685262678433 absolute error = 3.38e-31 relative error = 9.0624856428376708543358053951056e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.998e+11 Order of pole = 1.136e+21 TOP MAIN SOLVE Loop x[1] = 3.983 y[1] (analytic) = -0.037259332842148484146523965088828 y[1] (numeric) = -0.03725933284214848414652396508849 absolute error = 3.38e-31 relative error = 9.0715526612341218969336006880110e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.984 y[1] (analytic) = -0.037222092132764420091353824545162 y[1] (numeric) = -0.037222092132764420091353824544823 absolute error = 3.39e-31 relative error = 9.1074945167200374444961199434122e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.675e+10 Order of pole = 4.547e+20 TOP MAIN SOLVE Loop x[1] = 3.985 y[1] (analytic) = -0.037184888645475590641718233759208 y[1] (numeric) = -0.03718488864547559064171823375887 absolute error = 3.38e-31 relative error = 9.0897139217633662789448807123334e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.289e+10 Order of pole = 2.046e+20 TOP MAIN SOLVE Loop x[1] = 3.986 y[1] (analytic) = -0.037147722343078505408497032349902 y[1] (numeric) = -0.037147722343078505408497032349564 absolute error = 3.38e-31 relative error = 9.0988081820574216610411753400091e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.453e+11 Order of pole = 4.558e+20 TOP MAIN SOLVE Loop x[1] = 3.987 y[1] (analytic) = -0.037110593188406858897413017432541 y[1] (numeric) = -0.037110593188406858897413017432203 absolute error = 3.38e-31 relative error = 9.1079115411604173345995769282890e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.140e+11 Order of pole = 8.747e+20 TOP MAIN SOLVE Loop x[1] = 3.988 y[1] (analytic) = -0.037073501144331493342723352149359 y[1] (numeric) = -0.037073501144331493342723352149021 absolute error = 3.38e-31 relative error = 9.1170240081757131612290429056564e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.989 y[1] (analytic) = -0.037036446173760361578058705830103 y[1] (numeric) = -0.037036446173760361578058705829765 absolute error = 3.38e-31 relative error = 9.1261455922157769155976764886385e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=747.7MB, alloc=4.4MB, time=79.30 x[1] = 3.99 y[1] (analytic) = -0.03699942823963848994437299661867 y[1] (numeric) = -0.036999428239638489944372996618333 absolute error = 3.37e-31 relative error = 9.1082488577205301038246297733667e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.991 y[1] (analytic) = -0.036962447304947941234966644512453 y[1] (numeric) = -0.036962447304947941234966644512116 absolute error = 3.37e-31 relative error = 9.1173616622211005567640589889050e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.817e+11 Order of pole = 1.832e+21 TOP MAIN SOLVE Loop x[1] = 3.992 y[1] (analytic) = -0.036925503332707777677546279834553 y[1] (numeric) = -0.036925503332707777677546279834216 absolute error = 3.37e-31 relative error = 9.1264835840840930109678893986181e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.993 y[1] (analytic) = -0.036888596285974023953283889195494 y[1] (numeric) = -0.036888596285974023953283889195158 absolute error = 3.36e-31 relative error = 9.1085059836705059646938336703614e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.994 y[1] (analytic) = -0.036851726127839630252838418000502 y[1] (numeric) = -0.036851726127839630252838418000165 absolute error = 3.37e-31 relative error = 9.1447548163941609008844577725042e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.995 y[1] (analytic) = -0.036814892821434435369302885520853 y[1] (numeric) = -0.036814892821434435369302885520516 absolute error = 3.37e-31 relative error = 9.1539041451124701692678289123270e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.398e+11 Order of pole = 1.013e+21 TOP MAIN SOLVE Loop x[1] = 3.996 y[1] (analytic) = -0.036778096329925129828040105473367 y[1] (numeric) = -0.03677809632992512982804010547303 absolute error = 3.37e-31 relative error = 9.1630626277356873754922228711277e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.238e+11 Order of pole = 9.267e+20 TOP MAIN SOLVE Loop x[1] = 3.997 y[1] (analytic) = -0.036741336616515219053370141940657 y[1] (numeric) = -0.036741336616515219053370141940321 absolute error = 3.36e-31 relative error = 9.1450129729076896866761727342077e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.998 y[1] (analytic) = -0.036704613644444986572072667316546 y[1] (numeric) = -0.03670461364444498657207266731621 absolute error = 3.36e-31 relative error = 9.1541625599116337774539896757290e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 3.999 y[1] (analytic) = -0.036667927376991457253667425775927 y[1] (numeric) = -0.036667927376991457253667425775591 absolute error = 3.36e-31 relative error = 9.1633213010789006267710049371753e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.259e+11 Order of pole = 6.946e+21 TOP MAIN SOLVE Loop x[1] = 4 y[1] (analytic) = -0.036631277777468360587436042546482 y[1] (numeric) = -0.036631277777468360587436042546146 absolute error = 3.36e-31 relative error = 9.1724892055682321651225238820807e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.436e+11 Order of pole = 4.496e+20 TOP MAIN SOLVE Loop x[1] = 4.001 y[1] (analytic) = -0.036594664809226093996148456000995 y[1] (numeric) = -0.036594664809226093996148456000658 absolute error = 3.37e-31 relative error = 9.2089926702932108293018896509524e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.002 y[1] (analytic) = -0.036558088435651686186457286293637 y[1] (numeric) = -0.0365580884356516861864572862933 absolute error = 3.37e-31 relative error = 9.2182062689950550832344678943336e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.806e+11 Order of pole = 3.405e+21 TOP MAIN SOLVE Loop x[1] = 4.003 y[1] (analytic) = -0.036521548620168760535923490931549 y[1] (numeric) = -0.036521548620168760535923490931212 absolute error = 3.37e-31 relative error = 9.2274290859039365161034850890886e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.004 y[1] (analytic) = -0.036485045326237498516636694304309 y[1] (numeric) = -0.036485045326237498516636694303972 absolute error = 3.37e-31 relative error = 9.2366611302426728053584754632900e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.133e+11 Order of pole = 5.934e+20 TOP MAIN SOLVE Loop memory used=751.5MB, alloc=4.4MB, time=79.70 x[1] = 4.005 y[1] (analytic) = -0.036448578517354603155393614788577 y[1] (numeric) = -0.03644857851735460315539361478824 absolute error = 3.37e-31 relative error = 9.2459024112433090590727821445210e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.006 y[1] (analytic) = -0.036412148157053262530398049603301 y[1] (numeric) = -0.036412148157053262530398049602965 absolute error = 3.36e-31 relative error = 9.2276895763128625760369436665648e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.432e+11 Order of pole = 1.395e+21 TOP MAIN SOLVE Loop x[1] = 4.007 y[1] (analytic) = -0.036375754208903113304445914112418 y[1] (numeric) = -0.036375754208903113304445914112081 absolute error = 3.37e-31 relative error = 9.2644127202046544468036893381233e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.259e+11 Order of pole = 6.226e+20 TOP MAIN SOLVE Loop x[1] = 4.008 y[1] (analytic) = -0.036339396636510204294558868757053 y[1] (numeric) = -0.036339396636510204294558868756716 absolute error = 3.37e-31 relative error = 9.2736817666756740846914757777102e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.009 y[1] (analytic) = -0.036303075403516960078030103247819 y[1] (numeric) = -0.036303075403516960078030103247482 absolute error = 3.37e-31 relative error = 9.2829600868292332050929967758695e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.01 y[1] (analytic) = -0.036266790473602144634845884059948 y[1] (numeric) = -0.036266790473602144634845884059612 absolute error = 3.36e-31 relative error = 9.2646742546619208275359353058939e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.011 y[1] (analytic) = -0.036230541810480825026446507649797 y[1] (numeric) = -0.03623054181048082502644650764946 absolute error = 3.37e-31 relative error = 9.3015445853065365620812010298584e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.012 y[1] (analytic) = -0.03619432937790433511079033815062 y[1] (numeric) = -0.036194329377904335110790338150283 absolute error = 3.37e-31 relative error = 9.3108507822147808246794993394463e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.013 y[1] (analytic) = -0.036158153139660239293684644608664 y[1] (numeric) = -0.036158153139660239293684644608327 absolute error = 3.37e-31 relative error = 9.3201662899745832063163370351256e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.488e+11 Order of pole = 1.828e+20 TOP MAIN SOLVE Loop x[1] = 4.014 y[1] (analytic) = -0.036122013059572296316346989087364 y[1] (numeric) = -0.036122013059572296316346989087027 absolute error = 3.37e-31 relative error = 9.3294911179014522430864349470103e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.015 y[1] (analytic) = -0.036085909101500423079160953198036 y[1] (numeric) = -0.0360859091015004230791609531977 absolute error = 3.36e-31 relative error = 9.3111136276189697052811794762392e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.016 y[1] (analytic) = -0.036049841229340658501590026809768 y[1] (numeric) = -0.036049841229340658501590026809432 absolute error = 3.36e-31 relative error = 9.3204293983556427964145065510159e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.612e+11 Order of pole = 5.117e+21 TOP MAIN SOLVE Loop x[1] = 4.017 y[1] (analytic) = -0.036013809407025127418213518849383 y[1] (numeric) = -0.036013809407025127418213518849047 absolute error = 3.36e-31 relative error = 9.3297544895224909456663830926565e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.018 y[1] (analytic) = -0.035977813598522004510848386224385 y[1] (numeric) = -0.035977813598522004510848386224049 absolute error = 3.36e-31 relative error = 9.3390889104446060969759148267484e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.019 y[1] (analytic) = -0.035941853767835478276720912987708 y[1] (numeric) = -0.035941853767835478276720912987372 absolute error = 3.36e-31 relative error = 9.3484326704564099503266891680330e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.02 memory used=755.3MB, alloc=4.4MB, time=80.11 y[1] (analytic) = -0.035905929879005715032652207912938 y[1] (numeric) = -0.035905929879005715032652207912602 absolute error = 3.36e-31 relative error = 9.3577857789016632961692530724956e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.789e+10 Order of pole = 5.390e+19 TOP MAIN SOLVE Loop x[1] = 4.021 y[1] (analytic) = -0.035870041896108822955221524662518 y[1] (numeric) = -0.035870041896108822955221524662182 absolute error = 3.36e-31 relative error = 9.3671482451334753591826821346692e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.919e+11 Order of pole = 1.734e+21 TOP MAIN SOLVE Loop x[1] = 4.022 y[1] (analytic) = -0.035834189783256816156871444709248 y[1] (numeric) = -0.035834189783256816156871444708912 absolute error = 3.36e-31 relative error = 9.3765200785143131513845846925062e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.051e+11 Order of pole = 7.454e+20 TOP MAIN SOLVE Loop x[1] = 4.023 y[1] (analytic) = -0.035798373504597578797918999113278 y[1] (numeric) = -0.035798373504597578797918999112942 absolute error = 3.36e-31 relative error = 9.3859012884160108345988940505958e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.024 y[1] (analytic) = -0.035762593024314829234436841162718 y[1] (numeric) = -0.035762593024314829234436841162382 absolute error = 3.36e-31 relative error = 9.3952918842197790922908112903046e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.025 y[1] (analytic) = -0.035726848306628084201968617756054 y[1] (numeric) = -0.035726848306628084201968617755719 absolute error = 3.35e-31 relative error = 9.3767017209253924437819066022550e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.026 y[1] (analytic) = -0.035691139315792623035042723238761 y[1] (numeric) = -0.035691139315792623035042723238425 absolute error = 3.36e-31 relative error = 9.4141012711053089698293076555266e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.027 y[1] (analytic) = -0.035655466016099451922448655204868 y[1] (numeric) = -0.035655466016099451922448655204533 absolute error = 3.35e-31 relative error = 9.3954738902792076764563465414689e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.319e+11 Order of pole = 1.044e+21 TOP MAIN SOLVE Loop x[1] = 4.028 y[1] (analytic) = -0.035619828371875268198240227536883 y[1] (numeric) = -0.035619828371875268198240227536547 absolute error = 3.36e-31 relative error = 9.4329483144084754053054418732352e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.474e+11 Order of pole = 1.374e+22 TOP MAIN SOLVE Loop x[1] = 4.029 y[1] (analytic) = -0.035584226347482424668429931684274 y[1] (numeric) = -0.035584226347482424668429931683938 absolute error = 3.36e-31 relative error = 9.4423859807695922554839686975470e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.03 y[1] (analytic) = -0.035548659907318893973338772871938 y[1] (numeric) = -0.035548659907318893973338772871603 absolute error = 3.35e-31 relative error = 9.4237026338939128219080101278523e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.031 y[1] (analytic) = -0.035513129015818232985565943585491 y[1] (numeric) = -0.035513129015818232985565943585155 absolute error = 3.36e-31 relative error = 9.4612896500992383963352416084701e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.534e+11 Order of pole = 1.240e+21 TOP MAIN SOLVE Loop x[1] = 4.032 y[1] (analytic) = -0.035477633637449547243542732300097 y[1] (numeric) = -0.035477633637449547243542732299761 absolute error = 3.36e-31 relative error = 9.4707556719714385919599585270596e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.878e+11 Order of pole = 1.662e+21 TOP MAIN SOLVE Loop x[1] = 4.033 y[1] (analytic) = -0.035442173736717455420635101003791 y[1] (numeric) = -0.035442173736717455420635101003455 absolute error = 3.36e-31 relative error = 9.4802311646000999886889060139380e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.042e+11 Order of pole = 2.648e+21 TOP MAIN SOLVE Loop x[1] = 4.034 y[1] (analytic) = -0.035406749278162053829759400614898 y[1] (numeric) = -0.035406749278162053829759400614562 absolute error = 3.36e-31 relative error = 9.4897161374607160048078928406488e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.845e+11 Order of pole = 1.932e+21 TOP MAIN SOLVE Loop x[1] = 4.035 y[1] (analytic) = -0.03537136022635888096347572890631 y[1] (numeric) = -0.035371360226358880963475728905973 absolute error = 3.37e-31 relative error = 9.5274820601574217803097098774128e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 memory used=759.1MB, alloc=4.4MB, time=80.52 TOP MAIN SOLVE Loop x[1] = 4.036 y[1] (analytic) = -0.035336006545918882069523471027025 y[1] (numeric) = -0.035336006545918882069523471026688 absolute error = 3.37e-31 relative error = 9.5370143075469200153219049373317e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.317e+11 Order of pole = 8.933e+20 TOP MAIN SOLVE Loop x[1] = 4.037 y[1] (analytic) = -0.035300688201488373761763598153541 y[1] (numeric) = -0.035300688201488373761763598153205 absolute error = 3.36e-31 relative error = 9.5182280323314863628691254436480e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.586e+10 Order of pole = 5.288e+20 TOP MAIN SOLVE Loop x[1] = 4.038 y[1] (analytic) = -0.035265405157749008666492335210447 y[1] (numeric) = -0.035265405157749008666492335210111 absolute error = 3.36e-31 relative error = 9.5277510210646020258635594620894e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.297e+11 Order of pole = 8.102e+21 TOP MAIN SOLVE Loop x[1] = 4.039 y[1] (analytic) = -0.035230157379417740104090843970931 y[1] (numeric) = -0.035230157379417740104090843970595 absolute error = 3.36e-31 relative error = 9.5372835375495327327382407031236e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.04 y[1] (analytic) = -0.035194944831246786805975603183958 y[1] (numeric) = -0.035194944831246786805975603183622 absolute error = 3.36e-31 relative error = 9.5468255913187957628002762648703e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.746e+11 Order of pole = 4.439e+21 TOP MAIN SOLVE Loop x[1] = 4.041 y[1] (analytic) = -0.035159767478023597666814202675543 y[1] (numeric) = -0.035159767478023597666814202675207 absolute error = 3.36e-31 relative error = 9.5563771919144456804838701536564e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.042 y[1] (analytic) = -0.035124625284570816531971303636987 y[1] (numeric) = -0.03512462528457081653197130363665 absolute error = 3.37e-31 relative error = 9.5944084034978698413265331361543e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.043 y[1] (analytic) = -0.035089518215746247020149552543089 y[1] (numeric) = -0.035089518215746247020149552542752 absolute error = 3.37e-31 relative error = 9.6040076107050373743359685509545e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.044 y[1] (analytic) = -0.035054446236442817381190271338334 y[1] (numeric) = -0.035054446236442817381190271337998 absolute error = 3.36e-31 relative error = 9.5850893702235221305123946321138e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.488e+11 Order of pole = 4.109e+21 TOP MAIN SOLVE Loop x[1] = 4.045 y[1] (analytic) = -0.035019409311588545388998781688807 y[1] (numeric) = -0.03501940931158854538899878168847 absolute error = 3.37e-31 relative error = 9.6232348467534175737625387430595e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.046 y[1] (analytic) = -0.034984407406146503269559256222224 y[1] (numeric) = -0.034984407406146503269559256221887 absolute error = 3.37e-31 relative error = 9.6328628948218678908295970542742e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.300e+11 Order of pole = 7.781e+20 TOP MAIN SOLVE Loop x[1] = 4.047 y[1] (analytic) = -0.034949440485114782664004024768033 y[1] (numeric) = -0.034949440485114782664004024767696 absolute error = 3.37e-31 relative error = 9.6425005757540157683658726370404e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.404e+10 Order of pole = 1.474e+20 TOP MAIN SOLVE Loop x[1] = 4.048 y[1] (analytic) = -0.034914508513526459626702298663948 y[1] (numeric) = -0.034914508513526459626702298663611 absolute error = 3.37e-31 relative error = 9.6521478991875429416593474779596e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.035e+11 Order of pole = 2.349e+22 TOP MAIN SOLVE Loop x[1] = 4.049 y[1] (analytic) = -0.034879611456449559658333311214732 y[1] (numeric) = -0.034879611456449559658333311214396 absolute error = 3.36e-31 relative error = 9.6331348306309909370586427875964e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.05 y[1] (analytic) = -0.034844749278987022773908907373465 y[1] (numeric) = -0.034844749278987022773908907373129 absolute error = 3.36e-31 relative error = 9.6427727836349611761704495946023e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=762.9MB, alloc=4.4MB, time=80.93 x[1] = 4.051 y[1] (analytic) = -0.034809921946276668605710650664951 y[1] (numeric) = -0.034809921946276668605710650664615 absolute error = 3.36e-31 relative error = 9.6524203794125186146688542992554e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.052 y[1] (analytic) = -0.034775129423491161541106550285493 y[1] (numeric) = -0.034775129423491161541106550285157 absolute error = 3.36e-31 relative error = 9.6620776276112598340776369952912e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.053 y[1] (analytic) = -0.034740371675837975895212546192837 y[1] (numeric) = -0.034740371675837975895212546192501 absolute error = 3.36e-31 relative error = 9.6717445378884338379087271456174e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.054 y[1] (analytic) = -0.034705648668559361118363924844874 y[1] (numeric) = -0.034705648668559361118363924844539 absolute error = 3.35e-31 relative error = 9.6526073665778834002545356392314e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.055 y[1] (analytic) = -0.03467096036693230703836187305562 y[1] (numeric) = -0.034670960366932307038361873055285 absolute error = 3.35e-31 relative error = 9.6622648018573147394515479833643e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.056 y[1] (analytic) = -0.03463630673626850913746041221212 y[1] (numeric) = -0.034636306736268509137460412211785 absolute error = 3.35e-31 relative error = 9.6719318994023531247236275135358e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.057 y[1] (analytic) = -0.034601687741914333864058989836334 y[1] (numeric) = -0.034601687741914333864058989835999 absolute error = 3.35e-31 relative error = 9.6816086688800969067006484414068e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.616e+11 Order of pole = 3.471e+21 TOP MAIN SOLVE Loop x[1] = 4.058 y[1] (analytic) = -0.034567103349250783979066040181693 y[1] (numeric) = -0.034567103349250783979066040181358 absolute error = 3.35e-31 relative error = 9.6912951199673163695238761025621e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.650e+11 Order of pole = 1.493e+21 TOP MAIN SOLVE Loop x[1] = 4.059 y[1] (analytic) = -0.034532553523693463936898860224997 y[1] (numeric) = -0.034532553523693463936898860224662 absolute error = 3.35e-31 relative error = 9.7009912623504634076170574953273e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.06 y[1] (analytic) = -0.034498038230692545301085182050658 y[1] (numeric) = -0.034498038230692545301085182050322 absolute error = 3.36e-31 relative error = 9.7396842612651608575484934250118e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.061 y[1] (analytic) = -0.034463557435732732194431857225961 y[1] (numeric) = -0.034463557435732732194431857225625 absolute error = 3.36e-31 relative error = 9.7494288169922432625524483331573e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.062 y[1] (analytic) = -0.034429111104333226783726103333168 y[1] (numeric) = -0.034429111104333226783726103332832 absolute error = 3.36e-31 relative error = 9.7591831221489551122281635612207e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.409e+11 Order of pole = 1.010e+21 TOP MAIN SOLVE Loop x[1] = 4.063 y[1] (analytic) = -0.03439469920204769479893479735682 y[1] (numeric) = -0.034394699202047694798934797356483 absolute error = 3.37e-31 relative error = 9.7980214340684404784562381030406e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.064 y[1] (analytic) = -0.034360321694464231086867335122658 y[1] (numeric) = -0.034360321694464231086867335122321 absolute error = 3.37e-31 relative error = 9.8078243561466378580565487586602e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.065 y[1] (analytic) = -0.034325978547205325199267610448166 y[1] (numeric) = -0.034325978547205325199267610447829 absolute error = 3.37e-31 relative error = 9.8176370860500087030183069810147e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=766.7MB, alloc=4.4MB, time=81.34 x[1] = 4.066 y[1] (analytic) = -0.03429166972592782701530070209383 y[1] (numeric) = -0.034291669725927827015300702093493 absolute error = 3.37e-31 relative error = 9.8274596335912837344398769370162e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.067 y[1] (analytic) = -0.034257395196322912398399890998942 y[1] (numeric) = -0.034257395196322912398399890998605 absolute error = 3.37e-31 relative error = 9.8372920085930113121419457726757e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.068 y[1] (analytic) = -0.034223154924116048887439664646112 y[1] (numeric) = -0.034223154924116048887439664645775 absolute error = 3.37e-31 relative error = 9.8471342208875672572167019795132e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.451e+10 Order of pole = 3.894e+20 TOP MAIN SOLVE Loop x[1] = 4.069 y[1] (analytic) = -0.034188948875066961422200399724619 y[1] (numeric) = -0.034188948875066961422200399724282 absolute error = 3.37e-31 relative error = 9.8569862803171646844044758514260e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.07 y[1] (analytic) = -0.034154777014969598103090448554437 y[1] (numeric) = -0.0341547770149695981030904485541 absolute error = 3.37e-31 relative error = 9.8668481967338638443076744094727e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.071 y[1] (analytic) = -0.03412063930965209598509138899017 y[1] (numeric) = -0.034120639309652095985091388989833 absolute error = 3.37e-31 relative error = 9.8767199799995819754518530093280e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.072 y[1] (analytic) = -0.034086535724976746905892231747288 y[1] (numeric) = -0.034086535724976746905892231746951 absolute error = 3.37e-31 relative error = 9.8866016399861031662037756933018e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.073 y[1] (analytic) = -0.034052466226839963348178413282029 y[1] (numeric) = -0.034052466226839963348178413281692 absolute error = 3.37e-31 relative error = 9.8964931865750882265563262058055e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.074 y[1] (analytic) = -0.034018430781172244336041436511115 y[1] (numeric) = -0.034018430781172244336041436510778 absolute error = 3.37e-31 relative error = 9.9063946296580845697901414579968e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.279e+11 Order of pole = 9.668e+20 TOP MAIN SOLVE Loop x[1] = 4.075 y[1] (analytic) = -0.033984429353938141365475055778078 y[1] (numeric) = -0.033984429353938141365475055777741 absolute error = 3.37e-31 relative error = 9.9163059791365361040218491040620e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.076 y[1] (analytic) = -0.033950461911136224368923936559546 y[1] (numeric) = -0.033950461911136224368923936559209 absolute error = 3.37e-31 relative error = 9.9262272449217931336488007781968e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.077 y[1] (analytic) = -0.033916528418799047713850754457308 y[1] (numeric) = -0.033916528418799047713850754456971 absolute error = 3.37e-31 relative error = 9.9361584369351222707002024378438e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.197e+11 Order of pole = 6.879e+20 TOP MAIN SOLVE Loop x[1] = 4.078 y[1] (analytic) = -0.033882628842993116235287732040424 y[1] (numeric) = -0.033882628842993116235287732040087 absolute error = 3.37e-31 relative error = 9.9460995651077163561045531651445e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.079 y[1] (analytic) = -0.033848763149818851302338646086091 y[1] (numeric) = -0.033848763149818851302338646085755 absolute error = 3.36e-31 relative error = 9.9265074624092482947679329420655e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.08 y[1] (analytic) = -0.033814931305410556918597371718443 y[1] (numeric) = -0.033814931305410556918597371718106 absolute error = 3.37e-31 relative error = 9.9660116697051614772807358633207e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.263e+11 Order of pole = 2.428e+21 TOP MAIN SOLVE Loop x[1] = 4.081 y[1] (analytic) = -0.033781133275936385856449063860989 y[1] (numeric) = -0.033781133275936385856449063860653 absolute error = 3.36e-31 relative error = 9.9463803435909552126592605951992e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.473e+11 Order of pole = 4.243e+21 memory used=770.5MB, alloc=4.4MB, time=81.75 TOP MAIN SOLVE Loop x[1] = 4.082 y[1] (analytic) = -0.033747369027598305825220110301086 y[1] (numeric) = -0.03374736902759830582522011030075 absolute error = 3.36e-31 relative error = 9.9563316987828625360293209314716e-28 % Correct digits = 29 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.334e+11 Order of pole = 9.944e+20 TOP MAIN SOLVE Loop x[1] = 4.083 y[1] (analytic) = -0.033713638526632065673143024513529 y[1] (numeric) = -0.033713638526632065673143024513193 absolute error = 3.36e-31 relative error = 9.9662930103072983365978056797114e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.084 y[1] (analytic) = -0.033679941739307161623102480205381 y[1] (numeric) = -0.033679941739307161623102480205046 absolute error = 3.35e-31 relative error = 9.9465730253632964719785575055611e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.085 y[1] (analytic) = -0.033646278631926803542128723325241 y[1] (numeric) = -0.033646278631926803542128723324906 absolute error = 3.35e-31 relative error = 9.9565245733333491444373034715861e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.086 y[1] (analytic) = -0.033612649170827881244604631027544 y[1] (numeric) = -0.033612649170827881244604631027208 absolute error = 3.36e-31 relative error = 9.9962367825387415915812872602439e-28 % Correct digits = 29 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.087 y[1] (analytic) = -0.033579053322380930829152720796167 y[1] (numeric) = -0.033579053322380930829152720795831 absolute error = 3.36e-31 relative error = 1.0006238019106127659481919217960e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.088 y[1] (analytic) = -0.03354549105299010104916844661153 y[1] (numeric) = -0.033545491052990101049168446611194 absolute error = 3.36e-31 relative error = 1.0016249261912366686706264607672e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.080e+11 Order of pole = 4.241e+20 TOP MAIN SOLVE Loop x[1] = 4.089 y[1] (analytic) = -0.033511962329093119716966152691683 y[1] (numeric) = -0.033511962329093119716966152691347 absolute error = 3.36e-31 relative error = 1.0026270520968702313763612315986e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.585e+11 Order of pole = 4.557e+21 TOP MAIN SOLVE Loop x[1] = 4.09 y[1] (analytic) = -0.033478467117161260141504088950542 y[1] (numeric) = -0.033478467117161260141504088950205 absolute error = 3.37e-31 relative error = 1.0066171752148467034571010439449e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.224e+12 Order of pole = 8.054e+22 TOP MAIN SOLVE Loop x[1] = 4.091 y[1] (analytic) = -0.033445005383699307599654925895487 y[1] (numeric) = -0.03344500538369930759965492589515 absolute error = 3.37e-31 relative error = 1.0076242958664606375585596820125e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.720e+11 Order of pole = 1.271e+22 TOP MAIN SOLVE Loop x[1] = 4.092 y[1] (analytic) = -0.033411577095245525840988240232049 y[1] (numeric) = -0.033411577095245525840988240231713 absolute error = 3.36e-31 relative error = 1.0056394495901029100586501052832e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.674e+11 Order of pole = 8.123e+21 TOP MAIN SOLVE Loop x[1] = 4.093 y[1] (analytic) = -0.033378182218371623626031475955372 y[1] (numeric) = -0.033378182218371623626031475955036 absolute error = 3.36e-31 relative error = 1.0066455920270662929773061916098e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.094 y[1] (analytic) = -0.033344820719682721297975919186624 y[1] (numeric) = -0.033344820719682721297975919186288 absolute error = 3.36e-31 relative error = 1.0076527411097055900977204152392e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.726e+11 Order of pole = 1.829e+21 TOP MAIN SOLVE Loop x[1] = 4.095 y[1] (analytic) = -0.033311492565817317387794258457556 y[1] (numeric) = -0.03331149256581731738779425845722 absolute error = 3.36e-31 relative error = 1.0086608978451699679882829141635e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.990e+11 Order of pole = 2.869e+21 TOP MAIN SOLVE Loop x[1] = 4.096 y[1] (analytic) = -0.033278197723447255252736335557975 y[1] (numeric) = -0.033278197723447255252736335557639 absolute error = 3.36e-31 relative error = 1.0096700632416162461264356680787e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.823e+11 Order of pole = 1.998e+21 TOP MAIN SOLVE Loop memory used=774.4MB, alloc=4.4MB, time=82.15 x[1] = 4.097 y[1] (analytic) = -0.033244936159277689748169725439106 y[1] (numeric) = -0.03324493615927768974816972543877 absolute error = 3.36e-31 relative error = 1.0106802383082099050555759888981e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.098 y[1] (analytic) = -0.033211707840047053932731817010644 y[1] (numeric) = -0.033211707840047053932731817010308 absolute error = 3.36e-31 relative error = 1.0116914240551260955506211612755e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.099 y[1] (analytic) = -0.033178512732527025806760099980808 y[1] (numeric) = -0.033178512732527025806760099980471 absolute error = 3.37e-31 relative error = 1.0157176203670433590575090041414e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.036e+11 Order of pole = 5.162e+20 TOP MAIN SOLVE Loop x[1] = 4.1 y[1] (analytic) = -0.033145350803522495083967396166902 y[1] (numeric) = -0.033145350803522495083967396166566 absolute error = 3.36e-31 relative error = 1.0137168316356810875577852910965e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.525e+11 Order of pole = 1.438e+21 TOP MAIN SOLVE Loop x[1] = 4.101 y[1] (analytic) = -0.033112222019871529996328806948859 y[1] (numeric) = -0.033112222019871529996328806948523 absolute error = 3.36e-31 relative error = 1.0147310554947276384088669280859e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.102 y[1] (analytic) = -0.033079126348445344132147181749932 y[1] (numeric) = -0.033079126348445344132147181749596 absolute error = 3.36e-31 relative error = 1.0157462940849142449116968986721e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.103 y[1] (analytic) = -0.03304606375614826330726394560725 y[1] (numeric) = -0.033046063756148263307263945606914 absolute error = 3.36e-31 relative error = 1.0167625484214795818561003746763e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.104 y[1] (analytic) = -0.033013034209917692469382157040307 y[1] (numeric) = -0.033013034209917692469382157039971 absolute error = 3.36e-31 relative error = 1.0177798195206780704952785038754e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.127e+11 Order of pole = 6.183e+20 TOP MAIN SOLVE Loop x[1] = 4.105 y[1] (analytic) = -0.03298003767672408263546870053767 y[1] (numeric) = -0.032980037676724082635468700537334 absolute error = 3.36e-31 relative error = 1.0187981083997808948003143510747e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.106 y[1] (analytic) = -0.032947074123570897862202551061357 y[1] (numeric) = -0.032947074123570897862202551061022 absolute error = 3.35e-31 relative error = 1.0167822451958952418899790178584e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.119e+11 Order of pole = 1.065e+21 TOP MAIN SOLVE Loop x[1] = 4.107 y[1] (analytic) = -0.032914143517494582249436081014395 y[1] (numeric) = -0.03291414351749458224943608101406 absolute error = 3.35e-31 relative error = 1.0177995360017198170136200871121e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.108 y[1] (analytic) = -0.032881245825564526976636413130106 y[1] (numeric) = -0.03288124582556452697663641312977 absolute error = 3.36e-31 relative error = 1.0218590919045000320117500284200e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.166e+11 Order of pole = 6.980e+20 TOP MAIN SOLVE Loop x[1] = 4.109 y[1] (analytic) = -0.032848381014883037372273855721734 y[1] (numeric) = -0.032848381014883037372273855721399 absolute error = 3.35e-31 relative error = 1.0198371720305401126172821160889e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.355e+11 Order of pole = 3.477e+21 TOP MAIN SOLVE Loop x[1] = 4.11 y[1] (analytic) = -0.032815549052585300016124489678115 y[1] (numeric) = -0.03281554905258530001612448967778 absolute error = 3.35e-31 relative error = 1.0208575192911720317206067412654e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.111 y[1] (analytic) = -0.032782749905839349874454009505205 y[1] (numeric) = -0.03278274990583934987445400950487 absolute error = 3.35e-31 relative error = 1.0218788874094083134587397334333e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=778.2MB, alloc=4.4MB, time=82.56 x[1] = 4.112 y[1] (analytic) = -0.032749983541846037468049953594603 y[1] (numeric) = -0.032749983541846037468049953594268 absolute error = 3.35e-31 relative error = 1.0229012774066171611819755208828e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.363e+10 Order of pole = 4.391e+20 TOP MAIN SOLVE Loop x[1] = 4.113 y[1] (analytic) = -0.032717249927838996073069491748539 y[1] (numeric) = -0.032717249927838996073069491748205 absolute error = 3.34e-31 relative error = 1.0208681986923373478735599632780e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.471e+10 Order of pole = 2.821e+19 TOP MAIN SOLVE Loop x[1] = 4.114 y[1] (analytic) = -0.032684549031084608954669970806397 y[1] (numeric) = -0.032684549031084608954669970806062 absolute error = 3.35e-31 relative error = 1.0249491271285357856637136469232e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.184e+10 Order of pole = 1.859e+20 TOP MAIN SOLVE Loop x[1] = 4.115 y[1] (analytic) = -0.032651880818881976633389452000567 y[1] (numeric) = -0.032651880818881976633389452000233 absolute error = 3.34e-31 relative error = 1.0229119781879578566218702768561e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.885e+11 Order of pole = 4.863e+21 TOP MAIN SOLVE Loop x[1] = 4.116 y[1] (analytic) = -0.03261924525856288418424450641947 y[1] (numeric) = -0.032619245258562884184244506419136 absolute error = 3.34e-31 relative error = 1.0239354017926628680135253313803e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.117 y[1] (analytic) = -0.032586642317491768568512567672787 y[1] (numeric) = -0.032586642317491768568512567672453 absolute error = 3.34e-31 relative error = 1.0249598493328550000210420530580e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.118 y[1] (analytic) = -0.03255407196306568599816617353855 y[1] (numeric) = -0.032554071963065685998166173538216 absolute error = 3.34e-31 relative error = 1.0259853218329818782071836444378e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.549e+11 Order of pole = 1.267e+21 TOP MAIN SOLVE Loop x[1] = 4.119 y[1] (analytic) = -0.03252153416271427933292646102361 y[1] (numeric) = -0.032521534162714279332926461023276 absolute error = 3.34e-31 relative error = 1.0270118203185160881548728174360e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.12 y[1] (analytic) = -0.032489028883899745509903311888252 y[1] (numeric) = -0.032489028883899745509903311887918 absolute error = 3.34e-31 relative error = 1.0280393458159562009398628323106e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.121 y[1] (analytic) = -0.032456556094116803005789578272398 y[1] (numeric) = -0.032456556094116803005789578272064 absolute error = 3.34e-31 relative error = 1.0290678993528277996293941149653e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.114e+11 Order of pole = 7.196e+20 TOP MAIN SOLVE Loop x[1] = 4.122 y[1] (analytic) = -0.032424115760892659331576850614911 y[1] (numeric) = -0.032424115760892659331576850614577 absolute error = 3.34e-31 relative error = 1.0300974819576845068078629513244e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.513e+11 Order of pole = 1.102e+21 TOP MAIN SOLVE Loop x[1] = 4.123 y[1] (analytic) = -0.032391707851786978559760262579052 y[1] (numeric) = -0.032391707851786978559760262578718 absolute error = 3.34e-31 relative error = 1.0311280946601090131305297845342e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.807e+10 Order of pole = 7.127e+20 TOP MAIN SOLVE Loop x[1] = 4.124 y[1] (analytic) = -0.032359332334391848883999860186198 y[1] (numeric) = -0.032359332334391848883999860185863 absolute error = 3.35e-31 relative error = 1.0352500371089497778850570330611e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.757e+10 Order of pole = 4.889e+20 TOP MAIN SOLVE Loop x[1] = 4.125 y[1] (analytic) = -0.032326989176331750211206094816478 y[1] (numeric) = -0.032326989176331750211206094816143 absolute error = 3.35e-31 relative error = 1.0362858049436620990360572304583e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.780e+10 Order of pole = 1.813e+20 TOP MAIN SOLVE Loop x[1] = 4.126 y[1] (analytic) = -0.032294678345263521786017032159129 y[1] (numeric) = -0.032294678345263521786017032158795 absolute error = 3.34e-31 relative error = 1.0342261236640738830293053746281e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.127 y[1] (analytic) = -0.032262399808876329847634901587079 y[1] (numeric) = -0.032262399808876329847634901586745 absolute error = 3.34e-31 relative error = 1.0352608670732139109350955058404e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=782.0MB, alloc=4.4MB, time=82.97 TOP MAIN SOLVE Loop x[1] = 4.128 y[1] (analytic) = -0.032230153534891635318989642789598 y[1] (numeric) = -0.032230153534891635318989642789264 absolute error = 3.34e-31 relative error = 1.0362966457433072837965950646562e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.129 y[1] (analytic) = -0.032197939491063161528197138823899 y[1] (numeric) = -0.032197939491063161528197138823565 absolute error = 3.34e-31 relative error = 1.0373334607101327580220689641858e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.13 y[1] (analytic) = -0.032165757645176861962279857041206 y[1] (numeric) = -0.032165757645176861962279857040871 absolute error = 3.35e-31 relative error = 1.0414802091572434269185955620040e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.131 y[1] (analytic) = -0.032133607965050888053117651605253 y[1] (numeric) = -0.032133607965050888053117651604919 absolute error = 3.34e-31 relative error = 1.0394102036822775571054362051166e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.132 y[1] (analytic) = -0.032101490418535556995596513551342 y[1] (numeric) = -0.032101490418535556995596513551008 absolute error = 3.34e-31 relative error = 1.0404501337643400271700487440154e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.756e+11 Order of pole = 1.600e+21 TOP MAIN SOLVE Loop x[1] = 4.133 y[1] (analytic) = -0.032069404973513319597923086532005 y[1] (numeric) = -0.032069404973513319597923086531671 absolute error = 3.34e-31 relative error = 1.0414911042966229657553922872774e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.134 y[1] (analytic) = -0.032037351597898728164072798561128 y[1] (numeric) = -0.032037351597898728164072798560793 absolute error = 3.35e-31 relative error = 1.0456544729557859050413297725409e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.135 y[1] (analytic) = -0.032005330259638404408339492201978 y[1] (numeric) = -0.032005330259638404408339492201644 absolute error = 3.34e-31 relative error = 1.0435761708767742158880942089507e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.136 y[1] (analytic) = -0.031973340926711007401954467746109 y[1] (numeric) = -0.031973340926711007401954467745774 absolute error = 3.35e-31 relative error = 1.0477478746055467342804073274876e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.137 y[1] (analytic) = -0.031941383567127201551742885999484 y[1] (numeric) = -0.031941383567127201551742885999149 absolute error = 3.35e-31 relative error = 1.0487961465287578944497755968529e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.202e+11 Order of pole = 1.218e+21 TOP MAIN SOLVE Loop x[1] = 4.138 y[1] (analytic) = -0.03190945814892962461078550932959 y[1] (numeric) = -0.031909458148929624610785509329255 absolute error = 3.35e-31 relative error = 1.0498454672482029830588290351662e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.139 y[1] (analytic) = -0.031877564640192855721053791632586 y[1] (numeric) = -0.031877564640192855721053791632251 absolute error = 3.35e-31 relative error = 1.0508958378132028069960524533515e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.138e+10 Order of pole = 1.039e+21 TOP MAIN SOLVE Loop x[1] = 4.14 y[1] (analytic) = -0.031845703009023383487986359852932 y[1] (numeric) = -0.031845703009023383487986359852597 absolute error = 3.35e-31 relative error = 1.0519472592741280187921531229804e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.509e+11 Order of pole = 1.434e+22 TOP MAIN SOLVE Loop x[1] = 4.141 y[1] (analytic) = -0.031813873223559574086974961629311 y[1] (numeric) = -0.031813873223559574086974961628976 absolute error = 3.35e-31 relative error = 1.0529997326824001669908008378697e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.142 y[1] (analytic) = -0.031782075251971639401727985550136 y[1] (numeric) = -0.031782075251971639401727985549801 absolute error = 3.35e-31 relative error = 1.0540532590904927475702640762168e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=785.8MB, alloc=4.4MB, time=83.37 x[1] = 4.143 y[1] (analytic) = -0.031750309062461605194479692379506 y[1] (numeric) = -0.031750309062461605194479692379171 absolute error = 3.35e-31 relative error = 1.0551078395519322564169936849956e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.387e+11 Order of pole = 1.228e+21 TOP MAIN SOLVE Loop x[1] = 4.144 y[1] (analytic) = -0.031718574623263279308013327460194 y[1] (numeric) = -0.031718574623263279308013327459859 absolute error = 3.35e-31 relative error = 1.0561634751212992428522065602849e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.145 y[1] (analytic) = -0.031686871902642219899466316314123 y[1] (numeric) = -0.031686871902642219899466316313788 absolute error = 3.35e-31 relative error = 1.0572201668542293642125228502011e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.146 y[1] (analytic) = -0.031655200868895703705885777242884 y[1] (numeric) = -0.031655200868895703705885777242549 absolute error = 3.35e-31 relative error = 1.0582779158074144414857112611585e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.147 y[1] (analytic) = -0.031623561490352694341502616481159 y[1] (numeric) = -0.031623561490352694341502616480824 absolute error = 3.35e-31 relative error = 1.0593367230386035160025981032937e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.148 y[1] (analytic) = -0.03159195373537381062669250317451 y[1] (numeric) = -0.031591953735373810626692503174175 absolute error = 3.35e-31 relative error = 1.0603965896066039071861967670477e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.149 y[1] (analytic) = -0.031560377572351294948592053139859 y[1] (numeric) = -0.031560377572351294948592053139524 absolute error = 3.35e-31 relative error = 1.0614575165712822713591153801256e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.287e+10 Order of pole = 7.682e+20 TOP MAIN SOLVE Loop x[1] = 4.15 y[1] (analytic) = -0.031528832969708981653338582022219 y[1] (numeric) = -0.031528832969708981653338582021883 absolute error = 3.36e-31 relative error = 1.0656912050084718277643620536793e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.077e+11 Order of pole = 6.233e+20 TOP MAIN SOLVE Loop x[1] = 4.151 y[1] (analytic) = -0.031497319895902265469901820084778 y[1] (numeric) = -0.031497319895902265469901820084442 absolute error = 3.36e-31 relative error = 1.0667574292367424173452346687515e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.228e+11 Order of pole = 8.050e+20 TOP MAIN SOLVE Loop x[1] = 4.152 y[1] (analytic) = -0.031465838319418069965476012461441 y[1] (numeric) = -0.031465838319418069965476012461105 absolute error = 3.36e-31 relative error = 1.0678247202225311401239242393940e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.224e+11 Order of pole = 1.071e+21 TOP MAIN SOLVE Loop x[1] = 4.153 y[1] (analytic) = -0.031434388208774816032400860261284 y[1] (numeric) = -0.031434388208774816032400860260948 absolute error = 3.36e-31 relative error = 1.0688930790331290708300719913871e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.154 y[1] (analytic) = -0.031402969532522390406579789443241 y[1] (numeric) = -0.031402969532522390406579789442905 absolute error = 3.36e-31 relative error = 1.0699625067368951090915124817029e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.155 y[1] (analytic) = -0.031371582259242114217364065876668 y[1] (numeric) = -0.031371582259242114217364065876333 absolute error = 3.35e-31 relative error = 1.0678454061758664018176870709644e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.156 y[1] (analytic) = -0.03134022635754671156887130646929 y[1] (numeric) = -0.031340226357546711568871306468954 absolute error = 3.36e-31 relative error = 1.0721045731027126425054018538805e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.074e+11 Order of pole = 4.131e+20 TOP MAIN SOLVE Loop x[1] = 4.157 y[1] (analytic) = -0.031308901796080278152706967678396 y[1] (numeric) = -0.03130890179608027815270696767806 absolute error = 3.36e-31 relative error = 1.0731772139068306819809205846107e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=789.6MB, alloc=4.4MB, time=83.78 x[1] = 4.158 y[1] (analytic) = -0.031277608543518249892057424124192 y[1] (numeric) = -0.031277608543518249892057424123856 absolute error = 3.36e-31 relative error = 1.0742509278882520597245945800212e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.254e+10 Order of pole = 1.533e+20 TOP MAIN SOLVE Loop x[1] = 4.159 y[1] (analytic) = -0.031246346568567371617123281395742 y[1] (numeric) = -0.031246346568567371617123281395406 absolute error = 3.36e-31 relative error = 1.0753257161206908466339696847732e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.16 y[1] (analytic) = -0.031215115839965665771861598480226 y[1] (numeric) = -0.03121511583996566577186159847989 absolute error = 3.36e-31 relative error = 1.0764015796789353647135218303301e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.667e+11 Order of pole = 2.298e+21 TOP MAIN SOLVE Loop x[1] = 4.161 y[1] (analytic) = -0.031183916326482401152005726555116 y[1] (numeric) = -0.03118391632648240115200572655478 absolute error = 3.36e-31 relative error = 1.0774785196388492618630686051307e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.162 y[1] (analytic) = -0.031152747996918061674331502160504 y[1] (numeric) = -0.031152747996918061674331502160168 absolute error = 3.36e-31 relative error = 1.0785565370773725877415068097131e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.424e+11 Order of pole = 2.805e+21 TOP MAIN SOLVE Loop x[1] = 4.163 y[1] (analytic) = -0.031121610820104315177138564015181 y[1] (numeric) = -0.031121610820104315177138564014846 absolute error = 3.35e-31 relative error = 1.0764224317836165526393716467480e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.143e+11 Order of pole = 1.023e+21 TOP MAIN SOLVE Loop x[1] = 4.164 y[1] (analytic) = -0.031090504764903982251915593955176 y[1] (numeric) = -0.031090504764903982251915593954841 absolute error = 3.35e-31 relative error = 1.0774993926060646595372299238314e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.278e+11 Order of pole = 5.582e+21 TOP MAIN SOLVE Loop x[1] = 4.165 y[1] (analytic) = -0.031059429800211005106158313657397 y[1] (numeric) = -0.031059429800211005106158313657062 absolute error = 3.35e-31 relative error = 1.0785774309279951641187912974549e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.166 y[1] (analytic) = -0.031028385894950416457309099963788 y[1] (numeric) = -0.031028385894950416457309099963452 absolute error = 3.36e-31 relative error = 1.0828794031940955721157202911870e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.167 y[1] (analytic) = -0.030997373018078308457787112743008 y[1] (numeric) = -0.030997373018078308457787112742672 absolute error = 3.36e-31 relative error = 1.0839628242175162942686036593456e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.168 y[1] (analytic) = -0.030966391138581801651077860317189 y[1] (numeric) = -0.030966391138581801651077860316853 absolute error = 3.36e-31 relative error = 1.0850473292038515641761437636978e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.961e+10 Order of pole = 6.192e+20 TOP MAIN SOLVE Loop x[1] = 4.169 y[1] (analytic) = -0.030935440225479013958851158540734 y[1] (numeric) = -0.030935440225479013958851158540398 absolute error = 3.36e-31 relative error = 1.0861329192376064585490290522369e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.311e+11 Order of pole = 7.654e+20 TOP MAIN SOLVE Loop x[1] = 4.17 y[1] (analytic) = -0.030904520247819029699076470646538 y[1] (numeric) = -0.030904520247819029699076470646203 absolute error = 3.35e-31 relative error = 1.0839838227990009495198740326541e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.057e+11 Order of pole = 6.943e+20 TOP MAIN SOLVE Loop x[1] = 4.171 y[1] (analytic) = -0.030873631174681868635104645972399 y[1] (numeric) = -0.030873631174681868635104645972064 absolute error = 3.35e-31 relative error = 1.0850683487944204954636897214319e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.411e+11 Order of pole = 8.144e+20 TOP MAIN SOLVE Loop x[1] = 4.172 y[1] (analytic) = -0.030842772975178455055685106646753 y[1] (numeric) = -0.030842772975178455055685106646418 absolute error = 3.35e-31 relative error = 1.0861539598582792581934144877412e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.357e+11 Order of pole = 2.894e+21 TOP MAIN SOLVE Loop x[1] = 4.173 memory used=793.4MB, alloc=4.4MB, time=84.19 y[1] (analytic) = -0.030811945618450586885887562248374 y[1] (numeric) = -0.030811945618450586885887562248039 absolute error = 3.35e-31 relative error = 1.0872406570761883920354027317900e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.166e+11 Order of pole = 7.492e+20 TOP MAIN SOLVE Loop x[1] = 4.174 y[1] (analytic) = -0.030781149073670904828897363359155 y[1] (numeric) = -0.03078114907367090482889736335882 absolute error = 3.35e-31 relative error = 1.0883284415348452054568928065977e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.175 y[1] (analytic) = -0.030750383310042861538653635802766 y[1] (numeric) = -0.030750383310042861538653635802431 absolute error = 3.35e-31 relative error = 1.0894173143220342477634060433459e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.176 y[1] (analytic) = -0.030719648296800690823299368204751 y[1] (numeric) = -0.030719648296800690823299368204415 absolute error = 3.36e-31 relative error = 1.0937625221282004219487102480194e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.177 y[1] (analytic) = -0.030688944003209376879412656321575 y[1] (numeric) = -0.03068894400320937687941265632124 absolute error = 3.35e-31 relative error = 1.0915983292385899482411706572364e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.178 y[1] (analytic) = -0.030658270398564623556988338367328 y[1] (numeric) = -0.030658270398564623556988338366992 absolute error = 3.36e-31 relative error = 1.0959522361565805754797279500111e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.337e+11 Order of pole = 2.746e+22 TOP MAIN SOLVE Loop x[1] = 4.179 y[1] (analytic) = -0.03062762745219282365513928631712 y[1] (numeric) = -0.030627627452192823655139286316785 absolute error = 3.35e-31 relative error = 1.0937837105499180677117749614667e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.18 y[1] (analytic) = -0.030597015133451028248486648885946 y[1] (numeric) = -0.030597015133451028248486648885611 absolute error = 3.35e-31 relative error = 1.0948780413346661292678301325266e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.181 y[1] (analytic) = -0.030566433411726916044208372570663 y[1] (numeric) = -0.030566433411726916044208372570328 absolute error = 3.35e-31 relative error = 1.0959734669975467653298337882076e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.182 y[1] (analytic) = -0.030535882256438762769715357801083 y[1] (numeric) = -0.030535882256438762769715357800748 absolute error = 3.35e-31 relative error = 1.0970699886339857300638969400822e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.183 y[1] (analytic) = -0.030505361637035410590924637873763 y[1] (numeric) = -0.030505361637035410590924637873428 absolute error = 3.35e-31 relative error = 1.0981676073405047512857904046874e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.650e+10 Order of pole = 2.363e+20 TOP MAIN SOLVE Loop x[1] = 4.184 y[1] (analytic) = -0.030474871522996237561098998939135 y[1] (numeric) = -0.0304748715229962375610989989388 absolute error = 3.35e-31 relative error = 1.0992663242147226269827639961093e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.185 y[1] (analytic) = -0.030444411883831127100222489879044 y[1] (numeric) = -0.03044441188383112710022248987871 absolute error = 3.34e-31 relative error = 1.0970814653095194383863690083904e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.186 y[1] (analytic) = -0.030413982689080437504881301447668 y[1] (numeric) = -0.030413982689080437504881301447333 absolute error = 3.35e-31 relative error = 1.1014670568622220714198504182923e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.187 y[1] (analytic) = -0.03038358390831497148861952455414 y[1] (numeric) = -0.030383583908314971488619524553806 absolute error = 3.34e-31 relative error = 1.0992778238665760636775210876499e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.734e+11 Order of pole = 3.846e+21 TOP MAIN SOLVE Loop x[1] = 4.188 y[1] (analytic) = -0.030353215511135945752739328040125 y[1] (numeric) = -0.030353215511135945752739328039791 absolute error = 3.34e-31 relative error = 1.1003776515126133560784964238952e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=797.2MB, alloc=4.4MB, time=84.59 x[1] = 4.189 y[1] (analytic) = -0.030322877467174960587515126749954 y[1] (numeric) = -0.03032287746717496058751512674962 absolute error = 3.34e-31 relative error = 1.1014785795363938592335104943919e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.19 y[1] (analytic) = -0.030292569746093969503791341104983 y[1] (numeric) = -0.030292569746093969503791341104649 absolute error = 3.34e-31 relative error = 1.1025806090388456886670714939963e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.191 y[1] (analytic) = -0.030262292317585248894933379777386 y[1] (numeric) = -0.030262292317585248894933379777053 absolute error = 3.33e-31 relative error = 1.1003792987833098205869630585428e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.178e+10 Order of pole = 4.911e+19 TOP MAIN SOLVE Loop x[1] = 4.192 y[1] (analytic) = -0.03023204515137136772910150741185 y[1] (numeric) = -0.030232045151371367729101507411516 absolute error = 3.34e-31 relative error = 1.1047879768889842843131340377986e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.193 y[1] (analytic) = -0.030201828217205157271817289666496 y[1] (numeric) = -0.030201828217205157271817289666162 absolute error = 3.34e-31 relative error = 1.1058933174440390846115582045193e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.194 y[1] (analytic) = -0.030171641484869680838792338136973 y[1] (numeric) = -0.030171641484869680838792338136639 absolute error = 3.34e-31 relative error = 1.1069997638925034867285925786586e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.195 y[1] (analytic) = -0.030141484924178203578989107989923 y[1] (numeric) = -0.030141484924178203578989107989589 absolute error = 3.34e-31 relative error = 1.1081073173408240313325130560802e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.196 y[1] (analytic) = -0.030111358504974162287883531364119 y[1] (numeric) = -0.030111358504974162287883531363786 absolute error = 3.33e-31 relative error = 1.1058949729717142762284910405289e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.197 y[1] (analytic) = -0.030081262197131135250899299799378 y[1] (numeric) = -0.030081262197131135250899299799045 absolute error = 3.33e-31 relative error = 1.1070014210765343933650114727367e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.528e+10 Order of pole = 3.691e+20 TOP MAIN SOLVE Loop x[1] = 4.198 y[1] (analytic) = -0.030051195970552812116983639125026 y[1] (numeric) = -0.030051195970552812116983639124693 absolute error = 3.33e-31 relative error = 1.1081089761828678371574233184912e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.199 y[1] (analytic) = -0.030021159795172963802294450381176 y[1] (numeric) = -0.030021159795172963802294450380843 absolute error = 3.33e-31 relative error = 1.1092176393982698062354323078664e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.687e+11 Order of pole = 1.922e+21 TOP MAIN SOLVE Loop x[1] = 4.2 y[1] (analytic) = -0.029991153640955412423968720457457 y[1] (numeric) = -0.029991153640955412423968720457125 absolute error = 3.32e-31 relative error = 1.1069930952793573513073607952563e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.201 y[1] (analytic) = -0.029961177477894001263942136215096 y[1] (numeric) = -0.029961177477894001263942136214764 absolute error = 3.32e-31 relative error = 1.1081006420557293314893535122465e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.202 y[1] (analytic) = -0.029931231276012564762789865909457 y[1] (numeric) = -0.029931231276012564762789865909125 absolute error = 3.32e-31 relative error = 1.1092092969328357091239270867618e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.203 y[1] (analytic) = -0.029901315005364898543558501751332 y[1] (numeric) = -0.029901315005364898543558501751 absolute error = 3.32e-31 relative error = 1.1103190610193314537053686585043e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=801.1MB, alloc=4.4MB, time=85.00 x[1] = 4.204 y[1] (analytic) = -0.029871428636034729465559187436419 y[1] (numeric) = -0.029871428636034729465559187436087 absolute error = 3.32e-31 relative error = 1.1114299354249807442097664329056e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.205 y[1] (analytic) = -0.029841572138135685708091984433619 y[1] (numeric) = -0.029841572138135685708091984433287 absolute error = 3.32e-31 relative error = 1.1125419212606580788592811375667e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.407e+11 Order of pole = 1.492e+21 TOP MAIN SOLVE Loop x[1] = 4.206 y[1] (analytic) = -0.029811745481811266884071560754032 y[1] (numeric) = -0.0298117454818112668840715607537 absolute error = 3.32e-31 relative error = 1.1136550196383493859967368172964e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.207 y[1] (analytic) = -0.029781948637234814183524315823841 y[1] (numeric) = -0.029781948637234814183524315823509 absolute error = 3.32e-31 relative error = 1.1147692316711531360716418424326e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.960e+11 Order of pole = 2.003e+21 TOP MAIN SOLVE Loop x[1] = 4.208 y[1] (analytic) = -0.029752181574609480546927084955729 y[1] (numeric) = -0.029752181574609480546927084955397 absolute error = 3.32e-31 relative error = 1.1158845584732814547387521165598e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.322e+11 Order of pole = 3.194e+21 TOP MAIN SOLVE Loop x[1] = 4.209 y[1] (analytic) = -0.029722444264168200868357596755041 y[1] (numeric) = -0.029722444264168200868357596754709 absolute error = 3.32e-31 relative error = 1.1170010011600612370702895822781e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.261e+11 Order of pole = 6.743e+20 TOP MAIN SOLVE Loop x[1] = 4.21 y[1] (analytic) = -0.029692736676173662228426886608675 y[1] (numeric) = -0.029692736676173662228426886608343 absolute error = 3.32e-31 relative error = 1.1181185608479352628829302373365e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.211 y[1] (analytic) = -0.029663058780918274156963899186622 y[1] (numeric) = -0.029663058780918274156963899186289 absolute error = 3.33e-31 relative error = 1.1226084351564345882203778225123e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.705e+11 Order of pole = 3.633e+21 TOP MAIN SOLVE Loop x[1] = 4.212 y[1] (analytic) = -0.029633410548724138925422542638288 y[1] (numeric) = -0.029633410548724138925422542637955 absolute error = 3.33e-31 relative error = 1.1237316050829567915933926207883e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.213 y[1] (analytic) = -0.029603791949943021868981486888178 y[1] (numeric) = -0.029603791949943021868981486887846 absolute error = 3.32e-31 relative error = 1.1214779530993123236614985912418e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.214 y[1] (analytic) = -0.029574202954956321738307028128264 y[1] (numeric) = -0.029574202954956321738307028127931 absolute error = 3.33e-31 relative error = 1.1259813172553911320325041083928e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.202e+11 Order of pole = 1.052e+21 TOP MAIN SOLVE Loop x[1] = 4.215 y[1] (analytic) = -0.029544643534175041080949371267419 y[1] (numeric) = -0.029544643534175041080949371267087 absolute error = 3.32e-31 relative error = 1.1237231534574690355284544626020e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.216 y[1] (analytic) = -0.029515113658039756652342711731763 y[1] (numeric) = -0.029515113658039756652342711731431 absolute error = 3.32e-31 relative error = 1.1248474386598372567053934768262e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.217 y[1] (analytic) = -0.029485613297020589856379527613499 y[1] (numeric) = -0.029485613297020589856379527613166 absolute error = 3.33e-31 relative error = 1.1293643331938033505364051108403e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.218 y[1] (analytic) = -0.029456142421617177215529522740093 y[1] (numeric) = -0.02945614242161717721552952273976 absolute error = 3.33e-31 relative error = 1.1304942623974382059144053133465e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.513e+11 Order of pole = 4.129e+22 TOP MAIN SOLVE Loop x[1] = 4.219 y[1] (analytic) = -0.029426701002358640870473690780277 y[1] (numeric) = -0.029426701002358640870473690779944 memory used=804.9MB, alloc=4.4MB, time=85.40 absolute error = 3.33e-31 relative error = 1.1316253220954296665889514786713e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.22 y[1] (analytic) = -0.029397289009803559109224000018468 y[1] (numeric) = -0.029397289009803559109224000018135 absolute error = 3.33e-31 relative error = 1.1327575134188375248064822558150e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.638e+11 Order of pole = 3.454e+22 TOP MAIN SOLVE Loop x[1] = 4.221 y[1] (analytic) = -0.029367906414539936925699227914848 y[1] (numeric) = -0.029367906414539936925699227914515 absolute error = 3.33e-31 relative error = 1.1338908374998531983241359579394e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.222 y[1] (analytic) = -0.029338553187185176607727504024475 y[1] (numeric) = -0.029338553187185176607727504024142 absolute error = 3.33e-31 relative error = 1.1350252954718008626012626687932e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.223 y[1] (analytic) = -0.02930922929838604835444614927552 y[1] (numeric) = -0.029309229298386048354446149275188 absolute error = 3.32e-31 relative error = 1.1327489939091712009881875567213e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.224 y[1] (analytic) = -0.029279934718818660923069429004028 y[1] (numeric) = -0.029279934718818660923069429003695 absolute error = 3.33e-31 relative error = 1.1372976176274594548619048438024e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.225 y[1] (analytic) = -0.02925066941918843230499486651049 y[1] (numeric) = -0.029250669419188432304994866510157 absolute error = 3.33e-31 relative error = 1.1384354840834927278641985188220e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.226 y[1] (analytic) = -0.029221433370230060431218793242126 y[1] (numeric) = -0.029221433370230060431218793241793 absolute error = 3.33e-31 relative error = 1.1395744889751049539860560032798e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.768e+10 Order of pole = 7.507e+20 TOP MAIN SOLVE Loop x[1] = 4.227 y[1] (analytic) = -0.029192226542707493907031841013958 y[1] (numeric) = -0.029192226542707493907031841013625 absolute error = 3.33e-31 relative error = 1.1407146334413011197567808839545e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.228 y[1] (analytic) = -0.029163048907413902775965110961746 y[1] (numeric) = -0.029163048907413902775965110961413 absolute error = 3.33e-31 relative error = 1.1418559186222257863845809483195e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.229 y[1] (analytic) = -0.029133900435171649312957783170509 y[1] (numeric) = -0.029133900435171649312957783170177 absolute error = 3.32e-31 relative error = 1.1395659181947222952768964035849e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.23 y[1] (analytic) = -0.029104781096832258846716960143819 y[1] (numeric) = -0.029104781096832258846716960143487 absolute error = 3.32e-31 relative error = 1.1407060540858512593769983759424e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.231 y[1] (analytic) = -0.029075690863276390611240566471262 y[1] (numeric) = -0.029075690863276390611240566470929 absolute error = 3.33e-31 relative error = 1.1452866298719339746999994699266e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.232 y[1] (analytic) = -0.029046629705413808626474156214551 y[1] (numeric) = -0.029046629705413808626474156214218 absolute error = 3.33e-31 relative error = 1.1464324893360496794422332978373e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.030e+11 Order of pole = 5.565e+21 TOP MAIN SOLVE Loop x[1] = 4.233 y[1] (analytic) = -0.029017597594183352608072508666671 y[1] (numeric) = -0.029017597594183352608072508666338 absolute error = 3.33e-31 relative error = 1.1475794952327502562781091068707e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.234 y[1] (analytic) = -0.028988594500552908906236922243218 y[1] (numeric) = -0.028988594500552908906236922242885 absolute error = 3.33e-31 relative error = 1.1487276487090416974920316440782e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.185e+11 Order of pole = 2.675e+21 TOP MAIN SOLVE Loop memory used=808.7MB, alloc=4.4MB, time=85.81 x[1] = 4.235 y[1] (analytic) = -0.028959620395519381473599145340813 y[1] (numeric) = -0.02895962039551938147359914534048 absolute error = 3.33e-31 relative error = 1.1498769509130775750549016703179e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.298e+11 Order of pole = 9.815e+20 TOP MAIN SOLVE Loop x[1] = 4.236 y[1] (analytic) = -0.0289306752501086628621229120441 y[1] (numeric) = -0.028930675250108662862122912043767 absolute error = 3.33e-31 relative error = 1.1510274029941601887777836106222e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.237 y[1] (analytic) = -0.028901759035375605248994079580446 y[1] (numeric) = -0.028901759035375605248994079580113 absolute error = 3.33e-31 relative error = 1.1521790061027417156143011404580e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.238 y[1] (analytic) = -0.028872871722403991491470393410062 y[1] (numeric) = -0.02887287172240399149147039340973 absolute error = 3.32e-31 relative error = 1.1498683026475111698423006709970e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.239 y[1] (analytic) = -0.028844013282306506210661934798913 y[1] (numeric) = -0.028844013282306506210661934798581 absolute error = 3.32e-31 relative error = 1.1510187460760026426387565236396e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.24 y[1] (analytic) = -0.028815183686224706904213334652431 y[1] (numeric) = -0.028815183686224706904213334652099 absolute error = 3.32e-31 relative error = 1.1521703405233361096698919562774e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.578e+11 Order of pole = 1.631e+21 TOP MAIN SOLVE Loop x[1] = 4.241 y[1] (analytic) = -0.028786382905328995087858866289862 y[1] (numeric) = -0.028786382905328995087858866289529 absolute error = 3.33e-31 relative error = 1.1567969518614106507240419299513e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.242 y[1] (analytic) = -0.028757610910818587465821558711914 y[1] (numeric) = -0.028757610910818587465821558711581 absolute error = 3.33e-31 relative error = 1.1579543274045956935715688252968e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.243 y[1] (analytic) = -0.028728867673921487130027500758437 y[1] (numeric) = -0.028728867673921487130027500758104 absolute error = 3.33e-31 relative error = 1.1591128609022046372119562150414e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.722e+11 Order of pole = 1.571e+21 TOP MAIN SOLVE Loop x[1] = 4.244 y[1] (analytic) = -0.028700153165894454788106535368019 y[1] (numeric) = -0.028700153165894454788106535367686 absolute error = 3.33e-31 relative error = 1.1602725535127710757986090917997e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.245 y[1] (analytic) = -0.028671467358022980020150571937808 y[1] (numeric) = -0.028671467358022980020150571937475 absolute error = 3.33e-31 relative error = 1.1614334063959877165390201441297e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.246 y[1] (analytic) = -0.028642810221621252564200773539477 y[1] (numeric) = -0.028642810221621252564200773539144 absolute error = 3.33e-31 relative error = 1.1625954207127075393875736050870e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.247 y[1] (analytic) = -0.028614181728032133630434904476114 y[1] (numeric) = -0.028614181728032133630434904475781 absolute error = 3.33e-31 relative error = 1.1637585976249449578986219443615e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.248 y[1] (analytic) = -0.02858558184862712724402615236501 y[1] (numeric) = -0.028585581848627127244026152364677 absolute error = 3.33e-31 relative error = 1.1649229382958769812409962571667e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.249 y[1] (analytic) = -0.028557010554806351616644767602771 y[1] (numeric) = -0.028557010554806351616644767602438 absolute error = 3.33e-31 relative error = 1.1660884438898443773751123644918e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.297e+11 Order of pole = 1.074e+21 TOP MAIN SOLVE Loop memory used=812.5MB, alloc=4.4MB, time=86.23 x[1] = 4.25 y[1] (analytic) = -0.028528467817998510546573891712003 y[1] (numeric) = -0.02852846781799851054657389171167 absolute error = 3.33e-31 relative error = 1.1672551155723528373938358019183e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.251 y[1] (analytic) = -0.028499953609660864847410974683026 y[1] (numeric) = -0.028499953609660864847410974682693 absolute error = 3.33e-31 relative error = 1.1684229545100741410282700379627e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.252 y[1] (analytic) = -0.028471467901279203805326210009647 y[1] (numeric) = -0.028471467901279203805326210009313 absolute error = 3.34e-31 relative error = 1.1731042500446336516178905852724e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.253 y[1] (analytic) = -0.028443010664367816664849444675043 y[1] (numeric) = -0.02844301066436781666484944467471 absolute error = 3.33e-31 relative error = 1.1707621388236798424583915745628e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.254 y[1] (analytic) = -0.028414581870469464143157049872308 y[1] (numeric) = -0.028414581870469464143157049871974 absolute error = 3.34e-31 relative error = 1.1754528063181443906800766392957e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.172e+11 Order of pole = 7.380e+20 TOP MAIN SOLVE Loop x[1] = 4.255 y[1] (analytic) = -0.028386181491155349972830266744127 y[1] (numeric) = -0.028386181491155349972830266743794 absolute error = 3.33e-31 relative error = 1.1731060061874018550011166907324e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.415e+11 Order of pole = 1.527e+21 TOP MAIN SOLVE Loop x[1] = 4.256 y[1] (analytic) = -0.028357809498025092473056569897595 y[1] (numeric) = -0.028357809498025092473056569897262 absolute error = 3.33e-31 relative error = 1.1742796989421589074493830238064e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.370e+10 Order of pole = 4.838e+20 TOP MAIN SOLVE Loop x[1] = 4.257 y[1] (analytic) = -0.028329465862706696149245619893129 y[1] (numeric) = -0.028329465862706696149245619892796 absolute error = 3.33e-31 relative error = 1.1754545659767127587013972076165e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.258 y[1] (analytic) = -0.028301150556856523321031404321097 y[1] (numeric) = -0.028301150556856523321031404320764 absolute error = 3.33e-31 relative error = 1.1766306084659305412165999705175e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.149e+11 Order of pole = 1.054e+22 TOP MAIN SOLVE Loop x[1] = 4.259 y[1] (analytic) = -0.028272863552159265778632195465919 y[1] (numeric) = -0.028272863552159265778632195465586 absolute error = 3.33e-31 relative error = 1.1778078275858548422163178626455e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.103e+11 Order of pole = 6.471e+20 TOP MAIN SOLVE Loop x[1] = 4.26 y[1] (analytic) = -0.028244604820327916467539980915243 y[1] (numeric) = -0.02824460482032791646753998091491 absolute error = 3.33e-31 relative error = 1.1789862245137048797264484807965e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.261 y[1] (analytic) = -0.028216374333103741201511051801267 y[1] (numeric) = -0.028216374333103741201511051800934 absolute error = 3.33e-31 relative error = 1.1801658004278776797967765959293e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.262 y[1] (analytic) = -0.028188172062256250403829461662434 y[1] (numeric) = -0.028188172062256250403829461662101 absolute error = 3.33e-31 relative error = 1.1813465565079492548980984027050e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.263 y[1] (analytic) = -0.028159997979583170876815097186612 y[1] (numeric) = -0.028159997979583170876815097186279 absolute error = 3.33e-31 relative error = 1.1825284939346757834983322882882e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.264 y[1] (analytic) = -0.028131852056910417599548130341467 y[1] (numeric) = -0.028131852056910417599548130341134 absolute error = 3.33e-31 relative error = 1.1837116138899947908187956966163e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.265 y[1] (analytic) = -0.028103734266092065553781649614139 y[1] (numeric) = -0.028103734266092065553781649613806 absolute error = 3.33e-31 relative error = 1.1848959175570263307718288445145e-27 % Correct digits = 28 h = 0.001 memory used=816.3MB, alloc=4.4MB, time=86.64 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.266 y[1] (analytic) = -0.028075644579010321578014296270501 y[1] (numeric) = -0.028075644579010321578014296270168 absolute error = 3.33e-31 relative error = 1.1860814061200741690809472273766e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.064e+11 Order of pole = 2.854e+21 TOP MAIN SOLVE Loop x[1] = 4.267 y[1] (analytic) = -0.028047582967575496249694759704292 y[1] (numeric) = -0.028047582967575496249694759703959 absolute error = 3.33e-31 relative error = 1.1872680807646269675847060346647e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.268 y[1] (analytic) = -0.028019549403725975795530014078276 y[1] (numeric) = -0.028019549403725975795530014077943 absolute error = 3.33e-31 relative error = 1.1884559426773594697254607791894e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.269 y[1] (analytic) = -0.027991543859428194029869206563324 y[1] (numeric) = -0.027991543859428194029869206562991 absolute error = 3.33e-31 relative error = 1.1896449930461336872242096290304e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.882e+11 Order of pole = 5.822e+21 TOP MAIN SOLVE Loop x[1] = 4.27 y[1] (analytic) = -0.027963566306676604321135135556967 y[1] (numeric) = -0.027963566306676604321135135556635 absolute error = 3.32e-31 relative error = 1.1872591512790391267176509515225e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.227e+11 Order of pole = 9.588e+20 TOP MAIN SOLVE Loop x[1] = 4.271 y[1] (analytic) = -0.027935616717493651586275285310568 y[1] (numeric) = -0.027935616717493651586275285310236 absolute error = 3.32e-31 relative error = 1.1884470042578198096038839096815e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.102e+11 Order of pole = 2.659e+21 TOP MAIN SOLVE Loop x[1] = 4.272 y[1] (analytic) = -0.027907695063929744313204411413798 y[1] (numeric) = -0.027907695063929744313204411413466 absolute error = 3.32e-31 relative error = 1.1896360456837037875635825317794e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.858e+10 Order of pole = 5.669e+20 TOP MAIN SOLVE Loop x[1] = 4.273 y[1] (analytic) = -0.027879801318063226611210699576694 y[1] (numeric) = -0.027879801318063226611210699576362 absolute error = 3.32e-31 relative error = 1.1908262767457325855675135707391e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.430e+11 Order of pole = 1.788e+22 TOP MAIN SOLVE Loop x[1] = 4.274 y[1] (analytic) = -0.027851935452000350289297548113107 y[1] (numeric) = -0.027851935452000350289297548112775 absolute error = 3.32e-31 relative error = 1.1920176986341373648304001724224e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.275 y[1] (analytic) = -0.027824097437875246962433052465007 y[1] (numeric) = -0.027824097437875246962433052464675 absolute error = 3.32e-31 relative error = 1.1932103125403401130421822762860e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.276 y[1] (analytic) = -0.027796287247849900185679298014804 y[1] (numeric) = -0.027796287247849900185679298014471 absolute error = 3.33e-31 relative error = 1.1980017224270059045726039025104e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.277 y[1] (analytic) = -0.027768504854114117616173595312647 y[1] (numeric) = -0.027768504854114117616173595312314 absolute error = 3.33e-31 relative error = 1.1992003233500110044414093846243e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.218e+11 Order of pole = 5.509e+20 TOP MAIN SOLVE Loop x[1] = 4.278 y[1] (analytic) = -0.027740750228885503202933819697637 y[1] (numeric) = -0.027740750228885503202933819697304 absolute error = 3.33e-31 relative error = 1.2004001234734393876848295878001e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.279 y[1] (analytic) = -0.027713023344409429404460045115947 y[1] (numeric) = -0.027713023344409429404460045115615 absolute error = 3.32e-31 relative error = 1.1979927122133162288325688973364e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.042e+11 Order of pole = 5.668e+20 TOP MAIN SOLVE Loop x[1] = 4.28 y[1] (analytic) = -0.027685324172959009434104689735196 y[1] (numeric) = -0.027685324172959009434104689734864 absolute error = 3.32e-31 relative error = 1.1991913041216010301030141937711e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=820.1MB, alloc=4.4MB, time=87.04 x[1] = 4.281 y[1] (analytic) = -0.027657652686835069533183418722886 y[1] (numeric) = -0.027657652686835069533183418722553 absolute error = 3.33e-31 relative error = 1.2040067310502696743985050028522e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.282 y[1] (analytic) = -0.027630008858366121271799077297512 y[1] (numeric) = -0.02763000885836612127179907729718 absolute error = 3.32e-31 relative error = 1.2015920867121739949544692139611e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.283 y[1] (analytic) = -0.027602392659908333877350954873966 y[1] (numeric) = -0.027602392659908333877350954873634 absolute error = 3.32e-31 relative error = 1.2027942797952449491736663390924e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.284 y[1] (analytic) = -0.027574804063845506590701708810178 y[1] (numeric) = -0.027574804063845506590701708809846 absolute error = 3.32e-31 relative error = 1.2039976756726959314978033369172e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.285e+11 Order of pole = 9.852e+20 TOP MAIN SOLVE Loop x[1] = 4.285 y[1] (analytic) = -0.027547243042589041049974303919637 y[1] (numeric) = -0.027547243042589041049974303919305 absolute error = 3.32e-31 relative error = 1.2052022755479229196608556619207e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.555e+11 Order of pole = 5.138e+21 TOP MAIN SOLVE Loop x[1] = 4.286 y[1] (analytic) = -0.027519709568577913701951351544417 y[1] (numeric) = -0.027519709568577913701951351544085 absolute error = 3.32e-31 relative error = 1.2064080806255258892731377588483e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.287 y[1] (analytic) = -0.027492203614278648241049259585746 y[1] (numeric) = -0.027492203614278648241049259585414 absolute error = 3.32e-31 relative error = 1.2076150921113100184213790563549e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.288 y[1] (analytic) = -0.027464725152185288075839632463981 y[1] (numeric) = -0.027464725152185288075839632463648 absolute error = 3.33e-31 relative error = 1.2124643452822034202615748343019e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.768e+11 Order of pole = 8.486e+21 TOP MAIN SOLVE Loop x[1] = 4.289 y[1] (analytic) = -0.027437274154819368823090387527083 y[1] (numeric) = -0.027437274154819368823090387526751 absolute error = 3.32e-31 relative error = 1.2100327391366757160928116924844e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.186e+10 Order of pole = 1.057e+20 TOP MAIN SOLVE Loop x[1] = 4.29 y[1] (analytic) = -0.027409850594729890829299081946433 y[1] (numeric) = -0.027409850594729890829299081946101 absolute error = 3.32e-31 relative error = 1.2112433770939045114522928653678e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.343e+10 Order of pole = 4.427e+20 TOP MAIN SOLVE Loop x[1] = 4.291 y[1] (analytic) = -0.027382454444493291719690971631001 y[1] (numeric) = -0.027382454444493291719690971630669 absolute error = 3.32e-31 relative error = 1.2124552262946113376677412142498e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.501e+11 Order of pole = 1.704e+21 TOP MAIN SOLVE Loop x[1] = 4.292 y[1] (analytic) = -0.027355085676713418974654351155665 y[1] (numeric) = -0.027355085676713418974654351155334 absolute error = 3.31e-31 relative error = 1.2100126605773001786730780874204e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.240e+11 Order of pole = 7.755e+21 TOP MAIN SOLVE Loop x[1] = 4.293 y[1] (analytic) = -0.027327744264021502533585751136722 y[1] (numeric) = -0.02732774426402150253358575113639 absolute error = 3.32e-31 relative error = 1.2148825632750687448719618332789e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.291e+11 Order of pole = 1.079e+21 TOP MAIN SOLVE Loop x[1] = 4.294 y[1] (analytic) = -0.027300430179076127426117596897495 y[1] (numeric) = -0.027300430179076127426117596897164 absolute error = 3.31e-31 relative error = 1.2124351075379331456185302678195e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.295 y[1] (analytic) = -0.027273143394563206430700959649447 y[1] (numeric) = -0.027273143394563206430700959649116 absolute error = 3.31e-31 relative error = 1.2136481490651478938885012865613e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=824.0MB, alloc=4.4MB, time=87.45 x[1] = 4.296 y[1] (analytic) = -0.027245883883195952760516058769233 y[1] (numeric) = -0.027245883883195952760516058768902 absolute error = 3.31e-31 relative error = 1.2148624042406128446554928677143e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.297 y[1] (analytic) = -0.027218651617714852776683201079946 y[1] (numeric) = -0.027218651617714852776683201079615 absolute error = 3.31e-31 relative error = 1.2160778742785832745723904399470e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.298 y[1] (analytic) = -0.027191446570887638728746870345212 y[1] (numeric) = -0.027191446570887638728746870344882 absolute error = 3.30e-31 relative error = 1.2136169333238509865758400363128e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.467e+11 Order of pole = 3.880e+21 TOP MAIN SOLVE Loop x[1] = 4.299 y[1] (analytic) = -0.027164268715509261522405707457956 y[1] (numeric) = -0.027164268715509261522405707457625 absolute error = 3.31e-31 relative error = 1.2185124638051372069712742981302e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.3 y[1] (analytic) = -0.027137118024401863514461149051535 y[1] (numeric) = -0.027137118024401863514461149051204 absolute error = 3.31e-31 relative error = 1.2197315857283104388896602918743e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.301 y[1] (analytic) = -0.027109994470414751334957519479637 y[1] (numeric) = -0.027109994470414751334957519479306 absolute error = 3.31e-31 relative error = 1.2209519273831710434206840111695e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.302 y[1] (analytic) = -0.027082898026424368736486398302743 y[1] (numeric) = -0.027082898026424368736486398302412 absolute error = 3.31e-31 relative error = 1.2221734899900607771200912819278e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.404e+11 Order of pole = 1.031e+21 TOP MAIN SOLVE Loop x[1] = 4.303 y[1] (analytic) = -0.027055828665334269470628112583281 y[1] (numeric) = -0.02705582866533426947062811258295 absolute error = 3.31e-31 relative error = 1.2233962747705423486745031042639e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.304 y[1] (analytic) = -0.027028786360075090191503230428689 y[1] (numeric) = -0.027028786360075090191503230428358 absolute error = 3.31e-31 relative error = 1.2246202829474006404642261360116e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.305 y[1] (analytic) = -0.027001771083604523386406959331629 y[1] (numeric) = -0.027001771083604523386406959331298 absolute error = 3.31e-31 relative error = 1.2258455157446439313482369717744e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.306 y[1] (analytic) = -0.026974782808907290333499379939493 y[1] (numeric) = -0.026974782808907290333499379939162 absolute error = 3.31e-31 relative error = 1.2270719743875051206725630025952e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.307 y[1] (analytic) = -0.026947821508995114086524472941182 y[1] (numeric) = -0.026947821508995114086524472940852 absolute error = 3.30e-31 relative error = 1.2245887849963932769065972065273e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.308 y[1] (analytic) = -0.026920887156906692486530923787937 y[1] (numeric) = -0.026920887156906692486530923787606 absolute error = 3.31e-31 relative error = 1.2295285741171432470853787106203e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.309 y[1] (analytic) = -0.02689397972570767120056771696676 y[1] (numeric) = -0.026893979725707671200567716966429 absolute error = 3.31e-31 relative error = 1.2307587176605201185286457610391e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.697e+11 Order of pole = 2.955e+21 TOP MAIN SOLVE Loop x[1] = 4.31 y[1] (analytic) = -0.026867099188490616787327558519805 y[1] (numeric) = -0.026867099188490616787327558519474 absolute error = 3.31e-31 relative error = 1.2319900919627172137219218243903e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.475e+11 Order of pole = 3.523e+21 TOP MAIN SOLVE Loop memory used=827.8MB, alloc=4.4MB, time=87.86 x[1] = 4.311 y[1] (analytic) = -0.026840245518374989789711192450887 y[1] (numeric) = -0.026840245518374989789711192450555 absolute error = 3.32e-31 relative error = 1.2369484465882059433302350198745e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.312 y[1] (analytic) = -0.026813418688507117854285703581192 y[1] (numeric) = -0.02681341868850711785428570358086 absolute error = 3.32e-31 relative error = 1.2381860137152270676361343701268e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.313 y[1] (analytic) = -0.026786618672060168877609926310265 y[1] (numeric) = -0.026786618672060168877609926309933 absolute error = 3.32e-31 relative error = 1.2394248190283650893403503644242e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.314 y[1] (analytic) = -0.026759845442234124179400105605421 y[1] (numeric) = -0.02675984544223412417940010560509 absolute error = 3.31e-31 relative error = 1.2369279214056831795592183265494e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.315 y[1] (analytic) = -0.026733098972255751702508983383032 y[1] (numeric) = -0.026733098972255751702508983382701 absolute error = 3.31e-31 relative error = 1.2381654679972557681208239704907e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.845e+11 Order of pole = 1.688e+21 TOP MAIN SOLVE Loop x[1] = 4.316 y[1] (analytic) = -0.026706379235378579239691510258517 y[1] (numeric) = -0.026706379235378579239691510258186 absolute error = 3.31e-31 relative error = 1.2394042527543995343973035218204e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.610e+11 Order of pole = 2.027e+21 TOP MAIN SOLVE Loop x[1] = 4.317 y[1] (analytic) = -0.026679686204882867687130409428538 y[1] (numeric) = -0.026679686204882867687130409428208 absolute error = 3.30e-31 relative error = 1.2368961068950053830582526641154e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.657e+10 Order of pole = 4.614e+20 TOP MAIN SOLVE Loop x[1] = 4.318 y[1] (analytic) = -0.026653019854075584324694846208725 y[1] (numeric) = -0.026653019854075584324694846208394 absolute error = 3.31e-31 relative error = 1.2418855417217794460575373885795e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.991e+10 Order of pole = 7.437e+20 TOP MAIN SOLVE Loop x[1] = 4.319 y[1] (analytic) = -0.026626380156290376122905483483368 y[1] (numeric) = -0.026626380156290376122905483483037 absolute error = 3.31e-31 relative error = 1.2431280484133047655952908717049e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.32 y[1] (analytic) = -0.026599767084887543076579230029926 y[1] (numeric) = -0.026599767084887543076579230029595 absolute error = 3.31e-31 relative error = 1.2443717982329820924452975257146e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.298e+11 Order of pole = 1.009e+21 TOP MAIN SOLVE Loop x[1] = 4.321 y[1] (analytic) = -0.026573180613254011565127015360859 y[1] (numeric) = -0.026573180613254011565127015360528 absolute error = 3.31e-31 relative error = 1.2456167924245613499307059619195e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.322 y[1] (analytic) = -0.026546620714803307739477951378348 y[1] (numeric) = -0.026546620714803307739477951378017 absolute error = 3.31e-31 relative error = 1.2468630322330368333802930889837e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.323 y[1] (analytic) = -0.026520087362975530935603267763848 y[1] (numeric) = -0.026520087362975530935603267763516 absolute error = 3.32e-31 relative error = 1.2518812455478649157123582461869e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.478e+10 Order of pole = 4.278e+20 TOP MAIN SOLVE Loop x[1] = 4.324 y[1] (analytic) = -0.026493580531237327114613434624183 y[1] (numeric) = -0.026493580531237327114613434623851 absolute error = 3.32e-31 relative error = 1.2531337529427346009711531262069e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.737e+11 Order of pole = 1.487e+21 TOP MAIN SOLVE Loop x[1] = 4.325 y[1] (analytic) = -0.026467100193081862329401912489114 y[1] (numeric) = -0.026467100193081862329401912488782 absolute error = 3.32e-31 relative error = 1.2543875134714616567807751324172e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.326 y[1] (analytic) = -0.026440646322028796217808996301889 y[1] (numeric) = -0.026440646322028796217808996301557 absolute error = 3.32e-31 relative error = 1.2556425283878067163483276176959e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.604e+11 Order of pole = 1.515e+21 memory used=831.6MB, alloc=4.4MB, time=88.26 TOP MAIN SOLVE Loop x[1] = 4.327 y[1] (analytic) = -0.02641421889162425552227924656444 y[1] (numeric) = -0.026414218891624255522279246564108 absolute error = 3.32e-31 relative error = 1.2568987989467848006034499978364e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.056e+11 Order of pole = 8.680e+20 TOP MAIN SOLVE Loop x[1] = 4.328 y[1] (analytic) = -0.02638781787544080763598602729243 y[1] (numeric) = -0.026387817875440807635986027292097 absolute error = 3.33e-31 relative error = 1.2619459538938372556628813479010e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.493e+11 Order of pole = 7.675e+20 TOP MAIN SOLVE Loop x[1] = 4.329 y[1] (analytic) = -0.02636144324707743417539669690249 y[1] (numeric) = -0.026361443247077434175396696902157 absolute error = 3.33e-31 relative error = 1.2632085310310849570855264154322e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.33 y[1] (analytic) = -0.026335094980159504579252024594645 y[1] (numeric) = -0.026335094980159504579252024594312 absolute error = 3.33e-31 relative error = 1.2644723713769689569742234048850e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.678e+11 Order of pole = 1.997e+21 TOP MAIN SOLVE Loop x[1] = 4.331 y[1] (analytic) = -0.026308773048338749733933431207124 y[1] (numeric) = -0.026308773048338749733933431206791 absolute error = 3.33e-31 relative error = 1.2657374761953297065330045392909e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.296e+11 Order of pole = 1.772e+20 TOP MAIN SOLVE Loop x[1] = 4.332 y[1] (analytic) = -0.026282477425293235625191679908618 y[1] (numeric) = -0.026282477425293235625191679908285 absolute error = 3.33e-31 relative error = 1.2670038467512721295480244216735e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.461e+11 Order of pole = 1.157e+21 TOP MAIN SOLVE Loop x[1] = 4.333 y[1] (analytic) = -0.026256208084727337016210668454467 y[1] (numeric) = -0.026256208084727337016210668454135 absolute error = 3.32e-31 relative error = 1.2644628612351573773199388284594e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.334 y[1] (analytic) = -0.026229965000371711151980001068386 y[1] (numeric) = -0.026229965000371711151980001068053 absolute error = 3.33e-31 relative error = 1.2695403901426516458979238044661e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.335 y[1] (analytic) = -0.026203748145983271489950044320092 y[1] (numeric) = -0.02620374814598327148995004431976 absolute error = 3.32e-31 relative error = 1.2669943175701439565795584368632e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.336 y[1] (analytic) = -0.026177557495345161456943197651728 y[1] (numeric) = -0.026177557495345161456943197651396 absolute error = 3.32e-31 relative error = 1.2682619455960914071930849793411e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.337 y[1] (analytic) = -0.026151393022266728232295135462135 y[1] (numeric) = -0.026151393022266728232295135461803 absolute error = 3.32e-31 relative error = 1.2695308418840901423970080057663e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.140e+11 Order of pole = 8.422e+20 TOP MAIN SOLVE Loop x[1] = 4.338 y[1] (analytic) = -0.026125254700583496557199803888056 y[1] (numeric) = -0.026125254700583496557199803887724 absolute error = 3.32e-31 relative error = 1.2708010077030365559314235780019e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.609e+11 Order of pole = 1.364e+21 TOP MAIN SOLVE Loop x[1] = 4.339 y[1] (analytic) = -0.02609914250415714257023198162507 y[1] (numeric) = -0.026099142504157142570231981624737 absolute error = 3.33e-31 relative error = 1.2759039878300938514230024470200e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.34 y[1] (analytic) = -0.02607305640687546766902124030864 y[1] (numeric) = -0.026073056406875467669021240308308 absolute error = 3.32e-31 relative error = 1.2733451530157069183855101463826e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.341 y[1] (analytic) = -0.02604699638265237239805116612707 y[1] (numeric) = -0.026046996382652372398051166126737 absolute error = 3.33e-31 relative error = 1.2784583493157859594334060168963e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.565e+10 Order of pole = 7.979e+20 TOP MAIN SOLVE Loop memory used=835.4MB, alloc=4.4MB, time=88.66 x[1] = 4.342 y[1] (analytic) = -0.026020962405427830362557730463386 y[1] (numeric) = -0.026020962405427830362557730463054 absolute error = 3.32e-31 relative error = 1.2758943917106871374309970205118e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.343 y[1] (analytic) = -0.025994954449167862168500723462381 y[1] (numeric) = -0.025994954449167862168500723462048 absolute error = 3.33e-31 relative error = 1.2810178246365799419473498688998e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.344 y[1] (analytic) = -0.025968972487864509388582190492039 y[1] (numeric) = -0.025968972487864509388582190491706 absolute error = 3.33e-31 relative error = 1.2822994831836851973716526911957e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.058e+11 Order of pole = 1.042e+21 TOP MAIN SOLVE Loop x[1] = 4.345 y[1] (analytic) = -0.025943016495535808554285837515646 y[1] (numeric) = -0.025943016495535808554285837515313 absolute error = 3.33e-31 relative error = 1.2835824240303804947749801353165e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.346 y[1] (analytic) = -0.025917086446225765173911397411801 y[1] (numeric) = -0.025917086446225765173911397411468 absolute error = 3.33e-31 relative error = 1.2848666484596067877643703929224e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.491e+11 Order of pole = 6.011e+21 TOP MAIN SOLVE Loop x[1] = 4.347 y[1] (analytic) = -0.025891182314004327776577975274531 y[1] (numeric) = -0.025891182314004327776577975274198 absolute error = 3.33e-31 relative error = 1.2861521577555886125848224562183e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.243e+11 Order of pole = 2.994e+21 TOP MAIN SOLVE Loop x[1] = 4.348 y[1] (analytic) = -0.025865304072967361982170416694708 y[1] (numeric) = -0.025865304072967361982170416694375 absolute error = 3.33e-31 relative error = 1.2874389532038353723439393816675e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.349 y[1] (analytic) = -0.025839451697236624597202768966953 y[1] (numeric) = -0.025839451697236624597202768966619 absolute error = 3.34e-31 relative error = 1.2925970872505754832497311315603e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.35 y[1] (analytic) = -0.025813625160959737736572931083345 y[1] (numeric) = -0.025813625160959737736572931083012 absolute error = 3.33e-31 relative error = 1.2900164077055933577648142458067e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.277e+11 Order of pole = 5.468e+20 TOP MAIN SOLVE Loop x[1] = 4.351 y[1] (analytic) = -0.02578782443831016297118261426643 y[1] (numeric) = -0.025787824438310162971182614266097 absolute error = 3.33e-31 relative error = 1.2913070693365592999724399114664e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.112e+11 Order of pole = 1.741e+21 TOP MAIN SOLVE Loop x[1] = 4.352 y[1] (analytic) = -0.025762049503487175501396760659318 y[1] (numeric) = -0.025762049503487175501396760658985 absolute error = 3.33e-31 relative error = 1.2925990222747021876653972269866e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.353 y[1] (analytic) = -0.025736300330715838356316593630158 y[1] (numeric) = -0.025736300330715838356316593629824 absolute error = 3.34e-31 relative error = 1.2977778301777767935761971611231e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.936e+11 Order of pole = 1.185e+22 TOP MAIN SOLVE Loop x[1] = 4.354 y[1] (analytic) = -0.025710576894246976618840498961871 y[1] (numeric) = -0.025710576894246976618840498961537 absolute error = 3.34e-31 relative error = 1.2990762571132200491806749975631e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.220e+11 Order of pole = 1.059e+21 TOP MAIN SOLVE Loop x[1] = 4.355 y[1] (analytic) = -0.025684879168357151676486961985894 y[1] (numeric) = -0.02568487916835715167648696198556 absolute error = 3.34e-31 relative error = 1.3003759831250286743635699949052e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.122e+11 Order of pole = 9.055e+21 TOP MAIN SOLVE Loop x[1] = 4.356 y[1] (analytic) = -0.025659207127348635497953811480705 y[1] (numeric) = -0.025659207127348635497953811480371 absolute error = 3.34e-31 relative error = 1.3016770095129287892440119304468e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.720e+10 Order of pole = 4.861e+20 TOP MAIN SOLVE Loop memory used=839.2MB, alloc=4.4MB, time=89.06 x[1] = 4.357 y[1] (analytic) = -0.025633560745549384935388046892246 y[1] (numeric) = -0.025633560745549384935388046891912 absolute error = 3.34e-31 relative error = 1.3029793375779468901409849569348e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.362e+11 Order of pole = 9.995e+20 TOP MAIN SOLVE Loop x[1] = 4.358 y[1] (analytic) = -0.02560793999731301605234055114392 y[1] (numeric) = -0.025607939997313016052340551143587 absolute error = 3.33e-31 relative error = 1.3003779297942003387717888304274e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.553e+11 Order of pole = 4.827e+21 TOP MAIN SOLVE Loop x[1] = 4.359 y[1] (analytic) = -0.025582344857018778477380016988746 y[1] (numeric) = -0.025582344857018778477380016988413 absolute error = 3.33e-31 relative error = 1.3016789581297432844284605734152e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.36 y[1] (analytic) = -0.025556775299071529783340440515445 y[1] (numeric) = -0.025556775299071529783340440515112 absolute error = 3.33e-31 relative error = 1.3029812881443528330785433317521e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.361 y[1] (analytic) = -0.025531231297901709892176561053832 y[1] (numeric) = -0.025531231297901709892176561053499 absolute error = 3.33e-31 relative error = 1.3042849211403591078590905905668e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.362 y[1] (analytic) = -0.025505712827965315505401652332809 y[1] (numeric) = -0.025505712827965315505401652332476 absolute error = 3.33e-31 relative error = 1.3055898584213952134124637521323e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.154e+11 Order of pole = 3.137e+20 TOP MAIN SOLVE Loop x[1] = 4.363 y[1] (analytic) = -0.025480219863743874560082095326629 y[1] (numeric) = -0.025480219863743874560082095326296 absolute error = 3.33e-31 relative error = 1.3068961012923985395195454143230e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.364 y[1] (analytic) = -0.025454752379744420710363188781866 y[1] (numeric) = -0.025454752379744420710363188781532 absolute error = 3.34e-31 relative error = 1.3121321905522835737430554275037e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.518e+11 Order of pole = 9.891e+20 TOP MAIN SOLVE Loop x[1] = 4.365 y[1] (analytic) = -0.025429310350499467834500678948779 y[1] (numeric) = -0.025429310350499467834500678948445 absolute error = 3.34e-31 relative error = 1.3134449790276745149948298826971e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.293e+11 Order of pole = 8.274e+20 TOP MAIN SOLVE Loop x[1] = 4.366 y[1] (analytic) = -0.02540389375056698456737251554648 y[1] (numeric) = -0.025403893750566984567372515546147 absolute error = 3.33e-31 relative error = 1.3108226765141774288775918933863e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.367 y[1] (analytic) = -0.025378502554530368858445366471534 y[1] (numeric) = -0.025378502554530368858445366471201 absolute error = 3.33e-31 relative error = 1.3121341548205549380177447377333e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.385e+10 Order of pole = 4.674e+20 TOP MAIN SOLVE Loop x[1] = 4.368 y[1] (analytic) = -0.025353136736998422555170449214381 y[1] (numeric) = -0.025353136736998422555170449214048 absolute error = 3.33e-31 relative error = 1.3134469452611966122293821298984e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.369 y[1] (analytic) = -0.025327796272605326011783262377306 y[1] (numeric) = -0.025327796272605326011783262376973 absolute error = 3.33e-31 relative error = 1.3147610491488930015533853149653e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.37 y[1] (analytic) = -0.025302481136010612723481826091564 y[1] (numeric) = -0.025302481136010612723481826091231 absolute error = 3.33e-31 relative error = 1.3160764677977481031948045752583e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.371 y[1] (analytic) = -0.025277191301899143985958065509785 y[1] (numeric) = -0.025277191301899143985958065509452 absolute error = 3.33e-31 relative error = 1.3173932025231806756269659440625e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.372 y[1] (analytic) = -0.025251926744981083580256996902941 y[1] (numeric) = -0.025251926744981083580256996902608 absolute error = 3.33e-31 relative error = 1.3187112546419255540103392971835e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=843.0MB, alloc=4.4MB, time=89.47 TOP MAIN SOLVE Loop x[1] = 4.373 y[1] (analytic) = -0.025226687439991872482938401218937 y[1] (numeric) = -0.025226687439991872482938401218603 absolute error = 3.34e-31 relative error = 1.3239946814043834202816198276341e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.825e+11 Order of pole = 8.712e+21 TOP MAIN SOLVE Loop x[1] = 4.374 y[1] (analytic) = -0.025201473361692203601515695262402 y[1] (numeric) = -0.025201473361692203601515695262069 absolute error = 3.33e-31 relative error = 1.3213513163328798544353835343309e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.375 y[1] (analytic) = -0.025176284484867996535146735932452 y[1] (numeric) = -0.025176284484867996535146735932118 absolute error = 3.34e-31 relative error = 1.3266453205227642540654415374817e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.376 y[1] (analytic) = -0.025151120784330372360551318207099 y[1] (numeric) = -0.025151120784330372360551318206766 absolute error = 3.33e-31 relative error = 1.3239966634308612883698629369455e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.377 y[1] (analytic) = -0.025125982234915628443130152789744 y[1] (numeric) = -0.02512598223491562844313015278941 absolute error = 3.34e-31 relative error = 1.3293012662241960395694912685957e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.383e+11 Order of pole = 1.023e+21 TOP MAIN SOLVE Loop x[1] = 4.378 y[1] (analytic) = -0.025100868811485213273260134534588 y[1] (numeric) = -0.025100868811485213273260134534254 absolute error = 3.34e-31 relative error = 1.3306312323626589573765629601166e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.379 y[1] (analytic) = -0.025075780488925701327740737944172 y[1] (numeric) = -0.025075780488925701327740737943838 absolute error = 3.34e-31 relative error = 1.3319625291324651237823184477140e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.38 y[1] (analytic) = -0.025050717242148767956366401183318 y[1] (numeric) = -0.025050717242148767956366401182984 absolute error = 3.34e-31 relative error = 1.3332951578649114195343253190371e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.885e+11 Order of pole = 3.882e+21 TOP MAIN SOLVE Loop x[1] = 4.381 y[1] (analytic) = -0.025025679046091164293599785179776 y[1] (numeric) = -0.025025679046091164293599785179442 absolute error = 3.34e-31 relative error = 1.3346291198926266881312773983641e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.360e+11 Order of pole = 5.488e+21 TOP MAIN SOLVE Loop x[1] = 4.382 y[1] (analytic) = -0.025000665875714692195320819482747 y[1] (numeric) = -0.025000665875714692195320819482413 absolute error = 3.34e-31 relative error = 1.3359644165495730684519492977028e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.383 y[1] (analytic) = -0.024975677706006179200626471626226 y[1] (numeric) = -0.024975677706006179200626471625892 absolute error = 3.34e-31 relative error = 1.3373010491710473287174464590810e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.257e+11 Order of pole = 8.614e+20 TOP MAIN SOLVE Loop x[1] = 4.384 y[1] (analytic) = -0.024950714511977453518656201794866 y[1] (numeric) = -0.024950714511977453518656201794532 absolute error = 3.34e-31 relative error = 1.3386390190936822017880846503860e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.350e+11 Order of pole = 8.766e+21 TOP MAIN SOLVE Loop x[1] = 4.385 y[1] (analytic) = -0.024925776268665319040418089615716 y[1] (numeric) = -0.024925776268665319040418089615382 absolute error = 3.34e-31 relative error = 1.3399783276554477217962342117452e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.386 y[1] (analytic) = -0.024900862951131530375590644899892 y[1] (numeric) = -0.024900862951131530375590644899558 absolute error = 3.34e-31 relative error = 1.3413189761956525621164656854031e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.708e+11 Order of pole = 1.064e+21 TOP MAIN SOLVE Loop x[1] = 4.387 y[1] (analytic) = -0.024875974534462767914275339133899 y[1] (numeric) = -0.024875974534462767914275339133565 absolute error = 3.34e-31 relative error = 1.3426609660549453746743347993518e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.654e+11 Order of pole = 3.519e+21 TOP MAIN SOLVE Loop memory used=846.8MB, alloc=4.4MB, time=89.88 x[1] = 4.388 y[1] (analytic) = -0.024851110993770612913674919471068 y[1] (numeric) = -0.024851110993770612913674919470734 absolute error = 3.34e-31 relative error = 1.3440042985753161305951461136110e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.931e+11 Order of pole = 1.904e+21 TOP MAIN SOLVE Loop x[1] = 4.389 y[1] (analytic) = -0.024826272304191522609672591899336 y[1] (numeric) = -0.024826272304191522609672591899003 absolute error = 3.33e-31 relative error = 1.3413209841566839967383652116331e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.39 y[1] (analytic) = -0.024801458440886805353287185162491 y[1] (numeric) = -0.024801458440886805353287185162157 absolute error = 3.34e-31 relative error = 1.3466949969739660063087167918353e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.294e+11 Order of pole = 6.589e+20 TOP MAIN SOLVE Loop x[1] = 4.391 y[1] (analytic) = -0.024776669379042595771979431887953 y[1] (numeric) = -0.02477666937904259577197943188762 absolute error = 3.33e-31 relative error = 1.3440063105562882287697102512896e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.891e+11 Order of pole = 2.025e+22 TOP MAIN SOLVE Loop x[1] = 4.392 y[1] (analytic) = -0.024751905093869829955784528225333 y[1] (numeric) = -0.024751905093869829955784528225 absolute error = 3.33e-31 relative error = 1.3453509890940568583668350933021e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.393 y[1] (analytic) = -0.024727165560604220668246158126226 y[1] (numeric) = -0.024727165560604220668246158125893 absolute error = 3.33e-31 relative error = 1.3466970129829266946069798930355e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.310e+11 Order of pole = 6.467e+20 TOP MAIN SOLVE Loop x[1] = 4.394 y[1] (analytic) = -0.024702450754506232582127193197228 y[1] (numeric) = -0.024702450754506232582127193196895 absolute error = 3.33e-31 relative error = 1.3480443835689217385286420354095e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.395 y[1] (analytic) = -0.024677760650861057539872303834792 y[1] (numeric) = -0.024677760650861057539872303834459 absolute error = 3.33e-31 relative error = 1.3493931021994126884077513510361e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.396 y[1] (analytic) = -0.024653095224978589838797742102487 y[1] (numeric) = -0.024653095224978589838797742102154 absolute error = 3.33e-31 relative error = 1.3507431702231182871284806730445e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.453e+11 Order of pole = 1.755e+21 TOP MAIN SOLVE Loop x[1] = 4.397 y[1] (analytic) = -0.02462845445219340154098358153837 y[1] (numeric) = -0.024628454452193401540983581538037 absolute error = 3.33e-31 relative error = 1.3520945889901066709021011144862e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.398 y[1] (analytic) = -0.024603838307864717807843723782663 y[1] (numeric) = -0.02460383830786471780784372378233 absolute error = 3.33e-31 relative error = 1.3534473598517967193352307852881e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.399 y[1] (analytic) = -0.024579246767376392259349006593683 y[1] (numeric) = -0.024579246767376392259349006593351 absolute error = 3.32e-31 relative error = 1.3507330112355511203417734825282e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.4 y[1] (analytic) = -0.024554679806136882357878772473083 y[1] (numeric) = -0.024554679806136882357878772472751 absolute error = 3.32e-31 relative error = 1.3520844198384707495770534746546e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.401 y[1] (analytic) = -0.024530137399579224816676281749909 y[1] (numeric) = -0.024530137399579224816676281749577 absolute error = 3.32e-31 relative error = 1.3534371805259228909884920398525e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.402 y[1] (analytic) = -0.024505619523161011032883378576856 y[1] (numeric) = -0.024505619523161011032883378576524 absolute error = 3.32e-31 relative error = 1.3547912946506683447582916349074e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.397e+11 Order of pole = 1.240e+21 TOP MAIN SOLVE Loop memory used=850.7MB, alloc=4.4MB, time=90.28 x[1] = 4.403 y[1] (analytic) = -0.024481126152364362545129842871325 y[1] (numeric) = -0.024481126152364362545129842870993 absolute error = 3.32e-31 relative error = 1.3561467635668213484747535198351e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.754e+11 Order of pole = 6.801e+20 TOP MAIN SOLVE Loop x[1] = 4.404 y[1] (analytic) = -0.024456657262695906515652885788598 y[1] (numeric) = -0.024456657262695906515652885788266 absolute error = 3.32e-31 relative error = 1.3575035886298509312466281890392e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.405 y[1] (analytic) = -0.024432212829686751236922270844576 y[1] (numeric) = -0.024432212829686751236922270844244 absolute error = 3.32e-31 relative error = 1.3588617711965822691722574358181e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.406 y[1] (analytic) = -0.024407792828892461662746567311166 y[1] (numeric) = -0.024407792828892461662746567310834 absolute error = 3.32e-31 relative error = 1.3602213126251980421648635194755e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.173e+11 Order of pole = 3.545e+21 TOP MAIN SOLVE Loop x[1] = 4.407 y[1] (analytic) = -0.024383397235893034963836066988531 y[1] (numeric) = -0.024383397235893034963836066988199 absolute error = 3.32e-31 relative error = 1.3615822142752397921353422604358e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.948e+10 Order of pole = 4.563e+20 TOP MAIN SOLVE Loop x[1] = 4.408 y[1] (analytic) = -0.024359026026292876107797919915075 y[1] (numeric) = -0.024359026026292876107797919914743 absolute error = 3.32e-31 relative error = 1.3629444775076092825339182462726e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.680e+11 Order of pole = 4.359e+21 TOP MAIN SOLVE Loop x[1] = 4.409 y[1] (analytic) = -0.024334679175720773463539069008273 y[1] (numeric) = -0.024334679175720773463539069007941 absolute error = 3.32e-31 relative error = 1.3643081036845698592520216904174e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.513e+11 Order of pole = 3.188e+21 TOP MAIN SOLVE Loop x[1] = 4.41 y[1] (analytic) = -0.024310356659829874430052588037247 y[1] (numeric) = -0.024310356659829874430052588036915 absolute error = 3.32e-31 relative error = 1.3656730941697478128857478455390e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.411 y[1] (analytic) = -0.024286058454297661089563051711383 y[1] (numeric) = -0.024286058454297661089563051711051 absolute error = 3.32e-31 relative error = 1.3670394503281337423622612351666e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.412 y[1] (analytic) = -0.024261784534825925885006591028351 y[1] (numeric) = -0.024261784534825925885006591028018 absolute error = 3.33e-31 relative error = 1.3725288818800781486049978129969e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.413 y[1] (analytic) = -0.024237534877140747321821311359533 y[1] (numeric) = -0.0242375348771407473218213113592 absolute error = 3.33e-31 relative error = 1.3739020972552111805824157194747e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 6.167e+11 Order of pole = 1.788e+22 TOP MAIN SOLVE Loop x[1] = 4.414 y[1] (analytic) = -0.024213309456992465694023775061276 y[1] (numeric) = -0.024213309456992465694023775060943 absolute error = 3.33e-31 relative error = 1.3752766865325559596162685374161e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.072e+11 Order of pole = 5.812e+20 TOP MAIN SOLVE Loop x[1] = 4.415 y[1] (analytic) = -0.024189108250155658834547274686405 y[1] (numeric) = -0.024189108250155658834547274686072 absolute error = 3.33e-31 relative error = 1.3766526510867018776004455643757e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.416 y[1] (analytic) = -0.024164931232429117889817647132274 y[1] (numeric) = -0.02416493123242911788981764713194 absolute error = 3.34e-31 relative error = 1.3821682204986995300813519670187e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.417 y[1] (analytic) = -0.024140778379635823118542403299124 y[1] (numeric) = -0.024140778379635823118542403298791 absolute error = 3.33e-31 relative error = 1.3794087115306324585388396801257e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.372e+11 Order of pole = 9.066e+20 TOP MAIN SOLVE Loop x[1] = 4.418 y[1] (analytic) = -0.02411664966762291971468897204589 y[1] (numeric) = -0.024116649667622919714688972045557 absolute error = 3.33e-31 relative error = 1.3807888101764777950953490239156e-27 % memory used=854.5MB, alloc=4.4MB, time=90.69 Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.419 y[1] (analytic) = -0.024092545072261693654627881419655 y[1] (numeric) = -0.024092545072261693654627881419322 absolute error = 3.33e-31 relative error = 1.3821702896112483738676703607453e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.090e+10 Order of pole = 4.042e+20 TOP MAIN SOLVE Loop x[1] = 4.42 y[1] (analytic) = -0.024068464569447547568416724299946 y[1] (numeric) = -0.024068464569447547568416724299613 absolute error = 3.33e-31 relative error = 1.3835531512164237447496725312607e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.421 y[1] (analytic) = -0.024044408135099976635200779739812 y[1] (numeric) = -0.024044408135099976635200779739479 absolute error = 3.33e-31 relative error = 1.3849373963748656281551973566938e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.422 y[1] (analytic) = -0.024020375745162544502706185402301 y[1] (numeric) = -0.024020375745162544502706185401968 absolute error = 3.33e-31 relative error = 1.3863230264708192978798952911853e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.541e+10 Order of pole = 3.369e+20 TOP MAIN SOLVE Loop x[1] = 4.423 y[1] (analytic) = -0.023996367375602859230801580583501 y[1] (numeric) = -0.023996367375602859230801580583168 absolute error = 3.33e-31 relative error = 1.3877100428899149653466145712114e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.424 y[1] (analytic) = -0.023972383002412549259104163381785 y[1] (numeric) = -0.023972383002412549259104163381451 absolute error = 3.34e-31 relative error = 1.3932699138270345381043038677033e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.211e+11 Order of pole = 2.330e+21 TOP MAIN SOLVE Loop x[1] = 4.425 y[1] (analytic) = -0.02394842260160723939860612961731 y[1] (numeric) = -0.023948422601607239398606129616976 absolute error = 3.34e-31 relative error = 1.3946638806080882029897770953176e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.426 y[1] (analytic) = -0.023924486149226526847297485126218 y[1] (numeric) = -0.023924486149226526847297485125884 absolute error = 3.34e-31 relative error = 1.3960592420531386979573780531301e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.740e+11 Order of pole = 5.891e+21 TOP MAIN SOLVE Loop x[1] = 4.427 y[1] (analytic) = -0.023900573621333957229761247050339 y[1] (numeric) = -0.023900573621333957229761247050005 absolute error = 3.34e-31 relative error = 1.3974559995575475843377260056204e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.111e+11 Order of pole = 8.763e+20 TOP MAIN SOLVE Loop x[1] = 4.428 y[1] (analytic) = -0.02387668499401700066071707371561 y[1] (numeric) = -0.023876684994017000660717073715276 absolute error = 3.34e-31 relative error = 1.3988541545180724829361699137591e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.429 y[1] (analytic) = -0.023852820243387027832489386640844 y[1] (numeric) = -0.02385282024338702783248938664051 absolute error = 3.34e-31 relative error = 1.4002537083328684707905256368287e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.521e+11 Order of pole = 7.825e+21 TOP MAIN SOLVE Loop x[1] = 4.43 y[1] (analytic) = -0.023828979345579286126376072142976 y[1] (numeric) = -0.023828979345579286126376072142642 absolute error = 3.34e-31 relative error = 1.4016546624014894793262694831670e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.431 y[1] (analytic) = -0.0238051622767528757478938739055 y[1] (numeric) = -0.023805162276752875747893873905166 absolute error = 3.34e-31 relative error = 1.4030570181248896939105862651408e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.432 y[1] (analytic) = -0.023781369013090725885876611753493 y[1] (numeric) = -0.023781369013090725885876611753159 absolute error = 3.34e-31 relative error = 1.4044607769054249548066714125176e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.433 y[1] (analytic) = -0.023757599530799570895402385731471 y[1] (numeric) = -0.023757599530799570895402385731137 absolute error = 3.34e-31 relative error = 1.4058659401468541595296880986509e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.907e+11 Order of pole = 5.507e+21 TOP MAIN SOLVE Loop memory used=858.3MB, alloc=4.4MB, time=91.10 x[1] = 4.434 y[1] (analytic) = -0.023733853806109926504525948409284 y[1] (numeric) = -0.02373385380610992650452594840895 absolute error = 3.34e-31 relative error = 1.4072725092543406666057817355557e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.435 y[1] (analytic) = -0.023710131815276066044792452146449 y[1] (numeric) = -0.023710131815276066044792452146115 absolute error = 3.34e-31 relative error = 1.4086804856344537007355555970044e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.086e+11 Order of pole = 5.473e+20 TOP MAIN SOLVE Loop x[1] = 4.436 y[1] (analytic) = -0.023686433534575996705508801826677 y[1] (numeric) = -0.023686433534575996705508801826343 absolute error = 3.34e-31 relative error = 1.4100898706951697593634127332359e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.434e+11 Order of pole = 9.542e+21 TOP MAIN SOLVE Loop x[1] = 4.437 y[1] (analytic) = -0.023662758940311435811748867331981 y[1] (numeric) = -0.023662758940311435811748867331647 absolute error = 3.34e-31 relative error = 1.4115006658458740206541707467376e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.438 y[1] (analytic) = -0.023639108008807787126068833759589 y[1] (numeric) = -0.023639108008807787126068833759255 absolute error = 3.34e-31 relative error = 1.4129128724973617528783574058314e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.356e+11 Order of pole = 1.187e+21 TOP MAIN SOLVE Loop x[1] = 4.439 y[1] (analytic) = -0.023615480716414117173908991095043 y[1] (numeric) = -0.02361548071641411717390899109471 absolute error = 3.33e-31 relative error = 1.4100919816065647559704479890184e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.44 y[1] (analytic) = -0.023591877039503131592658288741304 y[1] (numeric) = -0.023591877039503131592658288740971 absolute error = 3.33e-31 relative error = 1.4115027788692362198618494093800e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.221e+11 Order of pole = 4.244e+20 TOP MAIN SOLVE Loop x[1] = 4.441 y[1] (analytic) = -0.023568296954471151504358003966433 y[1] (numeric) = -0.0235682969544711515043580039661 absolute error = 3.33e-31 relative error = 1.4129149876348041782249639690652e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.442 y[1] (analytic) = -0.023544740437738089912020896971567 y[1] (numeric) = -0.023544740437738089912020896971234 absolute error = 3.33e-31 relative error = 1.4143286093154775143118177513204e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.262e+11 Order of pole = 7.577e+20 TOP MAIN SOLVE Loop x[1] = 4.443 y[1] (analytic) = -0.023521207465747428119542248896364 y[1] (numeric) = -0.02352120746574742811954224889603 absolute error = 3.34e-31 relative error = 1.4199951277432710537044570645541e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.051e+10 Order of pole = 1.025e+21 TOP MAIN SOLVE Loop x[1] = 4.444 y[1] (analytic) = -0.023497698014966192175179202670991 y[1] (numeric) = -0.023497698014966192175179202670657 absolute error = 3.34e-31 relative error = 1.4214158331053032293164880808546e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.823e+11 Order of pole = 1.848e+21 TOP MAIN SOLVE Loop x[1] = 4.445 y[1] (analytic) = -0.023474212061884929338574850192042 y[1] (numeric) = -0.023474212061884929338574850191708 absolute error = 3.34e-31 relative error = 1.4228379598832869615551222329636e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.446 y[1] (analytic) = -0.023450749583017684571303532844502 y[1] (numeric) = -0.023450749583017684571303532844168 absolute error = 3.34e-31 relative error = 1.4242615094993491469146605418453e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.447 y[1] (analytic) = -0.023427310554901977050913845913104 y[1] (numeric) = -0.023427310554901977050913845912769 absolute error = 3.35e-31 relative error = 1.4299550057823599976914761758055e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.368e+11 Order of pole = 1.116e+21 TOP MAIN SOLVE Loop x[1] = 4.448 y[1] (analytic) = -0.02340389495409877670844586092412 y[1] (numeric) = -0.023403894954098776708445860923785 absolute error = 3.35e-31 relative error = 1.4313856760040306765430788095634e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.728e+11 Order of pole = 1.488e+21 TOP MAIN SOLVE Loop memory used=862.1MB, alloc=4.4MB, time=91.52 x[1] = 4.449 y[1] (analytic) = -0.023380502757192480789399103432867 y[1] (numeric) = -0.023380502757192480789399103432532 absolute error = 3.35e-31 relative error = 1.4328177776114966415690010603497e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.822e+11 Order of pole = 5.103e+21 TOP MAIN SOLVE Loop x[1] = 4.45 y[1] (analytic) = -0.023357133940790890438127847222936 y[1] (numeric) = -0.0233571339407908904381278472226 absolute error = 3.36e-31 relative error = 1.4385326592369696482921678156667e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.628e+11 Order of pole = 3.216e+22 TOP MAIN SOLVE Loop x[1] = 4.451 y[1] (analytic) = -0.023333788481525187305640309310493 y[1] (numeric) = -0.023333788481525187305640309310157 absolute error = 3.36e-31 relative error = 1.4399719114023516304820176858106e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.452 y[1] (analytic) = -0.023310466356049910180778353550908 y[1] (numeric) = -0.023310466356049910180778353550572 absolute error = 3.36e-31 relative error = 1.4414126035397650126867814893223e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.453 y[1] (analytic) = -0.023287167541042931644754334025448 y[1] (numeric) = -0.023287167541042931644754334025112 absolute error = 3.36e-31 relative error = 1.4428547370899020523775235506701e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.454 y[1] (analytic) = -0.023263892013205434749021732742951 y[1] (numeric) = -0.023263892013205434749021732742614 absolute error = 3.37e-31 relative error = 1.4485968203802978973091699690475e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.366e+11 Order of pole = 1.094e+21 TOP MAIN SOLVE Loop x[1] = 4.455 y[1] (analytic) = -0.023240639749261889716456269525161 y[1] (numeric) = -0.023240639749261889716456269524824 absolute error = 3.37e-31 relative error = 1.4500461417405815590266456862189e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.456 y[1] (analytic) = -0.023217410725960030665824185254907 y[1] (numeric) = -0.02321741072596003066582418525457 absolute error = 3.37e-31 relative error = 1.4514969131471277985081867178537e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.457 y[1] (analytic) = -0.023194204920070832359514422953451 y[1] (numeric) = -0.023194204920070832359514422953114 absolute error = 3.37e-31 relative error = 1.4529491360507081431976537876003e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.458 y[1] (analytic) = -0.023171022308388486974511454417265 y[1] (numeric) = -0.023171022308388486974511454416928 absolute error = 3.37e-31 relative error = 1.4544028119035456176939709172404e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.815e+11 Order of pole = 1.547e+21 TOP MAIN SOLVE Loop x[1] = 4.459 y[1] (analytic) = -0.023147862867730380896585523385121 y[1] (numeric) = -0.023147862867730380896585523384784 absolute error = 3.37e-31 relative error = 1.4558579421593161959742710442025e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.46 y[1] (analytic) = -0.0231247265749370715376770994238 y[1] (numeric) = -0.023124726574937071537677099423463 absolute error = 3.37e-31 relative error = 1.4573145282731502550699911383636e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.461 y[1] (analytic) = -0.023101613406872264176452359914951 y[1] (numeric) = -0.023101613406872264176452359914614 absolute error = 3.37e-31 relative error = 1.4587725717016340301973704943545e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.462 y[1] (analytic) = -0.023078523340422788822006540696642 y[1] (numeric) = -0.023078523340422788822006540696304 absolute error = 3.38e-31 relative error = 1.4645651067630568015258364318593e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.463 y[1] (analytic) = -0.023055456352498577100692019061032 y[1] (numeric) = -0.023055456352498577100692019060694 absolute error = 3.38e-31 relative error = 1.4660304043965284600691312573511e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.695e+11 Order of pole = 4.829e+21 TOP MAIN SOLVE Loop memory used=865.9MB, alloc=4.4MB, time=91.93 x[1] = 4.464 y[1] (analytic) = -0.023032412420032639166048015934322 y[1] (numeric) = -0.023032412420032639166048015933984 absolute error = 3.38e-31 relative error = 1.4674971680605266843453248360973e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.000e+11 Order of pole = 4.745e+20 TOP MAIN SOLVE Loop x[1] = 4.465 y[1] (analytic) = -0.023009391519981040631808827166757 y[1] (numeric) = -0.023009391519981040631808827166419 absolute error = 3.38e-31 relative error = 1.4689653992218152605829508518206e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.466 y[1] (analytic) = -0.02298639362932287952796751693899 y[1] (numeric) = -0.022986393629322879527967516938653 absolute error = 3.37e-31 relative error = 1.4660846996464106041615793342759e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.467 y[1] (analytic) = -0.02296341872506026327987202934659 y[1] (numeric) = -0.022963418725060263279872029346253 absolute error = 3.37e-31 relative error = 1.4675515176328153869940057122644e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.557e+11 Order of pole = 1.195e+22 TOP MAIN SOLVE Loop x[1] = 4.468 y[1] (analytic) = -0.022940466784218285710330697256867 y[1] (numeric) = -0.022940466784218285710330697256531 absolute error = 3.36e-31 relative error = 1.4646606939626379618145835190386e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.469 y[1] (analytic) = -0.022917537783845004064704150541634 y[1] (numeric) = -0.022917537783845004064704150541298 absolute error = 3.36e-31 relative error = 1.4661260872311187364922741046963e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.47 y[1] (analytic) = -0.022894631701011416058960648775872 y[1] (numeric) = -0.022894631701011416058960648775535 absolute error = 3.37e-31 relative error = 1.4719607827764809698222653653033e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.471 y[1] (analytic) = -0.022871748512811436950671886455734 y[1] (numeric) = -0.022871748512811436950671886455398 absolute error = 3.36e-31 relative error = 1.4690612736135680276663601900236e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.472 y[1] (analytic) = -0.022848888196361876632926341729788 y[1] (numeric) = -0.022848888196361876632926341729452 absolute error = 3.36e-31 relative error = 1.4705310696627231712109202211825e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.473 y[1] (analytic) = -0.022826050728802416751137262554915 y[1] (numeric) = -0.022826050728802416751137262554579 absolute error = 3.36e-31 relative error = 1.4720023362430705217385414987924e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.474 y[1] (analytic) = -0.022803236087295587842722407082969 y[1] (numeric) = -0.022803236087295587842722407082632 absolute error = 3.37e-31 relative error = 1.4778604173104776059586809490090e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.475 y[1] (analytic) = -0.022780444249026746499632677956012 y[1] (numeric) = -0.022780444249026746499632677955675 absolute error = 3.37e-31 relative error = 1.4793390169043683981901331682883e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.742e+12 Order of pole = 8.926e+24 TOP MAIN SOLVE Loop x[1] = 4.476 y[1] (analytic) = -0.022757675191204052553706813036874 y[1] (numeric) = -0.022757675191204052553706813036537 absolute error = 3.37e-31 relative error = 1.4808190958373993730455015501877e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.983e+11 Order of pole = 1.350e+22 TOP MAIN SOLVE Loop x[1] = 4.477 y[1] (analytic) = -0.022734928891058446284829317927812 y[1] (numeric) = -0.022734928891058446284829317927474 absolute error = 3.38e-31 relative error = 1.4866991738554942444235564919713e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.845e+10 Order of pole = 5.492e+20 TOP MAIN SOLVE Loop x[1] = 4.478 y[1] (analytic) = -0.022712205325843625651868848433304 y[1] (numeric) = -0.022712205325843625651868848432967 absolute error = 3.37e-31 relative error = 1.4837836976426789154541876128230e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.492e+10 Order of pole = 1.672e+20 TOP MAIN SOLVE Loop x[1] = 4.479 y[1] (analytic) = -0.022689504472836023546374273903482 y[1] (numeric) = -0.022689504472836023546374273903144 absolute error = 3.38e-31 relative error = 1.4896755475848100384094236068179e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=869.7MB, alloc=4.4MB, time=92.33 TOP MAIN SOLVE Loop x[1] = 4.48 y[1] (analytic) = -0.022666826309334785069005675152334 y[1] (numeric) = -0.022666826309334785069005675151996 absolute error = 3.38e-31 relative error = 1.4911659682185099810141687945867e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.985e+11 Order of pole = 2.252e+21 TOP MAIN SOLVE Loop x[1] = 4.481 y[1] (analytic) = -0.022644170812661744828677553379823 y[1] (numeric) = -0.022644170812661744828677553379485 absolute error = 3.38e-31 relative error = 1.4926578800183024059637220001195e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.482 y[1] (analytic) = -0.022621537960161404264391549239204 y[1] (numeric) = -0.022621537960161404264391549238866 absolute error = 3.38e-31 relative error = 1.4941512844760992373764956332044e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.431e+10 Order of pole = 5.591e+19 TOP MAIN SOLVE Loop x[1] = 4.483 y[1] (analytic) = -0.02259892772920090898973599388039 y[1] (numeric) = -0.022598927729200908989735993880052 absolute error = 3.38e-31 relative error = 1.4956461830853050574996967380302e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.484 y[1] (analytic) = -0.022576340097170026160029636467021 y[1] (numeric) = -0.022576340097170026160029636466683 absolute error = 3.38e-31 relative error = 1.4971425773408186001140336907792e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.074e+11 Order of pole = 4.166e+21 TOP MAIN SOLVE Loop x[1] = 4.485 y[1] (analytic) = -0.02255377504148112186208691530908 y[1] (numeric) = -0.022553775041481121862086915308742 absolute error = 3.38e-31 relative error = 1.4986404687390342454325745552343e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.486 y[1] (analytic) = -0.022531232539569138526582162374444 y[1] (numeric) = -0.022531232539569138526582162374106 absolute error = 3.38e-31 relative error = 1.5001398587778435164952519953830e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.487 y[1] (analytic) = -0.022508712568891572362990153541686 y[1] (numeric) = -0.022508712568891572362990153541348 absolute error = 3.38e-31 relative error = 1.5016407489566365770605111396478e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.488 y[1] (analytic) = -0.022486215106928450817080439532809 y[1] (numeric) = -0.022486215106928450817080439532471 absolute error = 3.38e-31 relative error = 1.5031431407763037309955982885156e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.489 y[1] (analytic) = -0.022463740131182310050942915018351 y[1] (numeric) = -0.022463740131182310050942915018014 absolute error = 3.37e-31 relative error = 1.5001954172903042695481526078859e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.49 y[1] (analytic) = -0.02244128761917817244552210591857 y[1] (numeric) = -0.022441287619178172445522105918232 absolute error = 3.38e-31 relative error = 1.5061524353493312418324624353527e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.491 y[1] (analytic) = -0.022418857548463524125637677433098 y[1] (numeric) = -0.02241885754846352412563767743276 absolute error = 3.38e-31 relative error = 1.5076593411119864225363063816304e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.492 y[1] (analytic) = -0.022396449896608292507468687817727 y[1] (numeric) = -0.022396449896608292507468687817389 absolute error = 3.38e-31 relative error = 1.5091677545341083535091868057720e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.493 y[1] (analytic) = -0.022374064641204823868479135390688 y[1] (numeric) = -0.02237406464120482386847913539035 absolute error = 3.38e-31 relative error = 1.5106776771241105825741573808562e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.771e+11 Order of pole = 1.770e+21 TOP MAIN SOLVE Loop x[1] = 4.494 y[1] (analytic) = -0.022351701759867860939762368692108 y[1] (numeric) = -0.022351701759867860939762368691771 absolute error = 3.37e-31 relative error = 1.5077151781126498024077884998007e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.584e+11 Order of pole = 1.034e+21 TOP MAIN SOLVE Loop memory used=873.5MB, alloc=4.4MB, time=92.74 x[1] = 4.495 y[1] (analytic) = -0.022329361230234520520781952139195 y[1] (numeric) = -0.022329361230234520520781952138858 absolute error = 3.37e-31 relative error = 1.5092236473997002055860146519889e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.719e+11 Order of pole = 1.352e+21 TOP MAIN SOLVE Loop x[1] = 4.496 y[1] (analytic) = -0.022307043029964271116486601916136 y[1] (numeric) = -0.022307043029964271116486601915799 absolute error = 3.37e-31 relative error = 1.5107336259105237771059219865266e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.972e+11 Order of pole = 2.060e+22 TOP MAIN SOLVE Loop x[1] = 4.497 y[1] (analytic) = -0.022284747136738910596776829211795 y[1] (numeric) = -0.022284747136738910596776829211458 absolute error = 3.37e-31 relative error = 1.5122451151550991536226287863368e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.678e+10 Order of pole = 4.968e+20 TOP MAIN SOLVE Loop x[1] = 4.498 y[1] (analytic) = -0.022262473528262543878300950269984 y[1] (numeric) = -0.022262473528262543878300950269648 absolute error = 3.36e-31 relative error = 1.5092662527973046798361072573423e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.064e+10 Order of pole = 2.773e+20 TOP MAIN SOLVE Loop x[1] = 4.499 y[1] (analytic) = -0.022240222182261560628558145046464 y[1] (numeric) = -0.022240222182261560628558145046127 absolute error = 3.37e-31 relative error = 1.5152726318929750491449078053021e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.5 y[1] (analytic) = -0.022217993076484612992286268573861 y[1] (numeric) = -0.022217993076484612992286268573524 absolute error = 3.37e-31 relative error = 1.5167886624137925583194454461629e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.306e+11 Order of pole = 1.170e+21 TOP MAIN SOLVE Loop x[1] = 4.501 y[1] (analytic) = -0.02219578618870259334011214142048 y[1] (numeric) = -0.022195786188702593340112141420143 absolute error = 3.37e-31 relative error = 1.5183062097233988803459558577643e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.259e+11 Order of pole = 1.268e+21 TOP MAIN SOLVE Loop x[1] = 4.502 y[1] (analytic) = -0.022173601496708612039442067891421 y[1] (numeric) = -0.022173601496708612039442067891084 absolute error = 3.37e-31 relative error = 1.5198252753393414512930410825529e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.503 y[1] (analytic) = -0.022151438978317975247570352860691 y[1] (numeric) = -0.022151438978317975247570352860354 absolute error = 3.37e-31 relative error = 1.5213458607806860136920776157881e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.073e+12 Order of pole = 6.956e+22 TOP MAIN SOLVE Loop x[1] = 4.504 y[1] (analytic) = -0.022129298611368162726983610340956 y[1] (numeric) = -0.022129298611368162726983610340619 absolute error = 3.37e-31 relative error = 1.5228679675680181356030855257353e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.505 y[1] (analytic) = -0.022107180373718805682838679093411 y[1] (numeric) = -0.022107180373718805682838679093073 absolute error = 3.38e-31 relative error = 1.5289150144258881873760921408128e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.423e+10 Order of pole = 4.692e+20 TOP MAIN SOLVE Loop x[1] = 4.506 y[1] (analytic) = -0.022085084243251664622591982753819 y[1] (numeric) = -0.022085084243251664622591982753481 absolute error = 3.38e-31 relative error = 1.5304446941527041751138932809223e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.811e+11 Order of pole = 2.271e+21 TOP MAIN SOLVE Loop x[1] = 4.507 y[1] (analytic) = -0.022063010197870607237758194102255 y[1] (numeric) = -0.022063010197870607237758194101917 absolute error = 3.38e-31 relative error = 1.5319759043243418526179668289437e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.508 y[1] (analytic) = -0.022040958215501586307776085233356 y[1] (numeric) = -0.022040958215501586307776085233017 absolute error = 3.39e-31 relative error = 1.5380456543018103697751464455866e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.509 y[1] (analytic) = -0.022018928274092617625959467491092 y[1] (numeric) = -0.022018928274092617625959467490753 absolute error = 3.39e-31 relative error = 1.5395844692353443714885210489075e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.639e+11 Order of pole = 1.358e+21 TOP MAIN SOLVE Loop memory used=877.4MB, alloc=4.4MB, time=93.14 x[1] = 4.51 y[1] (analytic) = -0.021996920351613757947511147117173 y[1] (numeric) = -0.021996920351613757947511147116835 absolute error = 3.38e-31 relative error = 1.5365787328279494296537873782221e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.511 y[1] (analytic) = -0.021974934426057082959577844625188 y[1] (numeric) = -0.021974934426057082959577844624849 absolute error = 3.39e-31 relative error = 1.5426667193965596235729399855278e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.512 y[1] (analytic) = -0.021952970475436665273324047953566 y[1] (numeric) = -0.021952970475436665273324047953228 absolute error = 3.38e-31 relative error = 1.5396549655008674238953913640628e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.288e+11 Order of pole = 8.320e+20 TOP MAIN SOLVE Loop x[1] = 4.513 y[1] (analytic) = -0.021931028477788552438002791469398 y[1] (numeric) = -0.02193102847778855243800279146906 absolute error = 3.38e-31 relative error = 1.5411953905505243677926359042879e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.701e+11 Order of pole = 3.635e+21 TOP MAIN SOLVE Loop x[1] = 4.514 y[1] (analytic) = -0.021909108411170744977001374892028 y[1] (numeric) = -0.02190910841117074497700137489169 absolute error = 3.38e-31 relative error = 1.5427373567957002951677418792298e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.075e+11 Order of pole = 3.435e+21 TOP MAIN SOLVE Loop x[1] = 4.515 y[1] (analytic) = -0.021887210253663174445840058180344 y[1] (numeric) = -0.021887210253663174445840058180005 absolute error = 3.39e-31 relative error = 1.5488497440794809926515020926990e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.516 y[1] (analytic) = -0.021865333983367681512101790380601 y[1] (numeric) = -0.021865333983367681512101790380262 absolute error = 3.39e-31 relative error = 1.5503993685066386857131327525717e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.517 y[1] (analytic) = -0.021843479578407994057271052362701 y[1] (numeric) = -0.021843479578407994057271052362362 absolute error = 3.39e-31 relative error = 1.5519505433332940853651313437903e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.518 y[1] (analytic) = -0.021821647016929705300459915281937 y[1] (numeric) = -0.021821647016929705300459915281598 absolute error = 3.39e-31 relative error = 1.5535032701106221475274707151226e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.057e+11 Order of pole = 5.440e+20 TOP MAIN SOLVE Loop x[1] = 4.519 y[1] (analytic) = -0.021799836277100251943999438490438 y[1] (numeric) = -0.021799836277100251943999438490099 absolute error = 3.39e-31 relative error = 1.5550575503913497789221154527097e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.469e+11 Order of pole = 3.351e+21 TOP MAIN SOLVE Loop x[1] = 4.52 y[1] (analytic) = -0.02177804733710889234087455248789 y[1] (numeric) = -0.021778047337108892340874552487551 absolute error = 3.39e-31 relative error = 1.5566133857297573898000579959443e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.521 y[1] (analytic) = -0.021756280175166684683980594344607 y[1] (numeric) = -0.021756280175166684683980594344268 absolute error = 3.39e-31 relative error = 1.5581707776816804482218584118346e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.522 y[1] (analytic) = -0.021734534769506465217179684851651 y[1] (numeric) = -0.021734534769506465217179684851313 absolute error = 3.38e-31 relative error = 1.5551287551561201478817576185293e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.594e+11 Order of pole = 4.449e+21 TOP MAIN SOLVE Loop x[1] = 4.523 y[1] (analytic) = -0.021712811098382826468135158452587 y[1] (numeric) = -0.021712811098382826468135158452249 absolute error = 3.38e-31 relative error = 1.5566846617349067819420980159588e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.524 y[1] (analytic) = -0.021691109140072095502902278789459 y[1] (numeric) = -0.021691109140072095502902278789121 absolute error = 3.38e-31 relative error = 1.5582421249984848746353557218557e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.525 y[1] (analytic) = -0.021669428872872312202253494451922 y[1] (numeric) = -0.021669428872872312202253494451584 absolute error = 3.38e-31 relative error = 1.5598011465043178193282330539391e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=881.2MB, alloc=4.4MB, time=93.55 TOP MAIN SOLVE Loop x[1] = 4.526 y[1] (analytic) = -0.021647770275103207559716511252952 y[1] (numeric) = -0.021647770275103207559716511252614 absolute error = 3.38e-31 relative error = 1.5613617278114272517721378551137e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.527 y[1] (analytic) = -0.021626133325106182001303479067406 y[1] (numeric) = -0.021626133325106182001303479067067 absolute error = 3.39e-31 relative error = 1.5675479056001590902170348117641e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.528 y[1] (analytic) = -0.021604518001244283726909612960814 y[1] (numeric) = -0.021604518001244283726909612960475 absolute error = 3.39e-31 relative error = 1.5691162375410353612146334843554e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.891e+10 Order of pole = 2.760e+20 TOP MAIN SOLVE Loop x[1] = 4.529 y[1] (analytic) = -0.021582924281902187073359590005221 y[1] (numeric) = -0.021582924281902187073359590004882 absolute error = 3.39e-31 relative error = 1.5706861385982799329384137808202e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.065e+11 Order of pole = 5.123e+20 TOP MAIN SOLVE Loop x[1] = 4.53 y[1] (analytic) = -0.021561352145486170899080084826662 y[1] (numeric) = -0.021561352145486170899080084826322 absolute error = 3.40e-31 relative error = 1.5768955383958995804593910396058e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.136e+10 Order of pole = 8.250e+20 TOP MAIN SOLVE Loop x[1] = 4.531 y[1] (analytic) = -0.021539801570424096990376828555013 y[1] (numeric) = -0.021539801570424096990376828554673 absolute error = 3.40e-31 relative error = 1.5784732226449463181793770184733e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.532 y[1] (analytic) = -0.021518272535165388489294597451484 y[1] (numeric) = -0.021518272535165388489294597451144 absolute error = 3.40e-31 relative error = 1.5800524853673472402852862368299e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.412e+11 Order of pole = 1.131e+21 TOP MAIN SOLVE Loop x[1] = 4.533 y[1] (analytic) = -0.021496765018181008343038559071925 y[1] (numeric) = -0.021496765018181008343038559071585 absolute error = 3.40e-31 relative error = 1.5816333281423652007832720541694e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.546e+11 Order of pole = 2.881e+21 TOP MAIN SOLVE Loop x[1] = 4.534 y[1] (analytic) = -0.021475278997963437774935425385515 y[1] (numeric) = -0.021475278997963437774935425385175 absolute error = 3.40e-31 relative error = 1.5832157525508431064281972778710e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.535 y[1] (analytic) = -0.021453814453026654776912883808182 y[1] (numeric) = -0.021453814453026654776912883807842 absolute error = 3.40e-31 relative error = 1.5847997601752054975666726549755e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.536 y[1] (analytic) = -0.021432371361906112623475798628398 y[1] (numeric) = -0.021432371361906112623475798628058 absolute error = 3.40e-31 relative error = 1.5863853525994601305617290875121e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.215e+11 Order of pole = 4.920e+20 TOP MAIN SOLVE Loop x[1] = 4.537 y[1] (analytic) = -0.021410949703158718407157696799755 y[1] (numeric) = -0.021410949703158718407157696799415 absolute error = 3.40e-31 relative error = 1.5879725314091995618007059961802e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.538 y[1] (analytic) = -0.021389549455362811595426073550025 y[1] (numeric) = -0.021389549455362811595426073549685 absolute error = 3.40e-31 relative error = 1.5895612981916027332879398404059e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.539 y[1] (analytic) = -0.021368170597118142609020074710216 y[1] (numeric) = -0.021368170597118142609020074709876 absolute error = 3.40e-31 relative error = 1.5911516545354365598238383875953e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.54 y[1] (analytic) = -0.021346813107045851421699134099529 y[1] (numeric) = -0.021346813107045851421699134099189 absolute error = 3.40e-31 relative error = 1.5927436020310575177719279107891e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.766e+11 Order of pole = 1.787e+21 TOP MAIN SOLVE Loop memory used=885.0MB, alloc=4.4MB, time=93.95 x[1] = 4.541 y[1] (analytic) = -0.021325476963788446181381165713062 y[1] (numeric) = -0.021325476963788446181381165712722 absolute error = 3.40e-31 relative error = 1.5943371422704132354154620818996e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.542 y[1] (analytic) = -0.021304162146009781852648931848678 y[1] (numeric) = -0.021304162146009781852648931848337 absolute error = 3.41e-31 relative error = 1.6006261953083589204490216905578e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.383e+11 Order of pole = 7.738e+20 TOP MAIN SOLVE Loop x[1] = 4.543 y[1] (analytic) = -0.02128286863239503888060322967762 y[1] (numeric) = -0.021282868632395038880603229677279 absolute error = 3.41e-31 relative error = 1.6022276220836026721992369755875e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.544 y[1] (analytic) = -0.021261596401650701876041560110288 y[1] (numeric) = -0.021261596401650701876041560109947 absolute error = 3.41e-31 relative error = 1.6038306510866020265250820591067e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.545 y[1] (analytic) = -0.021240345432504538321940964134065 y[1] (numeric) = -0.021240345432504538321940964133724 absolute error = 3.41e-31 relative error = 1.6054352839203861200116659697649e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.256e+11 Order of pole = 7.443e+20 TOP MAIN SOLVE Loop x[1] = 4.546 y[1] (analytic) = -0.021219115703705577301223733104255 y[1] (numeric) = -0.021219115703705577301223733103914 absolute error = 3.41e-31 relative error = 1.6070415221895879201624894668007e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.547 y[1] (analytic) = -0.021197907194024088245784720752072 y[1] (numeric) = -0.021197907194024088245784720751731 absolute error = 3.41e-31 relative error = 1.6086493675004458300325462629607e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.548 y[1] (analytic) = -0.02117671988225155970675900593522 y[1] (numeric) = -0.021176719882251559706759005934879 absolute error = 3.41e-31 relative error = 1.6102588214608052944668599326978e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.549 y[1] (analytic) = -0.021155553747200678146008676396962 y[1] (numeric) = -0.021155553747200678146008676396621 absolute error = 3.41e-31 relative error = 1.6118698856801204079460627443201e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.446e+11 Order of pole = 1.285e+21 TOP MAIN SOLVE Loop x[1] = 4.55 y[1] (analytic) = -0.021134408767705306748807525018684 y[1] (numeric) = -0.021134408767705306748807525018343 absolute error = 3.41e-31 relative error = 1.6134825617694555240406242618014e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.213e+11 Order of pole = 4.734e+21 TOP MAIN SOLVE Loop x[1] = 4.551 y[1] (analytic) = -0.021113284922620464257702471248897 y[1] (numeric) = -0.021113284922620464257702471248556 absolute error = 3.41e-31 relative error = 1.6150968513414868664753391706190e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.552 y[1] (analytic) = -0.021092182190822303827530541568323 y[1] (numeric) = -0.021092182190822303827530541567983 absolute error = 3.40e-31 relative error = 1.6119716628843736311259033236384e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.553 y[1] (analytic) = -0.021071100551208091901570264006298 y[1] (numeric) = -0.021071100551208091901570264005958 absolute error = 3.40e-31 relative error = 1.6135844408018185696791969374465e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.554 y[1] (analytic) = -0.021050039982696187108806352858104 y[1] (numeric) = -0.021050039982696187108806352857765 absolute error = 3.39e-31 relative error = 1.6104482475029451319684750829605e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.555 y[1] (analytic) = -0.021029000464226019182286580866186 y[1] (numeric) = -0.021029000464226019182286580865846 absolute error = 3.40e-31 relative error = 1.6168148390048258849179755937264e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.123e+11 Order of pole = 1.824e+21 TOP MAIN SOLVE Loop memory used=888.8MB, alloc=4.4MB, time=94.37 x[1] = 4.556 y[1] (analytic) = -0.021007981974758067898549757220334 y[1] (numeric) = -0.021007981974758067898549757219995 absolute error = 3.39e-31 relative error = 1.6136723670427844198876626427418e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.202e+11 Order of pole = 6.653e+20 TOP MAIN SOLVE Loop x[1] = 4.557 y[1] (analytic) = -0.020986984493273842038103750803093 y[1] (numeric) = -0.020986984493273842038103750802753 absolute error = 3.40e-31 relative error = 1.6200517044693449728664007927761e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.431e+11 Order of pole = 1.207e+21 TOP MAIN SOLVE Loop x[1] = 4.558 y[1] (analytic) = -0.020966007998775858366932519156628 y[1] (numeric) = -0.020966007998775858366932519156288 absolute error = 3.40e-31 relative error = 1.6216725664697426855803452754895e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.559 y[1] (analytic) = -0.02094505247028762063901112467636 y[1] (numeric) = -0.02094505247028762063901112467602 absolute error = 3.40e-31 relative error = 1.6232950501428420074220191298704e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.56 y[1] (analytic) = -0.020924117886853598619807740544615 y[1] (numeric) = -0.020924117886853598619807740544275 absolute error = 3.40e-31 relative error = 1.6249191571111267466977214627687e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.561 y[1] (analytic) = -0.020903204227539207130751669904554 y[1] (numeric) = -0.020903204227539207130751669904213 absolute error = 3.41e-31 relative error = 1.6313288445545825482316035460575e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.562 y[1] (analytic) = -0.020882311471430785114646422740647 y[1] (numeric) = -0.020882311471430785114646422740306 absolute error = 3.41e-31 relative error = 1.6329609893355155344620692272281e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.240e+11 Order of pole = 7.071e+20 TOP MAIN SOLVE Loop x[1] = 4.563 y[1] (analytic) = -0.020861439597635574722006915877045 y[1] (numeric) = -0.020861439597635574722006915876705 absolute error = 3.40e-31 relative error = 1.6298012340362907282707243397689e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.241e+11 Order of pole = 6.786e+20 TOP MAIN SOLVE Loop x[1] = 4.564 y[1] (analytic) = -0.020840588585281700418299882429281 y[1] (numeric) = -0.020840588585281700418299882428941 absolute error = 3.40e-31 relative error = 1.6314318504426454981191000528374e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.486e+11 Order of pole = 1.174e+21 TOP MAIN SOLVE Loop x[1] = 4.565 y[1] (analytic) = -0.020819758413518148112066597947983 y[1] (numeric) = -0.020819758413518148112066597947643 absolute error = 3.40e-31 relative error = 1.6330640982809866632717091940186e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.187e+11 Order of pole = 1.569e+21 TOP MAIN SOLVE Loop x[1] = 4.566 y[1] (analytic) = -0.020798949061514744303907051375585 y[1] (numeric) = -0.020798949061514744303907051375245 absolute error = 3.40e-31 relative error = 1.6346979791835621980903746450405e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.567 y[1] (analytic) = -0.020778160508462135256304709798466 y[1] (numeric) = -0.020778160508462135256304709798126 absolute error = 3.40e-31 relative error = 1.6363334947842531413073776444212e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.568 y[1] (analytic) = -0.020757392733571766184271046817549 y[1] (numeric) = -0.020757392733571766184271046817209 absolute error = 3.40e-31 relative error = 1.6379706467185752299066326765080e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.569 y[1] (analytic) = -0.020736645716075860466789025180151 y[1] (numeric) = -0.02073664571607586046678902517981 absolute error = 3.41e-31 relative error = 1.6444318173196325362120300446931e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.57 y[1] (analytic) = -0.020715919435227398879034745114834 y[1] (numeric) = -0.020715919435227398879034745114493 absolute error = 3.41e-31 relative error = 1.6460770716270013298160533252040e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.164e+11 Order of pole = 1.611e+21 TOP MAIN SOLVE Loop x[1] = 4.571 y[1] (analytic) = -0.020695213870300098845356490589183 y[1] (numeric) = -0.020695213870300098845356490588842 absolute error = 3.41e-31 relative error = 1.6477239720115789235152811082707e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=892.6MB, alloc=4.4MB, time=94.76 TOP MAIN SOLVE Loop x[1] = 4.572 y[1] (analytic) = -0.020674529000588393712990426467815 y[1] (numeric) = -0.020674529000588393712990426467474 absolute error = 3.41e-31 relative error = 1.6493725201202658391290103826440e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.248e+11 Order of pole = 5.904e+20 TOP MAIN SOLVE Loop x[1] = 4.573 y[1] (analytic) = -0.020653864805407412046492220284599 y[1] (numeric) = -0.020653864805407412046492220284258 absolute error = 3.41e-31 relative error = 1.6510227176016103227231703985964e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.478e+10 Order of pole = 3.963e+20 TOP MAIN SOLVE Loop x[1] = 4.574 y[1] (analytic) = -0.02063322126409295694286388305898 y[1] (numeric) = -0.020633221264092956942863883058639 absolute error = 3.41e-31 relative error = 1.6526745661058099931587061128768e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.528e+11 Order of pole = 1.369e+21 TOP MAIN SOLVE Loop x[1] = 4.575 y[1] (analytic) = -0.020612598356001485367355144281524 y[1] (numeric) = -0.020612598356001485367355144281183 absolute error = 3.41e-31 relative error = 1.6543280672847134922893345661285e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.576 y[1] (analytic) = -0.020591996060510087509918696868338 y[1] (numeric) = -0.020591996060510087509918696867997 absolute error = 3.41e-31 relative error = 1.6559832227918221368103243906635e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.577 y[1] (analytic) = -0.020571414357016466162298668537886 y[1] (numeric) = -0.020571414357016466162298668537545 absolute error = 3.41e-31 relative error = 1.6576400342822915717599502975131e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.461e+11 Order of pole = 1.233e+21 TOP MAIN SOLVE Loop x[1] = 4.578 y[1] (analytic) = -0.020550853224938916115731696696962 y[1] (numeric) = -0.020550853224938916115731696696621 absolute error = 3.41e-31 relative error = 1.6592985034129334256752760443437e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.117e+11 Order of pole = 6.831e+20 TOP MAIN SOLVE Loop x[1] = 4.579 y[1] (analytic) = -0.020530312643716303579240004535166 y[1] (numeric) = -0.020530312643716303579240004534825 absolute error = 3.41e-31 relative error = 1.6609586318422169674039210401609e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.153e+11 Order of pole = 1.045e+20 TOP MAIN SOLVE Loop x[1] = 4.58 y[1] (analytic) = -0.020509792592808045618495896619257 y[1] (numeric) = -0.020509792592808045618495896618916 absolute error = 3.41e-31 relative error = 1.6626204212302707645734673987062e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.581 y[1] (analytic) = -0.020489293051694089615237112850154 y[1] (numeric) = -0.020489293051694089615237112849814 absolute error = 3.40e-31 relative error = 1.6594032753701486125069102915860e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.582 y[1] (analytic) = -0.020468813999874892747212500196237 y[1] (numeric) = -0.020468813999874892747212500195897 absolute error = 3.40e-31 relative error = 1.6610635086237928143892209977532e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.583 y[1] (analytic) = -0.020448355416871401488637482146897 y[1] (numeric) = -0.020448355416871401488637482146557 absolute error = 3.40e-31 relative error = 1.6627254029410840620280121412600e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.584 y[1] (analytic) = -0.020427917282225031131138826340114 y[1] (numeric) = -0.020427917282225031131138826339774 absolute error = 3.40e-31 relative error = 1.6643889599839168112057290848748e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.585 y[1] (analytic) = -0.020407499575497645325168231307104 y[1] (numeric) = -0.020407499575497645325168231306764 absolute error = 3.40e-31 relative error = 1.6660541814158482433848791967021e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.586 y[1] (analytic) = -0.020387102276271535641864273745936 y[1] (numeric) = -0.020387102276271535641864273745595 absolute error = 3.41e-31 relative error = 1.6726261308694590467043676834671e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.299e+11 Order of pole = 1.268e+21 TOP MAIN SOLVE Loop memory used=896.4MB, alloc=4.4MB, time=95.17 x[1] = 4.587 y[1] (analytic) = -0.020366725364149401155342278184345 y[1] (numeric) = -0.020366725364149401155342278184005 absolute error = 3.40e-31 relative error = 1.6693896241095594940061283538379e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.199e+11 Order of pole = 7.296e+20 TOP MAIN SOLVE Loop x[1] = 4.588 y[1] (analytic) = -0.020346368818754328045391691319929 y[1] (numeric) = -0.020346368818754328045391691319589 absolute error = 3.40e-31 relative error = 1.6710598487067822841130450947851e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.589 y[1] (analytic) = -0.02032603261972976922056056373338 y[1] (numeric) = -0.02032603261972976922056056373304 absolute error = 3.40e-31 relative error = 1.6727317443639930359942800136305e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.374e+11 Order of pole = 1.152e+21 TOP MAIN SOLVE Loop x[1] = 4.59 y[1] (analytic) = -0.02030571674673952396160676205756 y[1] (numeric) = -0.02030571674673952396160676205722 absolute error = 3.40e-31 relative error = 1.6744053127530875461852277366595e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.591 y[1] (analytic) = -0.020285421179467717585295555051913 y[1] (numeric) = -0.020285421179467717585295555051573 absolute error = 3.40e-31 relative error = 1.6760805555476343432444355281636e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.592 y[1] (analytic) = -0.020265145897618781128523237378125 y[1] (numeric) = -0.020265145897618781128523237377785 absolute error = 3.40e-31 relative error = 1.6777574744228763613222713130359e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.593 y[1] (analytic) = -0.020244890880917431052746475198944 y[1] (numeric) = -0.020244890880917431052746475198605 absolute error = 3.39e-31 relative error = 1.6744965531996863430057503794550e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.594 y[1] (analytic) = -0.020224656109108648968697078027834 y[1] (numeric) = -0.020224656109108648968697078027494 absolute error = 3.40e-31 relative error = 1.6811163471247998782289253637371e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.429e+11 Order of pole = 9.876e+21 TOP MAIN SOLVE Loop x[1] = 4.595 y[1] (analytic) = -0.020204441561957661381361921542522 y[1] (numeric) = -0.020204441561957661381361921542182 absolute error = 3.40e-31 relative error = 1.6827983043103543588873283600486e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.042e+11 Order of pole = 1.992e+21 TOP MAIN SOLVE Loop x[1] = 4.596 y[1] (analytic) = -0.020184247219249919455207766340698 y[1] (numeric) = -0.020184247219249919455207766340359 absolute error = 3.39e-31 relative error = 1.6795275856346641084406235153506e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.512e+11 Order of pole = 1.276e+21 TOP MAIN SOLVE Loop x[1] = 4.597 y[1] (analytic) = -0.020164073060791078799630737860984 y[1] (numeric) = -0.020164073060791078799630737860644 absolute error = 3.40e-31 relative error = 1.6861672687604370751596728088580e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.272e+11 Order of pole = 3.439e+21 TOP MAIN SOLVE Loop x[1] = 4.598 y[1] (analytic) = -0.020143919066406979274610252916965 y[1] (numeric) = -0.020143919066406979274610252916625 absolute error = 3.40e-31 relative error = 1.6878542793939300416033773988282e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.010e+11 Order of pole = 2.067e+21 TOP MAIN SOLVE Loop x[1] = 4.599 y[1] (analytic) = -0.020123785215943624816547198496545 y[1] (numeric) = -0.020123785215943624816547198496205 absolute error = 3.40e-31 relative error = 1.6895429778818430565050949038724e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.6 y[1] (analytic) = -0.0201036714892671632842661886631 y[1] (numeric) = -0.02010367148926716328426618866276 absolute error = 3.40e-31 relative error = 1.6912333659128747485027189092886e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.272e+11 Order of pole = 6.122e+21 TOP MAIN SOLVE Loop x[1] = 4.601 y[1] (analytic) = -0.020083577866263866325161745559029 y[1] (numeric) = -0.02008357786626386632516174555869 absolute error = 3.39e-31 relative error = 1.6879462526915973680539282568617e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.110e+11 Order of pole = 2.031e+20 TOP MAIN SOLVE Loop memory used=900.3MB, alloc=4.4MB, time=95.58 x[1] = 4.602 y[1] (analytic) = -0.02006350432684010926146827065619 y[1] (numeric) = -0.02006350432684010926146827065585 absolute error = 3.40e-31 relative error = 1.6946192173675380850229353279276e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.491e+11 Order of pole = 5.671e+21 TOP MAIN SOLVE Loop x[1] = 4.603 y[1] (analytic) = -0.020043450850922350996633692521517 y[1] (numeric) = -0.020043450850922350996633692521178 absolute error = 3.39e-31 relative error = 1.6913255233412066973444463740769e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.080e+11 Order of pole = 7.146e+20 TOP MAIN SOLVE Loop x[1] = 4.604 y[1] (analytic) = -0.020023417418457113941776697469812 y[1] (numeric) = -0.020023417418457113941776697469473 absolute error = 3.39e-31 relative error = 1.6930176948092676478622085858699e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.605 y[1] (analytic) = -0.020003404009410963962207469559233 y[1] (numeric) = -0.020003404009410963962207469558894 absolute error = 3.39e-31 relative error = 1.6947115592951644924602222591895e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.650e+11 Order of pole = 1.681e+21 TOP MAIN SOLVE Loop x[1] = 4.606 y[1] (analytic) = -0.019983410603770490343991886448582 y[1] (numeric) = -0.019983410603770490343991886448244 absolute error = 3.38e-31 relative error = 1.6914029677007478114113868921075e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.170e+11 Order of pole = 2.259e+21 TOP MAIN SOLVE Loop x[1] = 4.607 y[1] (analytic) = -0.019963437181542285780539137678905 y[1] (numeric) = -0.019963437181542285780539137678566 absolute error = 3.39e-31 relative error = 1.6981043740976190839476436143539e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.608 y[1] (analytic) = -0.019943483722752926379192751965342 y[1] (numeric) = -0.019943483722752926379192751965002 absolute error = 3.40e-31 relative error = 1.7048174969155671134186268052192e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.793e+11 Order of pole = 2.738e+21 TOP MAIN SOLVE Loop x[1] = 4.609 y[1] (analytic) = -0.019923550207448951687805040088614 y[1] (numeric) = -0.019923550207448951687805040088274 absolute error = 3.40e-31 relative error = 1.7065231671054384360730820902125e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.670e+11 Order of pole = 3.432e+21 TOP MAIN SOLVE Loop x[1] = 4.61 y[1] (analytic) = -0.01990363661569684474127497995891 y[1] (numeric) = -0.019903636615696844741274979958569 absolute error = 3.41e-31 relative error = 1.7132547513004385423006234767761e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.498e+11 Order of pole = 4.762e+21 TOP MAIN SOLVE Loop x[1] = 4.611 y[1] (analytic) = -0.019883742927583012128029590388389 y[1] (numeric) = -0.019883742927583012128029590388048 absolute error = 3.41e-31 relative error = 1.7149688629647284895064086471862e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.454e+11 Order of pole = 1.060e+21 TOP MAIN SOLVE Loop x[1] = 4.612 y[1] (analytic) = -0.019863869123213764076428860052033 y[1] (numeric) = -0.019863869123213764076428860051691 absolute error = 3.42e-31 relative error = 1.7217189555499246800789953431687e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.379e+11 Order of pole = 9.724e+20 TOP MAIN SOLVE Loop x[1] = 4.613 y[1] (analytic) = -0.019844015182715294561074318040091 y[1] (numeric) = -0.01984401518271529456107431803975 absolute error = 3.41e-31 relative error = 1.7184022329161527966148636485909e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.614 y[1] (analytic) = -0.019824181086233661429001352309062 y[1] (numeric) = -0.019824181086233661429001352308722 absolute error = 3.40e-31 relative error = 1.7150771500776056128417722372914e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.499e+11 Order of pole = 2.380e+21 TOP MAIN SOLVE Loop x[1] = 4.615 y[1] (analytic) = -0.019804366813934766545735402221839 y[1] (numeric) = -0.019804366813934766545735402221499 absolute error = 3.40e-31 relative error = 1.7167930850521759247796332420353e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.616 y[1] (analytic) = -0.019784572346004335961192171231585 y[1] (numeric) = -0.019784572346004335961192171231245 absolute error = 3.40e-31 relative error = 1.7185107368199743549886089108387e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=904.1MB, alloc=4.4MB, time=96.00 x[1] = 4.617 y[1] (analytic) = -0.019764797662647900095402025607885 y[1] (numeric) = -0.019764797662647900095402025607546 absolute error = 3.39e-31 relative error = 1.7151706067836567767153557124080e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.114e+11 Order of pole = 6.490e+21 TOP MAIN SOLVE Loop x[1] = 4.618 y[1] (analytic) = -0.01974504274409077394403876492793 y[1] (numeric) = -0.01974504274409077394403876492759 absolute error = 3.40e-31 relative error = 1.7219511976075817249874718796631e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.662e+11 Order of pole = 4.138e+21 TOP MAIN SOLVE Loop x[1] = 4.619 y[1] (analytic) = -0.019725307570578037303732969859836 y[1] (numeric) = -0.019725307570578037303732969859496 absolute error = 3.40e-31 relative error = 1.7236740100678517390898043693303e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.62 y[1] (analytic) = -0.019705592122374515017150152549829 y[1] (numeric) = -0.019705592122374515017150152549489 absolute error = 3.40e-31 relative error = 1.7253985462022754605495029198935e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.621 y[1] (analytic) = -0.019685896379764757237813954689765 y[1] (numeric) = -0.019685896379764757237813954689425 absolute error = 3.40e-31 relative error = 1.7271248077353891675016383167398e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.622 y[1] (analytic) = -0.019666220323053019714654658086568 y[1] (numeric) = -0.019666220323053019714654658086228 absolute error = 3.40e-31 relative error = 1.7288527963934545369150500666511e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.623 y[1] (analytic) = -0.019646563932563244096263292280434 y[1] (numeric) = -0.019646563932563244096263292280094 absolute error = 3.40e-31 relative error = 1.7305825139044603708541672217884e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.624 y[1] (analytic) = -0.019626927188639038254831643464277 y[1] (numeric) = -0.019626927188639038254831643463936 absolute error = 3.41e-31 relative error = 1.7374090030628246901281543092022e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.625 y[1] (analytic) = -0.019607310071643656629758488642782 y[1] (numeric) = -0.019607310071643656629758488642441 absolute error = 3.41e-31 relative error = 1.7391472810600296199303810319890e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.626 y[1] (analytic) = -0.019587712561959980590902398635664 y[1] (numeric) = -0.019587712561959980590902398635325 absolute error = 3.39e-31 relative error = 1.7306768155172431748437619594055e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.922e+11 Order of pole = 1.885e+21 TOP MAIN SOLVE Loop x[1] = 4.627 y[1] (analytic) = -0.019568134639990498821461473176307 y[1] (numeric) = -0.019568134639990498821461473175967 absolute error = 3.40e-31 relative error = 1.7375187070982105873046144572476e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.176e+11 Order of pole = 1.098e+21 TOP MAIN SOLVE Loop x[1] = 4.628 y[1] (analytic) = -0.019548576286157287720460390983851 y[1] (numeric) = -0.01954857628615728772046039098351 absolute error = 3.41e-31 relative error = 1.7443725568980103893020584688761e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.931e+11 Order of pole = 2.335e+21 TOP MAIN SOLVE Loop x[1] = 4.629 y[1] (analytic) = -0.019529037480901991824825177294193 y[1] (numeric) = -0.019529037480901991824825177293852 absolute error = 3.41e-31 relative error = 1.7461178019319883049082887203189e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.471e+11 Order of pole = 1.660e+21 TOP MAIN SOLVE Loop x[1] = 4.63 y[1] (analytic) = -0.019509518204685804251026110923004 y[1] (numeric) = -0.019509518204685804251026110922662 absolute error = 3.42e-31 relative error = 1.7529904962894383358210546644731e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.631 y[1] (analytic) = -0.019490018437989447156269212502036 y[1] (numeric) = -0.019490018437989447156269212501695 absolute error = 3.41e-31 relative error = 1.7496135321007777590586561898355e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.632 y[1] (analytic) = -0.019470538161313152219216775078617 y[1] (numeric) = -0.019470538161313152219216775078276 absolute error = 3.41e-31 relative error = 1.7513640207313197577031046677599e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=907.9MB, alloc=4.4MB, time=96.40 TOP MAIN SOLVE Loop x[1] = 4.633 y[1] (analytic) = -0.019451077355176641140217417797183 y[1] (numeric) = -0.019451077355176641140217417796842 absolute error = 3.41e-31 relative error = 1.7531162607260284346739033589132e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.332e+11 Order of pole = 2.942e+21 TOP MAIN SOLVE Loop x[1] = 4.634 y[1] (analytic) = -0.019431636000119106161026162891326 y[1] (numeric) = -0.019431636000119106161026162890983 absolute error = 3.43e-31 relative error = 1.7651627479945465343988523329792e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.635 y[1] (analytic) = -0.019412214076699190603995055704774 y[1] (numeric) = -0.019412214076699190603995055704432 absolute error = 3.42e-31 relative error = 1.7617773977184209678805532542654e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.636 y[1] (analytic) = -0.019392811565494969430714866930337 y[1] (numeric) = -0.019392811565494969430714866929996 absolute error = 3.41e-31 relative error = 1.7583835064263232795891786003497e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.394e+11 Order of pole = 4.397e+21 TOP MAIN SOLVE Loop x[1] = 4.637 y[1] (analytic) = -0.019373428447103929820088435706864 y[1] (numeric) = -0.019373428447103929820088435706523 absolute error = 3.41e-31 relative error = 1.7601427694176400144032009854039e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.630e+11 Order of pole = 2.978e+21 TOP MAIN SOLVE Loop x[1] = 4.638 y[1] (analytic) = -0.019354064702142951765816231645961 y[1] (numeric) = -0.019354064702142951765816231645618 absolute error = 3.43e-31 relative error = 1.7722375391357547975988331442478e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.022e+11 Order of pole = 2.290e+21 TOP MAIN SOLVE Loop x[1] = 4.639 y[1] (analytic) = -0.019334720311248288693274733272401 y[1] (numeric) = -0.019334720311248288693274733272058 absolute error = 3.43e-31 relative error = 1.7740106630891069014650285183612e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.043e+11 Order of pole = 4.586e+20 TOP MAIN SOLVE Loop x[1] = 4.64 y[1] (analytic) = -0.019315395255075548095768239755011 y[1] (numeric) = -0.019315395255075548095768239754668 absolute error = 3.43e-31 relative error = 1.7757855610532699286649772572305e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.641 y[1] (analytic) = -0.019296089514299672190134752178203 y[1] (numeric) = -0.019296089514299672190134752177859 absolute error = 3.44e-31 relative error = 1.7827446319891569824980672272218e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.642 y[1] (analytic) = -0.019276803069614918591686579958436 y[1] (numeric) = -0.019276803069614918591686579958093 absolute error = 3.43e-31 relative error = 1.7793406861153969872079356234307e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.643 y[1] (analytic) = -0.019257535901734841008466347344616 y[1] (numeric) = -0.019257535901734841008466347344273 absolute error = 3.43e-31 relative error = 1.7811209167684863769384355129891e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.644 y[1] (analytic) = -0.019238287991392269954799094256798 y[1] (numeric) = -0.019238287991392269954799094256455 absolute error = 3.43e-31 relative error = 1.7829029285426409619033239397050e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.071e+11 Order of pole = 4.605e+20 TOP MAIN SOLVE Loop x[1] = 4.645 y[1] (analytic) = -0.019219059319339293484121185013723 y[1] (numeric) = -0.01921905931933929348412118501338 absolute error = 3.43e-31 relative error = 1.7846867232198726647581719980482e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.894e+11 Order of pole = 1.887e+21 TOP MAIN SOLVE Loop x[1] = 4.646 y[1] (analytic) = -0.019199849866347237941066757776465 y[1] (numeric) = -0.019199849866347237941066757776121 absolute error = 3.44e-31 relative error = 1.7916806766439879041288044117685e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.647 y[1] (analytic) = -0.019180659613206648732792466793039 y[1] (numeric) = -0.019180659613206648732792466792696 absolute error = 3.43e-31 relative error = 1.7882596684205314146834716750278e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=911.7MB, alloc=4.4MB, time=96.81 x[1] = 4.648 y[1] (analytic) = -0.01916148854072727111952128876713 y[1] (numeric) = -0.019161488540727271119521288766787 absolute error = 3.43e-31 relative error = 1.7900488225169039601581165320410e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.649 y[1] (analytic) = -0.019142336629738031024286183893113 y[1] (numeric) = -0.019142336629738031024286183892768 absolute error = 3.45e-31 relative error = 1.8022878119489085325963025021814e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.65 y[1] (analytic) = -0.019123203861087015861854421299449 y[1] (numeric) = -0.019123203861087015861854421299106 absolute error = 3.43e-31 relative error = 1.7936325026475084086294165591792e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.651 y[1] (analytic) = -0.019104090215641455386813397823204 y[1] (numeric) = -0.019104090215641455386813397822861 absolute error = 3.43e-31 relative error = 1.7954270322654207408705410389754e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.504e+11 Order of pole = 1.137e+21 TOP MAIN SOLVE Loop x[1] = 4.652 y[1] (analytic) = -0.019084995674287702560798798199853 y[1] (numeric) = -0.019084995674287702560798798199509 absolute error = 3.44e-31 relative error = 1.8024630755534027561665355790788e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.383e+12 Order of pole = 6.531e+23 TOP MAIN SOLVE Loop x[1] = 4.653 y[1] (analytic) = -0.019065920217931214438845963895 y[1] (numeric) = -0.019065920217931214438845963894655 absolute error = 3.45e-31 relative error = 1.8095114007428428785589667231587e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.654 y[1] (analytic) = -0.019046863827496533074845356927753 y[1] (numeric) = -0.019046863827496533074845356927408 absolute error = 3.45e-31 relative error = 1.8113218172009467377062449764557e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.655 y[1] (analytic) = -0.019027826483927266446083024139641 y[1] (numeric) = -0.019027826483927266446083024139296 absolute error = 3.45e-31 relative error = 1.8131340449810187412900591311413e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.656 y[1] (analytic) = -0.019008808168186069396846986447933 y[1] (numeric) = -0.019008808168186069396846986447589 absolute error = 3.44e-31 relative error = 1.8096873668057352644002360009159e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.274e+11 Order of pole = 8.466e+20 TOP MAIN SOLVE Loop x[1] = 4.657 y[1] (analytic) = -0.018989808861254624601080496688182 y[1] (numeric) = -0.018989808861254624601080496687839 absolute error = 3.43e-31 relative error = 1.8062319768780367243017398257732e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.658 y[1] (analytic) = -0.018970828544133623544063128697647 y[1] (numeric) = -0.018970828544133623544063128697303 absolute error = 3.44e-31 relative error = 1.8133103633282037764626210020407e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.770e+11 Order of pole = 3.529e+21 TOP MAIN SOLVE Loop x[1] = 4.659 y[1] (analytic) = -0.0189518671978427475231006793191 y[1] (numeric) = -0.018951867197842747523100679318755 absolute error = 3.45e-31 relative error = 1.8204011055927547230802794954060e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.128e+11 Order of pole = 3.541e+20 TOP MAIN SOLVE Loop x[1] = 4.66 y[1] (analytic) = -0.018932924803420648667204884013348 y[1] (numeric) = -0.018932924803420648667204884013003 absolute error = 3.45e-31 relative error = 1.8222224172023763236647847097124e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.245e+11 Order of pole = 1.509e+22 TOP MAIN SOLVE Loop x[1] = 4.661 y[1] (analytic) = -0.018914001341924930975743965758595 y[1] (numeric) = -0.01891400134192493097574396575825 absolute error = 3.45e-31 relative error = 1.8240455510345669784987755158575e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.262e+11 Order of pole = 9.503e+19 TOP MAIN SOLVE Loop x[1] = 4.662 y[1] (analytic) = -0.01889509679443213137604505588561 y[1] (numeric) = -0.018895096794432131376045055885266 absolute error = 3.44e-31 relative error = 1.8205781306257578871450768680930e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=915.5MB, alloc=4.4MB, time=97.22 x[1] = 4.663 y[1] (analytic) = -0.018876211142037700799929544449552 y[1] (numeric) = -0.018876211142037700799929544449207 absolute error = 3.45e-31 relative error = 1.8276972926610154332441730751732e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.601e+11 Order of pole = 1.231e+21 TOP MAIN SOLVE Loop x[1] = 4.664 y[1] (analytic) = -0.018857344365855985279162436672213 y[1] (numeric) = -0.018857344365855985279162436671868 absolute error = 3.45e-31 relative error = 1.8295259041070151639158469215062e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.069e+11 Order of pole = 5.534e+20 TOP MAIN SOLVE Loop x[1] = 4.665 y[1] (analytic) = -0.01883849644702020705979681090248 y[1] (numeric) = -0.018838496447020207059796810902135 absolute error = 3.45e-31 relative error = 1.8313563450790714620997756181075e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.034e+11 Order of pole = 6.510e+19 TOP MAIN SOLVE Loop x[1] = 4.666 y[1] (analytic) = -0.018819667366682445735394492437878 y[1] (numeric) = -0.018819667366682445735394492437533 absolute error = 3.45e-31 relative error = 1.8331886174076254523890101048223e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.105e+11 Order of pole = 5.993e+20 TOP MAIN SOLVE Loop x[1] = 4.667 y[1] (analytic) = -0.018800857106013619399104076426311 y[1] (numeric) = -0.018800857106013619399104076425965 absolute error = 3.46e-31 relative error = 1.8403416293682103395516221443002e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.668 y[1] (analytic) = -0.01878206564620346581457745192444 y[1] (numeric) = -0.018782065646203465814577451924095 absolute error = 3.45e-31 relative error = 1.8368586634651496231797599000440e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.669 y[1] (analytic) = -0.018763292968460523605705998027678 y[1] (numeric) = -0.018763292968460523605705998027332 absolute error = 3.46e-31 relative error = 1.8440259957652217211499975894506e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.602e+10 Order of pole = 1.389e+20 TOP MAIN SOLVE Loop x[1] = 4.67 y[1] (analytic) = -0.018744539054012113465157641806389 y[1] (numeric) = -0.018744539054012113465157641806044 absolute error = 3.45e-31 relative error = 1.8405360569597767997801752884110e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.671 y[1] (analytic) = -0.018725803884104319381695986583833 y[1] (numeric) = -0.018725803884104319381695986583489 absolute error = 3.44e-31 relative error = 1.8370372889145206753179924381907e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.753e+11 Order of pole = 3.948e+21 TOP MAIN SOLVE Loop x[1] = 4.672 y[1] (analytic) = -0.018707087440001969886262737873376 y[1] (numeric) = -0.018707087440001969886262737873031 absolute error = 3.45e-31 relative error = 1.8442208126010858638909426000434e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.673 y[1] (analytic) = -0.018688389702988619316804673055852 y[1] (numeric) = -0.018688389702988619316804673055507 absolute error = 3.45e-31 relative error = 1.8460659558315402436362067327745e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.865e+10 Order of pole = 5.636e+20 TOP MAIN SOLVE Loop x[1] = 4.674 y[1] (analytic) = -0.018669710654366529101826419622491 y[1] (numeric) = -0.018669710654366529101826419622146 absolute error = 3.45e-31 relative error = 1.8479129451281042937564950911459e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.719e+11 Order of pole = 3.402e+21 TOP MAIN SOLVE Loop x[1] = 4.675 y[1] (analytic) = -0.018651050275456649062650325534608 y[1] (numeric) = -0.018651050275456649062650325534262 absolute error = 3.46e-31 relative error = 1.8551234106923696892670916617867e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.676 y[1] (analytic) = -0.018632408547598598734364723958384 y[1] (numeric) = -0.018632408547598598734364723958038 absolute error = 3.46e-31 relative error = 1.8569794619740319525273158681310e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.437e+11 Order of pole = 9.399e+20 TOP MAIN SOLVE Loop x[1] = 4.677 y[1] (analytic) = -0.018613785452150648705441913321446 y[1] (numeric) = -0.0186137854521506487054419133211 absolute error = 3.46e-31 relative error = 1.8588373702353109381131487141626e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.653e+10 Order of pole = 3.582e+20 TOP MAIN SOLVE Loop x[1] = 4.678 y[1] (analytic) = -0.01859518097048970197600719230766 y[1] (numeric) = -0.018595180970489701976007192307314 absolute error = 3.46e-31 relative error = 1.8606971373341150621292693864861e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=919.3MB, alloc=4.4MB, time=97.62 TOP MAIN SOLVE Loop x[1] = 4.679 y[1] (analytic) = -0.018576595084011275334740308057627 y[1] (numeric) = -0.018576595084011275334740308057281 absolute error = 3.46e-31 relative error = 1.8625587651302115783603986342524e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.134e+11 Order of pole = 4.239e+21 TOP MAIN SOLVE Loop x[1] = 4.68 y[1] (analytic) = -0.01855802777412948075439069447478 y[1] (numeric) = -0.018558027774129480754390694474433 absolute error = 3.47e-31 relative error = 1.8698107591137984624261026429699e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.487e+11 Order of pole = 1.148e+21 TOP MAIN SOLVE Loop x[1] = 4.681 y[1] (analytic) = -0.018539479022277006805887896150759 y[1] (numeric) = -0.018539479022277006805887896150413 absolute error = 3.46e-31 relative error = 1.8662876102626561514719238599382e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.682 y[1] (analytic) = -0.018520948809905100091028592018962 y[1] (numeric) = -0.018520948809905100091028592018616 absolute error = 3.46e-31 relative error = 1.8681548313278496515339976776673e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.683 y[1] (analytic) = -0.018502437118483546693721651421711 y[1] (numeric) = -0.018502437118483546693721651421365 absolute error = 3.46e-31 relative error = 1.8700239205480301590201896692669e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.684 y[1] (analytic) = -0.018483943929500653649772673834582 y[1] (numeric) = -0.018483943929500653649772673834236 absolute error = 3.46e-31 relative error = 1.8718948797922870498684475278860e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.043e+11 Order of pole = 6.464e+20 TOP MAIN SOLVE Loop x[1] = 4.685 y[1] (analytic) = -0.018465469224463230435189482030875 y[1] (numeric) = -0.018465469224463230435189482030529 absolute error = 3.46e-31 relative error = 1.8737677109315797242489376536324e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.686 y[1] (analytic) = -0.01844701298489657047299005699017 y[1] (numeric) = -0.018447012984896570472990056989824 absolute error = 3.46e-31 relative error = 1.8756424158387394775236012370278e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.687 y[1] (analytic) = -0.018428575192344432658494421357377 y[1] (numeric) = -0.018428575192344432658494421357033 absolute error = 3.44e-31 relative error = 1.8666662854266883015569258885517e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.061e+11 Order of pole = 4.348e+20 TOP MAIN SOLVE Loop x[1] = 4.688 y[1] (analytic) = -0.018410155828369022903081996742622 y[1] (numeric) = -0.018410155828369022903081996742277 absolute error = 3.45e-31 relative error = 1.8739656699069013305591753435833e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.689 y[1] (analytic) = -0.018391754874550975696395978617764 y[1] (numeric) = -0.018391754874550975696395978617419 absolute error = 3.45e-31 relative error = 1.8758405728720488945134464923495e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.69 y[1] (analytic) = -0.018373372312489335686976291012424 y[1] (numeric) = -0.018373372312489335686976291012078 absolute error = 3.46e-31 relative error = 1.8831600106682964495567203115104e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.691 y[1] (analytic) = -0.018355008123801539281302701640904 y[1] (numeric) = -0.018355008123801539281302701640559 absolute error = 3.45e-31 relative error = 1.8795960082013105610025174399514e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.692 y[1] (analytic) = -0.018336662290123396261229696501615 y[1] (numeric) = -0.018336662290123396261229696501269 absolute error = 3.46e-31 relative error = 1.8869300995217903356236830133553e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.331e+11 Order of pole = 7.129e+20 TOP MAIN SOLVE Loop x[1] = 4.693 y[1] (analytic) = -0.018318334793109071419794731382314 y[1] (numeric) = -0.018318334793109071419794731381969 absolute error = 3.45e-31 relative error = 1.8833589619171111610789179036970e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=923.1MB, alloc=4.4MB, time=98.03 x[1] = 4.694 y[1] (analytic) = -0.01830002561443106621538149607792 y[1] (numeric) = -0.018300025614431066215381496077575 absolute error = 3.45e-31 relative error = 1.8852432628724808801024499335787e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.695 y[1] (analytic) = -0.018281734735780200444219845482598 y[1] (numeric) = -0.018281734735780200444219845482254 absolute error = 3.44e-31 relative error = 1.8816595086391799358688821734223e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.696 y[1] (analytic) = -0.018263462138865593931204070054554 y[1] (numeric) = -0.01826346213886559393120407005421 absolute error = 3.44e-31 relative error = 1.8835421092912617716638853065482e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.709e+11 Order of pole = 1.025e+22 TOP MAIN SOLVE Loop x[1] = 4.697 y[1] (analytic) = -0.018245207805414648239011196470256 y[1] (numeric) = -0.018245207805414648239011196469911 absolute error = 3.45e-31 relative error = 1.8909074847457424473723108160587e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.698 y[1] (analytic) = -0.018226971717173028395501027584871 y[1] (numeric) = -0.018226971717173028395501027584526 absolute error = 3.45e-31 relative error = 1.8927993379994606137205839686978e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.302e+11 Order of pole = 1.046e+21 TOP MAIN SOLVE Loop x[1] = 4.699 y[1] (analytic) = -0.018208753855904644639379649097443 y[1] (numeric) = -0.018208753855904644639379649097098 absolute error = 3.45e-31 relative error = 1.8946930840526745128128952396715e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.7 y[1] (analytic) = -0.018190554203391634184108148582775 y[1] (numeric) = -0.018190554203391634184108148582431 absolute error = 3.44e-31 relative error = 1.8910913661765241807313336478324e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.701 y[1] (analytic) = -0.018172372741434343000038310797239 y[1] (numeric) = -0.018172372741434343000038310796895 absolute error = 3.44e-31 relative error = 1.8929834034036444987722216749640e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.702 y[1] (analytic) = -0.01815420945185130761475707139267 y[1] (numeric) = -0.018154209451851307614757071392325 absolute error = 3.45e-31 relative error = 1.9003856979562280794550490917038e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.703 y[1] (analytic) = -0.018136064316479236931621529381296 y[1] (numeric) = -0.01813606431647923693162152938095 absolute error = 3.46e-31 relative error = 1.9078009096251879076059217404832e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.704 y[1] (analytic) = -0.018117937317172994066466336885196 y[1] (numeric) = -0.01811793731717299406646633688485 absolute error = 3.46e-31 relative error = 1.9097096647533142339839048482231e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.705 y[1] (analytic) = -0.018099828435805578202465302876163 y[1] (numeric) = -0.018099828435805578202465302875817 absolute error = 3.46e-31 relative error = 1.9116203295912644561534894652174e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.706 y[1] (analytic) = -0.018081737654268106463129065766057 y[1] (numeric) = -0.018081737654268106463129065765712 absolute error = 3.45e-31 relative error = 1.9080024641247044280173573690327e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.707 y[1] (analytic) = -0.018063664954469795803420707843826 y[1] (numeric) = -0.018063664954469795803420707843481 absolute error = 3.45e-31 relative error = 1.9099114209081411214903822521820e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.224e+11 Order of pole = 7.829e+20 TOP MAIN SOLVE Loop x[1] = 4.708 y[1] (analytic) = -0.018045610318337944918971202673279 y[1] (numeric) = -0.018045610318337944918971202672933 absolute error = 3.46e-31 relative error = 1.9173638014802684849525760184150e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.134e+11 Order of pole = 1.150e+21 TOP MAIN SOLVE Loop memory used=927.0MB, alloc=4.4MB, time=98.44 x[1] = 4.709 y[1] (analytic) = -0.018027573727817916173376604665567 y[1] (numeric) = -0.018027573727817916173376604665222 absolute error = 3.45e-31 relative error = 1.9137350661206215649865969175867e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.71 y[1] (analytic) = -0.018009555164873117543558908122057 y[1] (numeric) = -0.018009555164873117543558908121712 absolute error = 3.45e-31 relative error = 1.9156497583733108461273418573307e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.711 y[1] (analytic) = -0.017991554611484984583172521106936 y[1] (numeric) = -0.01799155461148498458317252110659 absolute error = 3.46e-31 relative error = 1.9231245296564280457106812790670e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.490e+11 Order of pole = 1.668e+21 TOP MAIN SOLVE Loop x[1] = 4.712 y[1] (analytic) = -0.01797357204965296240403831755453 y[1] (numeric) = -0.017973572049652962404038317554185 absolute error = 3.45e-31 relative error = 1.9194848917450515031215496727892e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.234e+11 Order of pole = 8.187e+20 TOP MAIN SOLVE Loop x[1] = 4.713 y[1] (analytic) = -0.017955607461394487675587249043894 y[1] (numeric) = -0.017955607461394487675587249043549 absolute error = 3.45e-31 relative error = 1.9214053366992365703101278409148e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.714 y[1] (analytic) = -0.017937660828744970642295515682764 y[1] (numeric) = -0.017937660828744970642295515682419 absolute error = 3.45e-31 relative error = 1.9233277030589184538520051593574e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.474e+11 Order of pole = 1.438e+21 TOP MAIN SOLVE Loop x[1] = 4.715 y[1] (analytic) = -0.017919732133757777159093313534562 y[1] (numeric) = -0.017919732133757777159093313534216 absolute error = 3.46e-31 relative error = 1.9308324333051490755788070548408e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.716 y[1] (analytic) = -0.017901821358504210744729193995695 y[1] (numeric) = -0.017901821358504210744729193995351 absolute error = 3.44e-31 relative error = 1.9215921838957674048471038717467e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.872e+11 Order of pole = 2.557e+21 TOP MAIN SOLVE Loop x[1] = 4.717 y[1] (analytic) = -0.017883928485073494653072088486026 y[1] (numeric) = -0.017883928485073494653072088485681 absolute error = 3.45e-31 relative error = 1.9291063498042287657963632945485e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.166e+11 Order of pole = 8.453e+20 TOP MAIN SOLVE Loop x[1] = 4.718 y[1] (analytic) = -0.017866053495572753962333069753011 y[1] (numeric) = -0.017866053495572753962333069752666 absolute error = 3.45e-31 relative error = 1.9310364210288060171537218054064e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.628e+11 Order of pole = 1.476e+21 TOP MAIN SOLVE Loop x[1] = 4.719 y[1] (analytic) = -0.017848196372126997682188939009826 y[1] (numeric) = -0.017848196372126997682188939009481 absolute error = 3.45e-31 relative error = 1.9329684232899652170242138606416e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.72 y[1] (analytic) = -0.017830357096879100878789746029528 y[1] (numeric) = -0.017830357096879100878789746029183 absolute error = 3.45e-31 relative error = 1.9349023585197087875672331273527e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.721 y[1] (analytic) = -0.017812535651989786817632367201313 y[1] (numeric) = -0.017812535651989786817632367200969 absolute error = 3.44e-31 relative error = 1.9312242048008069831088199567225e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.722 y[1] (analytic) = -0.017794732019637609124282284420951 y[1] (numeric) = -0.017794732019637609124282284420607 absolute error = 3.44e-31 relative error = 1.9331563949396613750669725409723e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.514e+10 Order of pole = 7.981e+20 TOP MAIN SOLVE Loop x[1] = 4.723 y[1] (analytic) = -0.017776946182018933962925725535681 y[1] (numeric) = -0.017776946182018933962925725535338 absolute error = 3.43e-31 relative error = 1.9294652551006675245608530806126e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.724 y[1] (analytic) = -0.017759178121347922232734344894245 y[1] (numeric) = -0.017759178121347922232734344893901 absolute error = 3.44e-31 relative error = 1.9370265766211617236696221105552e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.490e+11 Order of pole = 1.185e+21 memory used=930.8MB, alloc=4.4MB, time=98.85 TOP MAIN SOLVE Loop x[1] = 4.725 y[1] (analytic) = -0.017741427819856511782024640365223 y[1] (numeric) = -0.01774142781985651178202464036488 absolute error = 3.43e-31 relative error = 1.9333280471152862259449394503099e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.726 y[1] (analytic) = -0.017723695259794399640194320981649 y[1] (numeric) = -0.017723695259794399640194320981305 absolute error = 3.44e-31 relative error = 1.9409045064115512593656882124767e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.727 y[1] (analytic) = -0.017705980423429024267417857146742 y[1] (numeric) = -0.0177059804234290242674178571464 absolute error = 3.42e-31 relative error = 1.9315507631955613310936292924183e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.728 y[1] (analytic) = -0.017688283293045547822083463094883 y[1] (numeric) = -0.01768828329304554782208346309454 absolute error = 3.43e-31 relative error = 1.9391367399393492145362224257917e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.729 y[1] (analytic) = -0.017670603850946838445953779043273 y[1] (numeric) = -0.01767060385094683844595377904293 absolute error = 3.43e-31 relative error = 1.9410768465709288036082547213996e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.086e+10 Order of pole = 2.889e+20 TOP MAIN SOLVE Loop x[1] = 4.73 y[1] (analytic) = -0.017652942079453452567032538193552 y[1] (numeric) = -0.01765294207945345256703253819321 absolute error = 3.42e-31 relative error = 1.9373541161620837266655401992646e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.016e+11 Order of pole = 2.362e+21 TOP MAIN SOLVE Loop x[1] = 4.731 y[1] (analytic) = -0.017635297960903617220119521448515 y[1] (numeric) = -0.017635297960903617220119521448172 absolute error = 3.43e-31 relative error = 1.9449628850071608341917793639360e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.754e+11 Order of pole = 2.655e+21 TOP MAIN SOLVE Loop x[1] = 4.732 y[1] (analytic) = -0.017617671477653212385036120397422 y[1] (numeric) = -0.017617671477653212385036120397079 absolute error = 3.43e-31 relative error = 1.9469088206978520357718494416099e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.904e+10 Order of pole = 5.919e+20 TOP MAIN SOLVE Loop x[1] = 4.733 y[1] (analytic) = -0.017600062612075753342503846794014 y[1] (numeric) = -0.017600062612075753342503846793672 absolute error = 3.42e-31 relative error = 1.9431749053287287251982278768609e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.310e+11 Order of pole = 1.157e+21 TOP MAIN SOLVE Loop x[1] = 4.734 y[1] (analytic) = -0.017582471346562373047658144404251 y[1] (numeric) = -0.017582471346562373047658144403908 absolute error = 3.43e-31 relative error = 1.9508065347540660217071928388461e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.735 y[1] (analytic) = -0.017564897663521804521179876736109 y[1] (numeric) = -0.017564897663521804521179876735766 absolute error = 3.43e-31 relative error = 1.9527583170173031870859676052344e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.736 y[1] (analytic) = -0.01754734154538036325802688178149 y[1] (numeric) = -0.017547341545380363258026881781148 absolute error = 3.42e-31 relative error = 1.9490131830826381168353410730934e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.737 y[1] (analytic) = -0.017529802974581929653748002500301 y[1] (numeric) = -0.017529802974581929653748002499957 absolute error = 3.44e-31 relative error = 1.9623723124486748358414308140321e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.644e+11 Order of pole = 3.197e+21 TOP MAIN SOLVE Loop x[1] = 4.738 y[1] (analytic) = -0.017512281933587931448362019359272 y[1] (numeric) = -0.017512281933587931448362019358928 absolute error = 3.44e-31 relative error = 1.9643356662744235689583165099011e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.544e+11 Order of pole = 6.127e+20 TOP MAIN SOLVE Loop x[1] = 4.739 y[1] (analytic) = -0.017494778404877326187783928803011 y[1] (numeric) = -0.017494778404877326187783928802667 absolute error = 3.44e-31 relative error = 1.9663009844360022711430838541101e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.207e+11 Order of pole = 5.527e+20 TOP MAIN SOLVE Loop memory used=934.6MB, alloc=4.4MB, time=99.25 x[1] = 4.74 y[1] (analytic) = -0.017477292370946583702781029082076 y[1] (numeric) = -0.017477292370946583702781029081732 absolute error = 3.44e-31 relative error = 1.9682682688987292677509539555353e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.395e+11 Order of pole = 1.020e+21 TOP MAIN SOLVE Loop x[1] = 4.741 y[1] (analytic) = -0.017459823814309668605441292392709 y[1] (numeric) = -0.017459823814309668605441292392366 absolute error = 3.43e-31 relative error = 1.9645100869739883447939249062803e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.742 y[1] (analytic) = -0.017442372717498022803136519795147 y[1] (numeric) = -0.017442372717498022803136519794804 absolute error = 3.43e-31 relative error = 1.9664755796435060389224928026433e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.800e+11 Order of pole = 7.876e+20 TOP MAIN SOLVE Loop x[1] = 4.743 y[1] (analytic) = -0.017424939063060548029962792872196 y[1] (numeric) = -0.017424939063060548029962792871853 absolute error = 3.43e-31 relative error = 1.9684430387887672495275323459323e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.166e+11 Order of pole = 1.798e+22 TOP MAIN SOLVE Loop x[1] = 4.744 y[1] (analytic) = -0.017407522833563588395640753567081 y[1] (numeric) = -0.017407522833563588395640753566737 absolute error = 3.44e-31 relative error = 1.9761571091363485782036874696000e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.745 y[1] (analytic) = -0.017390124011590912951858261099375 y[1] (numeric) = -0.017390124011590912951858261099031 absolute error = 3.44e-31 relative error = 1.9781342546534813694958400007362e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.746 y[1] (analytic) = -0.017372742579743698276037992300238 y[1] (numeric) = -0.017372742579743698276037992299894 absolute error = 3.44e-31 relative error = 1.9801133783050336587960779686320e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.072e+11 Order of pole = 3.448e+21 TOP MAIN SOLVE Loop x[1] = 4.747 y[1] (analytic) = -0.017355378520640511072512569133089 y[1] (numeric) = -0.017355378520640511072512569132744 absolute error = 3.45e-31 relative error = 1.9878563846342866150911777940545e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.748 y[1] (analytic) = -0.017338031816917290791089814573404 y[1] (numeric) = -0.01733803181691729079108981457306 absolute error = 3.44e-31 relative error = 1.9840775679298721110461972114751e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.473e+11 Order of pole = 1.185e+21 TOP MAIN SOLVE Loop x[1] = 4.749 y[1] (analytic) = -0.017320702451227332262990755411451 y[1] (numeric) = -0.017320702451227332262990755411108 absolute error = 3.43e-31 relative error = 1.9802891999665710540988408805951e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.75 y[1] (analytic) = -0.017303390406241268354143007914501 y[1] (numeric) = -0.017303390406241268354143007914157 absolute error = 3.44e-31 relative error = 1.9880496938676277198947253947483e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.751 y[1] (analytic) = -0.017286095664647052635812199640463 y[1] (numeric) = -0.017286095664647052635812199640119 absolute error = 3.44e-31 relative error = 1.9900387379177667490468381955074e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.752 y[1] (analytic) = -0.017268818209149942072554098032937 y[1] (numeric) = -0.017268818209149942072554098032593 absolute error = 3.44e-31 relative error = 1.9920297720068095325327210758156e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.753 y[1] (analytic) = -0.017251558022472479727470133748341 y[1] (numeric) = -0.017251558022472479727470133747997 absolute error = 3.44e-31 relative error = 1.9940227981257903253146704724381e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.754 y[1] (analytic) = -0.017234315087354477484749023969218 y[1] (numeric) = -0.017234315087354477484749023968875 absolute error = 3.43e-31 relative error = 1.9902154408890501350971952156132e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=938.4MB, alloc=4.4MB, time=99.66 x[1] = 4.755 y[1] (analytic) = -0.017217089386552998789477218243897 y[1] (numeric) = -0.017217089386552998789477218243554 absolute error = 3.43e-31 relative error = 1.9922066517694451454701319494860e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.756 y[1] (analytic) = -0.017199880902842341404700906661509 y[1] (numeric) = -0.017199880902842341404700906661167 absolute error = 3.42e-31 relative error = 1.9883858611107201642566684140919e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.757 y[1] (analytic) = -0.017182689619014020185722347422952 y[1] (numeric) = -0.017182689619014020185722347422609 absolute error = 3.43e-31 relative error = 1.9961950521438917795440457603138e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.585e+11 Order of pole = 1.355e+21 TOP MAIN SOLVE Loop x[1] = 4.758 y[1] (analytic) = -0.017165515517876749871613288102662 y[1] (numeric) = -0.017165515517876749871613288102319 absolute error = 3.43e-31 relative error = 1.9981922456263441100583658606255e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.202e+11 Order of pole = 6.861e+20 TOP MAIN SOLVE Loop x[1] = 4.759 y[1] (analytic) = -0.017148358582256427893928272113217 y[1] (numeric) = -0.017148358582256427893928272112874 absolute error = 3.43e-31 relative error = 2.0001914373012085829428154154270e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.76 y[1] (analytic) = -0.017131218794996117202600639084614 y[1] (numeric) = -0.017131218794996117202600639084272 absolute error = 3.42e-31 relative error = 1.9963553328727275439187266839797e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.761 y[1] (analytic) = -0.01711409613895602910900404505281 y[1] (numeric) = -0.017114096138956029109004045052467 absolute error = 3.43e-31 relative error = 2.0041958232269415134479080674986e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.583e+11 Order of pole = 3.583e+21 TOP MAIN SOLVE Loop x[1] = 4.762 y[1] (analytic) = -0.017096990597013506146162345517599 y[1] (numeric) = -0.017096990597013506146162345517257 absolute error = 3.42e-31 relative error = 2.0003520389122772910527971389149e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.134e+11 Order of pole = 2.280e+21 TOP MAIN SOLVE Loop x[1] = 4.763 y[1] (analytic) = -0.017079902152063004946090701578309 y[1] (numeric) = -0.017079902152063004946090701577966 absolute error = 3.43e-31 relative error = 2.0082082259386396131729919383553e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.764 y[1] (analytic) = -0.017062830787016079134250786486956 y[1] (numeric) = -0.017062830787016079134250786486614 absolute error = 3.42e-31 relative error = 2.0043567463626498237035330070793e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.765 y[1] (analytic) = -0.017045776484801362241102987072685 y[1] (numeric) = -0.017045776484801362241102987072342 absolute error = 3.43e-31 relative error = 2.0122286614859190787814615085542e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.766 y[1] (analytic) = -0.017028739228364550630738511588224 y[1] (numeric) = -0.017028739228364550630738511587881 absolute error = 3.43e-31 relative error = 2.0142418965971910440330314609328e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.767 y[1] (analytic) = -0.017011719000668386446574332609083 y[1] (numeric) = -0.017011719000668386446574332608741 absolute error = 3.42e-31 relative error = 2.0103788452334705286024410858017e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.768 y[1] (analytic) = -0.016994715784692640574093910678992 y[1] (numeric) = -0.01699471578469264057409391067865 absolute error = 3.42e-31 relative error = 2.0123902296032735392797206128678e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.154e+11 Order of pole = 1.567e+21 TOP MAIN SOLVE Loop x[1] = 4.769 y[1] (analytic) = -0.016977729563434095620616661440882 y[1] (numeric) = -0.01697772956343409562061666144054 absolute error = 3.42e-31 relative error = 2.0144036263634738524219296654094e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.77 y[1] (analytic) = -0.016960760319906528912079146021476 y[1] (numeric) = -0.016960760319906528912079146021134 absolute error = 3.42e-31 relative error = 2.0164190375274683960124503284303e-27 % Correct digits = 28 h = 0.001 memory used=942.2MB, alloc=4.4MB, time=100.06 Complex estimate of poles used for equation 1 Radius of convergence = 2.421e+11 Order of pole = 2.379e+21 TOP MAIN SOLVE Loop x[1] = 4.771 y[1] (analytic) = -0.016943808037140695506810981449244 y[1] (numeric) = -0.016943808037140695506810981448902 absolute error = 3.42e-31 relative error = 2.0184364651106685019967621236944e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.132e+11 Order of pole = 6.497e+20 TOP MAIN SOLVE Loop x[1] = 4.772 y[1] (analytic) = -0.016926872698184311226288484880228 y[1] (numeric) = -0.016926872698184311226288484879887 absolute error = 3.41e-31 relative error = 2.0145481453084829102270005555520e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.773 y[1] (analytic) = -0.016909954286102035702849082383968 y[1] (numeric) = -0.016909954286102035702849082383627 absolute error = 3.41e-31 relative error = 2.0165637010637060278935172689680e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.030e+11 Order of pole = 7.983e+20 TOP MAIN SOLVE Loop x[1] = 4.774 y[1] (analytic) = -0.01689305278397545544434953000251 y[1] (numeric) = -0.016893052783975455444349530002169 absolute error = 3.41e-31 relative error = 2.0185812733827982562467520840066e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.269e+11 Order of pole = 1.185e+21 TOP MAIN SOLVE Loop x[1] = 4.775 y[1] (analytic) = -0.016876168174903066915751011739329 y[1] (numeric) = -0.016876168174903066915751011738988 absolute error = 3.41e-31 relative error = 2.0206008642833320825099655492893e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.776 y[1] (analytic) = -0.016859300442000259637614196061838 y[1] (numeric) = -0.016859300442000259637614196061496 absolute error = 3.42e-31 relative error = 2.0285539199954114745646659449017e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.777 y[1] (analytic) = -0.016842449568399299301487349411131 y[1] (numeric) = -0.01684244956839929930148734941079 absolute error = 3.41e-31 relative error = 2.0246461099091094052996729360026e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.778 y[1] (analytic) = -0.016825615537249310902170622105686 y[1] (numeric) = -0.016825615537249310902170622105345 absolute error = 3.41e-31 relative error = 2.0266717686795988647073030320445e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.779 y[1] (analytic) = -0.016808798331716261886839638901877 y[1] (numeric) = -0.016808798331716261886839638901535 absolute error = 3.42e-31 relative error = 2.0346487193833808076758110454118e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.78 y[1] (analytic) = -0.016791997934982945321011543333507 y[1] (numeric) = -0.016791997934982945321011543333165 absolute error = 3.42e-31 relative error = 2.0366843857663167940593274361203e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.135e+11 Order of pole = 2.381e+21 TOP MAIN SOLVE Loop x[1] = 4.781 y[1] (analytic) = -0.016775214330248963071336661794999 y[1] (numeric) = -0.016775214330248963071336661794657 absolute error = 3.42e-31 relative error = 2.0387220888338082704641092026172e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.782 y[1] (analytic) = -0.016758447500730709005198970158491 y[1] (numeric) = -0.016758447500730709005198970158149 absolute error = 3.42e-31 relative error = 2.0407618306235584741902273675938e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.783 y[1] (analytic) = -0.016741697429661352207108562523926 y[1] (numeric) = -0.016741697429661352207108562523584 absolute error = 3.42e-31 relative error = 2.0428036131753093649663738023013e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.520e+11 Order of pole = 3.733e+21 TOP MAIN SOLVE Loop x[1] = 4.784 y[1] (analytic) = -0.016724964100290820211869338493187 y[1] (numeric) = -0.016724964100290820211869338492845 absolute error = 3.42e-31 relative error = 2.0448474385308436646919909337454e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.785 y[1] (analytic) = -0.016708247495885782254505142134579 y[1] (numeric) = -0.016708247495885782254505142134237 absolute error = 3.42e-31 relative error = 2.0468933087339868992201637926942e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=946.0MB, alloc=4.4MB, time=100.47 x[1] = 4.786 y[1] (analytic) = -0.016691547599729632536927602562395 y[1] (numeric) = -0.016691547599729632536927602562054 absolute error = 3.41e-31 relative error = 2.0429501696147304672061719861903e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.566e+11 Order of pole = 2.480e+20 TOP MAIN SOLVE Loop x[1] = 4.787 y[1] (analytic) = -0.016674864395122473511328942798021 y[1] (numeric) = -0.016674864395122473511328942797679 absolute error = 3.42e-31 relative error = 2.0509911918686285608637548160419e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.193e+11 Order of pole = 7.035e+20 TOP MAIN SOLVE Loop x[1] = 4.788 y[1] (analytic) = -0.016658197865381099180283040303972 y[1] (numeric) = -0.016658197865381099180283040303631 absolute error = 3.41e-31 relative error = 2.0470401585795952288359285510763e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.789 y[1] (analytic) = -0.016641547993838978413538039290571 y[1] (numeric) = -0.016641547993838978413538039290229 absolute error = 3.42e-31 relative error = 2.0550972789707723523087014815331e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.79 y[1] (analytic) = -0.016624914763846238281483831586441 y[1] (numeric) = -0.016624914763846238281483831586098 absolute error = 3.43e-31 relative error = 2.0631684725741452426932502288221e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.791 y[1] (analytic) = -0.016608298158769647405277739538945 y[1] (numeric) = -0.016608298158769647405277739538602 absolute error = 3.43e-31 relative error = 2.0652326729749030696532161481388e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.792 y[1] (analytic) = -0.016591698161992599323611751068848 y[1] (numeric) = -0.016591698161992599323611751068505 absolute error = 3.43e-31 relative error = 2.0672989386085059742447363867881e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.793 y[1] (analytic) = -0.016575114756915095876104673645053 y[1] (numeric) = -0.016575114756915095876104673644709 absolute error = 3.44e-31 relative error = 2.0754004122745760880970153999962e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.931e+10 Order of pole = 8.339e+20 TOP MAIN SOLVE Loop x[1] = 4.794 y[1] (analytic) = -0.016558547926953730603302590570178 y[1] (numeric) = -0.016558547926953730603302590569835 absolute error = 3.43e-31 relative error = 2.0714376738413775387724507025581e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.795 y[1] (analytic) = -0.016541997655541672163271019576064 y[1] (numeric) = -0.01654199765554167216327101957572 absolute error = 3.44e-31 relative error = 2.0795553666685344930243128246440e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.427e+12 Order of pole = 2.935e+23 TOP MAIN SOLVE Loop x[1] = 4.796 y[1] (analytic) = -0.016525463926128647764762190319957 y[1] (numeric) = -0.016525463926128647764762190319613 absolute error = 3.44e-31 relative error = 2.0816359621595655883688006603085e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.862e+10 Order of pole = 1.385e+20 TOP MAIN SOLVE Loop x[1] = 4.797 y[1] (analytic) = -0.016508946722180926616940873947301 y[1] (numeric) = -0.016508946722180926616940873946958 absolute error = 3.43e-31 relative error = 2.0776613176608987887826254710912e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.623e+11 Order of pole = 1.945e+21 TOP MAIN SOLVE Loop x[1] = 4.798 y[1] (analytic) = -0.016492446027181303395652214445563 y[1] (numeric) = -0.01649244602718130339565221444522 absolute error = 3.43e-31 relative error = 2.0797400181555819908359185236340e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.799 y[1] (analytic) = -0.016475961824629081726215028055549 y[1] (numeric) = -0.016475961824629081726215028055206 absolute error = 3.43e-31 relative error = 2.0818207983904566601451590996372e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.474e+11 Order of pole = 1.028e+21 TOP MAIN SOLVE Loop x[1] = 4.8 y[1] (analytic) = -0.016459494098040057682724053532149 y[1] (numeric) = -0.016459494098040057682724053531805 absolute error = 3.44e-31 relative error = 2.0899791813222399490212276003235e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.730e+11 Order of pole = 1.712e+21 TOP MAIN SOLVE Loop memory used=949.8MB, alloc=4.4MB, time=100.88 x[1] = 4.801 y[1] (analytic) = -0.016443042830946503303844652555364 y[1] (numeric) = -0.01644304283094650330384465255502 absolute error = 3.44e-31 relative error = 2.0920702058415698135292147646510e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.802 y[1] (analytic) = -0.016426608006897150125083476084964 y[1] (numeric) = -0.01642660800689715012508347608462 absolute error = 3.44e-31 relative error = 2.0941633224312798587966468952421e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.803 y[1] (analytic) = -0.016410189609457172727518628928052 y[1] (numeric) = -0.016410189609457172727518628927707 absolute error = 3.45e-31 relative error = 2.1023523079902557060790271936183e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.804 y[1] (analytic) = -0.016393787622208172302972881248336 y[1] (numeric) = -0.016393787622208172302972881247991 absolute error = 3.45e-31 relative error = 2.1044557118248796237800243895252e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.413e+11 Order of pole = 9.870e+20 TOP MAIN SOLVE Loop x[1] = 4.805 y[1] (analytic) = -0.016377402028748160235613492188957 y[1] (numeric) = -0.016377402028748160235613492188612 absolute error = 3.45e-31 relative error = 2.1065612201153907376758098158402e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.806 y[1] (analytic) = -0.016361032812691541699962227207314 y[1] (numeric) = -0.01636103281269154169996222720697 absolute error = 3.44e-31 relative error = 2.1025567513876821586242476366012e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.807 y[1] (analytic) = -0.016344679957669099275299167130555 y[1] (numeric) = -0.016344679957669099275299167130211 absolute error = 3.44e-31 relative error = 2.1046603597679592839107662727226e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.808 y[1] (analytic) = -0.016328343447327976576443923334152 y[1] (numeric) = -0.016328343447327976576443923333807 absolute error = 3.45e-31 relative error = 2.1128903927878668317045829587473e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.809 y[1] (analytic) = -0.016312023265331661900897889823438 y[1] (numeric) = -0.016312023265331661900897889823094 absolute error = 3.44e-31 relative error = 2.1088738926158322197575103022525e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.81 y[1] (analytic) = -0.016295719395359971892331179358986 y[1] (numeric) = -0.016295719395359971892331179358642 absolute error = 3.44e-31 relative error = 2.1109838212969612293184205694077e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.811 y[1] (analytic) = -0.016279431821109035220397907111388 y[1] (numeric) = -0.016279431821109035220397907111044 absolute error = 3.44e-31 relative error = 2.1130958609620874511648654124722e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.812 y[1] (analytic) = -0.016263160526291276276863501659388 y[1] (numeric) = -0.016263160526291276276863501659044 absolute error = 3.44e-31 relative error = 2.1152100137232507264263779718525e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.337e+11 Order of pole = 8.229e+20 TOP MAIN SOLVE Loop x[1] = 4.813 y[1] (analytic) = -0.016246905494635398888027739457291 y[1] (numeric) = -0.016246905494635398888027739456948 absolute error = 3.43e-31 relative error = 2.1111712634338638645606197611713e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.814 y[1] (analytic) = -0.016230666709886370043427215193355 y[1] (numeric) = -0.016230666709886370043427215193012 absolute error = 3.43e-31 relative error = 2.1132834906348793056614261795249e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.570e+10 Order of pole = 2.418e+20 TOP MAIN SOLVE Loop x[1] = 4.815 y[1] (analytic) = -0.016214444155805403640800976740249 y[1] (numeric) = -0.016214444155805403640800976739905 absolute error = 3.44e-31 relative error = 2.1215651717350704142277163874350e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.225e+11 Order of pole = 2.684e+20 TOP MAIN SOLVE Loop x[1] = 4.816 y[1] (analytic) = -0.016198237816169944247303069661881 y[1] (numeric) = -0.016198237816169944247303069661538 absolute error = 3.43e-31 relative error = 2.1175142870022510742684546232920e-27 % Correct digits = 28 h = 0.001 memory used=953.7MB, alloc=4.4MB, time=101.29 Complex estimate of poles used for equation 1 Radius of convergence = 7.760e+10 Order of pole = 2.191e+20 TOP MAIN SOLVE Loop x[1] = 4.817 y[1] (analytic) = -0.016182047674773650876945752487786 y[1] (numeric) = -0.016182047674773650876945752487443 absolute error = 3.43e-31 relative error = 2.1196328603994041217128209555937e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.818 y[1] (analytic) = -0.016165873715426380784257160196916 y[1] (numeric) = -0.016165873715426380784257160196572 absolute error = 3.44e-31 relative error = 2.1279394238477562868681647409802e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.819 y[1] (analytic) = -0.016149715921954173274137209567171 y[1] (numeric) = -0.016149715921954173274137209566827 absolute error = 3.44e-31 relative error = 2.1300684275960612195529138032099e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.386e+11 Order of pole = 9.747e+20 TOP MAIN SOLVE Loop x[1] = 4.82 y[1] (analytic) = -0.016133574278199233527895556245215 y[1] (numeric) = -0.016133574278199233527895556244871 absolute error = 3.44e-31 relative error = 2.1321995614129712540070989469706e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.821 y[1] (analytic) = -0.016117448768019916445455429573183 y[1] (numeric) = -0.016117448768019916445455429572839 absolute error = 3.44e-31 relative error = 2.1343328274296203847352452887666e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.822 y[1] (analytic) = -0.016101339375290710503707187374771 y[1] (numeric) = -0.016101339375290710503707187374428 absolute error = 3.43e-31 relative error = 2.1302575643264280770709870204832e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.531e+10 Order of pole = 6.312e+19 TOP MAIN SOLVE Loop x[1] = 4.823 y[1] (analytic) = -0.016085246083902221630995449052932 y[1] (numeric) = -0.016085246083902221630995449052588 absolute error = 3.44e-31 relative error = 2.1386057645973350458817921833521e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.703e+11 Order of pole = 4.795e+21 TOP MAIN SOLVE Loop x[1] = 4.824 y[1] (analytic) = -0.016069168877761157097723681484929 y[1] (numeric) = -0.016069168877761157097723681484586 absolute error = 3.43e-31 relative error = 2.1345223428119737451508323549396e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.825 y[1] (analytic) = -0.016053107740790309423060128318047 y[1] (numeric) = -0.016053107740790309423060128317703 absolute error = 3.44e-31 relative error = 2.1428872561909595711015156593640e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.425e+11 Order of pole = 7.894e+20 TOP MAIN SOLVE Loop x[1] = 4.826 y[1] (analytic) = -0.016037062656928540297728989370487 y[1] (numeric) = -0.016037062656928540297728989370143 absolute error = 3.44e-31 relative error = 2.1450312152480158070136077367344e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.827 y[1] (analytic) = -0.01602103361013076452287077292734 y[1] (numeric) = -0.016021033610130764522870772926996 absolute error = 3.44e-31 relative error = 2.1471773193364660435487359158452e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.569e+11 Order of pole = 1.666e+21 TOP MAIN SOLVE Loop x[1] = 4.828 y[1] (analytic) = -0.01600502058436793396495575979061 y[1] (numeric) = -0.016005020584367933964955759790266 absolute error = 3.44e-31 relative error = 2.1493255706024145479991500640779e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.139e+10 Order of pole = 3.761e+20 TOP MAIN SOLVE Loop x[1] = 4.829 y[1] (analytic) = -0.015989023563627021526734533995442 y[1] (numeric) = -0.015989023563627021526734533995099 absolute error = 3.43e-31 relative error = 2.1452216805801763910164671624739e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.597e+11 Order of pole = 1.146e+21 TOP MAIN SOLVE Loop x[1] = 4.83 y[1] (analytic) = -0.01597304253191100513420955114174 y[1] (numeric) = -0.015973042531911005134209551141396 absolute error = 3.44e-31 relative error = 2.1536285232619614664524566250414e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.831 y[1] (analytic) = -0.015957077473238851739611731311396 y[1] (numeric) = -0.015957077473238851739611731311053 absolute error = 3.43e-31 relative error = 2.1495164172464241982950931237806e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=957.5MB, alloc=4.4MB, time=101.70 x[1] = 4.832 y[1] (analytic) = -0.015941128371645501340366079546425 y[1] (numeric) = -0.015941128371645501340366079546081 absolute error = 3.44e-31 relative error = 2.1579400904384729378321789314920e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.498e+11 Order of pole = 7.565e+21 TOP MAIN SOLVE Loop x[1] = 4.833 y[1] (analytic) = -0.015925195211181851014030352852245 y[1] (numeric) = -0.015925195211181851014030352851901 absolute error = 3.44e-31 relative error = 2.1600991098587032439024921067421e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.577e+11 Order of pole = 9.268e+20 TOP MAIN SOLVE Loop x[1] = 4.834 y[1] (analytic) = -0.015909277975914738969190808663491 y[1] (numeric) = -0.015909277975914738969190808663146 absolute error = 3.45e-31 relative error = 2.1685459297543229036183590156470e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.835 y[1] (analytic) = -0.015893376649926928612299085666737 y[1] (numeric) = -0.015893376649926928612299085666392 absolute error = 3.45e-31 relative error = 2.1707155603185567994637844788533e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.623e+11 Order of pole = 1.660e+21 TOP MAIN SOLVE Loop x[1] = 4.836 y[1] (analytic) = -0.015877491217317092630434283815714 y[1] (numeric) = -0.015877491217317092630434283815368 absolute error = 3.46e-31 relative error = 2.1791855858350493906233277440321e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.837 y[1] (analytic) = -0.01586162166219979708997432629975 y[1] (numeric) = -0.015861621662199797089974326299405 absolute error = 3.45e-31 relative error = 2.1750613357660496866917561347999e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.600e+11 Order of pole = 1.212e+21 TOP MAIN SOLVE Loop x[1] = 4.838 y[1] (analytic) = -0.015845767968705485551160702135498 y[1] (numeric) = -0.015845767968705485551160702135152 absolute error = 3.46e-31 relative error = 2.1835483182849253123172284995897e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.743e+13 Order of pole = 1.681e+25 TOP MAIN SOLVE Loop x[1] = 4.839 y[1] (analytic) = -0.015829930120980463198540703945332 y[1] (numeric) = -0.015829930120980463198540703944985 absolute error = 3.47e-31 relative error = 2.1920501060209844780849339821860e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.087e+11 Order of pole = 5.788e+20 TOP MAIN SOLVE Loop x[1] = 4.84 y[1] (analytic) = -0.015814108103186880987271291363368 y[1] (numeric) = -0.015814108103186880987271291363021 absolute error = 3.47e-31 relative error = 2.1942432525174915110833020785319e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.124e+11 Order of pole = 4.369e+20 TOP MAIN SOLVE Loop x[1] = 4.841 y[1] (analytic) = -0.015798301899502719805268726371627 y[1] (numeric) = -0.01579830189950271980526872637128 absolute error = 3.47e-31 relative error = 2.1964385932574339151836528360605e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.842 y[1] (analytic) = -0.015782511494121774651188142714655 y[1] (numeric) = -0.015782511494121774651188142714309 absolute error = 3.46e-31 relative error = 2.1923000032591031821112867661235e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.843 y[1] (analytic) = -0.01576673687125363882821722737087 y[1] (numeric) = -0.015766736871253638828217227370524 absolute error = 3.46e-31 relative error = 2.1944933997778386128271874248268e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.392e+10 Order of pole = 6.290e+20 TOP MAIN SOLVE Loop x[1] = 4.844 y[1] (analytic) = -0.015750978015123688153668207872972 y[1] (numeric) = -0.015750978015123688153668207872626 absolute error = 3.46e-31 relative error = 2.1966889907901566958377782123769e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.845 y[1] (analytic) = -0.015735234909973065184352355068118 y[1] (numeric) = -0.015735234909973065184352355067772 absolute error = 3.46e-31 relative error = 2.1988867784916486264270659314021e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.368e+11 Order of pole = 1.030e+21 TOP MAIN SOLVE Loop x[1] = 4.846 y[1] (analytic) = -0.015719507540058663457721226691026 y[1] (numeric) = -0.01571950754005866345772122669068 absolute error = 3.46e-31 relative error = 2.2010867650801022892359624004837e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=961.3MB, alloc=4.4MB, time=102.11 x[1] = 4.847 y[1] (analytic) = -0.015703795889653111748758892889952 y[1] (numeric) = -0.015703795889653111748758892889605 absolute error = 3.47e-31 relative error = 2.2096568399021966654609023950582e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.848 y[1] (analytic) = -0.015688099943044758342609400596444 y[1] (numeric) = -0.015688099943044758342609400596097 absolute error = 3.47e-31 relative error = 2.2118676019388870406602678025059e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.769e+10 Order of pole = 1.470e+21 TOP MAIN SOLVE Loop x[1] = 4.849 y[1] (analytic) = -0.015672419684537655322923749365039 y[1] (numeric) = -0.015672419684537655322923749364693 absolute error = 3.46e-31 relative error = 2.2076999401781090266868326058776e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.85 y[1] (analytic) = -0.015656755098451542875910667028563 y[1] (numeric) = -0.015656755098451542875910667028217 absolute error = 3.46e-31 relative error = 2.2099087443362992206957912303820e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.851 y[1] (analytic) = -0.015641106169121833610075489218489 y[1] (numeric) = -0.015641106169121833610075489218142 absolute error = 3.47e-31 relative error = 2.2185131681097861699278370296523e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.165e+11 Order of pole = 9.602e+20 TOP MAIN SOLVE Loop x[1] = 4.852 y[1] (analytic) = -0.015625472880899596891631462487949 y[1] (numeric) = -0.015625472880899596891631462487603 absolute error = 3.46e-31 relative error = 2.2143329845904793461857383260438e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.853 y[1] (analytic) = -0.01560985521815154319556780644739 y[1] (numeric) = -0.015609855218151543195567806447045 absolute error = 3.45e-31 relative error = 2.2101422157895806811678485163059e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.854 y[1] (analytic) = -0.015594253165260008472358885979619 y[1] (numeric) = -0.015594253165260008472358885979273 absolute error = 3.46e-31 relative error = 2.2187660821795502779661833624996e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.664e+11 Order of pole = 1.872e+21 TOP MAIN SOLVE Loop x[1] = 4.855 y[1] (analytic) = -0.015578666706622938530298860242116 y[1] (numeric) = -0.01557866670662293853029886024177 absolute error = 3.46e-31 relative error = 2.2209859580146577321287704678844e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.821e+11 Order of pole = 1.802e+21 TOP MAIN SOLVE Loop x[1] = 4.856 y[1] (analytic) = -0.015563095826653873433446190789975 y[1] (numeric) = -0.015563095826653873433446190789629 absolute error = 3.46e-31 relative error = 2.2232080548359082831184269957330e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.431e+11 Order of pole = 3.916e+21 TOP MAIN SOLVE Loop x[1] = 4.857 y[1] (analytic) = -0.015547540509781931915162406762658 y[1] (numeric) = -0.015547540509781931915162406762311 absolute error = 3.47e-31 relative error = 2.2318642603418885296649551696671e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.318e+11 Order of pole = 2.613e+21 TOP MAIN SOLVE Loop x[1] = 4.858 y[1] (analytic) = -0.015532000740451795807229540672038 y[1] (numeric) = -0.015532000740451795807229540671691 absolute error = 3.47e-31 relative error = 2.2340972409064309788086830481546e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.859 y[1] (analytic) = -0.015516476503123694484530663907882 y[1] (numeric) = -0.015516476503123694484530663907534 absolute error = 3.48e-31 relative error = 2.2427772176881941705693531462909e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.935e+11 Order of pole = 5.978e+21 TOP MAIN SOLVE Loop x[1] = 4.86 y[1] (analytic) = -0.015500967782273389325277966639986 y[1] (numeric) = -0.015500967782273389325277966639638 absolute error = 3.48e-31 relative error = 2.2450211166683808795287027147764e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.475e+11 Order of pole = 7.806e+21 TOP MAIN SOLVE Loop x[1] = 4.861 y[1] (analytic) = -0.015485474562392158186772842343775 y[1] (numeric) = -0.015485474562392158186772842343427 absolute error = 3.48e-31 relative error = 2.2472672606698713419682236802512e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=965.1MB, alloc=4.4MB, time=102.52 x[1] = 4.862 y[1] (analytic) = -0.015469996827986779896682452708141 y[1] (numeric) = -0.015469996827986779896682452707793 absolute error = 3.48e-31 relative error = 2.2495156519388097465570515123970e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.863 y[1] (analytic) = -0.015454534563579518759817264200796 y[1] (numeric) = -0.015454534563579518759817264200449 absolute error = 3.47e-31 relative error = 2.2452956999284048267558592958317e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.030e+11 Order of pole = 6.754e+20 TOP MAIN SOLVE Loop x[1] = 4.864 y[1] (analytic) = -0.01543908775370810908039406306739 y[1] (numeric) = -0.015439087753708109080394063067042 absolute error = 3.48e-31 relative error = 2.2540191852748457234268855401289e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.666e+11 Order of pole = 4.727e+21 TOP MAIN SOLVE Loop x[1] = 4.865 y[1] (analytic) = -0.015423656382925739699768971026106 y[1] (numeric) = -0.015423656382925739699768971025759 absolute error = 3.47e-31 relative error = 2.2497907849148865558686754235777e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.866 y[1] (analytic) = -0.015408240435801038549624999389488 y[1] (numeric) = -0.015408240435801038549624999389139 absolute error = 3.49e-31 relative error = 2.2650217684110035272669989638859e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.867 y[1] (analytic) = -0.015392839896918057220598694799721 y[1] (numeric) = -0.015392839896918057220598694799373 absolute error = 3.48e-31 relative error = 2.2607913960677022125620530343537e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.868 y[1] (analytic) = -0.015377454750876255546330445202784 y[1] (numeric) = -0.015377454750876255546330445202436 absolute error = 3.48e-31 relative error = 2.2630533182363607331215766286739e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.869 y[1] (analytic) = -0.015362084982290486202923030110436 y[1] (numeric) = -0.015362084982290486202923030110088 absolute error = 3.48e-31 relative error = 2.2653175034585260778246393006280e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.87 y[1] (analytic) = -0.015346730575790979323793014607349 y[1] (numeric) = -0.015346730575790979323793014607 absolute error = 3.49e-31 relative error = 2.2740999998432065990632878377534e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.871 y[1] (analytic) = -0.015331391516023327129899601953468 y[1] (numeric) = -0.01533139151602332712989960195312 absolute error = 3.48e-31 relative error = 2.2698526721223842009322047073885e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.996e+11 Order of pole = 2.403e+22 TOP MAIN SOLVE Loop x[1] = 4.872 y[1] (analytic) = -0.0153160677876484685753355750092 y[1] (numeric) = -0.015316067787648468575335575008852 absolute error = 3.48e-31 relative error = 2.2721236600992460211255651356282e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.011e+10 Order of pole = 2.009e+21 TOP MAIN SOLVE Loop x[1] = 4.873 y[1] (analytic) = -0.015300759375342674008264972073058 y[1] (numeric) = -0.01530075937534267400826497207271 absolute error = 3.48e-31 relative error = 2.2743969201999572842095997479922e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.977e+11 Order of pole = 1.044e+22 TOP MAIN SOLVE Loop x[1] = 4.874 y[1] (analytic) = -0.015285466263797529847192158068192 y[1] (numeric) = -0.015285466263797529847192158067843 absolute error = 3.49e-31 relative error = 2.2832146169239213213693619669646e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.875 y[1] (analytic) = -0.015270188437719923272546967345572 y[1] (numeric) = -0.015270188437719923272546967345223 absolute error = 3.49e-31 relative error = 2.2854989735287846271110441227496e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.337e+11 Order of pole = 9.570e+20 TOP MAIN SOLVE Loop x[1] = 4.876 y[1] (analytic) = -0.01525492588183202693357060968772 y[1] (numeric) = -0.015254925881832026933570609687372 absolute error = 3.48e-31 relative error = 2.2812303559891648943330677078554e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.549e+11 Order of pole = 1.671e+21 TOP MAIN SOLVE Loop x[1] = 4.877 y[1] (analytic) = -0.015239678580871283670487046397597 y[1] (numeric) = -0.015239678580871283670487046397248 absolute error = 3.49e-31 relative error = 2.2900745455226454942915255899051e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 memory used=968.9MB, alloc=4.4MB, time=102.91 TOP MAIN SOLVE Loop x[1] = 4.878 y[1] (analytic) = -0.01522444651959039125194455864275 y[1] (numeric) = -0.015224446519590391251944558642401 absolute error = 3.49e-31 relative error = 2.2923657654872154308888709467518e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.879 y[1] (analytic) = -0.015209229682757287127712245495042 y[1] (numeric) = -0.015209229682757287127712245494694 absolute error = 3.48e-31 relative error = 2.2880843228669747164630037416612e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.436e+11 Order of pole = 6.534e+21 TOP MAIN SOLVE Loop x[1] = 4.88 y[1] (analytic) = -0.015194028055155133196616204361159 y[1] (numeric) = -0.01519402805515513319661620436081 absolute error = 3.49e-31 relative error = 2.2969550848077373788428173936425e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.881 y[1] (analytic) = -0.01517884162158230058970016173882 y[1] (numeric) = -0.015178841621582300589700161738471 absolute error = 3.49e-31 relative error = 2.2992531887530090931646558959048e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.106e+11 Order of pole = 3.221e+21 TOP MAIN SOLVE Loop x[1] = 4.882 y[1] (analytic) = -0.01516367036685235446859533745806 y[1] (numeric) = -0.015163670366852354468595337457711 absolute error = 3.49e-31 relative error = 2.3015535919516611649343704614414e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.088e+11 Order of pole = 2.339e+21 TOP MAIN SOLVE Loop x[1] = 4.883 y[1] (analytic) = -0.015148514275794038839084340776169 y[1] (numeric) = -0.015148514275794038839084340775821 absolute error = 3.48e-31 relative error = 2.2972549892636840991618865899762e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.529e+11 Order of pole = 1.389e+21 TOP MAIN SOLVE Loop x[1] = 4.884 y[1] (analytic) = -0.01513337333325126137984391188893 y[1] (numeric) = -0.015133373333251261379843911888581 absolute error = 3.49e-31 relative error = 2.3061613053130214962023505938485e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.885 y[1] (analytic) = -0.015118247524083078286351337599615 y[1] (numeric) = -0.015118247524083078286351337599267 absolute error = 3.48e-31 relative error = 2.3018540968167287632117525465901e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.808e+11 Order of pole = 2.283e+21 TOP MAIN SOLVE Loop x[1] = 4.886 y[1] (analytic) = -0.015103136833163679129939385050925 y[1] (numeric) = -0.015103136833163679129939385050576 absolute error = 3.49e-31 relative error = 2.3107782433226779617067171589930e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.018e+11 Order of pole = 2.634e+21 TOP MAIN SOLVE Loop x[1] = 4.887 y[1] (analytic) = -0.015088041245382371731984612573498 y[1] (numeric) = -0.015088041245382371731984612573149 absolute error = 3.49e-31 relative error = 2.3130901773403483099143514018377e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.888 y[1] (analytic) = -0.015072960745643567053213931838092 y[1] (numeric) = -0.015072960745643567053213931837743 absolute error = 3.49e-31 relative error = 2.3154044244483887559914991720002e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.284e+11 Order of pole = 9.722e+20 TOP MAIN SOLVE Loop x[1] = 4.889 y[1] (analytic) = -0.01505789531886676409811431061669 y[1] (numeric) = -0.015057895318866764098114310616342 absolute error = 3.48e-31 relative error = 2.3110799526144533440966287922787e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.89 y[1] (analytic) = -0.015042844949986534834430520561019 y[1] (numeric) = -0.01504284494998653483443052056067 absolute error = 3.49e-31 relative error = 2.3200398671948845501421971519827e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.225e+11 Order of pole = 5.398e+20 TOP MAIN SOLVE Loop x[1] = 4.891 y[1] (analytic) = -0.015027809623952509127735849494933 y[1] (numeric) = -0.015027809623952509127735849494584 absolute error = 3.49e-31 relative error = 2.3223610674687830309984499300469e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.892 y[1] (analytic) = -0.015012789325729359691060712790159 y[1] (numeric) = -0.015012789325729359691060712789809 absolute error = 3.50e-31 relative error = 2.3313455774681371884143242250607e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=972.7MB, alloc=4.4MB, time=103.32 x[1] = 4.893 y[1] (analytic) = -0.014997784040296787049564113452721 y[1] (numeric) = -0.014997784040296787049564113452371 absolute error = 3.50e-31 relative error = 2.3336780891070488147462017150626e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.894 y[1] (analytic) = -0.014982793752649504520232915590283 y[1] (numeric) = -0.014982793752649504520232915589934 absolute error = 3.49e-31 relative error = 2.3293386117544604669608758770306e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.420e+11 Order of pole = 5.726e+20 TOP MAIN SOLVE Loop x[1] = 4.895 y[1] (analytic) = -0.014967818447797223206593910958418 y[1] (numeric) = -0.014967818447797223206593910958068 absolute error = 3.50e-31 relative error = 2.3383501157545683198637811601810e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 3.761e+11 Order of pole = 1.044e+22 TOP MAIN SOLVE Loop x[1] = 4.896 y[1] (analytic) = -0.014952858110764637008423673296605 y[1] (numeric) = -0.014952858110764637008423673296255 absolute error = 3.50e-31 relative error = 2.3406896354352032355045551706876e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.799e+10 Order of pole = 4.227e+20 TOP MAIN SOLVE Loop x[1] = 4.897 y[1] (analytic) = -0.014937912726591407646441210162599 y[1] (numeric) = -0.014937912726591407646441210162249 absolute error = 3.50e-31 relative error = 2.3430314958056686438246862017890e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.898 y[1] (analytic) = -0.014922982280332149701968436956532 y[1] (numeric) = -0.014922982280332149701968436956183 absolute error = 3.49e-31 relative error = 2.3386746257815170387004924653277e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.899 y[1] (analytic) = -0.014908066757056415671543512794008 y[1] (numeric) = -0.014908066757056415671543512793659 absolute error = 3.49e-31 relative error = 2.3410144701344880150629098824952e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.9 y[1] (analytic) = -0.014893166141848681036472092840257 y[1] (numeric) = -0.014893166141848681036472092839907 absolute error = 3.50e-31 relative error = 2.3500711444863709847010259860511e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.111e+11 Order of pole = 2.264e+20 TOP MAIN SOLVE Loop x[1] = 4.901 y[1] (analytic) = -0.014878280419808329347301566655372 y[1] (numeric) = -0.014878280419808329347301566655023 absolute error = 3.49e-31 relative error = 2.3457011842266111877071478536964e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.380e+10 Order of pole = 4.632e+20 TOP MAIN SOLVE Loop x[1] = 4.902 y[1] (analytic) = -0.014863409576049637323203367023627 y[1] (numeric) = -0.014863409576049637323203367023277 absolute error = 3.50e-31 relative error = 2.3547759900526282330518097754795e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.389e+11 Order of pole = 6.918e+20 TOP MAIN SOLVE Loop x[1] = 4.903 y[1] (analytic) = -0.014848553595701759966248448647918 y[1] (numeric) = -0.014848553595701759966248448647568 absolute error = 3.50e-31 relative error = 2.3571319438232366879004059161011e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.311e+11 Order of pole = 2.991e+21 TOP MAIN SOLVE Loop x[1] = 4.904 y[1] (analytic) = -0.014833712463908715690561050983602 y[1] (numeric) = -0.014833712463908715690561050983252 absolute error = 3.50e-31 relative error = 2.3594902547259853936542228157023e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.024e+11 Order of pole = 2.193e+21 TOP MAIN SOLVE Loop x[1] = 4.905 y[1] (analytic) = -0.014818886165829371466335874364225 y[1] (numeric) = -0.014818886165829371466335874363875 absolute error = 3.50e-31 relative error = 2.3618509251191854495878813413559e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.351e+11 Order of pole = 3.095e+21 TOP MAIN SOLVE Loop x[1] = 4.906 y[1] (analytic) = -0.014804074686637427978703813435095 y[1] (numeric) = -0.014804074686637427978703813434745 absolute error = 3.50e-31 relative error = 2.3642139573635074456239767508098e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.935e+11 Order of pole = 2.439e+21 TOP MAIN SOLVE Loop x[1] = 4.907 y[1] (analytic) = -0.014789278011521404801431406759197 y[1] (numeric) = -0.014789278011521404801431406758846 absolute error = 3.51e-31 relative error = 2.3733410091186180624981620957450e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.780e+11 Order of pole = 4.343e+21 TOP MAIN SOLVE Loop memory used=976.5MB, alloc=4.4MB, time=103.73 x[1] = 4.908 y[1] (analytic) = -0.014774496125684625585439176293648 y[1] (numeric) = -0.014774496125684625585439176293298 absolute error = 3.50e-31 relative error = 2.3689471168600112373203025919716e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.570e+11 Order of pole = 1.927e+21 TOP MAIN SOLVE Loop x[1] = 4.909 y[1] (analytic) = -0.014759729014345203262124045253824 y[1] (numeric) = -0.014759729014345203262124045253473 absolute error = 3.51e-31 relative error = 2.3780924409849110751254796122524e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.433e+11 Order of pole = 1.785e+21 TOP MAIN SOLVE Loop x[1] = 4.91 y[1] (analytic) = -0.014744976662736025261471037686311 y[1] (numeric) = -0.01474497666273602526147103768596 absolute error = 3.51e-31 relative error = 2.3804717228685643258260759246985e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.911 y[1] (analytic) = -0.014730239056104738744939477861179 y[1] (numeric) = -0.014730239056104738744939477860829 absolute error = 3.50e-31 relative error = 2.3760646291408791629897834837694e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.912 y[1] (analytic) = -0.014715516179713735853108922368529 y[1] (numeric) = -0.01471551617971373585310892236818 absolute error = 3.49e-31 relative error = 2.3716463339635917083079473311025e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.011e+11 Order of pole = 6.846e+20 TOP MAIN SOLVE Loop x[1] = 4.913 y[1] (analytic) = -0.01470080801884013896807007256402 y[1] (numeric) = -0.01470080801884013896807007256367 absolute error = 3.50e-31 relative error = 2.3808215136980900521765223757005e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.905e+10 Order of pole = 9.316e+20 TOP MAIN SOLVE Loop x[1] = 4.914 y[1] (analytic) = -0.014686114558775785990545929753056 y[1] (numeric) = -0.014686114558775785990545929752706 absolute error = 3.50e-31 relative error = 2.3832035260194477976299638652608e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.128e+11 Order of pole = 7.834e+20 TOP MAIN SOLVE Loop x[1] = 4.915 y[1] (analytic) = -0.014671435784827215631728470233579 y[1] (numeric) = -0.014671435784827215631728470233229 absolute error = 3.50e-31 relative error = 2.3855879215445301628316579486808e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.916 y[1] (analytic) = -0.014656771682315652719816132032893 y[1] (numeric) = -0.014656771682315652719816132032544 absolute error = 3.49e-31 relative error = 2.3811519177929964919305646739124e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.917 y[1] (analytic) = -0.0146421222365769935212374198748 y[1] (numeric) = -0.014642122236576993521237419874451 absolute error = 3.49e-31 relative error = 2.3835342606837062723957222702705e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.384e+11 Order of pole = 8.940e+20 TOP MAIN SOLVE Loop x[1] = 4.918 y[1] (analytic) = -0.014627487432961791076545949599415 y[1] (numeric) = -0.014627487432961791076545949599066 absolute error = 3.49e-31 relative error = 2.3859189871088753644288301664936e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.919 y[1] (analytic) = -0.014612867256835240550972267929498 y[1] (numeric) = -0.014612867256835240550972267929148 absolute error = 3.50e-31 relative error = 2.3951493834058184446251180259999e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.302e+11 Order of pole = 1.650e+22 TOP MAIN SOLVE Loop x[1] = 4.92 y[1] (analytic) = -0.014598261693577164599617798133888 y[1] (numeric) = -0.014598261693577164599617798133538 absolute error = 3.50e-31 relative error = 2.3975457307632073477338157064927e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.016e+11 Order of pole = 1.078e+21 TOP MAIN SOLVE Loop x[1] = 4.921 y[1] (analytic) = -0.014583670728581998747276276780776 y[1] (numeric) = -0.014583670728581998747276276780427 absolute error = 3.49e-31 relative error = 2.3930874914503367329354157577254e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.382e+11 Order of pole = 3.433e+21 TOP MAIN SOLVE Loop x[1] = 4.922 y[1] (analytic) = -0.01456909434725877678286806140103 y[1] (numeric) = -0.01456909434725877678286806140068 absolute error = 3.50e-31 relative error = 2.4023456205145219332408016922801e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=980.4MB, alloc=4.4MB, time=104.14 x[1] = 4.923 y[1] (analytic) = -0.014554532535031116168472703494652 y[1] (numeric) = -0.014554532535031116168472703494303 absolute error = 3.49e-31 relative error = 2.3978784558005996590389457287163e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.419e+11 Order of pole = 1.063e+21 TOP MAIN SOLVE Loop x[1] = 4.924 y[1] (analytic) = -0.014539985277337203462945195911757 y[1] (numeric) = -0.014539985277337203462945195911407 absolute error = 3.50e-31 relative error = 2.4071551196515217047566237002269e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.925 y[1] (analytic) = -0.014525452559629779760101318223059 y[1] (numeric) = -0.014525452559629779760101318222709 absolute error = 3.50e-31 relative error = 2.4095634787500258903571082122015e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.113e+11 Order of pole = 2.235e+21 TOP MAIN SOLVE Loop x[1] = 4.926 y[1] (analytic) = -0.014510934367376126141457518264045 y[1] (numeric) = -0.014510934367376126141457518263695 absolute error = 3.50e-31 relative error = 2.4119742474122096229467388154469e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.927 y[1] (analytic) = -0.014496430686058049143510782591468 y[1] (numeric) = -0.014496430686058049143510782591118 absolute error = 3.50e-31 relative error = 2.4143874280488417656066433114843e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.318e+11 Order of pole = 1.084e+21 TOP MAIN SOLVE Loop x[1] = 4.928 y[1] (analytic) = -0.014481941501171866239543963130839 y[1] (numeric) = -0.014481941501171866239543963130489 absolute error = 3.50e-31 relative error = 2.4168030230731031560673574495097e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.929 y[1] (analytic) = -0.014467466798228391335942041819025 y[1] (numeric) = -0.014467466798228391335942041818675 absolute error = 3.50e-31 relative error = 2.4192210349005890198898637553396e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.598e+11 Order of pole = 1.621e+21 TOP MAIN SOLVE Loop x[1] = 4.93 y[1] (analytic) = -0.014453006562752920283004829557022 y[1] (numeric) = -0.014453006562752920283004829556672 absolute error = 3.50e-31 relative error = 2.4216414659493113860610183920018e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.931 y[1] (analytic) = -0.014438560780285216400241610284374 y[1] (numeric) = -0.014438560780285216400241610284024 absolute error = 3.50e-31 relative error = 2.4240643186397015050057816476013e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.932 y[1] (analytic) = -0.014424129436379496016133255468698 y[1] (numeric) = -0.014424129436379496016133255468348 absolute error = 3.50e-31 relative error = 2.4264895953946122690186700628910e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.933 y[1] (analytic) = -0.014409712516604414022347348771206 y[1] (numeric) = -0.014409712516604414022347348770856 absolute error = 3.50e-31 relative error = 2.4289172986393206351168506302030e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.934 y[1] (analytic) = -0.01439531000654304944239187510216 y[1] (numeric) = -0.014395310006543049442391875101809 absolute error = 3.51e-31 relative error = 2.4382941377466772790324922025123e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.169e+12 Order of pole = 9.281e+22 TOP MAIN SOLVE Loop x[1] = 4.935 y[1] (analytic) = -0.014380921891792891014693042718729 y[1] (numeric) = -0.014380921891792891014693042718379 absolute error = 3.50e-31 relative error = 2.4337799943113728793404533916554e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.359e+11 Order of pole = 2.820e+21 TOP MAIN SOLVE Loop x[1] = 4.936 y[1] (analytic) = -0.014366548157965822790082821441894 y[1] (numeric) = -0.014366548157965822790082821441544 absolute error = 3.50e-31 relative error = 2.4362149916014128347427726545739e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.421e+11 Order of pole = 4.525e+20 TOP MAIN SOLVE Loop x[1] = 4.937 y[1] (analytic) = -0.01435218879068810974368179447871 y[1] (numeric) = -0.014352188790688109743681794478359 absolute error = 3.51e-31 relative error = 2.4456200034640949735077483106789e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.938 y[1] (analytic) = -0.014337843775600383401162935731595 y[1] (numeric) = -0.014337843775600383401162935731244 absolute error = 3.51e-31 relative error = 2.4480668466852660556564668543584e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.187e+11 Order of pole = 8.324e+20 memory used=984.2MB, alloc=4.4MB, time=104.55 TOP MAIN SOLVE Loop x[1] = 4.939 y[1] (analytic) = -0.014323513098357627479381938857232 y[1] (numeric) = -0.014323513098357627479381938856881 absolute error = 3.51e-31 relative error = 2.4505161379734878286485983458160e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 8.423e+10 Order of pole = 1.564e+20 TOP MAIN SOLVE Loop x[1] = 4.94 y[1] (analytic) = -0.014309196744629163541359738704192 y[1] (numeric) = -0.014309196744629163541359738703841 absolute error = 3.51e-31 relative error = 2.4529678797780517848135299325848e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 7.714e+10 Order of pole = 6.149e+20 TOP MAIN SOLVE Loop x[1] = 4.941 y[1] (analytic) = -0.014294894700098636665602880110631 y[1] (numeric) = -0.01429489470009863666560288011028 absolute error = 3.51e-31 relative error = 2.4554220745506999330270416369866e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.178e+10 Order of pole = 2.304e+20 TOP MAIN SOLVE Loop x[1] = 4.942 y[1] (analytic) = -0.014280606950464001129747403381216 y[1] (numeric) = -0.014280606950464001129747403380864 absolute error = 3.52e-31 relative error = 2.4648812282349310317938429612568e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.494e+11 Order of pole = 9.641e+20 TOP MAIN SOLVE Loop x[1] = 4.943 y[1] (analytic) = -0.014266333481437506108511930085979 y[1] (numeric) = -0.014266333481437506108511930085627 absolute error = 3.52e-31 relative error = 2.4673473423146963422589184991312e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.944 y[1] (analytic) = -0.014252074278745681385945647133004 y[1] (numeric) = -0.014252074278745681385945647132652 absolute error = 3.52e-31 relative error = 2.4698159237420095797057162633592e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.835e+10 Order of pole = 3.076e+20 TOP MAIN SOLVE Loop x[1] = 4.945 y[1] (analytic) = -0.014237829328129323081956901361717 y[1] (numeric) = -0.014237829328129323081956901361366 absolute error = 3.51e-31 relative error = 2.4652634324428800692729330248249e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.946 y[1] (analytic) = -0.014223598615343479393108131184207 y[1] (numeric) = -0.014223598615343479393108131183856 absolute error = 3.51e-31 relative error = 2.4677299289180191493796921290788e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.947 y[1] (analytic) = -0.014209382126157436347662876068304 y[1] (numeric) = -0.014209382126157436347662876067952 absolute error = 3.52e-31 relative error = 2.4772364968074047369486208049636e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.948 y[1] (analytic) = -0.014195179846354703574870618908248 y[1] (numeric) = -0.014195179846354703574870618907897 absolute error = 3.51e-31 relative error = 2.4726703275276654071741186557694e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.702e+11 Order of pole = 1.315e+21 TOP MAIN SOLVE Loop x[1] = 4.949 y[1] (analytic) = -0.014180991761733000088475230566611 y[1] (numeric) = -0.014180991761733000088475230566259 absolute error = 3.52e-31 relative error = 2.4821959275786473087897307409368e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.442e+11 Order of pole = 1.002e+21 TOP MAIN SOLVE Loop x[1] = 4.95 y[1] (analytic) = -0.014166817858104240084432800094696 y[1] (numeric) = -0.014166817858104240084432800094345 absolute error = 3.51e-31 relative error = 2.4776206168219186698397966335478e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.951 y[1] (analytic) = -0.01415265812129451875282464834812 y[1] (numeric) = -0.014152658121294518752824648347769 absolute error = 3.51e-31 relative error = 2.4800994766620890237819388132452e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.952 y[1] (analytic) = -0.014138512537144098103951336909348 y[1] (numeric) = -0.014138512537144098103951336908998 absolute error = 3.50e-31 relative error = 2.4755079367825639606032303608910e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.236e+11 Order of pole = 1.269e+21 TOP MAIN SOLVE Loop x[1] = 4.953 y[1] (analytic) = -0.014124381091507392808593498410061 y[1] (numeric) = -0.014124381091507392808593498409711 absolute error = 3.50e-31 relative error = 2.4779846828860027387729453296886e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=988.0MB, alloc=4.4MB, time=104.95 x[1] = 4.954 y[1] (analytic) = -0.014110263770252956052425328512961 y[1] (numeric) = -0.014110263770252956052425328512611 absolute error = 3.50e-31 relative error = 2.4804639069743309016758561959018e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.955 y[1] (analytic) = -0.014096160559263465404566593965366 y[1] (numeric) = -0.014096160559263465404566593965016 absolute error = 3.50e-31 relative error = 2.4829456115267727442421401098556e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.956 y[1] (analytic) = -0.014082071444435708700259025275402 y[1] (numeric) = -0.014082071444435708700259025275052 absolute error = 3.50e-31 relative error = 2.4854297990250330257223592349444e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.957 y[1] (analytic) = -0.01406799641168056993765297668601 y[1] (numeric) = -0.01406799641168056993765297668566 absolute error = 3.50e-31 relative error = 2.4879164719532994513924268069319e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.958 y[1] (analytic) = -0.014053935446923015188690250232265 y[1] (numeric) = -0.014053935446923015188690250231914 absolute error = 3.51e-31 relative error = 2.4975210774633830000464951952996e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.959 y[1] (analytic) = -0.014039888536102078524068994763641 y[1] (numeric) = -0.01403988853610207852406899476329 absolute error = 3.51e-31 relative error = 2.5000198477177427118429781084462e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.96 y[1] (analytic) = -0.014025855665170847952276604894962 y[1] (numeric) = -0.014025855665170847952276604894612 absolute error = 3.50e-31 relative error = 2.4953914281973090220277763864890e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.961 y[1] (analytic) = -0.014011836820096451372676558917761 y[1] (numeric) = -0.014011836820096451372676558917411 absolute error = 3.50e-31 relative error = 2.4978880677372229965117697865625e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.962 y[1] (analytic) = -0.013997831986860042542635148757708 y[1] (numeric) = -0.013997831986860042542635148757357 absolute error = 3.51e-31 relative error = 2.5075311686087426166091468823501e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.963 y[1] (analytic) = -0.013983841151456787058674069103672 y[1] (numeric) = -0.013983841151456787058674069103321 absolute error = 3.51e-31 relative error = 2.5100399539609620263967897190228e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.964 y[1] (analytic) = -0.013969864299895848351634846859852 y[1] (numeric) = -0.013969864299895848351634846859501 absolute error = 3.51e-31 relative error = 2.5125512493533445671495946993175e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.965 y[1] (analytic) = -0.013955901418200373695841106084212 y[1] (numeric) = -0.013955901418200373695841106083861 absolute error = 3.51e-31 relative error = 2.5150650572971858405247255837380e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.966 y[1] (analytic) = -0.013941952492407480232244677574341 y[1] (numeric) = -0.013941952492407480232244677573989 absolute error = 3.52e-31 relative error = 2.5247539768313831565421801530288e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.813e+10 Order of pole = 8.607e+20 TOP MAIN SOLVE Loop x[1] = 4.967 y[1] (analytic) = -0.01392801750856824100554157624567 y[1] (numeric) = -0.013928017508568241005541576245318 absolute error = 3.52e-31 relative error = 2.5272799936061005039876893486735e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.968 y[1] (analytic) = -0.013914096452747671015243883416874 y[1] (numeric) = -0.013914096452747671015243883416522 absolute error = 3.52e-31 relative error = 2.5298085376610220642068565960459e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop memory used=991.8MB, alloc=4.4MB, time=105.35 x[1] = 4.969 y[1] (analytic) = -0.013900189311024713280693585073161 y[1] (numeric) = -0.013900189311024713280693585072808 absolute error = 3.53e-31 relative error = 2.5395337581483417963072118219881e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.400e+11 Order of pole = 1.392e+21 TOP MAIN SOLVE Loop x[1] = 4.97 y[1] (analytic) = -0.013886296069492224920004431120137 y[1] (numeric) = -0.013886296069492224920004431119784 absolute error = 3.53e-31 relative error = 2.5420745620967306737053726197700e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.971 y[1] (analytic) = -0.013872416714256963242917894568947 y[1] (numeric) = -0.013872416714256963242917894568594 absolute error = 3.53e-31 relative error = 2.5446179081198934873881098355014e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.972 y[1] (analytic) = -0.013858551231439571857559323507482 y[1] (numeric) = -0.01385855123143957185755932350713 absolute error = 3.52e-31 relative error = 2.5399480372915980688590329851149e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.973 y[1] (analytic) = -0.013844699607174566791080392612661 y[1] (numeric) = -0.013844699607174566791080392612308 absolute error = 3.53e-31 relative error = 2.5497122365664704823728271420822e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 5.651e+10 Order of pole = 6.556e+20 TOP MAIN SOLVE Loop x[1] = 4.974 y[1] (analytic) = -0.013830861827610322624173974845059 y[1] (numeric) = -0.013830861827610322624173974844707 absolute error = 3.52e-31 relative error = 2.5450330166505472074851948857192e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.255e+11 Order of pole = 2.950e+21 TOP MAIN SOLVE Loop x[1] = 4.975 y[1] (analytic) = -0.013817037878909058639447567839637 y[1] (numeric) = -0.013817037878909058639447567839284 absolute error = 3.53e-31 relative error = 2.5548167638653933600081781083817e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.976 y[1] (analytic) = -0.013803227747246824983641423364795 y[1] (numeric) = -0.013803227747246824983641423364442 absolute error = 3.53e-31 relative error = 2.5573728584635499520346148044367e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.977 y[1] (analytic) = -0.013789431418813488843677542066774 y[1] (numeric) = -0.013789431418813488843677542066422 absolute error = 3.52e-31 relative error = 2.5526795798103169941985516077941e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.978 y[1] (analytic) = -0.013775648879812720636525709547214 y[1] (numeric) = -0.013775648879812720636525709546861 absolute error = 3.53e-31 relative error = 2.5624927223377300544224463268257e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.420e+11 Order of pole = 1.303e+21 TOP MAIN SOLVE Loop x[1] = 4.979 y[1] (analytic) = -0.013761880116461980212872763638765 y[1] (numeric) = -0.013761880116461980212872763638412 absolute error = 3.53e-31 relative error = 2.5650564967336178656192806111774e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.386e+11 Order of pole = 1.193e+21 TOP MAIN SOLVE Loop x[1] = 4.98 y[1] (analytic) = -0.013748125114992503074581296546882 y[1] (numeric) = -0.013748125114992503074581296546529 absolute error = 3.53e-31 relative error = 2.5676228361862161651491668066944e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.981 y[1] (analytic) = -0.013734383861649286605924009315331 y[1] (numeric) = -0.013734383861649286605924009314978 absolute error = 3.53e-31 relative error = 2.5701917432618646194720326218420e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.051e+11 Order of pole = 1.439e+21 TOP MAIN SOLVE Loop x[1] = 4.982 y[1] (analytic) = -0.013720656342691076318579949848637 y[1] (numeric) = -0.013720656342691076318579949848283 absolute error = 3.54e-31 relative error = 2.5800515016074576869190450993186e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.425e+11 Order of pole = 8.535e+20 TOP MAIN SOLVE Loop x[1] = 4.983 y[1] (analytic) = -0.01370694254439035211037887948655 y[1] (numeric) = -0.013706942544390352110378879486197 absolute error = 3.53e-31 relative error = 2.5753372705605113435645346826806e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.984 y[1] (analytic) = -0.013693242453033314537780026873768 y[1] (numeric) = -0.013693242453033314537780026873414 absolute error = 3.54e-31 relative error = 2.5852167681554652085957427967028e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 9.019e+10 Order of pole = 1.843e+20 memory used=995.6MB, alloc=4.4MB, time=105.76 TOP MAIN SOLVE Loop x[1] = 4.985 y[1] (analytic) = -0.013679556054919871102071501602495 y[1] (numeric) = -0.013679556054919871102071501602141 absolute error = 3.54e-31 relative error = 2.5878032779629819518085910096646e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.877e+11 Order of pole = 1.807e+21 TOP MAIN SOLVE Loop x[1] = 4.986 y[1] (analytic) = -0.013665883336363622549276653826146 y[1] (numeric) = -0.013665883336363622549276653825792 absolute error = 3.54e-31 relative error = 2.5903923755739923082837429556141e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.987 y[1] (analytic) = -0.013652224283691849183753679749386 y[1] (numeric) = -0.013652224283691849183753679749033 absolute error = 3.53e-31 relative error = 2.5856592498386743474315335678924e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.718e+11 Order of pole = 1.511e+21 TOP MAIN SOLVE Loop x[1] = 4.988 y[1] (analytic) = -0.013638578883245497195474786592982 y[1] (numeric) = -0.013638578883245497195474786592629 absolute error = 3.53e-31 relative error = 2.5882462023491889067754132750467e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.189e+11 Order of pole = 8.256e+20 TOP MAIN SOLVE Loop x[1] = 4.989 y[1] (analytic) = -0.013624947121379165000971244311483 y[1] (numeric) = -0.01362494712137916500097124431113 absolute error = 3.53e-31 relative error = 2.5908357431061215024989184296025e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.99 y[1] (analytic) = -0.013611328984461089597930665007658 y[1] (numeric) = -0.013611328984461089597930665007305 absolute error = 3.53e-31 relative error = 2.5934278746990131073297150259502e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.991 y[1] (analytic) = -0.013597724458873132933432864639819 y[1] (numeric) = -0.013597724458873132933432864639465 absolute error = 3.54e-31 relative error = 2.6033767713905904183578326742820e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 4.169e+10 Order of pole = 5.629e+20 TOP MAIN SOLVE Loop x[1] = 4.992 y[1] (analytic) = -0.013584133531010768285810675256759 y[1] (numeric) = -0.013584133531010768285810675256406 absolute error = 3.53e-31 relative error = 2.5986199207637940082304319905138e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.993 y[1] (analytic) = -0.013570556187283066660122089619993 y[1] (numeric) = -0.013570556187283066660122089619639 absolute error = 3.54e-31 relative error = 2.6085887351598196878757157801492e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.994 y[1] (analytic) = -0.013556992414112683197220133684286 y[1] (numeric) = -0.013556992414112683197220133683933 absolute error = 3.53e-31 relative error = 2.6038223613117227913301771766171e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.120e+11 Order of pole = 2.961e+20 TOP MAIN SOLVE Loop x[1] = 4.995 y[1] (analytic) = -0.013543442197935843596406876005247 y[1] (numeric) = -0.013543442197935843596406876004894 absolute error = 3.53e-31 relative error = 2.6064274860182940778353814201269e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 2.856e+11 Order of pole = 3.741e+21 TOP MAIN SOLVE Loop x[1] = 4.996 y[1] (analytic) = -0.013529905525202330551657996726827 y[1] (numeric) = -0.013529905525202330551657996726474 absolute error = 3.53e-31 relative error = 2.6090352171525685849324051000040e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.997 y[1] (analytic) = -0.013516382382375470201404352372192 y[1] (numeric) = -0.013516382382375470201404352371838 absolute error = 3.54e-31 relative error = 2.6190439866631339748701654568419e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.998 y[1] (analytic) = -0.01350287275593211859185698621838 y[1] (numeric) = -0.013502872755932118591856986218026 absolute error = 3.54e-31 relative error = 2.6216643406084069201843276534441e-27 % Correct digits = 28 h = 0.001 NO POLE for equation 1 TOP MAIN SOLVE Loop x[1] = 4.999 y[1] (analytic) = -0.013489376632362648153862047578651 y[1] (numeric) = -0.013489376632362648153862047578297 absolute error = 3.54e-31 relative error = 2.6242873162182389459410764693601e-27 % Correct digits = 28 h = 0.001 Complex estimate of poles used for equation 1 Radius of convergence = 1.081e+11 Order of pole = 2.985e+20 Finished! diff ( y , x , 1 ) = 2.0 / exp(x); Iterations = 4000 Total Elapsed Time = 1 Minutes 46 Seconds Elapsed Time(since restart) = 1 Minutes 46 Seconds Time to Timeout = 1 Minutes 13 Seconds Percent Done = 100 % > quit memory used=999.4MB, alloc=4.4MB, time=106.13