|\^/| 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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 <> 0.0) 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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 relerr <> 0. 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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, m, n, nr1, nr2, ord_no, rad_c, rcs, rm0, rm1, rm2, rm3, rm4, found, 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) or (omniabs(array_y_higher[1,m-1]) < glob_small_float) or (omniabs(array_y_higher[1,m-2]) < 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-1)*rm0-convfloat(m-2)*rm1; > if (omniabs(hdrc) > glob_small_float) then # if number 2 > rcs := glob_h/hdrc; > ord_no := convfloat(m-1)*rm0/hdrc - convfloat(m) + 2.0; > 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 > array_complex_pole[1,1] := glob_large_float; > array_complex_pole[1,2] := 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))) then # if number 2 > array_complex_pole[1,1] := glob_large_float; > array_complex_pole[1,2] := 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 > array_complex_pole[1,1] := glob_large_float; > array_complex_pole[1,2] := 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 := false; > #TOP WHICH RADII EQ = 1 > if ( not found 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 := true; > 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"); > fi;# end if 4; > fi;# end if 3; > fi;# end if 2; > if ( not found 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] > 0.0) 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 := true; > 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"); > fi;# end if 4; > fi;# end if 3; > fi;# end if 2; > if ( not found 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 := true; > array_type_pole[1] := 3; > if (reached_interval()) then # if number 3 > omniout_str(ALWAYS,"NO POLE"); > fi;# end if 3; > fi;# end if 2; > if ( not found 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] > 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 := true; > 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"); > fi;# end if 4; > fi;# end if 3; > fi;# end if 2; > if ( not found 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 := true; > if (glob_display_flag) then # if number 3 > if (reached_interval()) then # if number 4 > omniout_str(ALWAYS,"Complex estimate of poles used"); > fi;# end if 4; > fi;# end if 3; > fi;# end if 2; > if ( not found ) 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"); > 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, m, n, nr1, nr2, ord_no, rad_c, rcs, rm0, rm1, rm2, rm3, rm4, found, 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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 or omniabs(array_y_higher[1, m - 1]) < glob_small_float or omniabs(array_y_higher[1, m - 2]) < 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 - 1)*rm0 - convfloat(m - 2)*rm1; if glob_small_float < omniabs(hdrc) then rcs := glob_h/hdrc; ord_no := convfloat(m - 1)*rm0/hdrc - convfloat(m) + 2.0; 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 array_complex_pole[1, 1] := glob_large_float; array_complex_pole[1, 2] := 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]) then array_complex_pole[1, 1] := glob_large_float; array_complex_pole[1, 2] := 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 array_complex_pole[1, 1] := glob_large_float; array_complex_pole[1, 2] := 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 := false; if not found 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 := true; array_type_pole[1] := 2; if glob_display_flag then if reached_interval() then omniout_str(ALWAYS, "Complex estimate of poles used") end if end if end if; if not found 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 0. < 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 := true; array_type_pole[1] := 1; if glob_display_flag then if reached_interval() then omniout_str(ALWAYS, "Real estimate of pole used") end if end if end if; if not found 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 := true; array_type_pole[1] := 3; if reached_interval() then omniout_str(ALWAYS, "NO POLE") end if end if; if not found and array_real_pole[1, 1] < array_complex_pole[1, 1] and 0. < array_real_pole[1, 1] and 0. < 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 := true; array_type_pole[1] := 1; if glob_display_flag then if reached_interval() then omniout_str(ALWAYS, "Real estimate of pole used") end if end if end if; if not found 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 := true; if glob_display_flag then if reached_interval() then omniout_str(ALWAYS, "Complex estimate of poles used") end if end if end if; if not found 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") 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > array_m1, > array_y_higher, > array_y_higher_work, > array_y_higher_work2, > array_y_set_initial, > array_poles, > array_real_pole, > array_complex_pole, > array_fact_2, > glob_last; > local kkk, order_d, adj2, adj3 , temporary, term; > #TOP ATOMALL > #END OUTFILE1 > #BEGIN ATOMHDR1 > #emit pre mult CONST - LINEAR $eq_no = 1 i = 1 > array_tmp1[1] := array_const_2D0[1] * array_x[1]; > #emit pre add LINEAR - CONST $eq_no = 1 i = 1 > array_tmp2[1] := array_tmp1[1] + array_const_3D0[1]; > #emit pre sqrt 1 $eq_no = 1 > array_tmp3[1] := sqrt(array_tmp2[1]); > omniout_str(ALWAYS,"WARNING: no analytic solution found for testing of tan of full series."); > array_tmp4_a1[1] := sin(array_tmp3[1]); > array_tmp4_a2[1] := cos(array_tmp3[1]); > array_tmp4[1] := (array_tmp4_a1[1] / array_tmp4_a2[1]); > #emit pre add CONST FULL $eq_no = 1 i = 1 > array_tmp5[1] := array_const_0D0[1] + array_tmp4[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_tmp5[1] * expt(glob_h , (1)) * factorial_3(0,1); > array_y[2] := temporary; > array_y_higher[1,2] := temporary; > temporary := temporary / glob_h; > array_y_higher[2,1] := temporary; > fi;# end if 2; > fi;# end if 1; > kkk := 2; > #END ATOMHDR1 > #BEGIN ATOMHDR2 > #emit pre mult CONST - LINEAR $eq_no = 1 i = 2 > array_tmp1[2] := array_const_2D0[1] * array_x[2]; > #emit pre add LINEAR - CONST $eq_no = 1 i = 2 > array_tmp2[2] := array_tmp1[2]; > #emit pre sqrt 2 $eq_no = 1 > array_tmp3[2] := array_tmp2[2] / array_tmp3[1]/2.0; > #emit pre tan $eq_no = 1 > array_tmp4_a1[2] := att(1,array_tmp4_a2,array_tmp3,1); > array_tmp4_a2[2] := -att(1,array_tmp4_a1,array_tmp3,1); > array_tmp4[2] := (array_tmp4_a1[2] - ats(2,array_tmp4_a2,array_tmp4,2)) / array_tmp4_a2[1]; > #emit pre add CONST FULL $eq_no = 1 i = 2 > array_tmp5[2] := array_tmp4[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_tmp5[2] * expt(glob_h , (1)) * factorial_3(1,2); > array_y[3] := temporary; > array_y_higher[1,3] := temporary; > temporary := temporary / glob_h; > array_y_higher[2,2] := temporary; > fi;# end if 2; > fi;# end if 1; > kkk := 3; > #END ATOMHDR2 > #BEGIN ATOMHDR3 > #emit pre sqrt ID_LINEAR iii = 3 $eq_no = 1 > array_tmp3[3] := 0.0; > array_tmp3[3] := -ats(3,array_tmp3,array_tmp3,2) / array_tmp3[1] / 2.0; > #emit pre tan $eq_no = 1 > array_tmp4_a1[3] := att(2,array_tmp4_a2,array_tmp3,1); > array_tmp4_a2[3] := -att(2,array_tmp4_a1,array_tmp3,1); > array_tmp4[3] := (array_tmp4_a1[3] - ats(3,array_tmp4_a2,array_tmp4,2)) / array_tmp4_a2[1]; > #emit pre add CONST FULL $eq_no = 1 i = 3 > array_tmp5[3] := array_tmp4[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_tmp5[3] * expt(glob_h , (1)) * factorial_3(2,3); > array_y[4] := temporary; > array_y_higher[1,4] := temporary; > temporary := temporary / glob_h * (2.0); > array_y_higher[2,3] := temporary; > fi;# end if 2; > fi;# end if 1; > kkk := 4; > #END ATOMHDR3 > #BEGIN ATOMHDR4 > #emit pre sqrt ID_LINEAR iii = 4 $eq_no = 1 > array_tmp3[4] := 0.0; > array_tmp3[4] := -ats(4,array_tmp3,array_tmp3,2) / array_tmp3[1] / 2.0; > #emit pre tan $eq_no = 1 > array_tmp4_a1[4] := att(3,array_tmp4_a2,array_tmp3,1); > array_tmp4_a2[4] := -att(3,array_tmp4_a1,array_tmp3,1); > array_tmp4[4] := (array_tmp4_a1[4] - ats(4,array_tmp4_a2,array_tmp4,2)) / array_tmp4_a2[1]; > #emit pre add CONST FULL $eq_no = 1 i = 4 > array_tmp5[4] := array_tmp4[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_tmp5[4] * expt(glob_h , (1)) * factorial_3(3,4); > array_y[5] := temporary; > array_y_higher[1,5] := temporary; > temporary := temporary / glob_h * (3.0); > array_y_higher[2,4] := temporary; > fi;# end if 2; > fi;# end if 1; > kkk := 5; > #END ATOMHDR4 > #BEGIN ATOMHDR5 > #emit pre sqrt ID_LINEAR iii = 5 $eq_no = 1 > array_tmp3[5] := 0.0; > array_tmp3[5] := -ats(5,array_tmp3,array_tmp3,2) / array_tmp3[1] / 2.0; > #emit pre tan $eq_no = 1 > array_tmp4_a1[5] := att(4,array_tmp4_a2,array_tmp3,1); > array_tmp4_a2[5] := -att(4,array_tmp4_a1,array_tmp3,1); > array_tmp4[5] := (array_tmp4_a1[5] - ats(5,array_tmp4_a2,array_tmp4,2)) / array_tmp4_a2[1]; > #emit pre add CONST FULL $eq_no = 1 i = 5 > array_tmp5[5] := array_tmp4[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_tmp5[5] * expt(glob_h , (1)) * factorial_3(4,5); > array_y[6] := temporary; > array_y_higher[1,6] := temporary; > temporary := temporary / glob_h * (4.0); > 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 sqrt LINEAR $eq_no = 1 > array_tmp3[kkk] := 0.0; > array_tmp3[kkk] := -ats(kkk,array_tmp3,array_tmp3,2) /array_tmp3[1] / 2.0; > array_tmp4_a1[kkk] := att(kkk-1 ,array_tmp4_a2,array_tmp3,1); > array_tmp4_a2[kkk] := -att(kkk-1,array_tmp4_a1,array_tmp3,1); > array_tmp4[kkk] := (array_tmp4_a1[kkk] - ats(kkk ,array_tmp4_a2,array_tmp4,2)) / array_tmp4_a2[1]; > #emit NOT FULL - FULL add $eq_no = 1 > array_tmp5[kkk] := array_tmp4[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_tmp5[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 - 2; > adj3 := 2; > while (term >= 1) do # do number 2 > if (adj3 <= order_d + 1) then # if number 3 > if (adj2 > 1) then # if number 4 > temporary := temporary / glob_h * convfp(adj2); > else > temporary := temporary / glob_h; > 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, array_m1, array_y_higher, array_y_higher_work, array_y_higher_work2, array_y_set_initial, array_poles, array_real_pole, array_complex_pole, array_fact_2, glob_last; array_tmp1[1] := array_const_2D0[1]*array_x[1]; array_tmp2[1] := array_tmp1[1] + array_const_3D0[1]; array_tmp3[1] := sqrt(array_tmp2[1]); omniout_str(ALWAYS, "WARNING: no analytic solution found for testing \ of tan of full series."); array_tmp4_a1[1] := sin(array_tmp3[1]); array_tmp4_a2[1] := cos(array_tmp3[1]); array_tmp4[1] := array_tmp4_a1[1]/array_tmp4_a2[1]; array_tmp5[1] := array_const_0D0[1] + array_tmp4[1]; if not array_y_set_initial[1, 2] then if 1 <= glob_max_terms then temporary := array_tmp5[1]*expt(glob_h, 1)*factorial_3(0, 1); array_y[2] := temporary; array_y_higher[1, 2] := temporary; temporary := temporary/glob_h; array_y_higher[2, 1] := temporary end if end if; kkk := 2; array_tmp1[2] := array_const_2D0[1]*array_x[2]; array_tmp2[2] := array_tmp1[2]; array_tmp3[2] := array_tmp2[2]/(array_tmp3[1]*2.0); array_tmp4_a1[2] := att(1, array_tmp4_a2, array_tmp3, 1); array_tmp4_a2[2] := -att(1, array_tmp4_a1, array_tmp3, 1); array_tmp4[2] := ( array_tmp4_a1[2] - ats(2, array_tmp4_a2, array_tmp4, 2))/ array_tmp4_a2[1]; array_tmp5[2] := array_tmp4[2]; if not array_y_set_initial[1, 3] then if 2 <= glob_max_terms then temporary := array_tmp5[2]*expt(glob_h, 1)*factorial_3(1, 2); array_y[3] := temporary; array_y_higher[1, 3] := temporary; temporary := temporary/glob_h; array_y_higher[2, 2] := temporary end if end if; kkk := 3; array_tmp3[3] := 0.; array_tmp3[3] := -ats(3, array_tmp3, array_tmp3, 2)/(array_tmp3[1]*2.0) ; array_tmp4_a1[3] := att(2, array_tmp4_a2, array_tmp3, 1); array_tmp4_a2[3] := -att(2, array_tmp4_a1, array_tmp3, 1); array_tmp4[3] := ( array_tmp4_a1[3] - ats(3, array_tmp4_a2, array_tmp4, 2))/ array_tmp4_a2[1]; array_tmp5[3] := array_tmp4[3]; if not array_y_set_initial[1, 4] then if 3 <= glob_max_terms then temporary := array_tmp5[3]*expt(glob_h, 1)*factorial_3(2, 3); array_y[4] := temporary; array_y_higher[1, 4] := temporary; temporary := temporary*2.0/glob_h; array_y_higher[2, 3] := temporary end if end if; kkk := 4; array_tmp3[4] := 0.; array_tmp3[4] := -ats(4, array_tmp3, array_tmp3, 2)/(array_tmp3[1]*2.0) ; array_tmp4_a1[4] := att(3, array_tmp4_a2, array_tmp3, 1); array_tmp4_a2[4] := -att(3, array_tmp4_a1, array_tmp3, 1); array_tmp4[4] := ( array_tmp4_a1[4] - ats(4, array_tmp4_a2, array_tmp4, 2))/ array_tmp4_a2[1]; array_tmp5[4] := array_tmp4[4]; if not array_y_set_initial[1, 5] then if 4 <= glob_max_terms then temporary := array_tmp5[4]*expt(glob_h, 1)*factorial_3(3, 4); array_y[5] := temporary; array_y_higher[1, 5] := temporary; temporary := temporary*3.0/glob_h; array_y_higher[2, 4] := temporary end if end if; kkk := 5; array_tmp3[5] := 0.; array_tmp3[5] := -ats(5, array_tmp3, array_tmp3, 2)/(array_tmp3[1]*2.0) ; array_tmp4_a1[5] := att(4, array_tmp4_a2, array_tmp3, 1); array_tmp4_a2[5] := -att(4, array_tmp4_a1, array_tmp3, 1); array_tmp4[5] := ( array_tmp4_a1[5] - ats(5, array_tmp4_a2, array_tmp4, 2))/ array_tmp4_a2[1]; array_tmp5[5] := array_tmp4[5]; if not array_y_set_initial[1, 6] then if 5 <= glob_max_terms then temporary := array_tmp5[5]*expt(glob_h, 1)*factorial_3(4, 5); array_y[6] := temporary; array_y_higher[1, 6] := temporary; temporary := temporary*4.0/glob_h; array_y_higher[2, 5] := temporary end if end if; kkk := 6; while kkk <= glob_max_terms do array_tmp3[kkk] := 0.; array_tmp3[kkk] := -ats(kkk, array_tmp3, array_tmp3, 2)/(array_tmp3[1]*2.0); array_tmp4_a1[kkk] := att(kkk - 1, array_tmp4_a2, array_tmp3, 1); array_tmp4_a2[kkk] := -att(kkk - 1, array_tmp4_a1, array_tmp3, 1); array_tmp4[kkk] := ( array_tmp4_a1[kkk] - ats(kkk, array_tmp4_a2, array_tmp4, 2))/ array_tmp4_a2[1]; array_tmp5[kkk] := array_tmp4[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_tmp5[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 - 2; adj3 := 2; while 1 <= term do if adj3 <= order_d + 1 then if 1 < adj2 then temporary := temporary*convfp(adj2)/glob_h else temporary := temporary/glob_h 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 := 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 15 > # Begin Function number 16 > 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 16 > # Begin Function number 17 > 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 17 > # Begin Function number 18 > 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 18 > # Begin Function number 19 > 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 <> 0.0) 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 rel_error <> 0. 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 19 > # Begin Function number 20 > log_revs := proc(file,revs) > fprintf(file,revs); > end; log_revs := proc(file, revs) fprintf(file, revs) end proc > # End Function number 20 > # Begin Function number 21 > 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 21 > # Begin Function number 22 > 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 22 > # Begin Function number 23 > logstart := proc(file) > fprintf(file,""); > end; logstart := proc(file) fprintf(file, "") end proc > # End Function number 23 > # Begin Function number 24 > logend := proc(file) > fprintf(file,"\n"); > end; logend := proc(file) fprintf(file, "\n") end proc > # End Function number 24 > # Begin Function number 25 > 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 25 > # Begin Function number 26 > 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 26 > # Begin Function number 27 > 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 27 > # Begin Function number 28 > factorial_2 := proc(nnn) > nnn!; > end; factorial_2 := proc(nnn) nnn! end proc > # End Function number 28 > # Begin Function number 29 > 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 29 > # Begin Function number 30 > 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 30 > # Begin Function number 31 > convfp := proc(mmm) > (mmm); > end; convfp := proc(mmm) mmm end proc > # End Function number 31 > # Begin Function number 32 > convfloat := proc(mmm) > (mmm); > end; convfloat := proc(mmm) mmm end proc > # End Function number 32 > # Begin Function number 33 > elapsed_time_seconds := proc() > time(); > end; elapsed_time_seconds := proc() time() end proc > # End Function number 33 > # Begin Function number 34 > omniabs := proc(x) > abs(x); > end; omniabs := proc(x) abs(x) end proc > # End Function number 34 > # Begin Function number 35 > expt := proc(x,y) > (x^y); > end; expt := proc(x, y) x^y end proc > # End Function number 35 > # Begin Function number 36 > 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 36 > #END ATS LIBRARY BLOCK > #BEGIN USER DEF BLOCK > #BEGIN USER DEF BLOCK > exact_soln_y := proc(x) > return(0.0); > end; exact_soln_y := proc(x) return 0. 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, log10norm, max_terms, opt_iter, tmp,subiter, est_needed_step_err,value3,min_value,est_answer,best_h,found_h; > 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_log10normmin, > 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_hmax, > glob_hmin, > glob_hmin_init, > glob_large_float, > glob_last_good_h, > glob_look_poles, > glob_neg_h, > glob_display_interval, > glob_next_display, > glob_dump_analytic, > glob_log10_abserr, > glob_log10_relerr, > 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_log10abserr, > glob_log10relerr, > glob_max_minutes, > #Bottom Generate Globals Decl > #BEGIN CONST > array_const_1, > array_const_0D0, > array_const_2D0, > array_const_3D0, > #END CONST > array_y_init, > array_norms, > array_fact_1, > array_pole, > array_1st_rel_error, > array_last_rel_error, > array_type_pole, > array_y, > array_x, > array_tmp0, > array_tmp1, > array_tmp2, > array_tmp3, > array_tmp4_g, > array_tmp4_a1, > array_tmp4_a2, > array_tmp4, > array_tmp5, > 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_log10normmin := 0.1; > 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_hmax := 1.0; > glob_hmin := 0.00000000001; > glob_hmin_init := 0.001; > 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_log10_abserr := 0.1e-10; > glob_log10_relerr := 0.1e-10; > 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-50; > 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_log10abserr := 0.0; > glob_log10relerr := 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/tan_sqrt_linpostode.ode#################"); > omniout_str(ALWAYS,"diff ( y , x , 1 ) = tan(sqrt(2.0*x + 3.0));"); > 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 := 0.1;"); > omniout_str(ALWAYS,"x_end := 5.0 ;"); > omniout_str(ALWAYS,"array_y_init[0 + 1] := exact_soln_y(x_start);"); > omniout_str(ALWAYS,"glob_h := 0.05;"); > omniout_str(ALWAYS,"glob_look_poles := true;"); > omniout_str(ALWAYS,"glob_max_iter := 1000000;"); > 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,"#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(0.0);"); > 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; > glob_log10_abserr := -8.0; > glob_log10_relerr := -8.0; > glob_hmax := 0.01; > #BEGIN FIRST INPUT BLOCK > #BEGIN FIRST INPUT BLOCK > Digits:=32; > max_terms:=30; > #END FIRST INPUT BLOCK > #START OF INITS AFTER INPUT BLOCK > glob_max_terms := max_terms; > glob_html_log := true; > #END OF INITS AFTER INPUT BLOCK > array_y_init:= Array(0..(max_terms + 1),[]); > array_norms:= Array(0..(max_terms + 1),[]); > array_fact_1:= Array(0..(max_terms + 1),[]); > array_pole:= Array(0..(max_terms + 1),[]); > array_1st_rel_error:= Array(0..(max_terms + 1),[]); > array_last_rel_error:= Array(0..(max_terms + 1),[]); > array_type_pole:= Array(0..(max_terms + 1),[]); > array_y:= Array(0..(max_terms + 1),[]); > array_x:= Array(0..(max_terms + 1),[]); > array_tmp0:= Array(0..(max_terms + 1),[]); > array_tmp1:= Array(0..(max_terms + 1),[]); > array_tmp2:= Array(0..(max_terms + 1),[]); > array_tmp3:= Array(0..(max_terms + 1),[]); > array_tmp4_g:= Array(0..(max_terms + 1),[]); > array_tmp4_a1:= Array(0..(max_terms + 1),[]); > array_tmp4_a2:= Array(0..(max_terms + 1),[]); > array_tmp4:= Array(0..(max_terms + 1),[]); > array_tmp5:= Array(0..(max_terms + 1),[]); > array_m1:= Array(0..(max_terms + 1),[]); > array_y_higher := Array(0..(2+ 1) ,(0..max_terms+ 1),[]); > array_y_higher_work := Array(0..(2+ 1) ,(0..max_terms+ 1),[]); > array_y_higher_work2 := Array(0..(2+ 1) ,(0..max_terms+ 1),[]); > array_y_set_initial := Array(0..(2+ 1) ,(0..max_terms+ 1),[]); > array_poles := Array(0..(1+ 1) ,(0..3+ 1),[]); > array_real_pole := Array(0..(1+ 1) ,(0..3+ 1),[]); > array_complex_pole := Array(0..(1+ 1) ,(0..3+ 1),[]); > array_fact_2 := Array(0..(max_terms+ 1) ,(0..max_terms+ 1),[]); > term := 1; > while (term <= max_terms) do # do number 2 > array_y_init[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_norms[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_fact_1[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_pole[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_1st_rel_error[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_last_rel_error[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_type_pole[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_y[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_x[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp0[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp1[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp2[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp3[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp4_g[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp4_a1[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp4_a2[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp4[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_tmp5[term] := 0.0; > term := term + 1; > od;# end do number 2; > term := 1; > while (term <= max_terms) do # do number 2 > array_m1[term] := 0.0; > term := term + 1; > od;# end do number 2; > ord := 1; > while (ord <=2) do # do number 2 > term := 1; > while (term <= max_terms) do # do number 3 > array_y_higher[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=2) do # do number 2 > term := 1; > while (term <= max_terms) do # do number 3 > array_y_higher_work[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=2) do # do number 2 > term := 1; > while (term <= max_terms) do # do number 3 > array_y_higher_work2[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=2) do # do number 2 > term := 1; > while (term <= max_terms) do # do number 3 > array_y_set_initial[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=1) do # do number 2 > term := 1; > while (term <= 3) do # do number 3 > array_poles[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=1) do # do number 2 > term := 1; > while (term <= 3) do # do number 3 > array_real_pole[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=1) do # do number 2 > term := 1; > while (term <= 3) do # do number 3 > array_complex_pole[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > ord := 1; > while (ord <=max_terms) do # do number 2 > term := 1; > while (term <= max_terms) do # do number 3 > array_fact_2[ord,term] := 0.0; > term := term + 1; > od;# end do number 3; > ord := ord + 1; > od;# end do number 2; > #BEGIN ARRAYS DEFINED AND INITIALIZATED > array_y := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_y[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_x := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_x[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp0 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp0[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp1 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp1[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp2 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp2[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp3 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp3[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp4_g := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp4_g[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp4_a1 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp4_a1[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp4_a2 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp4_a2[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp4 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp4[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_tmp5 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_tmp5[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_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_const_3D0 := Array(1..(max_terms+1 + 1),[]); > term := 1; > while (term <= max_terms + 1) do # do number 2 > array_const_3D0[term] := 0.0; > term := term + 1; > od;# end do number 2; > array_const_3D0[1] := 3.0; > 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 := 0.1; > x_end := 5.0 ; > array_y_init[0 + 1] := exact_soln_y(x_start); > glob_h := 0.05; > glob_look_poles := true; > glob_max_iter := 1000000; > #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; > #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); > glob_abserr := expt(10.0 , (glob_log10_abserr)); > glob_relerr := expt(10.0 , (glob_log10_relerr)); > 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; > 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_log10normmin := -glob_large_float ; > if (omniabs(array_y_higher[1,1]) > glob_small_float) then # if number 3 > tmp := omniabs(array_y_higher[1,1]); > log10norm := (log10(tmp)); > if (log10norm < glob_log10normmin) then # if number 4 > glob_log10normmin := log10norm; > fi;# end if 4 > fi;# end if 3; > display_alot(current_iter) > ; > 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(); > 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 := 1; > #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 > display_alot(current_iter) > ; > 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 ) = tan(sqrt(2.0*x + 3.0));"); > 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,"2012-12-15T04:34:28-06:00") > ; > logitem_str(html_log_file,"Maple") > ; > logitem_str(html_log_file,"tan_sqrt_lin") > ; > logitem_str(html_log_file,"diff ( y , x , 1 ) = tan(sqrt(2.0*x + 3.0));") > ; > 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," 151 ") > ; > logitem_str(html_log_file,"tan_sqrt_lin diffeq.mxt") > ; > logitem_str(html_log_file,"tan_sqrt_lin maple results") > ; > logitem_str(html_log_file,"Languages compared") > ; > 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, log10norm, max_terms, opt_iter, tmp, subiter, est_needed_step_err, value3, min_value, est_answer, best_h, found_h; 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_log10normmin, 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_hmax, glob_hmin, glob_hmin_init, glob_large_float, glob_last_good_h, glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display, glob_dump_analytic, glob_log10_abserr, glob_log10_relerr, 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_log10abserr, glob_log10relerr, glob_max_minutes, array_const_1, array_const_0D0, array_const_2D0, array_const_3D0, array_y_init, array_norms, array_fact_1, array_pole, array_1st_rel_error, array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0, array_tmp1, array_tmp2, array_tmp3, array_tmp4_g, array_tmp4_a1, array_tmp4_a2, array_tmp4, array_tmp5, 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_log10normmin := 0.1; 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_hmax := 1.0; glob_hmin := 0.1*10^(-10); glob_hmin_init := 0.001; 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_log10_abserr := 0.1*10^(-10); glob_log10_relerr := 0.1*10^(-10); 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^(-50); 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_log10abserr := 0.; glob_log10relerr := 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/tan_sqrt_linpostode.ode#################"); omniout_str(ALWAYS, "diff ( y , x , 1 ) = tan(sqrt(2.0*x + 3.0));"); 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 := 0.1;"); omniout_str(ALWAYS, "x_end := 5.0 ;"); omniout_str(ALWAYS, "array_y_init[0 + 1] := exact_soln_y(x_start);"); omniout_str(ALWAYS, "glob_h := 0.05;"); omniout_str(ALWAYS, "glob_look_poles := true;"); omniout_str(ALWAYS, "glob_max_iter := 1000000;"); 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, "#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(0.0);"); 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; glob_log10_abserr := -8.0; glob_log10_relerr := -8.0; glob_hmax := 0.01; Digits := 32; max_terms := 30; glob_max_terms := max_terms; glob_html_log := true; array_y_init := Array(0 .. max_terms + 1, []); array_norms := Array(0 .. max_terms + 1, []); array_fact_1 := Array(0 .. max_terms + 1, []); array_pole := Array(0 .. max_terms + 1, []); array_1st_rel_error := Array(0 .. max_terms + 1, []); array_last_rel_error := Array(0 .. max_terms + 1, []); array_type_pole := Array(0 .. max_terms + 1, []); array_y := Array(0 .. max_terms + 1, []); array_x := Array(0 .. max_terms + 1, []); array_tmp0 := Array(0 .. max_terms + 1, []); array_tmp1 := Array(0 .. max_terms + 1, []); array_tmp2 := Array(0 .. max_terms + 1, []); array_tmp3 := Array(0 .. max_terms + 1, []); array_tmp4_g := Array(0 .. max_terms + 1, []); array_tmp4_a1 := Array(0 .. max_terms + 1, []); array_tmp4_a2 := Array(0 .. max_terms + 1, []); array_tmp4 := Array(0 .. max_terms + 1, []); array_tmp5 := Array(0 .. max_terms + 1, []); array_m1 := Array(0 .. max_terms + 1, []); array_y_higher := Array(0 .. 3, 0 .. max_terms + 1, []); array_y_higher_work := Array(0 .. 3, 0 .. max_terms + 1, []); array_y_higher_work2 := Array(0 .. 3, 0 .. max_terms + 1, []); array_y_set_initial := Array(0 .. 3, 0 .. max_terms + 1, []); array_poles := Array(0 .. 2, 0 .. 4, []); array_real_pole := Array(0 .. 2, 0 .. 4, []); array_complex_pole := Array(0 .. 2, 0 .. 4, []); array_fact_2 := Array(0 .. max_terms + 1, 0 .. max_terms + 1, []); term := 1; while term <= max_terms do array_y_init[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_norms[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_fact_1[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_pole[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_1st_rel_error[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_last_rel_error[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_type_pole[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_y[term] := 0.; term := term + 1 end do ; term := 1; while term <= max_terms do array_x[term] := 0.; term := term + 1 end do ; term := 1; while term <= max_terms do array_tmp0[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp1[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp2[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp3[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp4_g[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp4_a1[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp4_a2[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp4[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_tmp5[term] := 0.; term := term + 1 end do; term := 1; while term <= max_terms do array_m1[term] := 0.; term := term + 1 end do; ord := 1; while ord <= 2 do term := 1; while term <= max_terms do array_y_higher[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= 2 do term := 1; while term <= max_terms do array_y_higher_work[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= 2 do term := 1; while term <= max_terms do array_y_higher_work2[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= 2 do term := 1; while term <= max_terms do array_y_set_initial[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= 1 do term := 1; while term <= 3 do array_poles[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= 1 do term := 1; while term <= 3 do array_real_pole[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= 1 do term := 1; while term <= 3 do array_complex_pole[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; ord := 1; while ord <= max_terms do term := 1; while term <= max_terms do array_fact_2[ord, term] := 0.; term := term + 1 end do; ord := ord + 1 end do; array_y := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_y[term] := 0.; term := term + 1 end do; array_x := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_x[term] := 0.; term := term + 1 end do; array_tmp0 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp0[term] := 0.; term := term + 1 end do; array_tmp1 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp1[term] := 0.; term := term + 1 end do; array_tmp2 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp2[term] := 0.; term := term + 1 end do; array_tmp3 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp3[term] := 0.; term := term + 1 end do; array_tmp4_g := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp4_g[term] := 0.; term := term + 1 end do; array_tmp4_a1 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp4_a1[term] := 0.; term := term + 1 end do; array_tmp4_a2 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp4_a2[term] := 0.; term := term + 1 end do; array_tmp4 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp4[term] := 0.; term := term + 1 end do; array_tmp5 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_tmp5[term] := 0.; term := term + 1 end do; array_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_const_3D0 := Array(1 .. max_terms + 2, []); term := 1; while term <= max_terms + 1 do array_const_3D0[term] := 0.; term := term + 1 end do; array_const_3D0[1] := 3.0; 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 := 0.1; x_end := 5.0; array_y_init[1] := exact_soln_y(x_start); glob_h := 0.05; glob_look_poles := true; glob_max_iter := 1000000; glob_desired_digits_correct := 10; glob_display_interval := 0.001; glob_look_poles := true; glob_max_iter := 10000000; glob_max_minutes := 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); glob_abserr := expt(10.0, glob_log10_abserr); glob_relerr := expt(10.0, glob_log10_relerr); 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; 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_log10normmin := -glob_large_float; if glob_small_float < omniabs(array_y_higher[1, 1]) then tmp := omniabs(array_y_higher[1, 1]); log10norm := log10(tmp); if log10norm < glob_log10normmin then glob_log10normmin := log10norm end if end if; display_alot(current_iter); 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(); 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 := 1; 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; display_alot(current_iter) 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 ) = tan(sqrt(2.0*x + 3.0));"); 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, "2012-12-15T04:34:28-06:00"); logitem_str(html_log_file, "Maple"); logitem_str(html_log_file, "tan_sqrt_lin"); logitem_str(html_log_file, "diff ( y , x , 1 ) = tan(sqrt(2.0*x + 3.0));"); 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, " 151 "); logitem_str(html_log_file, "tan_sqrt_lin diffeq.mxt"); logitem_str(html_log_file, "tan_sqrt_lin maple results"); logitem_str(html_log_file, "Languages compared"); 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/tan_sqrt_linpostode.ode################# diff ( y , x , 1 ) = tan(sqrt(2.0*x + 3.0)); ! #BEGIN FIRST INPUT BLOCK Digits:=32; max_terms:=30; ! #END FIRST INPUT BLOCK #BEGIN SECOND INPUT BLOCK x_start := 0.1; x_end := 5.0 ; array_y_init[0 + 1] := exact_soln_y(x_start); glob_h := 0.05; glob_look_poles := true; glob_max_iter := 1000000; #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; #END OVERRIDE BLOCK ! #BEGIN USER DEF BLOCK exact_soln_y := proc(x) return(0.0); end; #END USER DEF BLOCK #######END OF ECHO OF PROBLEM################# START of Optimize min_size = 0 min_size = 1 opt_iter = 1 WARNING: no analytic solution found for testing of tan of full series. glob_desired_digits_correct = 10 desired_abs_gbl_error = 1.0000000000000000000000000000000e-10 range = 4.9 estimated_steps = 4900 step_error = 2.0408163265306122448979591836735e-14 est_needed_step_err = 2.0408163265306122448979591836735e-14 hn_div_ho = 0.5 hn_div_ho_2 = 0.25 hn_div_ho_3 = 0.125 value3 = 8.9276081574300774978872025377565e-66 max_value3 = 8.9276081574300774978872025377565e-66 value3 = 8.9276081574300774978872025377565e-66 best_h = 0.001 START of Soultion x[1] = 0.1 y[1] (analytic) = 0 y[1] (numeric) = 0 absolute error = 0 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8215 Order of pole = 3.015 x[1] = 0.101 y[1] (analytic) = 0 y[1] (numeric) = -0.0045070555092887284071420820023352 absolute error = 0.0045070555092887284071420820023352 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=3.8MB, alloc=2.8MB, time=0.32 Complex estimate of poles used Radius of convergence = 0.8227 Order of pole = 3.009 x[1] = 0.102 y[1] (analytic) = 0 y[1] (numeric) = -0.0090022300192689352934686789464583 absolute error = 0.0090022300192689352934686789464583 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8239 Order of pole = 3.002 x[1] = 0.103 y[1] (analytic) = 0 y[1] (numeric) = -0.013485586753755338761751941746598 absolute error = 0.013485586753755338761751941746598 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8251 Order of pole = 2.996 x[1] = 0.104 y[1] (analytic) = 0 y[1] (numeric) = -0.017957188424209242871363961497636 absolute error = 0.017957188424209242871363961497636 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8263 Order of pole = 2.99 x[1] = 0.105 y[1] (analytic) = 0 y[1] (numeric) = -0.02241709723526457540626124431248 absolute error = 0.02241709723526457540626124431248 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=7.6MB, alloc=3.7MB, time=0.67 Complex estimate of poles used Radius of convergence = 0.8275 Order of pole = 2.983 x[1] = 0.106 y[1] (analytic) = 0 y[1] (numeric) = -0.026865374890179612598886092319572 absolute error = 0.026865374890179612598886092319572 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8287 Order of pole = 2.977 x[1] = 0.107 y[1] (analytic) = 0 y[1] (numeric) = -0.031302082596215586836660688037546 absolute error = 0.031302082596215586836660688037546 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8299 Order of pole = 2.971 x[1] = 0.108 y[1] (analytic) = 0 y[1] (numeric) = -0.035727281069943350980124179842757 absolute error = 0.035727281069943350980124179842757 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.831 Order of pole = 2.965 x[1] = 0.109 y[1] (analytic) = 0 y[1] (numeric) = -0.040141030542479251002211755690467 absolute error = 0.040141030542479251002211755690467 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8322 Order of pole = 2.959 x[1] = 0.11 y[1] (analytic) = 0 y[1] (numeric) = -0.044543390764651337205248130606043 absolute error = 0.044543390764651337205248130606043 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=11.4MB, alloc=3.9MB, time=1.05 Complex estimate of poles used Radius of convergence = 0.8334 Order of pole = 2.953 x[1] = 0.111 y[1] (analytic) = 0 y[1] (numeric) = -0.048934421012097023274780482996392 absolute error = 0.048934421012097023274780482996392 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8346 Order of pole = 2.946 x[1] = 0.112 y[1] (analytic) = 0 y[1] (numeric) = -0.053314180090293281876557092804749 absolute error = 0.053314180090293281876557092804749 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8358 Order of pole = 2.94 x[1] = 0.113 y[1] (analytic) = 0 y[1] (numeric) = -0.057682726339520445384203646163024 absolute error = 0.057682726339520445384203646163024 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.837 Order of pole = 2.935 x[1] = 0.114 y[1] (analytic) = 0 y[1] (numeric) = -0.062040117639760660630173413311676 absolute error = 0.062040117639760660630173413311676 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=15.2MB, alloc=4.0MB, time=1.43 Complex estimate of poles used Radius of convergence = 0.8381 Order of pole = 2.929 x[1] = 0.115 y[1] (analytic) = 0 y[1] (numeric) = -0.06638641141553202729133443268172 absolute error = 0.06638641141553202729133443268172 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8393 Order of pole = 2.923 x[1] = 0.116 y[1] (analytic) = 0 y[1] (numeric) = -0.07072166464065943064335293201952 absolute error = 0.07072166464065943064335293201952 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8405 Order of pole = 2.917 x[1] = 0.117 y[1] (analytic) = 0 y[1] (numeric) = -0.075045933842983060935338771057809 absolute error = 0.075045933842983060935338771057809 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8417 Order of pole = 2.911 x[1] = 0.118 y[1] (analytic) = 0 y[1] (numeric) = -0.079359275109005593538784476487754 absolute error = 0.079359275109005593538784476487754 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8429 Order of pole = 2.905 x[1] = 0.119 y[1] (analytic) = 0 y[1] (numeric) = -0.083661744088478986303643654107312 absolute error = 0.083661744088478986303643654107312 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=19.0MB, alloc=4.1MB, time=1.83 Complex estimate of poles used Radius of convergence = 0.8441 Order of pole = 2.899 x[1] = 0.12 y[1] (analytic) = 0 y[1] (numeric) = -0.087953395998931833200679963593638 absolute error = 0.087953395998931833200679963593638 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8452 Order of pole = 2.894 x[1] = 0.121 y[1] (analytic) = 0 y[1] (numeric) = -0.092234285630138196334424108059175 absolute error = 0.092234285630138196334424108059175 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8464 Order of pole = 2.888 x[1] = 0.122 y[1] (analytic) = 0 y[1] (numeric) = -0.096504467348528821766873587493554 absolute error = 0.096504467348528821766873587493554 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8476 Order of pole = 2.882 x[1] = 0.123 y[1] (analytic) = 0 y[1] (numeric) = -0.1007639951015456282903427028257 absolute error = 0.1007639951015456282903427028257 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=22.8MB, alloc=4.1MB, time=2.22 Complex estimate of poles used Radius of convergence = 0.8488 Order of pole = 2.877 x[1] = 0.124 y[1] (analytic) = 0 y[1] (numeric) = -0.10501292242194034232071108649471 absolute error = 0.10501292242194034232071108649471 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.85 Order of pole = 2.871 x[1] = 0.125 y[1] (analytic) = 0 y[1] (numeric) = -0.10925130243201813644202282695452 absolute error = 0.10925130243201813644202282695452 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8511 Order of pole = 2.866 x[1] = 0.126 y[1] (analytic) = 0 y[1] (numeric) = -0.1134791878478271138124466584921 absolute error = 0.1134791878478271138124466584921 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8523 Order of pole = 2.86 x[1] = 0.127 y[1] (analytic) = 0 y[1] (numeric) = -0.11769663098329446563270346602177 absolute error = 0.11769663098329446563270346602177 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8535 Order of pole = 2.855 x[1] = 0.128 y[1] (analytic) = 0 y[1] (numeric) = -0.12190368375431011417406908143214 absolute error = 0.12190368375431011417406908143214 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=26.7MB, alloc=4.1MB, time=2.60 Complex estimate of poles used Radius of convergence = 0.8547 Order of pole = 2.849 x[1] = 0.129 y[1] (analytic) = 0 y[1] (numeric) = -0.12610039768275863945701723311972 absolute error = 0.12610039768275863945701723311972 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8558 Order of pole = 2.844 x[1] = 0.13 y[1] (analytic) = 0 y[1] (numeric) = -0.13028682390050027355670437804593 absolute error = 0.13028682390050027355670437804593 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.857 Order of pole = 2.838 x[1] = 0.131 y[1] (analytic) = 0 y[1] (numeric) = -0.13446301315330173268121056709526 absolute error = 0.13446301315330173268121056709526 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8582 Order of pole = 2.833 x[1] = 0.132 y[1] (analytic) = 0 y[1] (numeric) = -0.13862901580471764361630006584241 absolute error = 0.13862901580471764361630006584241 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=30.5MB, alloc=4.1MB, time=2.99 Complex estimate of poles used Radius of convergence = 0.8594 Order of pole = 2.828 x[1] = 0.133 y[1] (analytic) = 0 y[1] (numeric) = -0.14278488183992330785017521579659 absolute error = 0.14278488183992330785017521579659 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8606 Order of pole = 2.822 x[1] = 0.134 y[1] (analytic) = 0 y[1] (numeric) = -0.14693066086949953367714702110995 absolute error = 0.14693066086949953367714702110995 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8617 Order of pole = 2.817 x[1] = 0.135 y[1] (analytic) = 0 y[1] (numeric) = -0.15106640213317025382436892250994 absolute error = 0.15106640213317025382436892250994 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8629 Order of pole = 2.812 x[1] = 0.136 y[1] (analytic) = 0 y[1] (numeric) = -0.1551921545034936336449574279889 absolute error = 0.1551921545034936336449574279889 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8641 Order of pole = 2.807 x[1] = 0.137 y[1] (analytic) = 0 y[1] (numeric) = -0.15930796648950736266828042117054 absolute error = 0.15930796648950736266828042117054 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=34.3MB, alloc=4.2MB, time=3.38 Complex estimate of poles used Radius of convergence = 0.8653 Order of pole = 2.801 x[1] = 0.138 y[1] (analytic) = 0 y[1] (numeric) = -0.16341388624032881028839729909759 absolute error = 0.16341388624032881028839729909759 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8664 Order of pole = 2.796 x[1] = 0.139 y[1] (analytic) = 0 y[1] (numeric) = -0.16750996154871071459918754189315 absolute error = 0.16750996154871071459918754189315 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8676 Order of pole = 2.791 x[1] = 0.14 y[1] (analytic) = 0 y[1] (numeric) = -0.17159623985455306184434182673045 absolute error = 0.17159623985455306184434182673045 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8688 Order of pole = 2.786 x[1] = 0.141 y[1] (analytic) = 0 y[1] (numeric) = -0.17567276824837180263697770977911 absolute error = 0.17567276824837180263697770977911 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=38.1MB, alloc=4.2MB, time=3.77 Complex estimate of poles used Radius of convergence = 0.87 Order of pole = 2.781 x[1] = 0.142 y[1] (analytic) = 0 y[1] (numeric) = -0.17973959347472504001217146631049 absolute error = 0.17973959347472504001217146631049 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8711 Order of pole = 2.776 x[1] = 0.143 y[1] (analytic) = 0 y[1] (numeric) = -0.18379676193559731350128267895468 absolute error = 0.18379676193559731350128267895468 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8723 Order of pole = 2.771 x[1] = 0.144 y[1] (analytic) = 0 y[1] (numeric) = -0.18784431969374259275482161034864 absolute error = 0.18784431969374259275482161034864 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8735 Order of pole = 2.766 x[1] = 0.145 y[1] (analytic) = 0 y[1] (numeric) = -0.19188231247598658378612034458065 absolute error = 0.19188231247598658378612034458065 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8746 Order of pole = 2.761 x[1] = 0.146 y[1] (analytic) = 0 y[1] (numeric) = -0.19591078567648894065667913000077 absolute error = 0.19591078567648894065667913000077 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=41.9MB, alloc=4.2MB, time=4.16 Complex estimate of poles used Radius of convergence = 0.8758 Order of pole = 2.756 x[1] = 0.147 y[1] (analytic) = 0 y[1] (numeric) = -0.19992978435996596537134123517001 absolute error = 0.19992978435996596537134123517001 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.877 Order of pole = 2.751 x[1] = 0.148 y[1] (analytic) = 0 y[1] (numeric) = -0.20393935326487436889308188160599 absolute error = 0.20393935326487436889308188160599 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8782 Order of pole = 2.746 x[1] = 0.149 y[1] (analytic) = 0 y[1] (numeric) = -0.20793953680655665651896255598498 absolute error = 0.20793953680655665651896255598498 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8793 Order of pole = 2.742 x[1] = 0.15 y[1] (analytic) = 0 y[1] (numeric) = -0.21193037908034869137658576188836 absolute error = 0.21193037908034869137658576188836 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=45.7MB, alloc=4.2MB, time=4.55 Complex estimate of poles used Radius of convergence = 0.8805 Order of pole = 2.737 x[1] = 0.151 y[1] (analytic) = 0 y[1] (numeric) = -0.21591192386464998050017031865568 absolute error = 0.21591192386464998050017031865568 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8817 Order of pole = 2.732 x[1] = 0.152 y[1] (analytic) = 0 y[1] (numeric) = -0.2198842146239572188232330646611 absolute error = 0.2198842146239572188232330646611 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8828 Order of pole = 2.727 x[1] = 0.153 y[1] (analytic) = 0 y[1] (numeric) = -0.2238472945118616174769823020157 absolute error = 0.2238472945118616174769823020157 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.884 Order of pole = 2.722 x[1] = 0.154 y[1] (analytic) = 0 y[1] (numeric) = -0.22780120637401053400616571936442 absolute error = 0.22780120637401053400616571936442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8852 Order of pole = 2.718 x[1] = 0.155 y[1] (analytic) = 0 y[1] (numeric) = -0.23174599275103391350362381847371 absolute error = 0.23174599275103391350362381847371 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=49.5MB, alloc=4.2MB, time=4.94 Complex estimate of poles used Radius of convergence = 0.8863 Order of pole = 2.713 x[1] = 0.156 y[1] (analytic) = 0 y[1] (numeric) = -0.23568169588143604121761848214455 absolute error = 0.23568169588143604121761848214455 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8875 Order of pole = 2.708 x[1] = 0.157 y[1] (analytic) = 0 y[1] (numeric) = -0.23960835770445309889865890359599 absolute error = 0.23960835770445309889865890359599 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8887 Order of pole = 2.704 x[1] = 0.158 y[1] (analytic) = 0 y[1] (numeric) = -0.24352601986287700902163932746563 absolute error = 0.24352601986287700902163932746563 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8899 Order of pole = 2.699 x[1] = 0.159 y[1] (analytic) = 0 y[1] (numeric) = -0.24743472370584604304132051113021 absolute error = 0.24743472370584604304132051113021 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.891 Order of pole = 2.695 x[1] = 0.16 y[1] (analytic) = 0 y[1] (numeric) = -0.2513345102916026620112929236287 absolute error = 0.2513345102916026620112929236287 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=53.4MB, alloc=4.2MB, time=5.34 Complex estimate of poles used Radius of convergence = 0.8922 Order of pole = 2.69 x[1] = 0.161 y[1] (analytic) = 0 y[1] (numeric) = -0.25522542039021905021539371363262 absolute error = 0.25522542039021905021539371363262 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8934 Order of pole = 2.685 x[1] = 0.162 y[1] (analytic) = 0 y[1] (numeric) = -0.25910749448629079492302453737637 absolute error = 0.25910749448629079492302453737637 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8945 Order of pole = 2.681 x[1] = 0.163 y[1] (analytic) = 0 y[1] (numeric) = -0.26298077278159915798291857075809 absolute error = 0.26298077278159915798291857075809 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8957 Order of pole = 2.676 x[1] = 0.164 y[1] (analytic) = 0 y[1] (numeric) = -0.26684529519774237771068771182906 absolute error = 0.26684529519774237771068771182906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=57.2MB, alloc=4.3MB, time=5.73 Complex estimate of poles used Radius of convergence = 0.8968 Order of pole = 2.672 x[1] = 0.165 y[1] (analytic) = 0 y[1] (numeric) = -0.27070110137873643240106874072278 absolute error = 0.27070110137873643240106874072278 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.898 Order of pole = 2.668 x[1] = 0.166 y[1] (analytic) = 0 y[1] (numeric) = -0.27454823069358568980337028774033 absolute error = 0.27454823069358568980337028774033 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.8992 Order of pole = 2.663 x[1] = 0.167 y[1] (analytic) = 0 y[1] (numeric) = -0.27838672223882386003545603164096 absolute error = 0.27838672223882386003545603164096 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9003 Order of pole = 2.659 x[1] = 0.168 y[1] (analytic) = 0 y[1] (numeric) = -0.28221661484102566267500204861982 absolute error = 0.28221661484102566267500204861982 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9015 Order of pole = 2.654 x[1] = 0.169 y[1] (analytic) = 0 y[1] (numeric) = -0.28603794705928961215411777122807 absolute error = 0.28603794705928961215411777122807 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=61.0MB, alloc=4.3MB, time=6.13 Complex estimate of poles used Radius of convergence = 0.9027 Order of pole = 2.65 x[1] = 0.17 y[1] (analytic) = 0 y[1] (numeric) = -0.2898507571876923190921608259337 absolute error = 0.2898507571876923190921608259337 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9038 Order of pole = 2.646 x[1] = 0.171 y[1] (analytic) = 0 y[1] (numeric) = -0.2936550832577146988292049316084 absolute error = 0.2936550832577146988292049316084 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.905 Order of pole = 2.641 x[1] = 0.172 y[1] (analytic) = 0 y[1] (numeric) = -0.29745096304064047216669302312101 absolute error = 0.29745096304064047216669302312101 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9062 Order of pole = 2.637 x[1] = 0.173 y[1] (analytic) = 0 y[1] (numeric) = -0.30123843404992733717993647709877 absolute error = 0.30123843404992733717993647709877 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=64.8MB, alloc=4.3MB, time=6.53 Complex estimate of poles used Radius of convergence = 0.9073 Order of pole = 2.633 x[1] = 0.174 y[1] (analytic) = 0 y[1] (numeric) = -0.30501753354355118493697172886291 absolute error = 0.30501753354355118493697172886291 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9085 Order of pole = 2.629 x[1] = 0.175 y[1] (analytic) = 0 y[1] (numeric) = -0.30878829852632372603757659886218 absolute error = 0.30878829852632372603757659886218 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9096 Order of pole = 2.624 x[1] = 0.176 y[1] (analytic) = 0 y[1] (numeric) = -0.31255076575218388907275084377614 absolute error = 0.31255076575218388907275084377614 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9108 Order of pole = 2.62 x[1] = 0.177 y[1] (analytic) = 0 y[1] (numeric) = -0.31630497172646334639649971121183 absolute error = 0.31630497172646334639649971121183 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.912 Order of pole = 2.616 x[1] = 0.178 y[1] (analytic) = 0 y[1] (numeric) = -0.32005095270812651699619560819599 absolute error = 0.32005095270812651699619560819599 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=68.6MB, alloc=4.3MB, time=6.92 Complex estimate of poles used Radius of convergence = 0.9131 Order of pole = 2.612 x[1] = 0.179 y[1] (analytic) = 0 y[1] (numeric) = -0.32378874471198539074304928005371 absolute error = 0.32378874471198539074304928005371 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9143 Order of pole = 2.608 x[1] = 0.18 y[1] (analytic) = 0 y[1] (numeric) = -0.32751838351088951289826273069881 absolute error = 0.32751838351088951289826273069881 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9154 Order of pole = 2.604 x[1] = 0.181 y[1] (analytic) = 0 y[1] (numeric) = -0.33123990463789146244127164626044 absolute error = 0.33123990463789146244127164626044 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9166 Order of pole = 2.6 x[1] = 0.182 y[1] (analytic) = 0 y[1] (numeric) = -0.33495334338838815257216989618061 absolute error = 0.33495334338838815257216989618061 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9178 Order of pole = 2.596 memory used=72.4MB, alloc=4.3MB, time=7.31 x[1] = 0.183 y[1] (analytic) = 0 y[1] (numeric) = -0.33865873482223827661904071157466 absolute error = 0.33865873482223827661904071157466 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9189 Order of pole = 2.592 x[1] = 0.184 y[1] (analytic) = 0 y[1] (numeric) = -0.34235611376585621755063859910274 absolute error = 0.34235611376585621755063859910274 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9201 Order of pole = 2.587 x[1] = 0.185 y[1] (analytic) = 0 y[1] (numeric) = -0.34604551481428273435385441455897 absolute error = 0.34604551481428273435385441455897 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9212 Order of pole = 2.583 x[1] = 0.186 y[1] (analytic) = 0 y[1] (numeric) = -0.34972697233323273368187501945223 absolute error = 0.34972697233323273368187501945223 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9224 Order of pole = 2.579 x[1] = 0.187 y[1] (analytic) = 0 y[1] (numeric) = -0.35340052046112043041117957470343 absolute error = 0.35340052046112043041117957470343 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=76.2MB, alloc=4.3MB, time=7.71 Complex estimate of poles used Radius of convergence = 0.9236 Order of pole = 2.576 x[1] = 0.188 y[1] (analytic) = 0 y[1] (numeric) = -0.3570661931110621960617961079859 absolute error = 0.3570661931110621960617961079859 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9247 Order of pole = 2.572 x[1] = 0.189 y[1] (analytic) = 0 y[1] (numeric) = -0.3607240239728573894339112391931 absolute error = 0.3607240239728573894339112391931 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9259 Order of pole = 2.568 x[1] = 0.19 y[1] (analytic) = 0 y[1] (numeric) = -0.36437404651494745929335606781619 absolute error = 0.36437404651494745929335606781619 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.927 Order of pole = 2.564 x[1] = 0.191 y[1] (analytic) = 0 y[1] (numeric) = -0.36801629398635360449709103547146 absolute error = 0.36801629398635360449709103547146 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9282 Order of pole = 2.56 x[1] = 0.192 y[1] (analytic) = 0 y[1] (numeric) = -0.37165079941859327258602565257265 absolute error = 0.37165079941859327258602565257265 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=80.1MB, alloc=4.3MB, time=8.10 Complex estimate of poles used Radius of convergence = 0.9293 Order of pole = 2.556 x[1] = 0.193 y[1] (analytic) = 0 y[1] (numeric) = -0.37527759562757577358481282032064 absolute error = 0.37527759562757577358481282032064 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9305 Order of pole = 2.552 x[1] = 0.194 y[1] (analytic) = 0 y[1] (numeric) = -0.37889671521547728153516270031219 absolute error = 0.37889671521547728153516270031219 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9317 Order of pole = 2.548 x[1] = 0.195 y[1] (analytic) = 0 y[1] (numeric) = -0.38250819057259549214927061863512 absolute error = 0.38250819057259549214927061863512 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9328 Order of pole = 2.545 x[1] = 0.196 y[1] (analytic) = 0 y[1] (numeric) = -0.38611205387918420090172182585113 absolute error = 0.38611205387918420090172182585113 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=83.9MB, alloc=4.3MB, time=8.50 Complex estimate of poles used Radius of convergence = 0.934 Order of pole = 2.541 x[1] = 0.197 y[1] (analytic) = 0 y[1] (numeric) = -0.38970833710726806188032835740334 absolute error = 0.38970833710726806188032835740334 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9351 Order of pole = 2.537 x[1] = 0.198 y[1] (analytic) = 0 y[1] (numeric) = -0.39329707202243778378740511091864 absolute error = 0.39329707202243778378740511091864 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9363 Order of pole = 2.533 x[1] = 0.199 y[1] (analytic) = 0 y[1] (numeric) = -0.3968782901856260156216682976796 absolute error = 0.3968782901856260156216682976796 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9374 Order of pole = 2.529 x[1] = 0.2 y[1] (analytic) = 0 y[1] (numeric) = -0.40045202295486417077593302182657 absolute error = 0.40045202295486417077593302182657 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9386 Order of pole = 2.526 x[1] = 0.201 y[1] (analytic) = 0 y[1] (numeric) = -0.40401830148702043455581927023868 absolute error = 0.40401830148702043455581927023868 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=87.7MB, alloc=4.3MB, time=8.89 Complex estimate of poles used Radius of convergence = 0.9397 Order of pole = 2.522 x[1] = 0.202 y[1] (analytic) = 0 y[1] (numeric) = -0.40757715673951919645849576897289 absolute error = 0.40757715673951919645849576897289 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9409 Order of pole = 2.518 x[1] = 0.203 y[1] (analytic) = 0 y[1] (numeric) = -0.41112861947204214494687438052605 absolute error = 0.41112861947204214494687438052605 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.942 Order of pole = 2.515 x[1] = 0.204 y[1] (analytic) = 0 y[1] (numeric) = -0.41467272024821125891241544844886 absolute error = 0.41467272024821125891241544844886 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9432 Order of pole = 2.511 x[1] = 0.205 y[1] (analytic) = 0 y[1] (numeric) = -0.41820948943725392653764366788111 absolute error = 0.41820948943725392653764366788111 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=91.5MB, alloc=4.3MB, time=9.28 Complex estimate of poles used Radius of convergence = 0.9443 Order of pole = 2.507 x[1] = 0.206 y[1] (analytic) = 0 y[1] (numeric) = -0.42173895721565041884645646222447 absolute error = 0.42173895721565041884645646222447 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9455 Order of pole = 2.504 x[1] = 0.207 y[1] (analytic) = 0 y[1] (numeric) = -0.4252611535687639418652085527067 absolute error = 0.4252611535687639418652085527067 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9466 Order of pole = 2.5 x[1] = 0.208 y[1] (analytic) = 0 y[1] (numeric) = -0.42877610829245348800927721592724 absolute error = 0.42877610829245348800927721592724 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9478 Order of pole = 2.497 x[1] = 0.209 y[1] (analytic) = 0 y[1] (numeric) = -0.43228385099466970405727560356738 absolute error = 0.43228385099466970405727560356738 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9489 Order of pole = 2.493 x[1] = 0.21 y[1] (analytic) = 0 y[1] (numeric) = -0.43578441109703398987723205358615 absolute error = 0.43578441109703398987723205358615 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=95.3MB, alloc=4.3MB, time=9.67 Complex estimate of poles used Radius of convergence = 0.9501 Order of pole = 2.49 x[1] = 0.211 y[1] (analytic) = 0 y[1] (numeric) = -0.43927781783640103892485927279336 absolute error = 0.43927781783640103892485927279336 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9512 Order of pole = 2.486 x[1] = 0.212 y[1] (analytic) = 0 y[1] (numeric) = -0.44276410026640502844248794106004 absolute error = 0.44276410026640502844248794106004 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9524 Order of pole = 2.482 x[1] = 0.213 y[1] (analytic) = 0 y[1] (numeric) = -0.4462432872589896642473451105834 absolute error = 0.4462432872589896642473451105834 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9535 Order of pole = 2.479 x[1] = 0.214 y[1] (analytic) = 0 y[1] (numeric) = -0.4497154075059222820086498072366 absolute error = 0.4497154075059222820086498072366 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9547 Order of pole = 2.475 x[1] = 0.215 y[1] (analytic) = 0 y[1] (numeric) = -0.45318048952029220397352769558434 absolute error = 0.45318048952029220397352769558434 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=99.1MB, alloc=4.3MB, time=10.07 Complex estimate of poles used Radius of convergence = 0.9558 Order of pole = 2.472 x[1] = 0.216 y[1] (analytic) = 0 y[1] (numeric) = -0.45663856163799354721108444781738 absolute error = 0.45663856163799354721108444781738 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.957 Order of pole = 2.469 x[1] = 0.217 y[1] (analytic) = 0 y[1] (numeric) = -0.46008965201919267660121370686014 absolute error = 0.46008965201919267660121370686014 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9581 Order of pole = 2.465 x[1] = 0.218 y[1] (analytic) = 0 y[1] (numeric) = -0.46353378864978049299895920892201 absolute error = 0.46353378864978049299895920892201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9593 Order of pole = 2.462 x[1] = 0.219 y[1] (analytic) = 0 y[1] (numeric) = -0.46697099934280974425562906424098 absolute error = 0.46697099934280974425562906424098 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=102.9MB, alloc=4.3MB, time=10.46 Complex estimate of poles used Radius of convergence = 0.9604 Order of pole = 2.458 x[1] = 0.22 y[1] (analytic) = 0 y[1] (numeric) = -0.47040131173991754407351868373903 absolute error = 0.47040131173991754407351868373903 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9616 Order of pole = 2.455 x[1] = 0.221 y[1] (analytic) = 0 y[1] (numeric) = -0.47382475331273328101120023847074 absolute error = 0.47382475331273328101120023847074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9627 Order of pole = 2.452 x[1] = 0.222 y[1] (analytic) = 0 y[1] (numeric) = -0.47724135136427209734006086453299 absolute error = 0.47724135136427209734006086453299 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9639 Order of pole = 2.448 x[1] = 0.223 y[1] (analytic) = 0 y[1] (numeric) = -0.48065113303031411487931587047375 absolute error = 0.48065113303031411487931587047375 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.965 Order of pole = 2.445 x[1] = 0.224 y[1] (analytic) = 0 y[1] (numeric) = -0.48405412528076958240530015792432 absolute error = 0.48405412528076958240530015792432 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=106.8MB, alloc=4.3MB, time=10.85 Complex estimate of poles used Radius of convergence = 0.9662 Order of pole = 2.442 x[1] = 0.225 y[1] (analytic) = 0 y[1] (numeric) = -0.48745035492103011674068015115377 absolute error = 0.48745035492103011674068015115377 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9673 Order of pole = 2.438 x[1] = 0.226 y[1] (analytic) = 0 y[1] (numeric) = -0.49083984859330620717957464214492 absolute error = 0.49083984859330620717957464214492 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9685 Order of pole = 2.435 x[1] = 0.227 y[1] (analytic) = 0 y[1] (numeric) = -0.49422263277795115049468631208735 absolute error = 0.49422263277795115049468631208735 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9696 Order of pole = 2.432 x[1] = 0.228 y[1] (analytic) = 0 y[1] (numeric) = -0.49759873379477158140170148683566 absolute error = 0.49759873379477158140170148683566 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=110.6MB, alloc=4.3MB, time=11.24 Complex estimate of poles used Radius of convergence = 0.9708 Order of pole = 2.428 x[1] = 0.229 y[1] (analytic) = 0 y[1] (numeric) = -0.50096817780432476102370377028771 absolute error = 0.50096817780432476102370377028771 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9719 Order of pole = 2.425 x[1] = 0.23 y[1] (analytic) = 0 y[1] (numeric) = -0.5043309908092027836034717466311 absolute error = 0.5043309908092027836034717466311 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.973 Order of pole = 2.422 x[1] = 0.231 y[1] (analytic) = 0 y[1] (numeric) = -0.50768719865530385945361012711181 absolute error = 0.50768719865530385945361012711181 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9742 Order of pole = 2.419 x[1] = 0.232 y[1] (analytic) = 0 y[1] (numeric) = -0.51103682703309082991282941330962 absolute error = 0.51103682703309082991282941330962 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9753 Order of pole = 2.416 x[1] = 0.233 y[1] (analytic) = 0 y[1] (numeric) = -0.5143799014788370678906866255069 absolute error = 0.5143799014788370678906866255069 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=114.4MB, alloc=4.3MB, time=11.64 Complex estimate of poles used Radius of convergence = 0.9765 Order of pole = 2.412 x[1] = 0.234 y[1] (analytic) = 0 y[1] (numeric) = -0.51771644737585991543208727018586 absolute error = 0.51771644737585991543208727018586 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9776 Order of pole = 2.409 x[1] = 0.235 y[1] (analytic) = 0 y[1] (numeric) = -0.52104648995574180761619767575004 absolute error = 0.52104648995574180761619767575004 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9788 Order of pole = 2.406 x[1] = 0.236 y[1] (analytic) = 0 y[1] (numeric) = -0.5243700542995392300215108223343 absolute error = 0.5243700542995392300215108223343 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9799 Order of pole = 2.403 x[1] = 0.237 y[1] (analytic) = 0 y[1] (numeric) = -0.52768716533897965493904379931753 absolute error = 0.52768716533897965493904379931753 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.981 Order of pole = 2.4 x[1] = 0.238 y[1] (analytic) = 0 y[1] (numeric) = -0.53099784785764659949842900170507 absolute error = 0.53099784785764659949842900170507 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=118.2MB, alloc=4.3MB, time=12.03 Complex estimate of poles used Radius of convergence = 0.9822 Order of pole = 2.397 x[1] = 0.239 y[1] (analytic) = 0 y[1] (numeric) = -0.53430212649215294688641381101485 absolute error = 0.53430212649215294688641381101485 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9833 Order of pole = 2.394 x[1] = 0.24 y[1] (analytic) = 0 y[1] (numeric) = -0.53760002573330266988343595801444 absolute error = 0.53760002573330266988343595801444 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9845 Order of pole = 2.39 x[1] = 0.241 y[1] (analytic) = 0 y[1] (numeric) = -0.54089156992724109402093641814491 absolute error = 0.54089156992724109402093641814491 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9856 Order of pole = 2.387 x[1] = 0.242 y[1] (analytic) = 0 y[1] (numeric) = -0.54417678327659383576936191131831 absolute error = 0.54417678327659383576936191131831 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=122.0MB, alloc=4.3MB, time=12.43 Complex estimate of poles used Radius of convergence = 0.9867 Order of pole = 2.384 x[1] = 0.243 y[1] (analytic) = 0 y[1] (numeric) = -0.54745568984159454930385897522391 absolute error = 0.54745568984159454930385897522391 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9879 Order of pole = 2.381 x[1] = 0.244 y[1] (analytic) = 0 y[1] (numeric) = -0.55072831354120161356094577639354 absolute error = 0.55072831354120161356094577639354 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.989 Order of pole = 2.378 x[1] = 0.245 y[1] (analytic) = 0 y[1] (numeric) = -0.55399467815420388949445122258753 absolute error = 0.55399467815420388949445122258753 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9902 Order of pole = 2.375 x[1] = 0.246 y[1] (analytic) = 0 y[1] (numeric) = -0.55725480732031567566222851449562 absolute error = 0.55725480732031567566222851449562 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9913 Order of pole = 2.372 x[1] = 0.247 y[1] (analytic) = 0 y[1] (numeric) = -0.56050872454126098852608684373296 absolute error = 0.56050872454126098852608684373296 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=125.8MB, alloc=4.3MB, time=12.83 Complex estimate of poles used Radius of convergence = 0.9924 Order of pole = 2.369 x[1] = 0.248 y[1] (analytic) = 0 y[1] (numeric) = -0.56375645318184729212555496473877 absolute error = 0.56375645318184729212555496473877 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9936 Order of pole = 2.366 x[1] = 0.249 y[1] (analytic) = 0 y[1] (numeric) = -0.56699801647102880009101772926413 absolute error = 0.56699801647102880009101772926413 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9947 Order of pole = 2.363 x[1] = 0.25 y[1] (analytic) = 0 y[1] (numeric) = -0.57023343750295947129298449305827 absolute error = 0.57023343750295947129298449305827 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9959 Order of pole = 2.36 x[1] = 0.251 y[1] (analytic) = 0 y[1] (numeric) = -0.57346273923803581878129873862729 absolute error = 0.57346273923803581878129873862729 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=129.7MB, alloc=4.3MB, time=13.23 Complex estimate of poles used Radius of convergence = 0.997 Order of pole = 2.357 x[1] = 0.252 y[1] (analytic) = 0 y[1] (numeric) = -0.57668594450392965005053230123403 absolute error = 0.57668594450392965005053230123403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9981 Order of pole = 2.354 x[1] = 0.253 y[1] (analytic) = 0 y[1] (numeric) = -0.57990307599661085507518488802947 absolute error = 0.57990307599661085507518488802947 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 0.9993 Order of pole = 2.351 x[1] = 0.254 y[1] (analytic) = 0 y[1] (numeric) = -0.58311415628136035699019826430813 absolute error = 0.58311415628136035699019826430813 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1 Order of pole = 2.349 x[1] = 0.255 y[1] (analytic) = 0 y[1] (numeric) = -0.58631920779377333874827096094288 absolute error = 0.58631920779377333874827096094288 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.002 Order of pole = 2.346 x[1] = 0.256 y[1] (analytic) = 0 y[1] (numeric) = -0.5895182528407528575651081654666 absolute error = 0.5895182528407528575651081654666 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=133.5MB, alloc=4.3MB, time=13.62 Complex estimate of poles used Radius of convergence = 1.003 Order of pole = 2.343 x[1] = 0.257 y[1] (analytic) = 0 y[1] (numeric) = -0.59271131360149395746665507542327 absolute error = 0.59271131360149395746665507542327 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.004 Order of pole = 2.34 x[1] = 0.258 y[1] (analytic) = 0 y[1] (numeric) = -0.5958984121284583887781406760176 absolute error = 0.5958984121284583887781406760176 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.005 Order of pole = 2.337 x[1] = 0.259 y[1] (analytic) = 0 y[1] (numeric) = -0.59907957034834004194301053129689 absolute error = 0.59907957034834004194301053129689 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.006 Order of pole = 2.334 x[1] = 0.26 y[1] (analytic) = 0 y[1] (numeric) = -0.60225481006302120163016708333604 absolute error = 0.60225481006302120163016708333604 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.007 Order of pole = 2.331 x[1] = 0.261 y[1] (analytic) = 0 y[1] (numeric) = -0.60542415295051972567998677336249 absolute error = 0.60542415295051972567998677336249 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=137.3MB, alloc=4.3MB, time=14.02 Complex estimate of poles used Radius of convergence = 1.008 Order of pole = 2.329 x[1] = 0.262 y[1] (analytic) = 0 y[1] (numeric) = -0.60858762056592725205297481843045 absolute error = 0.60858762056592725205297481843045 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.01 Order of pole = 2.326 x[1] = 0.263 y[1] (analytic) = 0 y[1] (numeric) = -0.6117452343423385355792874841617 absolute error = 0.6117452343423385355792874841617 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.011 Order of pole = 2.323 x[1] = 0.264 y[1] (analytic) = 0 y[1] (numeric) = -0.61489701559177201496234183093387 absolute error = 0.61489701559177201496234183093387 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.012 Order of pole = 2.32 x[1] = 0.265 y[1] (analytic) = 0 y[1] (numeric) = -0.61804298550608170916499453405366 absolute error = 0.61804298550608170916499453405366 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=141.1MB, alloc=4.3MB, time=14.41 Complex estimate of poles used Radius of convergence = 1.013 Order of pole = 2.317 x[1] = 0.266 y[1] (analytic) = 0 y[1] (numeric) = -0.62118316515786054100196141898728 absolute error = 0.62118316515786054100196141898728 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.014 Order of pole = 2.315 x[1] = 0.267 y[1] (analytic) = 0 y[1] (numeric) = -0.62431757550133518447693118072876 absolute error = 0.62431757550133518447693118072876 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.015 Order of pole = 2.312 x[1] = 0.268 y[1] (analytic) = 0 y[1] (numeric) = -0.62744623737325253113687004828061 absolute error = 0.62744623737325253113687004828061 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.016 Order of pole = 2.309 x[1] = 0.269 y[1] (analytic) = 0 y[1] (numeric) = -0.63056917149375786946899476402295 absolute error = 0.63056917149375786946899476402295 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.017 Order of pole = 2.306 x[1] = 0.27 y[1] (analytic) = 0 y[1] (numeric) = -0.63368639846726487013749107627675 absolute error = 0.63368639846726487013749107627675 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=144.9MB, alloc=4.3MB, time=14.81 Complex estimate of poles used Radius of convergence = 1.019 Order of pole = 2.304 x[1] = 0.271 y[1] (analytic) = 0 y[1] (numeric) = -0.63679793878331746864696182027626 absolute error = 0.63679793878331746864696182027626 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.02 Order of pole = 2.301 x[1] = 0.272 y[1] (analytic) = 0 y[1] (numeric) = -0.63990381281744373582749622132789 absolute error = 0.63990381281744373582749622132789 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.021 Order of pole = 2.298 x[1] = 0.273 y[1] (analytic) = 0 y[1] (numeric) = -0.64300404083200182536185961353918 absolute error = 0.64300404083200182536185961353918 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.022 Order of pole = 2.296 x[1] = 0.274 y[1] (analytic) = 0 y[1] (numeric) = -0.64609864297701808641831521778822 absolute error = 0.64609864297701808641831521778822 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=148.7MB, alloc=4.3MB, time=15.19 Complex estimate of poles used Radius of convergence = 1.023 Order of pole = 2.293 x[1] = 0.275 y[1] (analytic) = 0 y[1] (numeric) = -0.64918763929101742831271731015205 absolute error = 0.64918763929101742831271731015205 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.024 Order of pole = 2.29 x[1] = 0.276 y[1] (analytic) = 0 y[1] (numeric) = -0.65227104970184602300047372955642 absolute error = 0.65227104970184602300047372955642 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.025 Order of pole = 2.288 x[1] = 0.277 y[1] (analytic) = 0 y[1] (numeric) = -0.65534889402748643009248615149559 absolute error = 0.65534889402748643009248615149559 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.027 Order of pole = 2.285 x[1] = 0.278 y[1] (analytic) = 0 y[1] (numeric) = -0.6584211919768652279989649557059 absolute error = 0.6584211919768652279989649557059 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.028 Order of pole = 2.282 x[1] = 0.279 y[1] (analytic) = 0 y[1] (numeric) = -0.66148796315065323373081293031146 absolute error = 0.66148796315065323373081293031146 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=152.5MB, alloc=4.3MB, time=15.59 Complex estimate of poles used Radius of convergence = 1.029 Order of pole = 2.28 x[1] = 0.28 y[1] (analytic) = 0 y[1] (numeric) = -0.66454922704205839282981450074849 absolute error = 0.66454922704205839282981450074849 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.03 Order of pole = 2.277 x[1] = 0.281 y[1] (analytic) = 0 y[1] (numeric) = -0.66760500303761141985589549406023 absolute error = 0.66760500303761141985589549406023 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.031 Order of pole = 2.274 x[1] = 0.282 y[1] (analytic) = 0 y[1] (numeric) = -0.67065531041794426883197822412529 absolute error = 0.67065531041794426883197822412529 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.032 Order of pole = 2.272 x[1] = 0.283 y[1] (analytic) = 0 y[1] (numeric) = -0.67370016835856151203419812324785 absolute error = 0.67370016835856151203419812324785 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.033 Order of pole = 2.269 x[1] = 0.284 y[1] (analytic) = 0 y[1] (numeric) = -0.67673959593060470451722600577421 absolute error = 0.67673959593060470451722600577421 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop memory used=156.4MB, alloc=4.3MB, time=15.99 WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.034 Order of pole = 2.267 x[1] = 0.285 y[1] (analytic) = 0 y[1] (numeric) = -0.67977361210160981078091353801426 absolute error = 0.67977361210160981078091353801426 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.036 Order of pole = 2.264 x[1] = 0.286 y[1] (analytic) = 0 y[1] (numeric) = -0.68280223573625776901521217751909 absolute error = 0.68280223573625776901521217751909 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.037 Order of pole = 2.262 x[1] = 0.287 y[1] (analytic) = 0 y[1] (numeric) = -0.68582548559711826740507558241468 absolute error = 0.68582548559711826740507558241468 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.038 Order of pole = 2.259 x[1] = 0.288 y[1] (analytic) = 0 y[1] (numeric) = -0.68884338034538680603561431872172 absolute error = 0.68884338034538680603561431872172 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=160.2MB, alloc=4.3MB, time=16.38 Complex estimate of poles used Radius of convergence = 1.039 Order of pole = 2.257 x[1] = 0.289 y[1] (analytic) = 0 y[1] (numeric) = -0.69185593854161511700990575997757 absolute error = 0.69185593854161511700990575997757 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.04 Order of pole = 2.254 x[1] = 0.29 y[1] (analytic) = 0 y[1] (numeric) = -0.69486317864643501447735155614578 absolute error = 0.69486317864643501447735155614578 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.041 Order of pole = 2.252 x[1] = 0.291 y[1] (analytic) = 0 y[1] (numeric) = -0.69786511902127574536910407286138 absolute error = 0.69786511902127574536910407286138 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.042 Order of pole = 2.249 x[1] = 0.292 y[1] (analytic) = 0 y[1] (numeric) = -0.70086177792907491074863976275403 absolute error = 0.70086177792907491074863976275403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.043 Order of pole = 2.247 x[1] = 0.293 y[1] (analytic) = 0 y[1] (numeric) = -0.70385317353498302680983331709815 absolute error = 0.70385317353498302680983331709815 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=164.0MB, alloc=4.3MB, time=16.78 Complex estimate of poles used Radius of convergence = 1.045 Order of pole = 2.244 x[1] = 0.294 y[1] (analytic) = 0 y[1] (numeric) = -0.70683932390706179369167716693299 absolute error = 0.70683932390706179369167716693299 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.046 Order of pole = 2.242 x[1] = 0.295 y[1] (analytic) = 0 y[1] (numeric) = -0.7098202470169761394278956130892 absolute error = 0.7098202470169761394278956130892 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.047 Order of pole = 2.239 x[1] = 0.296 y[1] (analytic) = 0 y[1] (numeric) = -0.71279596074068010551092429430207 absolute error = 0.71279596074068010551092429430207 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.048 Order of pole = 2.237 x[1] = 0.297 y[1] (analytic) = 0 y[1] (numeric) = -0.71576648285909663972287008700375 absolute error = 0.71576648285909663972287008700375 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=167.8MB, alloc=4.3MB, time=17.17 Complex estimate of poles used Radius of convergence = 1.049 Order of pole = 2.234 x[1] = 0.298 y[1] (analytic) = 0 y[1] (numeric) = -0.71873183105879136107094354146024 absolute error = 0.71873183105879136107094354146024 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.05 Order of pole = 2.232 x[1] = 0.299 y[1] (analytic) = 0 y[1] (numeric) = -0.72169202293264036086127863849231 absolute error = 0.72169202293264036086127863849231 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.051 Order of pole = 2.229 x[1] = 0.3 y[1] (analytic) = 0 y[1] (numeric) = -0.72464707598049210315283934525615 absolute error = 0.72464707598049210315283934525615 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.052 Order of pole = 2.227 x[1] = 0.301 y[1] (analytic) = 0 y[1] (numeric) = -0.72759700760982348705207874382528 absolute error = 0.72759700760982348705207874382528 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.054 Order of pole = 2.225 x[1] = 0.302 y[1] (analytic) = 0 y[1] (numeric) = -0.73054183513639013253898716640039 absolute error = 0.73054183513639013253898716640039 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=171.6MB, alloc=4.3MB, time=17.56 Complex estimate of poles used Radius of convergence = 1.055 Order of pole = 2.222 x[1] = 0.303 y[1] (analytic) = 0 y[1] (numeric) = -0.73348157578487095075596667564934 absolute error = 0.73348157578487095075596667564934 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.056 Order of pole = 2.22 x[1] = 0.304 y[1] (analytic) = 0 y[1] (numeric) = -0.73641624668950705894242931353932 absolute error = 0.73641624668950705894242931353932 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.057 Order of pole = 2.217 x[1] = 0.305 y[1] (analytic) = 0 y[1] (numeric) = -0.73934586489473509945996773959654 absolute error = 0.73934586489473509945996773959654 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.058 Order of pole = 2.215 x[1] = 0.306 y[1] (analytic) = 0 y[1] (numeric) = -0.74227044735581502162522406162584 absolute error = 0.74227044735581502162522406162584 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.059 Order of pole = 2.213 x[1] = 0.307 y[1] (analytic) = 0 y[1] (numeric) = -0.7451900109394523843500235831886 absolute error = 0.7451900109394523843500235831886 relative error = -1 % Correct digits = -1 h = 0.001 memory used=175.4MB, alloc=4.3MB, time=17.96 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.06 Order of pole = 2.21 x[1] = 0.308 y[1] (analytic) = 0 y[1] (numeric) = -0.74810457242441523688078543478626 absolute error = 0.74810457242441523688078543478626 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.061 Order of pole = 2.208 x[1] = 0.309 y[1] (analytic) = 0 y[1] (numeric) = -0.75101414850214563423151497540251 absolute error = 0.75101414850214563423151497540251 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.063 Order of pole = 2.206 x[1] = 0.31 y[1] (analytic) = 0 y[1] (numeric) = -0.75391875577736584321666952396507 absolute error = 0.75391875577736584321666952396507 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.064 Order of pole = 2.203 x[1] = 0.311 y[1] (analytic) = 0 y[1] (numeric) = -0.75681841076867929431171815113784 absolute error = 0.75681841076867929431171815113784 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=179.2MB, alloc=4.3MB, time=18.36 Complex estimate of poles used Radius of convergence = 1.065 Order of pole = 2.201 x[1] = 0.312 y[1] (analytic) = 0 y[1] (numeric) = -0.75971312990916633390013929317281 absolute error = 0.75971312990916633390013929317281 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.066 Order of pole = 2.199 x[1] = 0.313 y[1] (analytic) = 0 y[1] (numeric) = -0.76260292954697483080577077190286 absolute error = 0.76260292954697483080577077190286 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.067 Order of pole = 2.196 x[1] = 0.314 y[1] (analytic) = 0 y[1] (numeric) = -0.76548782594590569035870186822255 absolute error = 0.76548782594590569035870186822255 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.068 Order of pole = 2.194 x[1] = 0.315 y[1] (analytic) = 0 y[1] (numeric) = -0.76836783528599332860113532206607 absolute error = 0.76836783528599332860113532206607 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.069 Order of pole = 2.192 x[1] = 0.316 y[1] (analytic) = 0 y[1] (numeric) = -0.77124297366408115860670986630404 absolute error = 0.77124297366408115860670986630404 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=183.1MB, alloc=4.3MB, time=18.76 Complex estimate of poles used Radius of convergence = 1.07 Order of pole = 2.19 x[1] = 0.317 y[1] (analytic) = 0 y[1] (numeric) = -0.77411325709439214026252487060013 absolute error = 0.77411325709439214026252487060013 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.072 Order of pole = 2.187 x[1] = 0.318 y[1] (analytic) = 0 y[1] (numeric) = -0.77697870150909444424741393382756 absolute error = 0.77697870150909444424741393382756 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.073 Order of pole = 2.185 x[1] = 0.319 y[1] (analytic) = 0 y[1] (numeric) = -0.77983932275886228033274217024543 absolute error = 0.77983932275886228033274217024543 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.074 Order of pole = 2.183 x[1] = 0.32 y[1] (analytic) = 0 y[1] (numeric) = -0.78269513661343193953302308273609 absolute error = 0.78269513661343193953302308273609 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=186.9MB, alloc=4.3MB, time=19.17 Complex estimate of poles used Radius of convergence = 1.075 Order of pole = 2.181 x[1] = 0.321 y[1] (analytic) = 0 y[1] (numeric) = -0.78554615876215309904283810870066 absolute error = 0.78554615876215309904283810870066 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.076 Order of pole = 2.178 x[1] = 0.322 y[1] (analytic) = 0 y[1] (numeric) = -0.78839240481453543831377012735504 absolute error = 0.78839240481453543831377012735504 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.077 Order of pole = 2.176 x[1] = 0.323 y[1] (analytic) = 0 y[1] (numeric) = -0.79123389030079061405020852135551 absolute error = 0.79123389030079061405020852135551 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.078 Order of pole = 2.174 x[1] = 0.324 y[1] (analytic) = 0 y[1] (numeric) = -0.79407063067236964133582696503212 absolute error = 0.79407063067236964133582696503212 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.079 Order of pole = 2.172 x[1] = 0.325 y[1] (analytic) = 0 y[1] (numeric) = -0.79690264130249572754315718527192 absolute error = 0.79690264130249572754315718527192 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=190.7MB, alloc=4.3MB, time=19.57 Complex estimate of poles used Radius of convergence = 1.081 Order of pole = 2.17 x[1] = 0.326 y[1] (analytic) = 0 y[1] (numeric) = -0.79972993748669260512686573564135 absolute error = 0.79972993748669260512686573564135 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.082 Order of pole = 2.167 x[1] = 0.327 y[1] (analytic) = 0 y[1] (numeric) = -0.80255253444330840885697153590755 absolute error = 0.80255253444330840885697153590755 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.083 Order of pole = 2.165 x[1] = 0.328 y[1] (analytic) = 0 y[1] (numeric) = -0.80537044731403514251120668733434 absolute error = 0.80537044731403514251120668733434 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.084 Order of pole = 2.163 x[1] = 0.329 y[1] (analytic) = 0 y[1] (numeric) = -0.80818369116442377951591090623612 absolute error = 0.80818369116442377951591090623612 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.085 Order of pole = 2.161 x[1] = 0.33 memory used=194.5MB, alloc=4.3MB, time=19.96 y[1] (analytic) = 0 y[1] (numeric) = -0.8109922809843950415021517141091 absolute error = 0.8109922809843950415021517141091 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.086 Order of pole = 2.159 x[1] = 0.331 y[1] (analytic) = 0 y[1] (numeric) = -0.81379623168874589822807100032086 absolute error = 0.81379623168874589822807100032086 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.087 Order of pole = 2.157 x[1] = 0.332 y[1] (analytic) = 0 y[1] (numeric) = -0.81659555811765183180966824553971 absolute error = 0.81659555811765183180966824553971 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.088 Order of pole = 2.155 x[1] = 0.333 y[1] (analytic) = 0 y[1] (numeric) = -0.81939027503716490770023783519093 absolute error = 0.81939027503716490770023783519093 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.089 Order of pole = 2.152 x[1] = 0.334 y[1] (analytic) = 0 y[1] (numeric) = -0.82218039713970769436338050594368 absolute error = 0.82218039713970769436338050594368 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=198.3MB, alloc=4.3MB, time=20.36 Complex estimate of poles used Radius of convergence = 1.091 Order of pole = 2.15 x[1] = 0.335 y[1] (analytic) = 0 y[1] (numeric) = -0.82496593904456307309580675594962 absolute error = 0.82496593904456307309580675594962 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.092 Order of pole = 2.148 x[1] = 0.336 y[1] (analytic) = 0 y[1] (numeric) = -0.82774691529835997897394437930775 absolute error = 0.82774691529835997897394437930775 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.093 Order of pole = 2.146 x[1] = 0.337 y[1] (analytic) = 0 y[1] (numeric) = -0.83052334037555511342255616129288 absolute error = 0.83052334037555511342255616129288 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.094 Order of pole = 2.144 x[1] = 0.338 y[1] (analytic) = 0 y[1] (numeric) = -0.83329522867891066843407180395635 absolute error = 0.83329522867891066843407180395635 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.095 Order of pole = 2.142 x[1] = 0.339 y[1] (analytic) = 0 y[1] (numeric) = -0.83606259453996810200404652969576 absolute error = 0.83606259453996810200404652969576 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=202.1MB, alloc=4.3MB, time=20.75 Complex estimate of poles used Radius of convergence = 1.096 Order of pole = 2.14 x[1] = 0.34 y[1] (analytic) = 0 y[1] (numeric) = -0.83882545221951800389098526977388 absolute error = 0.83882545221951800389098526977388 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.097 Order of pole = 2.138 x[1] = 0.341 y[1] (analytic) = 0 y[1] (numeric) = -0.84158381590806609035762514252266 absolute error = 0.84158381590806609035762514252266 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.098 Order of pole = 2.136 x[1] = 0.342 y[1] (analytic) = 0 y[1] (numeric) = -0.84433769972629536610556081205281 absolute error = 0.84433769972629536610556081205281 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.1 Order of pole = 2.134 x[1] = 0.343 y[1] (analytic) = 0 y[1] (numeric) = -0.84708711772552449117573950866312 absolute error = 0.84708711772552449117573950866312 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=206.0MB, alloc=4.3MB, time=21.14 Complex estimate of poles used Radius of convergence = 1.101 Order of pole = 2.132 x[1] = 0.344 y[1] (analytic) = 0 y[1] (numeric) = -0.84983208388816239015375864232664 absolute error = 0.84983208388816239015375864232664 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.102 Order of pole = 2.129 x[1] = 0.345 y[1] (analytic) = 0 y[1] (numeric) = -0.85257261212815914059098411977639 absolute error = 0.85257261212815914059098411977639 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.103 Order of pole = 2.127 x[1] = 0.346 y[1] (analytic) = 0 y[1] (numeric) = -0.85530871629145317713018814119208 absolute error = 0.85530871629145317713018814119208 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.104 Order of pole = 2.125 x[1] = 0.347 y[1] (analytic) = 0 y[1] (numeric) = -0.8580404101564148474075992249696 absolute error = 0.8580404101564148474075992249696 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.105 Order of pole = 2.123 x[1] = 0.348 y[1] (analytic) = 0 y[1] (numeric) = -0.86076770743428635539188364807136 absolute error = 0.86076770743428635539188364807136 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=209.8MB, alloc=4.3MB, time=21.55 Complex estimate of poles used Radius of convergence = 1.106 Order of pole = 2.121 x[1] = 0.349 y[1] (analytic) = 0 y[1] (numeric) = -0.86349062176961812741455686945266 absolute error = 0.86349062176961812741455686945266 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.107 Order of pole = 2.119 x[1] = 0.35 y[1] (analytic) = 0 y[1] (numeric) = -0.866209166740701635745577590905 absolute error = 0.866209166740701635745577590905 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.108 Order of pole = 2.117 x[1] = 0.351 y[1] (analytic) = 0 y[1] (numeric) = -0.86892335585999871417232893761053 absolute error = 0.86892335585999871417232893761053 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.11 Order of pole = 2.115 x[1] = 0.352 y[1] (analytic) = 0 y[1] (numeric) = -0.87163320257456739964976508982893 absolute error = 0.87163320257456739964976508982893 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.111 Order of pole = 2.113 memory used=213.6MB, alloc=4.3MB, time=21.93 x[1] = 0.353 y[1] (analytic) = 0 y[1] (numeric) = -0.87433872026648433370412307116644 absolute error = 0.87433872026648433370412307116644 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.112 Order of pole = 2.111 x[1] = 0.354 y[1] (analytic) = 0 y[1] (numeric) = -0.87703992225326375689219500347871 absolute error = 0.87703992225326375689219500347871 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.113 Order of pole = 2.109 x[1] = 0.355 y[1] (analytic) = 0 y[1] (numeric) = -0.87973682178827312924265385995256 absolute error = 0.87973682178827312924265385995256 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.114 Order of pole = 2.107 x[1] = 0.356 y[1] (analytic) = 0 y[1] (numeric) = -0.88242943206114540923525463237633 absolute error = 0.88242943206114540923525463237633 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.115 Order of pole = 2.105 x[1] = 0.357 y[1] (analytic) = 0 y[1] (numeric) = -0.8851177661981880235078230613991 absolute error = 0.8851177661981880235078230613991 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=217.4MB, alloc=4.3MB, time=22.32 Complex estimate of poles used Radius of convergence = 1.116 Order of pole = 2.104 x[1] = 0.358 y[1] (analytic) = 0 y[1] (numeric) = -0.8878018372627885591197269642377 absolute error = 0.8878018372627885591197269642377 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.117 Order of pole = 2.102 x[1] = 0.359 y[1] (analytic) = 0 y[1] (numeric) = -0.89048165825581720984393313684146 absolute error = 0.89048165825581720984393313684146 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.118 Order of pole = 2.1 x[1] = 0.36 y[1] (analytic) = 0 y[1] (numeric) = -0.89315724211602600760771929114874 absolute error = 0.89315724211602600760771929114874 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.12 Order of pole = 2.098 x[1] = 0.361 y[1] (analytic) = 0 y[1] (numeric) = -0.89582860172044486985457005814684 absolute error = 0.89582860172044486985457005814684 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.121 Order of pole = 2.096 x[1] = 0.362 y[1] (analytic) = 0 y[1] (numeric) = -0.89849574988477449325667433196454 absolute error = 0.89849574988477449325667433196454 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=221.2MB, alloc=4.3MB, time=22.71 Complex estimate of poles used Radius of convergence = 1.122 Order of pole = 2.094 x[1] = 0.363 y[1] (analytic) = 0 y[1] (numeric) = -0.90115869936377612386869476153863 absolute error = 0.90115869936377612386869476153863 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.123 Order of pole = 2.092 x[1] = 0.364 y[1] (analytic) = 0 y[1] (numeric) = -0.90381746285165823347903663333098 absolute error = 0.90381746285165823347903663333098 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.124 Order of pole = 2.09 x[1] = 0.365 y[1] (analytic) = 0 y[1] (numeric) = -0.9064720529824601315846413388853 absolute error = 0.9064720529824601315846413388853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.125 Order of pole = 2.088 x[1] = 0.366 y[1] (analytic) = 0 y[1] (numeric) = -0.90912248233043254208930866416328 absolute error = 0.90912248233043254208930866416328 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=225.0MB, alloc=4.3MB, time=23.11 Complex estimate of poles used Radius of convergence = 1.126 Order of pole = 2.086 x[1] = 0.367 y[1] (analytic) = 0 y[1] (numeric) = -0.91176876341041517350365280786352 absolute error = 0.91176876341041517350365280786352 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.127 Order of pole = 2.084 x[1] = 0.368 y[1] (analytic) = 0 y[1] (numeric) = -0.91441090867821131110696080582391 absolute error = 0.91441090867821131110696080582391 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.128 Order of pole = 2.083 x[1] = 0.369 y[1] (analytic) = 0 y[1] (numeric) = -0.91704893053095945921739130264353 absolute error = 0.91704893053095945921739130264353 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.13 Order of pole = 2.081 x[1] = 0.37 y[1] (analytic) = 0 y[1] (numeric) = -0.91968284130750206140706967037407 absolute error = 0.91968284130750206140706967037407 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.131 Order of pole = 2.079 x[1] = 0.371 y[1] (analytic) = 0 y[1] (numeric) = -0.92231265328875132619264651844525 absolute error = 0.92231265328875132619264651844525 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=228.8MB, alloc=4.3MB, time=23.50 Complex estimate of poles used Radius of convergence = 1.132 Order of pole = 2.077 x[1] = 0.372 y[1] (analytic) = 0 y[1] (numeric) = -0.92493837869805218542973573485531 absolute error = 0.92493837869805218542973573485531 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.133 Order of pole = 2.075 x[1] = 0.373 y[1] (analytic) = 0 y[1] (numeric) = -0.92756002970154241234128127198498 absolute error = 0.92756002970154241234128127198498 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.134 Order of pole = 2.073 x[1] = 0.374 y[1] (analytic) = 0 y[1] (numeric) = -0.9301776184085099258152657122657 absolute error = 0.9301776184085099258152657122657 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.135 Order of pole = 2.071 x[1] = 0.375 y[1] (analytic) = 0 y[1] (numeric) = -0.93279115687174730731621582110011 absolute error = 0.93279115687174730731621582110011 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=232.7MB, alloc=4.3MB, time=23.90 Complex estimate of poles used Radius of convergence = 1.136 Order of pole = 2.07 x[1] = 0.376 y[1] (analytic) = 0 y[1] (numeric) = -0.93540065708790355646762923507287 absolute error = 0.93540065708790355646762923507287 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.137 Order of pole = 2.068 x[1] = 0.377 y[1] (analytic) = 0 y[1] (numeric) = -0.93800613099783311107869136323908 absolute error = 0.93800613099783311107869136323908 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.138 Order of pole = 2.066 x[1] = 0.378 y[1] (analytic) = 0 y[1] (numeric) = -0.94060759048694215710842250751774 absolute error = 0.94060759048694215710842250751774 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.14 Order of pole = 2.064 x[1] = 0.379 y[1] (analytic) = 0 y[1] (numeric) = -0.94320504738553225378364291962315 absolute error = 0.94320504738553225378364291962315 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.141 Order of pole = 2.062 x[1] = 0.38 y[1] (analytic) = 0 y[1] (numeric) = -0.94579851346914129881381955329495 absolute error = 0.94579851346914129881381955329495 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=236.5MB, alloc=4.3MB, time=24.29 Complex estimate of poles used Radius of convergence = 1.142 Order of pole = 2.06 x[1] = 0.381 y[1] (analytic) = 0 y[1] (numeric) = -0.94838800045888185837591493772237 absolute error = 0.94838800045888185837591493772237 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.143 Order of pole = 2.059 x[1] = 0.382 y[1] (analytic) = 0 y[1] (numeric) = -0.9509735200217768862757489232855 absolute error = 0.9509735200217768862757489232855 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.144 Order of pole = 2.057 x[1] = 0.383 y[1] (analytic) = 0 y[1] (numeric) = -0.95355508377109285642906179026294 absolute error = 0.95355508377109285642906179026294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.145 Order of pole = 2.055 x[1] = 0.384 y[1] (analytic) = 0 y[1] (numeric) = -0.95613270326667033254538683284973 absolute error = 0.95613270326667033254538683284973 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.146 Order of pole = 2.053 x[1] = 0.385 y[1] (analytic) = 0 y[1] (numeric) = -0.95870639001525199864095720219669 absolute error = 0.95870639001525199864095720219669 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=240.3MB, alloc=4.3MB, time=24.70 Complex estimate of poles used Radius of convergence = 1.147 Order of pole = 2.052 x[1] = 0.386 y[1] (analytic) = 0 y[1] (numeric) = -0.96127615547080817375314136855501 absolute error = 0.96127615547080817375314136855501 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.148 Order of pole = 2.05 x[1] = 0.387 y[1] (analytic) = 0 y[1] (numeric) = -0.96384201103485983397828057555746 absolute error = 0.96384201103485983397828057555746 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.15 Order of pole = 2.048 x[1] = 0.388 y[1] (analytic) = 0 y[1] (numeric) = -0.96640396805679916470724730562027 absolute error = 0.96640396805679916470724730562027 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.151 Order of pole = 2.046 x[1] = 0.389 y[1] (analytic) = 0 y[1] (numeric) = -0.96896203783420766568851390452802 absolute error = 0.96896203783420766568851390452802 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=244.1MB, alloc=4.3MB, time=25.09 Complex estimate of poles used Radius of convergence = 1.152 Order of pole = 2.044 x[1] = 0.39 y[1] (analytic) = 0 y[1] (numeric) = -0.97151623161317183130697361831533 absolute error = 0.97151623161317183130697361831533 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.153 Order of pole = 2.043 x[1] = 0.391 y[1] (analytic) = 0 y[1] (numeric) = -0.97406656058859642822815150139231 absolute error = 0.97406656058859642822815150139231 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.154 Order of pole = 2.041 x[1] = 0.392 y[1] (analytic) = 0 y[1] (numeric) = -0.97661303590451539232173970767913 absolute error = 0.97661303590451539232173970767913 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.155 Order of pole = 2.039 x[1] = 0.393 y[1] (analytic) = 0 y[1] (numeric) = -0.97915566865440036654555093354028 absolute error = 0.97915566865440036654555093354028 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.156 Order of pole = 2.038 x[1] = 0.394 y[1] (analytic) = 0 y[1] (numeric) = -0.98169446988146690124096620059403 absolute error = 0.98169446988146690124096620059403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=247.9MB, alloc=4.3MB, time=25.49 Complex estimate of poles used Radius of convergence = 1.157 Order of pole = 2.036 x[1] = 0.395 y[1] (analytic) = 0 y[1] (numeric) = -0.98422945057897833806372029690165 absolute error = 0.98422945057897833806372029690165 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.158 Order of pole = 2.034 x[1] = 0.396 y[1] (analytic) = 0 y[1] (numeric) = -0.98676062169054739854938216650587 absolute error = 0.98676062169054739854938216650587 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.159 Order of pole = 2.032 x[1] = 0.397 y[1] (analytic) = 0 y[1] (numeric) = -0.98928799411043549809111105105011 absolute error = 0.98928799411043549809111105105011 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.161 Order of pole = 2.031 x[1] = 0.398 y[1] (analytic) = 0 y[1] (numeric) = -0.99181157868384980588816550642697 absolute error = 0.99181157868384980588816550642697 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=251.7MB, alloc=4.3MB, time=25.88 Complex estimate of poles used Radius of convergence = 1.162 Order of pole = 2.029 x[1] = 0.399 y[1] (analytic) = 0 y[1] (numeric) = -0.99433138620723807120717535783659 absolute error = 0.99433138620723807120717535783659 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.163 Order of pole = 2.027 x[1] = 0.4 y[1] (analytic) = 0 y[1] (numeric) = -0.99684742742858123608432057751459 absolute error = 0.99684742742858123608432057751459 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.164 Order of pole = 2.026 x[1] = 0.401 y[1] (analytic) = 0 y[1] (numeric) = -0.99935971304768385438526086445212 absolute error = 0.99935971304768385438526086445212 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.165 Order of pole = 2.024 x[1] = 0.402 y[1] (analytic) = 0 y[1] (numeric) = -1.0018682537164623369308907941166 absolute error = 1.0018682537164623369308907941166 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.166 Order of pole = 2.022 x[1] = 0.403 y[1] (analytic) = 0 y[1] (numeric) = -1.0043730600392310421907237249853 absolute error = 1.0043730600392310421907237249853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=255.5MB, alloc=4.3MB, time=26.28 Complex estimate of poles used Radius of convergence = 1.167 Order of pole = 2.021 x[1] = 0.404 y[1] (analytic) = 0 y[1] (numeric) = -1.0068741425729862318418996426812 absolute error = 1.0068741425729862318418996426812 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.168 Order of pole = 2.019 x[1] = 0.405 y[1] (analytic) = 0 y[1] (numeric) = -1.0093715118276879102904347369369 absolute error = 1.0093715118276879102904347369369 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.169 Order of pole = 2.017 x[1] = 0.406 y[1] (analytic) = 0 y[1] (numeric) = -1.0118651782665395670523511788166 absolute error = 1.0118651782665395670523511788166 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.17 Order of pole = 2.016 x[1] = 0.407 y[1] (analytic) = 0 y[1] (numeric) = -1.0143551523062658406957122169103 absolute error = 1.0143551523062658406957122169103 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.172 Order of pole = 2.014 x[1] = 0.408 y[1] (analytic) = 0 y[1] (numeric) = -1.0168414443173881228503087389607 absolute error = 1.0168414443173881228503087389607 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=259.4MB, alloc=4.3MB, time=26.67 Complex estimate of poles used Radius of convergence = 1.173 Order of pole = 2.012 x[1] = 0.409 y[1] (analytic) = 0 y[1] (numeric) = -1.0193240646244981205997677153178 absolute error = 1.0193240646244981205997677153178 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.174 Order of pole = 2.011 x[1] = 0.41 y[1] (analytic) = 0 y[1] (numeric) = -1.021803023506529395381149779156 absolute error = 1.021803023506529395381149779156 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.175 Order of pole = 2.009 x[1] = 0.411 y[1] (analytic) = 0 y[1] (numeric) = -1.0242783311970268963296423851702 absolute error = 1.0242783311970268963296423851702 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.176 Order of pole = 2.007 x[1] = 0.412 y[1] (analytic) = 0 y[1] (numeric) = -1.0267499978844145058207067489946 absolute error = 1.0267499978844145058207067489946 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=263.2MB, alloc=4.3MB, time=27.06 Complex estimate of poles used Radius of convergence = 1.177 Order of pole = 2.006 x[1] = 0.413 y[1] (analytic) = 0 y[1] (numeric) = -1.0292180337122606147789717679885 absolute error = 1.0292180337122606147789717679885 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.178 Order of pole = 2.004 x[1] = 0.414 y[1] (analytic) = 0 y[1] (numeric) = -1.0316824487795417451422574559815 absolute error = 1.0316824487795417451422574559815 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.179 Order of pole = 2.003 x[1] = 0.415 y[1] (analytic) = 0 y[1] (numeric) = -1.0341432531409042366903256103029 absolute error = 1.0341432531409042366903256103029 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.18 Order of pole = 2.001 x[1] = 0.416 y[1] (analytic) = 0 y[1] (numeric) = -1.0366004568069240152712684068875 absolute error = 1.0366004568069240152712684068875 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.182 Order of pole = 1.999 x[1] = 0.417 y[1] (analytic) = 0 y[1] (numeric) = -1.0390540697443644592838287373903 absolute error = 1.0390540697443644592838287373903 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=267.0MB, alloc=4.3MB, time=27.45 Complex estimate of poles used Radius of convergence = 1.183 Order of pole = 1.998 x[1] = 0.418 y[1] (analytic) = 0 y[1] (numeric) = -1.0415041018764323811013721143689 absolute error = 1.0415041018764323811013721143689 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.184 Order of pole = 1.996 x[1] = 0.419 y[1] (analytic) = 0 y[1] (numeric) = -1.0439505630830321399526720278943 absolute error = 1.0439505630830321399526720278943 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.185 Order of pole = 1.995 x[1] = 0.42 y[1] (analytic) = 0 y[1] (numeric) = -1.0463934632010179026061022821187 absolute error = 1.0463934632010179026061022821187 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.186 Order of pole = 1.993 x[1] = 0.421 y[1] (analytic) = 0 y[1] (numeric) = -1.0488328120244440680372250012736 absolute error = 1.0488328120244440680372250012736 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=270.8MB, alloc=4.3MB, time=27.85 Complex estimate of poles used Radius of convergence = 1.187 Order of pole = 1.991 x[1] = 0.422 y[1] (analytic) = 0 y[1] (numeric) = -1.0512686193048138720950959782807 absolute error = 1.0512686193048138720950959782807 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.188 Order of pole = 1.99 x[1] = 0.423 y[1] (analytic) = 0 y[1] (numeric) = -1.0537008947513261880198545256152 absolute error = 1.0537008947513261880198545256152 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.189 Order of pole = 1.988 x[1] = 0.424 y[1] (analytic) = 0 y[1] (numeric) = -1.056129648031120538503298024333 absolute error = 1.056129648031120538503298024333 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.19 Order of pole = 1.987 x[1] = 0.425 y[1] (analytic) = 0 y[1] (numeric) = -1.0585548887695203348251373615265 absolute error = 1.0585548887695203348251373615265 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.191 Order of pole = 1.985 x[1] = 0.426 y[1] (analytic) = 0 y[1] (numeric) = -1.0609766265502743584404641626657 absolute error = 1.0609766265502743584404641626657 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=274.6MB, alloc=4.3MB, time=28.25 Complex estimate of poles used Radius of convergence = 1.193 Order of pole = 1.984 x[1] = 0.427 y[1] (analytic) = 0 y[1] (numeric) = -1.0633948709157965002386102768904 absolute error = 1.0633948709157965002386102768904 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.194 Order of pole = 1.982 x[1] = 0.428 y[1] (analytic) = 0 y[1] (numeric) = -1.065809631367403772540020818213 absolute error = 1.065809631367403772540020818213 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.195 Order of pole = 1.98 x[1] = 0.429 y[1] (analytic) = 0 y[1] (numeric) = -1.0682209173655526087459710004706 absolute error = 1.0682209173655526087459710004706 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.196 Order of pole = 1.979 x[1] = 0.43 y[1] (analytic) = 0 y[1] (numeric) = -1.0706287383300734654059111589087 absolute error = 1.0706287383300734654059111589087 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.197 Order of pole = 1.977 x[1] = 0.431 y[1] (analytic) = 0 y[1] (numeric) = -1.073033103640403741318901184875 absolute error = 1.073033103640403741318901184875 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=278.4MB, alloc=4.3MB, time=28.64 Complex estimate of poles used Radius of convergence = 1.198 Order of pole = 1.976 x[1] = 0.432 y[1] (analytic) = 0 y[1] (numeric) = -1.0754340226358190281389728936825 absolute error = 1.0754340226358190281389728936825 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.199 Order of pole = 1.974 x[1] = 0.433 y[1] (analytic) = 0 y[1] (numeric) = -1.0778315046156627068093146986492 absolute error = 1.0778315046156627068093146986492 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.2 Order of pole = 1.973 x[1] = 0.434 y[1] (analytic) = 0 y[1] (numeric) = -1.0802255588395739040068857889771 absolute error = 1.0802255588395739040068857889771 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.201 Order of pole = 1.971 x[1] = 0.435 y[1] (analytic) = 0 y[1] (numeric) = -1.0826161945277138226374155258787 absolute error = 1.0826161945277138226374155258787 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=282.2MB, alloc=4.3MB, time=29.03 Complex estimate of poles used Radius of convergence = 1.202 Order of pole = 1.97 x[1] = 0.436 y[1] (analytic) = 0 y[1] (numeric) = -1.0850034208609904602807070037938 absolute error = 1.0850034208609904602807070037938 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.203 Order of pole = 1.968 x[1] = 0.437 y[1] (analytic) = 0 y[1] (numeric) = -1.0873872469812817293477209937316 absolute error = 1.0873872469812817293477209937316 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.205 Order of pole = 1.967 x[1] = 0.438 y[1] (analytic) = 0 y[1] (numeric) = -1.0897676819916569925740474095984 absolute error = 1.0897676819916569925740474095984 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.206 Order of pole = 1.965 x[1] = 0.439 y[1] (analytic) = 0 y[1] (numeric) = -1.0921447349565970273390559209151 absolute error = 1.0921447349565970273390559209151 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.207 Order of pole = 1.964 x[1] = 0.44 y[1] (analytic) = 0 y[1] (numeric) = -1.0945184149022124321662355664053 absolute error = 1.0945184149022124321662355664053 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=286.1MB, alloc=4.3MB, time=29.43 Complex estimate of poles used Radius of convergence = 1.208 Order of pole = 1.962 x[1] = 0.441 y[1] (analytic) = 0 y[1] (numeric) = -1.0968887308164604886279656726193 absolute error = 1.0968887308164604886279656726193 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.209 Order of pole = 1.961 x[1] = 0.442 y[1] (analytic) = 0 y[1] (numeric) = -1.099255691649360491747187796067 absolute error = 1.099255691649360491747187796067 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.21 Order of pole = 1.959 x[1] = 0.443 y[1] (analytic) = 0 y[1] (numeric) = -1.1016193063132075618591518039134 absolute error = 1.1016193063132075618591518039134 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.211 Order of pole = 1.958 x[1] = 0.444 y[1] (analytic) = 0 y[1] (numeric) = -1.1039795836827849507685698722298 absolute error = 1.1039795836827849507685698722298 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=289.9MB, alloc=4.3MB, time=29.82 Complex estimate of poles used Radius of convergence = 1.212 Order of pole = 1.956 x[1] = 0.445 y[1] (analytic) = 0 y[1] (numeric) = -1.1063365325955748549111116604701 absolute error = 1.1063365325955748549111116604701 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.213 Order of pole = 1.955 x[1] = 0.446 y[1] (analytic) = 0 y[1] (numeric) = -1.1086901618519677481031940238603 absolute error = 1.1086901618519677481031940238603 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.214 Order of pole = 1.953 x[1] = 0.447 y[1] (analytic) = 0 y[1] (numeric) = -1.1110404802154702463404414145794 absolute error = 1.1110404802154702463404414145794 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.216 Order of pole = 1.952 x[1] = 0.448 y[1] (analytic) = 0 y[1] (numeric) = -1.1133874964129115169830009120922 absolute error = 1.1133874964129115169830009120922 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.217 Order of pole = 1.951 x[1] = 0.449 y[1] (analytic) = 0 y[1] (numeric) = -1.1157312191346482445450711743158 absolute error = 1.1157312191346482445450711743158 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=293.7MB, alloc=4.3MB, time=30.23 Complex estimate of poles used Radius of convergence = 1.218 Order of pole = 1.949 x[1] = 0.45 y[1] (analytic) = 0 y[1] (numeric) = -1.1180716570347681651865303196274 absolute error = 1.1180716570347681651865303196274 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.219 Order of pole = 1.948 x[1] = 0.451 y[1] (analytic) = 0 y[1] (numeric) = -1.1204088187312921818864068801079 absolute error = 1.1204088187312921818864068801079 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.22 Order of pole = 1.946 x[1] = 0.452 y[1] (analytic) = 0 y[1] (numeric) = -1.1227427128063750721611137901169 absolute error = 1.1227427128063750721611137901169 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.221 Order of pole = 1.945 x[1] = 0.453 y[1] (analytic) = 0 y[1] (numeric) = -1.1250733478065048000748414051691 absolute error = 1.1250733478065048000748414051691 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.222 Order of pole = 1.943 x[1] = 0.454 y[1] (analytic) = 0 y[1] (numeric) = -1.1274007322427004441752655270138 absolute error = 1.1274007322427004441752655270138 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=297.5MB, alloc=4.3MB, time=30.62 Complex estimate of poles used Radius of convergence = 1.223 Order of pole = 1.942 x[1] = 0.455 y[1] (analytic) = 0 y[1] (numeric) = -1.1297248745907087528747543102481 absolute error = 1.1297248745907087528747543102481 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.224 Order of pole = 1.941 x[1] = 0.456 y[1] (analytic) = 0 y[1] (numeric) = -1.1320457832911993386855379342527 absolute error = 1.1320457832911993386855379342527 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.225 Order of pole = 1.939 x[1] = 0.457 y[1] (analytic) = 0 y[1] (numeric) = -1.1343634667499585226068214510003 absolute error = 1.1343634667499585226068214510003 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.226 Order of pole = 1.938 x[1] = 0.458 y[1] (analytic) = 0 y[1] (numeric) = -1.1366779333380818398525588890097 absolute error = 1.1366779333380818398525588890097 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=301.3MB, alloc=4.3MB, time=31.02 Complex estimate of poles used Radius of convergence = 1.228 Order of pole = 1.936 x[1] = 0.459 y[1] (analytic) = 0 y[1] (numeric) = -1.1389891913921652180005503432064 absolute error = 1.1389891913921652180005503432064 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.229 Order of pole = 1.935 x[1] = 0.46 y[1] (analytic) = 0 y[1] (numeric) = -1.1412972492144948385366584554196 absolute error = 1.1412972492144948385366584554196 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.23 Order of pole = 1.933 x[1] = 0.461 y[1] (analytic) = 0 y[1] (numeric) = -1.1436021150732356926622516421662 absolute error = 1.1436021150732356926622516421662 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.231 Order of pole = 1.932 x[1] = 0.462 y[1] (analytic) = 0 y[1] (numeric) = -1.1459037972026188421284541093635 absolute error = 1.1459037972026188421284541093635 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.232 Order of pole = 1.931 x[1] = 0.463 y[1] (analytic) = 0 y[1] (numeric) = -1.1482023038031273957574027613795 absolute error = 1.1482023038031273957574027613795 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=305.1MB, alloc=4.3MB, time=31.42 Complex estimate of poles used Radius of convergence = 1.233 Order of pole = 1.929 x[1] = 0.464 y[1] (analytic) = 0 y[1] (numeric) = -1.1504976430416812122084644146524 absolute error = 1.1504976430416812122084644146524 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.234 Order of pole = 1.928 x[1] = 0.465 y[1] (analytic) = 0 y[1] (numeric) = -1.1527898230518203394462393079003 absolute error = 1.1527898230518203394462393079003 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.235 Order of pole = 1.927 x[1] = 0.466 y[1] (analytic) = 0 y[1] (numeric) = -1.1550788519338872012671549963028 absolute error = 1.1550788519338872012671549963028 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.236 Order of pole = 1.925 x[1] = 0.467 y[1] (analytic) = 0 y[1] (numeric) = -1.1573647377552075411425247484323 absolute error = 1.1573647377552075411425247484323 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=309.0MB, alloc=4.3MB, time=31.81 Complex estimate of poles used Radius of convergence = 1.237 Order of pole = 1.924 x[1] = 0.468 y[1] (analytic) = 0 y[1] (numeric) = -1.159647488550270133538093139637 absolute error = 1.159647488550270133538093139637 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.239 Order of pole = 1.922 x[1] = 0.469 y[1] (analytic) = 0 y[1] (numeric) = -1.1619271123209052727733054437747 absolute error = 1.1619271123209052727733054437747 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.24 Order of pole = 1.921 x[1] = 0.47 y[1] (analytic) = 0 y[1] (numeric) = -1.1642036170364620493878036359617 absolute error = 1.1642036170364620493878036359617 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.241 Order of pole = 1.92 x[1] = 0.471 y[1] (analytic) = 0 y[1] (numeric) = -1.1664770106339844238879574784715 absolute error = 1.1664770106339844238879574784715 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.242 Order of pole = 1.918 x[1] = 0.472 y[1] (analytic) = 0 y[1] (numeric) = -1.1687473010183861076525715904614 absolute error = 1.1687473010183861076525715904614 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=312.8MB, alloc=4.3MB, time=32.20 Complex estimate of poles used Radius of convergence = 1.243 Order of pole = 1.917 x[1] = 0.473 y[1] (analytic) = 0 y[1] (numeric) = -1.1710144960626242606842560918044 absolute error = 1.1710144960626242606842560918044 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.244 Order of pole = 1.916 x[1] = 0.474 y[1] (analytic) = 0 y[1] (numeric) = -1.1732786036078720158012970230226 absolute error = 1.1732786036078720158012970230226 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.245 Order of pole = 1.914 x[1] = 0.475 y[1] (analytic) = 0 y[1] (numeric) = -1.1755396314636898387742011047806 absolute error = 1.1755396314636898387742011047806 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.246 Order of pole = 1.913 x[1] = 0.476 y[1] (analytic) = 0 y[1] (numeric) = -1.1777975874081957338214055033131 absolute error = 1.1777975874081957338214055033131 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.247 Order of pole = 1.912 x[1] = 0.477 y[1] (analytic) = 0 y[1] (numeric) = -1.1800524791882343037899252659195 absolute error = 1.1800524791882343037899252659195 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=316.6MB, alloc=4.3MB, time=32.60 Complex estimate of poles used Radius of convergence = 1.248 Order of pole = 1.91 x[1] = 0.478 y[1] (analytic) = 0 y[1] (numeric) = -1.1823043145195446742589472958984 absolute error = 1.1823043145195446742589472958984 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.249 Order of pole = 1.909 x[1] = 0.479 y[1] (analytic) = 0 y[1] (numeric) = -1.1845531010869272907175586185955 absolute error = 1.1845531010869272907175586185955 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.251 Order of pole = 1.908 x[1] = 0.48 y[1] (analytic) = 0 y[1] (numeric) = -1.1867988465444095978819068737706 absolute error = 1.1867988465444095978819068737706 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.252 Order of pole = 1.906 x[1] = 0.481 y[1] (analytic) = 0 y[1] (numeric) = -1.1890415585154106101321212307553 absolute error = 1.1890415585154106101321212307553 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=320.4MB, alloc=4.3MB, time=32.99 Complex estimate of poles used Radius of convergence = 1.253 Order of pole = 1.905 x[1] = 0.482 y[1] (analytic) = 0 y[1] (numeric) = -1.1912812445929043819652611884682 absolute error = 1.1912812445929043819652611884682 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.254 Order of pole = 1.904 x[1] = 0.483 y[1] (analytic) = 0 y[1] (numeric) = -1.1935179123395823872773980667418 absolute error = 1.1935179123395823872773980667418 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.255 Order of pole = 1.902 x[1] = 0.484 y[1] (analytic) = 0 y[1] (numeric) = -1.1957515692880148162056586387922 absolute error = 1.1957515692880148162056586387922 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.256 Order of pole = 1.901 x[1] = 0.485 y[1] (analytic) = 0 y[1] (numeric) = -1.1979822229408107981796616607796 absolute error = 1.1979822229408107981796616607796 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.257 Order of pole = 1.9 x[1] = 0.486 y[1] (analytic) = 0 y[1] (numeric) = -1.2002098807707775597512455285158 absolute error = 1.2002098807707775597512455285158 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=324.2MB, alloc=4.3MB, time=33.38 Complex estimate of poles used Radius of convergence = 1.258 Order of pole = 1.898 x[1] = 0.487 y[1] (analytic) = 0 y[1] (numeric) = -1.2024345502210785256917085781162 absolute error = 1.2024345502210785256917085781162 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.259 Order of pole = 1.897 x[1] = 0.488 y[1] (analytic) = 0 y[1] (numeric) = -1.2046562387053903717669524287997 absolute error = 1.2046562387053903717669524287997 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.26 Order of pole = 1.896 x[1] = 0.489 y[1] (analytic) = 0 y[1] (numeric) = -1.2068749536080590375229231595052 absolute error = 1.2068749536080590375229231595052 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.261 Order of pole = 1.895 x[1] = 0.49 y[1] (analytic) = 0 y[1] (numeric) = -1.2090907022842547073365750673241 absolute error = 1.2090907022842547073365750673241 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=328.0MB, alloc=4.3MB, time=33.78 Complex estimate of poles used Radius of convergence = 1.263 Order of pole = 1.893 x[1] = 0.491 y[1] (analytic) = 0 y[1] (numeric) = -1.2113034920601257679112274572074 absolute error = 1.2113034920601257679112274572074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.264 Order of pole = 1.892 x[1] = 0.492 y[1] (analytic) = 0 y[1] (numeric) = -1.2135133302329517503196366708189 absolute error = 1.2135133302329517503196366708189 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.265 Order of pole = 1.891 x[1] = 0.493 y[1] (analytic) = 0 y[1] (numeric) = -1.2157202240712952646233538172715 absolute error = 1.2157202240712952646233538172715 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.266 Order of pole = 1.889 x[1] = 0.494 y[1] (analytic) = 0 y[1] (numeric) = -1.2179241808151529350229739851318 absolute error = 1.2179241808151529350229739851318 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.267 Order of pole = 1.888 x[1] = 0.495 y[1] (analytic) = 0 y[1] (numeric) = -1.2201252076761053434206957828469 absolute error = 1.2201252076761053434206957828469 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=331.8MB, alloc=4.3MB, time=34.17 Complex estimate of poles used Radius of convergence = 1.268 Order of pole = 1.887 x[1] = 0.496 y[1] (analytic) = 0 y[1] (numeric) = -1.2223233118374659892041916852006 absolute error = 1.2223233118374659892041916852006 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.269 Order of pole = 1.886 x[1] = 0.497 y[1] (analytic) = 0 y[1] (numeric) = -1.224518500454429272989130788552 absolute error = 1.224518500454429272989130788552 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.27 Order of pole = 1.884 x[1] = 0.498 y[1] (analytic) = 0 y[1] (numeric) = -1.2267107806542175119867872481943 absolute error = 1.2267107806542175119867872481943 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.271 Order of pole = 1.883 x[1] = 0.499 y[1] (analytic) = 0 y[1] (numeric) = -1.2289001595362269945930010549414 absolute error = 1.2289001595362269945930010549414 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.272 Order of pole = 1.882 x[1] = 0.5 memory used=335.7MB, alloc=4.3MB, time=34.57 y[1] (analytic) = 0 y[1] (numeric) = -1.2310866441721730817253241880952 absolute error = 1.2310866441721730817253241880952 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.273 Order of pole = 1.881 x[1] = 0.501 y[1] (analytic) = 0 y[1] (numeric) = -1.2332702416062343623664759550317 absolute error = 1.2332702416062343623664759550317 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.274 Order of pole = 1.879 x[1] = 0.502 y[1] (analytic) = 0 y[1] (numeric) = -1.2354509588551958707042380025826 absolute error = 1.2354509588551958707042380025826 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.276 Order of pole = 1.878 x[1] = 0.503 y[1] (analytic) = 0 y[1] (numeric) = -1.2376288029085913721906336814505 absolute error = 1.2376288029085913721906336814505 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.277 Order of pole = 1.877 x[1] = 0.504 y[1] (analytic) = 0 y[1] (numeric) = -1.239803780728844725776649890208 absolute error = 1.239803780728844725776649890208 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=339.5MB, alloc=4.3MB, time=34.96 Complex estimate of poles used Radius of convergence = 1.278 Order of pole = 1.876 x[1] = 0.505 y[1] (analytic) = 0 y[1] (numeric) = -1.2419758992514103295128640554423 absolute error = 1.2419758992514103295128640554423 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.279 Order of pole = 1.874 x[1] = 0.506 y[1] (analytic) = 0 y[1] (numeric) = -1.2441451653849126566411264605549 absolute error = 1.2441451653849126566411264605549 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.28 Order of pole = 1.873 x[1] = 0.507 y[1] (analytic) = 0 y[1] (numeric) = -1.2463115860112848892379107631228 absolute error = 1.2463115860112848892379107631228 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.281 Order of pole = 1.872 x[1] = 0.508 y[1] (analytic) = 0 y[1] (numeric) = -1.2484751679859066564060753878837 absolute error = 1.2484751679859066564060753878837 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.282 Order of pole = 1.871 x[1] = 0.509 y[1] (analytic) = 0 y[1] (numeric) = -1.2506359181377408839485677989788 absolute error = 1.2506359181377408839485677989788 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=343.3MB, alloc=4.3MB, time=35.36 Complex estimate of poles used Radius of convergence = 1.283 Order of pole = 1.87 x[1] = 0.51 y[1] (analytic) = 0 y[1] (numeric) = -1.2527938432694697623950447906202 absolute error = 1.2527938432694697623950447906202 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.284 Order of pole = 1.868 x[1] = 0.511 y[1] (analytic) = 0 y[1] (numeric) = -1.2549489501576298401904673378852 absolute error = 1.2549489501576298401904673378852 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.285 Order of pole = 1.867 x[1] = 0.512 y[1] (analytic) = 0 y[1] (numeric) = -1.2571012455527462487934507640141 absolute error = 1.2571012455527462487934507640141 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.286 Order of pole = 1.866 x[1] = 0.513 y[1] (analytic) = 0 y[1] (numeric) = -1.2592507361794660663715026482512 absolute error = 1.2592507361794660663715026482512 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=347.1MB, alloc=4.3MB, time=35.75 Complex estimate of poles used Radius of convergence = 1.288 Order of pole = 1.865 x[1] = 0.514 y[1] (analytic) = 0 y[1] (numeric) = -1.2613974287366908267202547541522 absolute error = 1.2613974287366908267202547541522 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.289 Order of pole = 1.864 x[1] = 0.515 y[1] (analytic) = 0 y[1] (numeric) = -1.2635413298977081799743841306547 absolute error = 1.2635413298977081799743841306547 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.29 Order of pole = 1.862 x[1] = 0.516 y[1] (analytic) = 0 y[1] (numeric) = -1.2656824463103227116191153470747 absolute error = 1.2656824463103227116191153470747 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.291 Order of pole = 1.861 x[1] = 0.517 y[1] (analytic) = 0 y[1] (numeric) = -1.2678207845969859262529935790044 absolute error = 1.2678207845969859262529935790044 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.292 Order of pole = 1.86 x[1] = 0.518 y[1] (analytic) = 0 y[1] (numeric) = -1.2699563513549254024950100644613 absolute error = 1.2699563513549254024950100644613 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=350.9MB, alloc=4.3MB, time=36.16 Complex estimate of poles used Radius of convergence = 1.293 Order of pole = 1.859 x[1] = 0.519 y[1] (analytic) = 0 y[1] (numeric) = -1.2720891531562731253721404861358 absolute error = 1.2720891531562731253721404861358 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.294 Order of pole = 1.858 x[1] = 0.52 y[1] (analytic) = 0 y[1] (numeric) = -1.2742191965481930024669163804358 absolute error = 1.2742191965481930024669163804358 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.295 Order of pole = 1.856 x[1] = 0.521 y[1] (analytic) = 0 y[1] (numeric) = -1.2763464880530075700487830869727 absolute error = 1.2763464880530075700487830869727 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.296 Order of pole = 1.855 x[1] = 0.522 y[1] (analytic) = 0 y[1] (numeric) = -1.2784710341683238953576984771742 absolute error = 1.2784710341683238953576984771742 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.297 Order of pole = 1.854 x[1] = 0.523 y[1] (analytic) = 0 y[1] (numeric) = -1.2805928413671586811536882649886 absolute error = 1.2805928413671586811536882649886 relative error = -1 % Correct digits = -1 h = 0.001 memory used=354.7MB, alloc=4.3MB, time=36.57 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.298 Order of pole = 1.853 x[1] = 0.524 y[1] (analytic) = 0 y[1] (numeric) = -1.2827119160980625785918897152365 absolute error = 1.2827119160980625785918897152365 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.299 Order of pole = 1.852 x[1] = 0.525 y[1] (analytic) = 0 y[1] (numeric) = -1.2848282647852437144289797159765 absolute error = 1.2848282647852437144289797159765 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.301 Order of pole = 1.851 x[1] = 0.526 y[1] (analytic) = 0 y[1] (numeric) = -1.286941893828690438513789239873 absolute error = 1.286941893828690438513789239873 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.302 Order of pole = 1.849 x[1] = 0.527 y[1] (analytic) = 0 y[1] (numeric) = -1.2890528096042932974623480341672 absolute error = 1.2890528096042932974623480341672 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=358.5MB, alloc=4.3MB, time=36.97 Complex estimate of poles used Radius of convergence = 1.303 Order of pole = 1.848 x[1] = 0.528 y[1] (analytic) = 0 y[1] (numeric) = -1.2911610184639662403655748751392 absolute error = 1.2911610184639662403655748751392 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.304 Order of pole = 1.847 x[1] = 0.529 y[1] (analytic) = 0 y[1] (numeric) = -1.2932665267357670623263239030116 absolute error = 1.2932665267357670623263239030116 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.305 Order of pole = 1.846 x[1] = 0.53 y[1] (analytic) = 0 y[1] (numeric) = -1.295369340724017091571510494564 absolute error = 1.295369340724017091571510494564 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.306 Order of pole = 1.845 x[1] = 0.531 y[1] (analytic) = 0 y[1] (numeric) = -1.2974694667094201258345649850985 absolute error = 1.2974694667094201258345649850985 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.307 Order of pole = 1.844 x[1] = 0.532 y[1] (analytic) = 0 y[1] (numeric) = -1.2995669109491806236534935439365 absolute error = 1.2995669109491806236534935439365 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=362.4MB, alloc=4.3MB, time=37.37 Complex estimate of poles used Radius of convergence = 1.308 Order of pole = 1.843 x[1] = 0.533 y[1] (analytic) = 0 y[1] (numeric) = -1.3016616796771211561803569357332 absolute error = 1.3016616796771211561803569357332 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.309 Order of pole = 1.841 x[1] = 0.534 y[1] (analytic) = 0 y[1] (numeric) = -1.3037537791037991250490041322721 absolute error = 1.3037537791037991250490041322721 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.31 Order of pole = 1.84 x[1] = 0.535 y[1] (analytic) = 0 y[1] (numeric) = -1.305843215416622751799413215074 absolute error = 1.305843215416622751799413215074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.311 Order of pole = 1.839 x[1] = 0.536 y[1] (analytic) = 0 y[1] (numeric) = -1.3079299947799663443089912365018 absolute error = 1.3079299947799663443089912365018 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=366.2MB, alloc=4.3MB, time=37.78 Complex estimate of poles used Radius of convergence = 1.312 Order of pole = 1.838 x[1] = 0.537 y[1] (analytic) = 0 y[1] (numeric) = -1.310014123335284845633662262849 absolute error = 1.310014123335284845633662262849 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.314 Order of pole = 1.837 x[1] = 0.538 y[1] (analytic) = 0 y[1] (numeric) = -1.3120956072012276706145233514258 absolute error = 1.3120956072012276706145233514258 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.315 Order of pole = 1.836 x[1] = 0.539 y[1] (analytic) = 0 y[1] (numeric) = -1.3141744524737518355592664257006 absolute error = 1.3141744524737518355592664257006 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.316 Order of pole = 1.835 x[1] = 0.54 y[1] (analytic) = 0 y[1] (numeric) = -1.3162506652262343862614446845632 absolute error = 1.3162506652262343862614446845632 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.317 Order of pole = 1.833 x[1] = 0.541 y[1] (analytic) = 0 y[1] (numeric) = -1.3183242515095841295750001549328 absolute error = 1.3183242515095841295750001549328 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=370.0MB, alloc=4.3MB, time=38.19 Complex estimate of poles used Radius of convergence = 1.318 Order of pole = 1.832 x[1] = 0.542 y[1] (analytic) = 0 y[1] (numeric) = -1.3203952173523526737162591762912 absolute error = 1.3203952173523526737162591762912 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.319 Order of pole = 1.831 x[1] = 0.543 y[1] (analytic) = 0 y[1] (numeric) = -1.3224635687608447824208399593198 absolute error = 1.3224635687608447824208399593198 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.32 Order of pole = 1.83 x[1] = 0.544 y[1] (analytic) = 0 y[1] (numeric) = -1.3245293117192280480385959188411 absolute error = 1.3245293117192280480385959188411 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.321 Order of pole = 1.829 x[1] = 0.545 y[1] (analytic) = 0 y[1] (numeric) = -1.3265924521896418886058353351893 absolute error = 1.3265924521896418886058353351893 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.322 Order of pole = 1.828 x[1] = 0.546 y[1] (analytic) = 0 y[1] (numeric) = -1.3286529961123058738906071998986 absolute error = 1.3286529961123058738906071998986 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=373.8MB, alloc=4.3MB, time=38.58 Complex estimate of poles used Radius of convergence = 1.323 Order of pole = 1.827 x[1] = 0.547 y[1] (analytic) = 0 y[1] (numeric) = -1.3307109494056273853638200627953 absolute error = 1.3307109494056273853638200627953 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.324 Order of pole = 1.826 x[1] = 0.548 y[1] (analytic) = 0 y[1] (numeric) = -1.3327663179663086150063605886315 absolute error = 1.3327663179663086150063605886315 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.325 Order of pole = 1.825 x[1] = 0.549 y[1] (analytic) = 0 y[1] (numeric) = -1.3348191076694529078201966807865 absolute error = 1.3348191076694529078201966807865 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.326 Order of pole = 1.824 x[1] = 0.55 y[1] (analytic) = 0 y[1] (numeric) = -1.3368693243686704528696818230182 absolute error = 1.3368693243686704528696818230182 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=377.6MB, alloc=4.3MB, time=38.98 Complex estimate of poles used Radius of convergence = 1.328 Order of pole = 1.822 x[1] = 0.551 y[1] (analytic) = 0 y[1] (numeric) = -1.3389169738961833276379181700002 absolute error = 1.3389169738961833276379181700002 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.329 Order of pole = 1.821 x[1] = 0.552 y[1] (analytic) = 0 y[1] (numeric) = -1.3409620620629299004420813813983 absolute error = 1.3409620620629299004420813813983 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.33 Order of pole = 1.82 x[1] = 0.553 y[1] (analytic) = 0 y[1] (numeric) = -1.3430045946586685956110557954589 absolute error = 1.3430045946586685956110557954589 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.331 Order of pole = 1.819 x[1] = 0.554 y[1] (analytic) = 0 y[1] (numeric) = -1.3450445774520810260885698836969 absolute error = 1.3450445774520810260885698836969 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.332 Order of pole = 1.818 x[1] = 0.555 y[1] (analytic) = 0 y[1] (numeric) = -1.3470820161908744980852546789932 absolute error = 1.3470820161908744980852546789932 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=381.4MB, alloc=4.3MB, time=39.38 Complex estimate of poles used Radius of convergence = 1.333 Order of pole = 1.817 x[1] = 0.556 y[1] (analytic) = 0 y[1] (numeric) = -1.3491169166018838923636677387446 absolute error = 1.3491169166018838923636677387446 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.334 Order of pole = 1.816 x[1] = 0.557 y[1] (analytic) = 0 y[1] (numeric) = -1.3511492843911729267013279582707 absolute error = 1.3511492843911729267013279582707 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.335 Order of pole = 1.815 x[1] = 0.558 y[1] (analytic) = 0 y[1] (numeric) = -1.3531791252441348040381880044711 absolute error = 1.3531791252441348040381880044711 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.336 Order of pole = 1.814 x[1] = 0.559 y[1] (analytic) = 0 y[1] (numeric) = -1.3552064448255922507767271634744 absolute error = 1.3552064448255922507767271634744 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=385.2MB, alloc=4.3MB, time=39.78 Complex estimate of poles used Radius of convergence = 1.337 Order of pole = 1.813 x[1] = 0.56 y[1] (analytic) = 0 y[1] (numeric) = -1.3572312487798969496649739064853 absolute error = 1.3572312487798969496649739064853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.338 Order of pole = 1.812 x[1] = 0.561 y[1] (analytic) = 0 y[1] (numeric) = -1.3592535427310283716552604423578 absolute error = 1.3592535427310283716552604423578 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.339 Order of pole = 1.811 x[1] = 0.562 y[1] (analytic) = 0 y[1] (numeric) = -1.3612733322826920110943669594559 absolute error = 1.3612733322826920110943669594559 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.341 Order of pole = 1.81 x[1] = 0.563 y[1] (analytic) = 0 y[1] (numeric) = -1.3632906230184170285639272270352 absolute error = 1.3632906230184170285639272270352 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.342 Order of pole = 1.809 x[1] = 0.564 y[1] (analytic) = 0 y[1] (numeric) = -1.3653054205016533056535358390478 absolute error = 1.3653054205016533056535358390478 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=389.1MB, alloc=4.4MB, time=40.18 Complex estimate of poles used Radius of convergence = 1.343 Order of pole = 1.807 x[1] = 0.565 y[1] (analytic) = 0 y[1] (numeric) = -1.3673177302758679159129167991085 absolute error = 1.3673177302758679159129167991085 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.344 Order of pole = 1.806 x[1] = 0.566 y[1] (analytic) = 0 y[1] (numeric) = -1.3693275578646410161937795687135 absolute error = 1.3693275578646410161937795687135 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.345 Order of pole = 1.805 x[1] = 0.567 y[1] (analytic) = 0 y[1] (numeric) = -1.3713349087717611625565983816051 absolute error = 1.3713349087717611625565983816051 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.346 Order of pole = 1.804 x[1] = 0.568 y[1] (analytic) = 0 y[1] (numeric) = -1.3733397884813200548824998603328 absolute error = 1.3733397884813200548824998603328 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.347 Order of pole = 1.803 x[1] = 0.569 y[1] (analytic) = 0 y[1] (numeric) = -1.3753422024578067142957290958636 absolute error = 1.3753422024578067142957290958636 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=392.9MB, alloc=4.4MB, time=40.59 Complex estimate of poles used Radius of convergence = 1.348 Order of pole = 1.802 x[1] = 0.57 y[1] (analytic) = 0 y[1] (numeric) = -1.3773421561462010974677817506262 absolute error = 1.3773421561462010974677817506262 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.349 Order of pole = 1.801 x[1] = 0.571 y[1] (analytic) = 0 y[1] (numeric) = -1.3793396549720671518402358459526 absolute error = 1.3793396549720671518402358459526 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.35 Order of pole = 1.8 x[1] = 0.572 y[1] (analytic) = 0 y[1] (numeric) = -1.3813347043416453157695881654647 absolute error = 1.3813347043416453157695881654647 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.351 Order of pole = 1.799 x[1] = 0.573 y[1] (analytic) = 0 y[1] (numeric) = -1.3833273096419444675639931576163 absolute error = 1.3833273096419444675639931576163 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=396.7MB, alloc=4.4MB, time=40.99 Complex estimate of poles used Radius of convergence = 1.352 Order of pole = 1.798 x[1] = 0.574 y[1] (analytic) = 0 y[1] (numeric) = -1.385317476240833327348713405939 absolute error = 1.385317476240833327348713405939 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.353 Order of pole = 1.797 x[1] = 0.575 y[1] (analytic) = 0 y[1] (numeric) = -1.3873052094871313156643167481735 absolute error = 1.3873052094871313156643167481735 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.355 Order of pole = 1.796 x[1] = 0.576 y[1] (analytic) = 0 y[1] (numeric) = -1.3892905147106988726691925994626 absolute error = 1.3892905147106988726691925994626 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.356 Order of pole = 1.795 x[1] = 0.577 y[1] (analytic) = 0 y[1] (numeric) = -1.3912733972225272417858056441575 absolute error = 1.3912733972225272417858056441575 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.357 Order of pole = 1.794 x[1] = 0.578 y[1] (analytic) = 0 y[1] (numeric) = -1.3932538623148277215982555189658 absolute error = 1.3932538623148277215982555189658 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=400.5MB, alloc=4.4MB, time=41.39 Complex estimate of poles used Radius of convergence = 1.358 Order of pole = 1.793 x[1] = 0.579 y[1] (analytic) = 0 y[1] (numeric) = -1.3952319152611203897771631694914 absolute error = 1.3952319152611203897771631694914 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.359 Order of pole = 1.792 x[1] = 0.58 y[1] (analytic) = 0 y[1] (numeric) = -1.397207561316322302776655013402 absolute error = 1.397207561316322302776655013402 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.36 Order of pole = 1.791 x[1] = 0.581 y[1] (analytic) = 0 y[1] (numeric) = -1.3991808057168351750172617151462 absolute error = 1.3991808057168351750172617151462 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.361 Order of pole = 1.79 x[1] = 0.582 y[1] (analytic) = 0 y[1] (numeric) = -1.4011516536806325412378861353622 absolute error = 1.4011516536806325412378861353622 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=404.3MB, alloc=4.4MB, time=41.81 Complex estimate of poles used Radius of convergence = 1.362 Order of pole = 1.789 x[1] = 0.583 y[1] (analytic) = 0 y[1] (numeric) = -1.4031201104073464056696217658314 absolute error = 1.4031201104073464056696217658314 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.363 Order of pole = 1.788 x[1] = 0.584 y[1] (analytic) = 0 y[1] (numeric) = -1.405086181078353381654115637437 absolute error = 1.405086181078353381654115637437 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.364 Order of pole = 1.787 x[1] = 0.585 y[1] (analytic) = 0 y[1] (numeric) = -1.4070498708568603252993652694659 absolute error = 1.4070498708568603252993652694659 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.365 Order of pole = 1.786 x[1] = 0.586 y[1] (analytic) = 0 y[1] (numeric) = -1.409011184887989466736314724624 absolute error = 1.409011184887989466736314724624 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.366 Order of pole = 1.785 x[1] = 0.587 y[1] (analytic) = 0 y[1] (numeric) = -1.4109701282988630425103672912597 absolute error = 1.4109701282988630425103672912597 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=408.1MB, alloc=4.4MB, time=42.23 Complex estimate of poles used Radius of convergence = 1.367 Order of pole = 1.784 x[1] = 0.588 y[1] (analytic) = 0 y[1] (numeric) = -1.4129267061986874326129588130354 absolute error = 1.4129267061986874326129588130354 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.369 Order of pole = 1.783 x[1] = 0.589 y[1] (analytic) = 0 y[1] (numeric) = -1.4148809236788368056296333413493 absolute error = 1.4148809236788368056296333413493 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.37 Order of pole = 1.782 x[1] = 0.59 y[1] (analytic) = 0 y[1] (numeric) = -1.4168327858129362754526287455822 absolute error = 1.4168327858129362754526287455822 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.371 Order of pole = 1.781 x[1] = 0.591 y[1] (analytic) = 0 y[1] (numeric) = -1.4187822976569445729778113624182 absolute error = 1.4187822976569445729778113624182 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.372 Order of pole = 1.78 x[1] = 0.592 y[1] (analytic) = 0 y[1] (numeric) = -1.4207294642492362361778929126036 absolute error = 1.4207294642492362361778929126036 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=412.0MB, alloc=4.4MB, time=42.64 Complex estimate of poles used Radius of convergence = 1.373 Order of pole = 1.779 x[1] = 0.593 y[1] (analytic) = 0 y[1] (numeric) = -1.4226742906106833219162170085314 absolute error = 1.4226742906106833219162170085314 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.374 Order of pole = 1.778 x[1] = 0.594 y[1] (analytic) = 0 y[1] (numeric) = -1.4246167817447366428380138979755 absolute error = 1.4246167817447366428380138979755 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.375 Order of pole = 1.777 x[1] = 0.595 y[1] (analytic) = 0 y[1] (numeric) = -1.4265569426375065326488879487399 absolute error = 1.4265569426375065326488879487399 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.376 Order of pole = 1.776 x[1] = 0.596 y[1] (analytic) = 0 y[1] (numeric) = -1.4284947782578431430634201177546 absolute error = 1.4284947782578431430634201177546 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=415.8MB, alloc=4.4MB, time=43.05 Complex estimate of poles used Radius of convergence = 1.377 Order of pole = 1.775 x[1] = 0.597 y[1] (analytic) = 0 y[1] (numeric) = -1.4304302935574162756801346388533 absolute error = 1.4304302935574162756801346388533 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.378 Order of pole = 1.774 x[1] = 0.598 y[1] (analytic) = 0 y[1] (numeric) = -1.4323634934707947520126928091487 absolute error = 1.4323634934707947520126928091487 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.379 Order of pole = 1.773 x[1] = 0.599 y[1] (analytic) = 0 y[1] (numeric) = -1.4342943829155253248810344876436 absolute error = 1.4342943829155253248810344876436 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.38 Order of pole = 1.772 x[1] = 0.6 y[1] (analytic) = 0 y[1] (numeric) = -1.4362229667922111343402872041909 absolute error = 1.4362229667922111343402872041909 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.381 Order of pole = 1.771 x[1] = 0.601 y[1] (analytic) = 0 y[1] (numeric) = -1.4381492499845897112996011041345 absolute error = 1.4381492499845897112996011041345 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=419.6MB, alloc=4.4MB, time=43.46 Complex estimate of poles used Radius of convergence = 1.382 Order of pole = 1.77 x[1] = 0.602 y[1] (analytic) = 0 y[1] (numeric) = -1.4400732373596105319576428448035 absolute error = 1.4400732373596105319576428448035 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.384 Order of pole = 1.769 x[1] = 0.603 y[1] (analytic) = 0 y[1] (numeric) = -1.4419949337675121261562905639247 absolute error = 1.4419949337675121261562905639247 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.385 Order of pole = 1.769 x[1] = 0.604 y[1] (analytic) = 0 y[1] (numeric) = -1.4439143440418987427291127345515 absolute error = 1.4439143440418987427291127345515 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.386 Order of pole = 1.768 x[1] = 0.605 y[1] (analytic) = 0 y[1] (numeric) = -1.4458314729998165748964837116961 absolute error = 1.4458314729998165748964837116961 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=423.4MB, alloc=4.4MB, time=43.87 Complex estimate of poles used Radius of convergence = 1.387 Order of pole = 1.767 x[1] = 0.606 y[1] (analytic) = 0 y[1] (numeric) = -1.4477463254418295487346856953779 absolute error = 1.4477463254418295487346856953779 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.388 Order of pole = 1.766 x[1] = 0.607 y[1] (analytic) = 0 y[1] (numeric) = -1.449658906152094677722068343266 absolute error = 1.449658906152094677722068343266 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.389 Order of pole = 1.765 x[1] = 0.608 y[1] (analytic) = 0 y[1] (numeric) = -1.4515692198984369863412810502764 absolute error = 1.4515692198984369863412810502764 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.39 Order of pole = 1.764 x[1] = 0.609 y[1] (analytic) = 0 y[1] (numeric) = -1.4534772714324240056927566856092 absolute error = 1.4534772714324240056927566856092 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.391 Order of pole = 1.763 x[1] = 0.61 y[1] (analytic) = 0 y[1] (numeric) = -1.455383065489439844051007079116 absolute error = 1.455383065489439844051007079116 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=427.2MB, alloc=4.4MB, time=44.27 Complex estimate of poles used Radius of convergence = 1.392 Order of pole = 1.762 x[1] = 0.611 y[1] (analytic) = 0 y[1] (numeric) = -1.4572866067887588352718875436853 absolute error = 1.4572866067887588352718875436853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.393 Order of pole = 1.761 x[1] = 0.612 y[1] (analytic) = 0 y[1] (numeric) = -1.4591879000336187679357979991042 absolute error = 1.4591879000336187679357979991042 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.394 Order of pole = 1.76 x[1] = 0.613 y[1] (analytic) = 0 y[1] (numeric) = -1.4610869499112936980888096413173 absolute error = 1.4610869499112936980888096413173 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.395 Order of pole = 1.759 x[1] = 0.614 y[1] (analytic) = 0 y[1] (numeric) = -1.4629837610931663484209364197056 absolute error = 1.4629837610931663484209364197056 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.396 Order of pole = 1.758 x[1] = 0.615 y[1] (analytic) = 0 y[1] (numeric) = -1.4648783382348000966982077090062 absolute error = 1.4648783382348000966982077090062 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=431.0MB, alloc=4.4MB, time=44.67 Complex estimate of poles used Radius of convergence = 1.397 Order of pole = 1.757 x[1] = 0.616 y[1] (analytic) = 0 y[1] (numeric) = -1.4667706859760105562428403810728 absolute error = 1.4667706859760105562428403810728 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.399 Order of pole = 1.756 x[1] = 0.617 y[1] (analytic) = 0 y[1] (numeric) = -1.4686608089409367512336529080084 absolute error = 1.4686608089409367512336529080084 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.4 Order of pole = 1.755 x[1] = 0.618 y[1] (analytic) = 0 y[1] (numeric) = -1.4705487117381118895769090990903 absolute error = 1.4705487117381118895769090990903 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.401 Order of pole = 1.754 x[1] = 0.619 y[1] (analytic) = 0 y[1] (numeric) = -1.4724343989605337360760225494629 absolute error = 1.4724343989605337360760225494629 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=434.8MB, alloc=4.4MB, time=45.08 Complex estimate of poles used Radius of convergence = 1.402 Order of pole = 1.754 x[1] = 0.62 y[1] (analytic) = 0 y[1] (numeric) = -1.4743178751857345886069928419374 absolute error = 1.4743178751857345886069928419374 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.403 Order of pole = 1.753 x[1] = 0.621 y[1] (analytic) = 0 y[1] (numeric) = -1.4761991449758508599850790002987 absolute error = 1.4761991449758508599850790002987 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.404 Order of pole = 1.752 x[1] = 0.622 y[1] (analytic) = 0 y[1] (numeric) = -1.4780782128776922681870426716201 absolute error = 1.4780782128776922681870426716201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.405 Order of pole = 1.751 x[1] = 0.623 y[1] (analytic) = 0 y[1] (numeric) = -1.4799550834228106375723110667609 absolute error = 1.4799550834228106375723110667609 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.406 Order of pole = 1.75 x[1] = 0.624 y[1] (analytic) = 0 y[1] (numeric) = -1.4818297611275683137256158849073 absolute error = 1.4818297611275683137256158849073 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=438.7MB, alloc=4.4MB, time=45.49 Complex estimate of poles used Radius of convergence = 1.407 Order of pole = 1.749 x[1] = 0.625 y[1] (analytic) = 0 y[1] (numeric) = -1.4837022504932061945230573837896 absolute error = 1.4837022504932061945230573837896 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.408 Order of pole = 1.748 x[1] = 0.626 y[1] (analytic) = 0 y[1] (numeric) = -1.4855725560059113800031205475207 absolute error = 1.4855725560059113800031205475207 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.409 Order of pole = 1.747 x[1] = 0.627 y[1] (analytic) = 0 y[1] (numeric) = -1.4874406821368844436039310854084 absolute error = 1.4874406821368844436039310854084 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.41 Order of pole = 1.746 x[1] = 0.628 y[1] (analytic) = 0 y[1] (numeric) = -1.4893066333424063273079809250023 absolute error = 1.4893066333424063273079809250023 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=442.5MB, alloc=4.4MB, time=45.89 Complex estimate of poles used Radius of convergence = 1.411 Order of pole = 1.745 x[1] = 0.629 y[1] (analytic) = 0 y[1] (numeric) = -1.4911704140639048632156741190457 absolute error = 1.4911704140639048632156741190457 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.412 Order of pole = 1.745 x[1] = 0.63 y[1] (analytic) = 0 y[1] (numeric) = -1.4930320287280209240493428672474 absolute error = 1.4930320287280209240493428672474 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.414 Order of pole = 1.744 x[1] = 0.631 y[1] (analytic) = 0 y[1] (numeric) = -1.4948914817466742050698578783034 absolute error = 1.4948914817466742050698578783034 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.415 Order of pole = 1.743 x[1] = 0.632 y[1] (analytic) = 0 y[1] (numeric) = -1.4967487775171286398686058036426 absolute error = 1.4967487775171286398686058036426 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.416 Order of pole = 1.742 x[1] = 0.633 y[1] (analytic) = 0 y[1] (numeric) = -1.4986039204220574524784272198303 absolute error = 1.4986039204220574524784272198303 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=446.3MB, alloc=4.4MB, time=46.32 Complex estimate of poles used Radius of convergence = 1.417 Order of pole = 1.741 x[1] = 0.634 y[1] (analytic) = 0 y[1] (numeric) = -1.5004569148296078482280998986615 absolute error = 1.5004569148296078482280998986615 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.418 Order of pole = 1.74 x[1] = 0.635 y[1] (analytic) = 0 y[1] (numeric) = -1.502307765093465345746112179074 absolute error = 1.502307765093465345746112179074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.419 Order of pole = 1.739 x[1] = 0.636 y[1] (analytic) = 0 y[1] (numeric) = -1.5041564755529177525007984583628 absolute error = 1.5041564755529177525007984583628 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.42 Order of pole = 1.738 x[1] = 0.637 y[1] (analytic) = 0 y[1] (numeric) = -1.5060030505329187862454014856864 absolute error = 1.5060030505329187862454014856864 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.421 Order of pole = 1.737 x[1] = 0.638 y[1] (analytic) = 0 y[1] (numeric) = -1.5078474943441513447182826208741 absolute error = 1.5078474943441513447182826208741 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=450.1MB, alloc=4.4MB, time=46.72 Complex estimate of poles used Radius of convergence = 1.422 Order of pole = 1.737 x[1] = 0.639 y[1] (analytic) = 0 y[1] (numeric) = -1.509689811283090425930319886623 absolute error = 1.509689811283090425930319886623 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.423 Order of pole = 1.736 x[1] = 0.64 y[1] (analytic) = 0 y[1] (numeric) = -1.5115300056320657013535128808606 absolute error = 1.5115300056320657013535128808606 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.424 Order of pole = 1.735 x[1] = 0.641 y[1] (analytic) = 0 y[1] (numeric) = -1.5133680816593237443069518346581 absolute error = 1.5133680816593237443069518346581 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.425 Order of pole = 1.734 x[1] = 0.642 y[1] (analytic) = 0 y[1] (numeric) = -1.5152040436190899158186037234803 absolute error = 1.5152040436190899158186037234803 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=453.9MB, alloc=4.4MB, time=47.12 Complex estimate of poles used Radius of convergence = 1.426 Order of pole = 1.733 x[1] = 0.643 y[1] (analytic) = 0 y[1] (numeric) = -1.5170378957516299102238198069696 absolute error = 1.5170378957516299102238198069696 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.427 Order of pole = 1.732 x[1] = 0.644 y[1] (analytic) = 0 y[1] (numeric) = -1.5188696422833109627440747432212 absolute error = 1.5188696422833109627440747432212 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.429 Order of pole = 1.731 x[1] = 0.645 y[1] (analytic) = 0 y[1] (numeric) = -1.5206992874266627212722059728979 absolute error = 1.5206992874266627212722059728979 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.43 Order of pole = 1.73 x[1] = 0.646 y[1] (analytic) = 0 y[1] (numeric) = -1.5225268353804377845733318885447 absolute error = 1.5225268353804377845733318885447 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.431 Order of pole = 1.73 x[1] = 0.647 y[1] (analytic) = 0 y[1] (numeric) = -1.5243522903296719090936869036142 absolute error = 1.5243522903296719090936869036142 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=457.7MB, alloc=4.4MB, time=47.51 Complex estimate of poles used Radius of convergence = 1.432 Order of pole = 1.729 x[1] = 0.648 y[1] (analytic) = 0 y[1] (numeric) = -1.5261756564457438865528194388401 absolute error = 1.5261756564457438865528194388401 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.433 Order of pole = 1.728 x[1] = 0.649 y[1] (analytic) = 0 y[1] (numeric) = -1.5279969378864350944779535916637 absolute error = 1.5279969378864350944779535916637 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.434 Order of pole = 1.727 x[1] = 0.65 y[1] (analytic) = 0 y[1] (numeric) = -1.5298161387959887218228154043204 absolute error = 1.5298161387959887218228154043204 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.435 Order of pole = 1.726 x[1] = 0.651 y[1] (analytic) = 0 y[1] (numeric) = -1.5316332633051686717968687705642 absolute error = 1.5316332633051686717968687705642 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=461.5MB, alloc=4.4MB, time=47.91 Complex estimate of poles used Radius of convergence = 1.436 Order of pole = 1.725 x[1] = 0.652 y[1] (analytic) = 0 y[1] (numeric) = -1.5334483155313181440146927080413 absolute error = 1.5334483155313181440146927080413 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.437 Order of pole = 1.725 x[1] = 0.653 y[1] (analytic) = 0 y[1] (numeric) = -1.5352612995784178980591595765647 absolute error = 1.5352612995784178980591595765647 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.438 Order of pole = 1.724 x[1] = 0.654 y[1] (analytic) = 0 y[1] (numeric) = -1.5370722195371442005361414607344 absolute error = 1.5370722195371442005361414607344 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.439 Order of pole = 1.723 x[1] = 0.655 y[1] (analytic) = 0 y[1] (numeric) = -1.5388810794849264576826779922215 absolute error = 1.5388810794849264576826779922215 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.44 Order of pole = 1.722 x[1] = 0.656 y[1] (analytic) = 0 y[1] (numeric) = -1.5406878834860045355748820111525 absolute error = 1.5406878834860045355748820111525 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=465.4MB, alloc=4.4MB, time=48.30 Complex estimate of poles used Radius of convergence = 1.441 Order of pole = 1.721 x[1] = 0.657 y[1] (analytic) = 0 y[1] (numeric) = -1.5424926355914857699663383205902 absolute error = 1.5424926355914857699663383205902 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.442 Order of pole = 1.72 x[1] = 0.658 y[1] (analytic) = 0 y[1] (numeric) = -1.5442953398394016677723640507906 absolute error = 1.5442953398394016677723640507906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.443 Order of pole = 1.719 x[1] = 0.659 y[1] (analytic) = 0 y[1] (numeric) = -1.5460960002547643022002455126847 absolute error = 1.5460960002547643022002455126847 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.445 Order of pole = 1.719 x[1] = 0.66 y[1] (analytic) = 0 y[1] (numeric) = -1.547894620849622403510444588998 absolute error = 1.547894620849622403510444588998 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.446 Order of pole = 1.718 x[1] = 0.661 y[1] (analytic) = 0 y[1] (numeric) = -1.5496912056231171473787764066348 memory used=469.2MB, alloc=4.4MB, time=48.69 absolute error = 1.5496912056231171473787764066348 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.447 Order of pole = 1.717 x[1] = 0.662 y[1] (analytic) = 0 y[1] (numeric) = -1.5514857585615376428146979892824 absolute error = 1.5514857585615376428146979892824 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.448 Order of pole = 1.716 x[1] = 0.663 y[1] (analytic) = 0 y[1] (numeric) = -1.5532782836383761215761135521124 absolute error = 1.5532782836383761215761135521124 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.449 Order of pole = 1.715 x[1] = 0.664 y[1] (analytic) = 0 y[1] (numeric) = -1.5550687848143828310064948319422 absolute error = 1.5550687848143828310064948319422 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.45 Order of pole = 1.714 x[1] = 0.665 y[1] (analytic) = 0 y[1] (numeric) = -1.5568572660376206322056331205314 absolute error = 1.5568572660376206322056331205314 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=473.0MB, alloc=4.4MB, time=49.08 Complex estimate of poles used Radius of convergence = 1.451 Order of pole = 1.714 x[1] = 0.666 y[1] (analytic) = 0 y[1] (numeric) = -1.558643731243519305430982273258 absolute error = 1.558643731243519305430982273258 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.452 Order of pole = 1.713 x[1] = 0.667 y[1] (analytic) = 0 y[1] (numeric) = -1.5604281843549295646123177006693 absolute error = 1.5604281843549295646123177006693 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.453 Order of pole = 1.712 x[1] = 0.668 y[1] (analytic) = 0 y[1] (numeric) = -1.5622106292821767828483240296024 absolute error = 1.5622106292821767828483240296024 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.454 Order of pole = 1.711 x[1] = 0.669 y[1] (analytic) = 0 y[1] (numeric) = -1.5639910699231144307397325696903 absolute error = 1.5639910699231144307397325696903 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.455 Order of pole = 1.71 x[1] = 0.67 y[1] (analytic) = 0 y[1] (numeric) = -1.5657695101631772293997577786174 absolute error = 1.5657695101631772293997577786174 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=476.8MB, alloc=4.4MB, time=49.47 Complex estimate of poles used Radius of convergence = 1.456 Order of pole = 1.71 x[1] = 0.671 y[1] (analytic) = 0 y[1] (numeric) = -1.5675459538754340199688284363769 absolute error = 1.5675459538754340199688284363769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.457 Order of pole = 1.709 x[1] = 0.672 y[1] (analytic) = 0 y[1] (numeric) = -1.5693204049206403514469730781753 absolute error = 1.5693204049206403514469730781753 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.458 Order of pole = 1.708 x[1] = 0.673 y[1] (analytic) = 0 y[1] (numeric) = -1.5710928671472907886436992727956 absolute error = 1.5710928671472907886436992727956 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.459 Order of pole = 1.707 x[1] = 0.674 y[1] (analytic) = 0 y[1] (numeric) = -1.5728633443916709420318014554162 absolute error = 1.5728633443916709420318014554162 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=480.6MB, alloc=4.4MB, time=49.88 Complex estimate of poles used Radius of convergence = 1.461 Order of pole = 1.706 x[1] = 0.675 y[1] (analytic) = 0 y[1] (numeric) = -1.5746318404779092212782411301511 absolute error = 1.5746318404779092212782411301511 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.462 Order of pole = 1.706 x[1] = 0.676 y[1] (analytic) = 0 y[1] (numeric) = -1.5763983592180283142120652586859 absolute error = 1.5763983592180283142120652586859 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.463 Order of pole = 1.705 x[1] = 0.677 y[1] (analytic) = 0 y[1] (numeric) = -1.5781629044119963929762624696515 absolute error = 1.5781629044119963929762624696515 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.464 Order of pole = 1.704 x[1] = 0.678 y[1] (analytic) = 0 y[1] (numeric) = -1.5799254798477780490975012925226 absolute error = 1.5799254798477780490975012925226 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.465 Order of pole = 1.703 x[1] = 0.679 y[1] (analytic) = 0 y[1] (numeric) = -1.5816860893013849591948488848754 absolute error = 1.5816860893013849591948488848754 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=484.4MB, alloc=4.4MB, time=50.28 Complex estimate of poles used Radius of convergence = 1.466 Order of pole = 1.702 x[1] = 0.68 y[1] (analytic) = 0 y[1] (numeric) = -1.5834447365369262830358316389522 absolute error = 1.5834447365369262830358316389522 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.467 Order of pole = 1.702 x[1] = 0.681 y[1] (analytic) = 0 y[1] (numeric) = -1.5852014253066587956355695898586 absolute error = 1.5852014253066587956355695898586 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.468 Order of pole = 1.701 x[1] = 0.682 y[1] (analytic) = 0 y[1] (numeric) = -1.5869561593510367550821936814485 absolute error = 1.5869561593510367550821936814485 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.469 Order of pole = 1.7 x[1] = 0.683 y[1] (analytic) = 0 y[1] (numeric) = -1.5887089423987615077593376659011 absolute error = 1.5887089423987615077593376659011 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.47 Order of pole = 1.699 memory used=488.2MB, alloc=4.4MB, time=50.67 x[1] = 0.684 y[1] (analytic) = 0 y[1] (numeric) = -1.5904597781668308326241837186623 absolute error = 1.5904597781668308326241837186623 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.471 Order of pole = 1.698 x[1] = 0.685 y[1] (analytic) = 0 y[1] (numeric) = -1.5922086703605880261873317518499 absolute error = 1.5922086703605880261873317518499 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.472 Order of pole = 1.698 x[1] = 0.686 y[1] (analytic) = 0 y[1] (numeric) = -1.5939556226737707298286559268304 absolute error = 1.5939556226737707298286559268304 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.473 Order of pole = 1.697 x[1] = 0.687 y[1] (analytic) = 0 y[1] (numeric) = -1.5957006387885595010713070311819 absolute error = 1.5957006387885595010713070311819 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.474 Order of pole = 1.696 x[1] = 0.688 y[1] (analytic) = 0 y[1] (numeric) = -1.5974437223756261304241152375385 absolute error = 1.5974437223756261304241152375385 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=492.1MB, alloc=4.4MB, time=51.04 Complex estimate of poles used Radius of convergence = 1.475 Order of pole = 1.695 x[1] = 0.689 y[1] (analytic) = 0 y[1] (numeric) = -1.5991848770941817053908433527812 absolute error = 1.5991848770941817053908433527812 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.477 Order of pole = 1.694 x[1] = 0.69 y[1] (analytic) = 0 y[1] (numeric) = -1.6009241065920244232330350565534 absolute error = 1.6009241065920244232330350565534 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.478 Order of pole = 1.694 x[1] = 0.691 y[1] (analytic) = 0 y[1] (numeric) = -1.6026614145055871540615948887975 absolute error = 1.6026614145055871540615948887975 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.479 Order of pole = 1.693 x[1] = 0.692 y[1] (analytic) = 0 y[1] (numeric) = -1.6043968044599847558207259573017 absolute error = 1.6043968044599847558207259573017 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.48 Order of pole = 1.692 x[1] = 0.693 y[1] (analytic) = 0 y[1] (numeric) = -1.6061302800690611427164365880744 absolute error = 1.6061302800690611427164365880744 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=495.9MB, alloc=4.4MB, time=51.43 Complex estimate of poles used Radius of convergence = 1.481 Order of pole = 1.691 x[1] = 0.694 y[1] (analytic) = 0 y[1] (numeric) = -1.6078618449354361086305075331612 absolute error = 1.6078618449354361086305075331612 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.482 Order of pole = 1.691 x[1] = 0.695 y[1] (analytic) = 0 y[1] (numeric) = -1.6095915026505519070495859911114 absolute error = 1.6095915026505519070495859911114 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.483 Order of pole = 1.69 x[1] = 0.696 y[1] (analytic) = 0 y[1] (numeric) = -1.6113192567947195890279407027557 absolute error = 1.6113192567947195890279407027557 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.484 Order of pole = 1.689 x[1] = 0.697 y[1] (analytic) = 0 y[1] (numeric) = -1.6130451109371651006913728865214 absolute error = 1.6130451109371651006913728865214 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=499.7MB, alloc=4.4MB, time=51.83 Complex estimate of poles used Radius of convergence = 1.485 Order of pole = 1.688 x[1] = 0.698 y[1] (analytic) = 0 y[1] (numeric) = -1.6147690686360751417788299094769 absolute error = 1.6147690686360751417788299094769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.486 Order of pole = 1.688 x[1] = 0.699 y[1] (analytic) = 0 y[1] (numeric) = -1.6164911334386427867074114979135 absolute error = 1.6164911334386427867074114979135 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.487 Order of pole = 1.687 x[1] = 0.7 y[1] (analytic) = 0 y[1] (numeric) = -1.6182113088811128696356911286337 absolute error = 1.6182113088811128696356911286337 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.488 Order of pole = 1.686 x[1] = 0.701 y[1] (analytic) = 0 y[1] (numeric) = -1.6199295984888271349895971720704 absolute error = 1.6199295984888271349895971720704 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.489 Order of pole = 1.685 x[1] = 0.702 y[1] (analytic) = 0 y[1] (numeric) = -1.6216460057762691549045085524075 absolute error = 1.6216460057762691549045085524075 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=503.5MB, alloc=4.4MB, time=52.22 Complex estimate of poles used Radius of convergence = 1.49 Order of pole = 1.684 x[1] = 0.703 y[1] (analytic) = 0 y[1] (numeric) = -1.6233605342471090150267173280545 absolute error = 1.6233605342471090150267173280545 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.491 Order of pole = 1.684 x[1] = 0.704 y[1] (analytic) = 0 y[1] (numeric) = -1.6250731873942477701069948666561 absolute error = 1.6250731873942477701069948666561 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.492 Order of pole = 1.683 x[1] = 0.705 y[1] (analytic) = 0 y[1] (numeric) = -1.6267839686998616708086683891465 absolute error = 1.6267839686998616708086683891465 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.494 Order of pole = 1.682 x[1] = 0.706 y[1] (analytic) = 0 y[1] (numeric) = -1.628492881635446163142369792321 absolute error = 1.628492881635446163142369792321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.495 Order of pole = 1.681 memory used=507.3MB, alloc=4.4MB, time=52.59 x[1] = 0.707 y[1] (analytic) = 0 y[1] (numeric) = -1.6301999296618596619294580422894 absolute error = 1.6301999296618596619294580422894 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.496 Order of pole = 1.681 x[1] = 0.708 y[1] (analytic) = 0 y[1] (numeric) = -1.6319051162293670996860392833715 absolute error = 1.6319051162293670996860392833715 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.497 Order of pole = 1.68 x[1] = 0.709 y[1] (analytic) = 0 y[1] (numeric) = -1.6336084447776832523095143578635 absolute error = 1.6336084447776832523095143578635 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.498 Order of pole = 1.679 x[1] = 0.71 y[1] (analytic) = 0 y[1] (numeric) = -1.6353099187360158429396709189017 absolute error = 1.6353099187360158429396709189017 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.499 Order of pole = 1.678 x[1] = 0.711 y[1] (analytic) = 0 y[1] (numeric) = -1.637009541523108425356505986449 absolute error = 1.637009541523108425356505986449 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=511.1MB, alloc=4.4MB, time=52.98 Complex estimate of poles used Radius of convergence = 1.5 Order of pole = 1.678 x[1] = 0.712 y[1] (analytic) = 0 y[1] (numeric) = -1.6387073165472830482672138980225 absolute error = 1.6387073165472830482672138980225 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.501 Order of pole = 1.677 x[1] = 0.713 y[1] (analytic) = 0 y[1] (numeric) = -1.640403247206482701825103401586 absolute error = 1.640403247206482701825103401586 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.502 Order of pole = 1.676 x[1] = 0.714 y[1] (analytic) = 0 y[1] (numeric) = -1.6420973368883135477136153960308 absolute error = 1.6420973368883135477136153960308 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.503 Order of pole = 1.676 x[1] = 0.715 y[1] (analytic) = 0 y[1] (numeric) = -1.6437895889700869341190988202887 absolute error = 1.6437895889700869341190988202887 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.504 Order of pole = 1.675 x[1] = 0.716 y[1] (analytic) = 0 y[1] (numeric) = -1.6454800068188611969065657081869 absolute error = 1.6454800068188611969065657081869 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=515.0MB, alloc=4.4MB, time=53.37 Complex estimate of poles used Radius of convergence = 1.505 Order of pole = 1.674 x[1] = 0.717 y[1] (analytic) = 0 y[1] (numeric) = -1.6471685937914832483032867527726 absolute error = 1.6471685937914832483032867527726 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.506 Order of pole = 1.673 x[1] = 0.718 y[1] (analytic) = 0 y[1] (numeric) = -1.6488553532346299543858051583411 absolute error = 1.6488553532346299543858051583411 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.507 Order of pole = 1.673 x[1] = 0.719 y[1] (analytic) = 0 y[1] (numeric) = -1.6505402884848493026567384052533 absolute error = 1.6505402884848493026567384052533 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.508 Order of pole = 1.672 x[1] = 0.72 y[1] (analytic) = 0 y[1] (numeric) = -1.6522234028686013609886041233517 absolute error = 1.6522234028686013609886041233517 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=518.8MB, alloc=4.4MB, time=53.77 Complex estimate of poles used Radius of convergence = 1.509 Order of pole = 1.671 x[1] = 0.721 y[1] (analytic) = 0 y[1] (numeric) = -1.6539046997022990292028468828724 absolute error = 1.6539046997022990292028468828724 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.511 Order of pole = 1.67 x[1] = 0.722 y[1] (analytic) = 0 y[1] (numeric) = -1.6555841822923485845432566926001 absolute error = 1.6555841822923485845432566926001 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.512 Order of pole = 1.67 x[1] = 0.723 y[1] (analytic) = 0 y[1] (numeric) = -1.6572618539351900222940566758461 absolute error = 1.6572618539351900222940566758461 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.513 Order of pole = 1.669 x[1] = 0.724 y[1] (analytic) = 0 y[1] (numeric) = -1.6589377179173371927840961146022 absolute error = 1.6589377179173371927840961146022 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.514 Order of pole = 1.668 x[1] = 0.725 y[1] (analytic) = 0 y[1] (numeric) = -1.6606117775154177360098151565858 absolute error = 1.6606117775154177360098151565858 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=522.6MB, alloc=4.4MB, time=54.15 Complex estimate of poles used Radius of convergence = 1.515 Order of pole = 1.667 x[1] = 0.726 y[1] (analytic) = 0 y[1] (numeric) = -1.6622840359962128151009483210633 absolute error = 1.6622840359962128151009483210633 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.516 Order of pole = 1.667 x[1] = 0.727 y[1] (analytic) = 0 y[1] (numeric) = -1.6639544966166966498443048760928 absolute error = 1.6639544966166966498443048760928 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.517 Order of pole = 1.666 x[1] = 0.728 y[1] (analytic) = 0 y[1] (numeric) = -1.6656231626240758514724045573632 absolute error = 1.6656231626240758514724045573632 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.518 Order of pole = 1.665 x[1] = 0.729 y[1] (analytic) = 0 y[1] (numeric) = -1.667290037255828559915256328727 absolute error = 1.667290037255828559915256328727 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.519 Order of pole = 1.665 memory used=526.4MB, alloc=4.4MB, time=54.54 x[1] = 0.73 y[1] (analytic) = 0 y[1] (numeric) = -1.6689551237397433847051453247238 absolute error = 1.6689551237397433847051453247238 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.52 Order of pole = 1.664 x[1] = 0.731 y[1] (analytic) = 0 y[1] (numeric) = -1.6706184252939581507159381500207 absolute error = 1.6706184252939581507159381500207 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.521 Order of pole = 1.663 x[1] = 0.732 y[1] (analytic) = 0 y[1] (numeric) = -1.6722799451269984499101287300662 absolute error = 1.6722799451269984499101287300662 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.522 Order of pole = 1.662 x[1] = 0.733 y[1] (analytic) = 0 y[1] (numeric) = -1.6739396864378160002586253077893 absolute error = 1.6739396864378160002586253077893 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.523 Order of pole = 1.662 x[1] = 0.734 y[1] (analytic) = 0 y[1] (numeric) = -1.6755976524158268129901233653302 absolute error = 1.6755976524158268129901233653302 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=530.2MB, alloc=4.4MB, time=54.93 Complex estimate of poles used Radius of convergence = 1.524 Order of pole = 1.661 x[1] = 0.735 y[1] (analytic) = 0 y[1] (numeric) = -1.6772538462409491693188186259929 absolute error = 1.6772538462409491693188186259929 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.525 Order of pole = 1.66 x[1] = 0.736 y[1] (analytic) = 0 y[1] (numeric) = -1.6789082710836414077911882741945 absolute error = 1.6789082710836414077911882741945 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.526 Order of pole = 1.66 x[1] = 0.737 y[1] (analytic) = 0 y[1] (numeric) = -1.6805609301049395233846065403261 absolute error = 1.6805609301049395233846065403261 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.527 Order of pole = 1.659 x[1] = 0.738 y[1] (analytic) = 0 y[1] (numeric) = -1.6822118264564945794826622590831 absolute error = 1.6822118264564945794826622590831 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.529 Order of pole = 1.658 x[1] = 0.739 y[1] (analytic) = 0 y[1] (numeric) = -1.683860963280609933844210355635 absolute error = 1.683860963280609933844210355635 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=534.0MB, alloc=4.4MB, time=55.32 Complex estimate of poles used Radius of convergence = 1.53 Order of pole = 1.658 x[1] = 0.74 y[1] (analytic) = 0 y[1] (numeric) = -1.6855083437102782796754158812929 absolute error = 1.6855083437102782796754158812929 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.531 Order of pole = 1.657 x[1] = 0.741 y[1] (analytic) = 0 y[1] (numeric) = -1.687153970869218502906337652007 absolute error = 1.687153970869218502906337652007 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.532 Order of pole = 1.656 x[1] = 0.742 y[1] (analytic) = 0 y[1] (numeric) = -1.6887978478719123567659481875114 absolute error = 1.6887978478719123567659481875114 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.533 Order of pole = 1.655 x[1] = 0.743 y[1] (analytic) = 0 y[1] (numeric) = -1.6904399778236409547418969601245 absolute error = 1.6904399778236409547418969601245 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=537.8MB, alloc=4.4MB, time=55.71 Complex estimate of poles used Radius of convergence = 1.534 Order of pole = 1.655 x[1] = 0.744 y[1] (analytic) = 0 y[1] (numeric) = -1.6920803638205210830037943994242 absolute error = 1.6920803638205210830037943994242 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.535 Order of pole = 1.654 x[1] = 0.745 y[1] (analytic) = 0 y[1] (numeric) = -1.6937190089495413333613241268939 absolute error = 1.6937190089495413333613241268939 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.536 Order of pole = 1.653 x[1] = 0.746 y[1] (analytic) = 0 y[1] (numeric) = -1.6953559162885980578210799831267 absolute error = 1.6953559162885980578210799831267 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.537 Order of pole = 1.653 x[1] = 0.747 y[1] (analytic) = 0 y[1] (numeric) = -1.6969910889065311457986720344639 absolute error = 1.6969910889065311457986720344639 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.538 Order of pole = 1.652 x[1] = 0.748 y[1] (analytic) = 0 y[1] (numeric) = -1.698624529863159625035351386378 absolute error = 1.698624529863159625035351386378 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=541.7MB, alloc=4.4MB, time=56.11 Complex estimate of poles used Radius of convergence = 1.539 Order of pole = 1.651 x[1] = 0.749 y[1] (analytic) = 0 y[1] (numeric) = -1.7002562422093170872611667729745 absolute error = 1.7002562422093170872611667729745 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.54 Order of pole = 1.651 x[1] = 0.75 y[1] (analytic) = 0 y[1] (numeric) = -1.7018862289868869396394860262176 absolute error = 1.7018862289868869396394860262176 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.541 Order of pole = 1.65 x[1] = 0.751 y[1] (analytic) = 0 y[1] (numeric) = -1.703514493228837483020592150435 absolute error = 1.703514493228837483020592150435 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.542 Order of pole = 1.649 x[1] = 0.752 y[1] (analytic) = 0 y[1] (numeric) = -1.7051410379592568180249963378375 absolute error = 1.7051410379592568180249963378375 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.543 Order of pole = 1.649 memory used=545.5MB, alloc=4.4MB, time=56.50 x[1] = 0.753 y[1] (analytic) = 0 y[1] (numeric) = -1.7067658661933875799700983646067 absolute error = 1.7067658661933875799700983646067 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.544 Order of pole = 1.648 x[1] = 0.754 y[1] (analytic) = 0 y[1] (numeric) = -1.7083889809376615036468679148245 absolute error = 1.7083889809376615036468679148245 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.545 Order of pole = 1.647 x[1] = 0.755 y[1] (analytic) = 0 y[1] (numeric) = -1.7100103851897338189463180061956 absolute error = 1.7100103851897338189463180061956 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.547 Order of pole = 1.647 x[1] = 0.756 y[1] (analytic) = 0 y[1] (numeric) = -1.7116300819385174783286933569549 absolute error = 1.7116300819385174783286933569549 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.548 Order of pole = 1.646 x[1] = 0.757 y[1] (analytic) = 0 y[1] (numeric) = -1.7132480741642172171215017620575 absolute error = 1.7132480741642172171215017620575 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=549.3MB, alloc=4.4MB, time=56.90 Complex estimate of poles used Radius of convergence = 1.549 Order of pole = 1.645 x[1] = 0.758 y[1] (analytic) = 0 y[1] (numeric) = -1.7148643648383634476257748678558 absolute error = 1.7148643648383634476257748678558 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.55 Order of pole = 1.645 x[1] = 0.759 y[1] (analytic) = 0 y[1] (numeric) = -1.7164789569238459880032556817252 absolute error = 1.7164789569238459880032556817252 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.551 Order of pole = 1.644 x[1] = 0.76 y[1] (analytic) = 0 y[1] (numeric) = -1.7180918533749476269105732647824 absolute error = 1.7180918533749476269105732647824 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.552 Order of pole = 1.643 x[1] = 0.761 y[1] (analytic) = 0 y[1] (numeric) = -1.71970305713737752483987987473 absolute error = 1.71970305713737752483987987473 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.553 Order of pole = 1.643 x[1] = 0.762 y[1] (analytic) = 0 y[1] (numeric) = -1.7213125711483044531188918991911 absolute error = 1.7213125711483044531188918991911 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=553.1MB, alloc=4.4MB, time=57.29 Complex estimate of poles used Radius of convergence = 1.554 Order of pole = 1.642 x[1] = 0.763 y[1] (analytic) = 0 y[1] (numeric) = -1.7229203983363898715167927992926 absolute error = 1.7229203983363898715167927992926 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.555 Order of pole = 1.641 x[1] = 0.764 y[1] (analytic) = 0 y[1] (numeric) = -1.7245265416218208453960235247014 absolute error = 1.7245265416218208453960235247014 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.556 Order of pole = 1.641 x[1] = 0.765 y[1] (analytic) = 0 y[1] (numeric) = -1.7261310039163428033436030251077 absolute error = 1.7261310039163428033436030251077 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.557 Order of pole = 1.64 x[1] = 0.766 y[1] (analytic) = 0 y[1] (numeric) = -1.7277337881232921362092881338295 absolute error = 1.7277337881232921362092881338295 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=556.9MB, alloc=4.4MB, time=57.69 Complex estimate of poles used Radius of convergence = 1.558 Order of pole = 1.639 x[1] = 0.767 y[1] (analytic) = 0 y[1] (numeric) = -1.7293348971376286384715978055607 absolute error = 1.7293348971376286384715978055607 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.559 Order of pole = 1.639 x[1] = 0.768 y[1] (analytic) = 0 y[1] (numeric) = -1.7309343338459677928464910252335 absolute error = 1.7309343338459677928464910252335 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.56 Order of pole = 1.638 x[1] = 0.769 y[1] (analytic) = 0 y[1] (numeric) = -1.7325321011266128990473002455863 absolute error = 1.7325321011266128990473002455863 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.561 Order of pole = 1.637 x[1] = 0.77 y[1] (analytic) = 0 y[1] (numeric) = -1.7341282018495870475983825384695 absolute error = 1.7341282018495870475983825384695 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.562 Order of pole = 1.637 x[1] = 0.771 y[1] (analytic) = 0 y[1] (numeric) = -1.7357226388766649395988583443736 absolute error = 1.7357226388766649395988583443736 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=560.7MB, alloc=4.4MB, time=58.11 Complex estimate of poles used Radius of convergence = 1.563 Order of pole = 1.636 x[1] = 0.772 y[1] (analytic) = 0 y[1] (numeric) = -1.7373154150614045533267623653146 absolute error = 1.7373154150614045533267623653146 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.565 Order of pole = 1.635 x[1] = 0.773 y[1] (analytic) = 0 y[1] (numeric) = -1.7389065332491786585679323612 absolute error = 1.7389065332491786585679323612 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.566 Order of pole = 1.635 x[1] = 0.774 y[1] (analytic) = 0 y[1] (numeric) = -1.7404959962772061795480089761863 absolute error = 1.7404959962772061795480089761863 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.567 Order of pole = 1.634 x[1] = 0.775 y[1] (analytic) = 0 y[1] (numeric) = -1.7420838069745834073400128402391 absolute error = 1.7420838069745834073400128402391 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=564.5MB, alloc=4.4MB, time=58.51 Complex estimate of poles used Radius of convergence = 1.568 Order of pole = 1.633 x[1] = 0.776 y[1] (analytic) = 0 y[1] (numeric) = -1.7436699681623150626141036668925 absolute error = 1.7436699681623150626141036668925 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.569 Order of pole = 1.633 x[1] = 0.777 y[1] (analytic) = 0 y[1] (numeric) = -1.7452544826533452095903095096074 absolute error = 1.7452544826533452095903095096074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.57 Order of pole = 1.632 x[1] = 0.778 y[1] (analytic) = 0 y[1] (numeric) = -1.7468373532525880220492423584553 absolute error = 1.7468373532525880220492423584553 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.571 Order of pole = 1.631 x[1] = 0.779 y[1] (analytic) = 0 y[1] (numeric) = -1.7484185827569584022500884721102 absolute error = 1.7484185827569584022500884721102 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.572 Order of pole = 1.631 x[1] = 0.78 y[1] (analytic) = 0 y[1] (numeric) = -1.7499981739554024535994778669931 absolute error = 1.7499981739554024535994778669931 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=568.4MB, alloc=4.4MB, time=58.91 Complex estimate of poles used Radius of convergence = 1.573 Order of pole = 1.63 x[1] = 0.781 y[1] (analytic) = 0 y[1] (numeric) = -1.7515761296289278079091968491983 absolute error = 1.7515761296289278079091968491983 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.574 Order of pole = 1.629 x[1] = 0.782 y[1] (analytic) = 0 y[1] (numeric) = -1.7531524525506338080751100024456 absolute error = 1.7531524525506338080751100024456 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.575 Order of pole = 1.629 x[1] = 0.783 y[1] (analytic) = 0 y[1] (numeric) = -1.754727145485741547004103267207 absolute error = 1.754727145485741547004103267207 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.576 Order of pole = 1.628 x[1] = 0.784 y[1] (analytic) = 0 y[1] (numeric) = -1.7563002111916237636103472963448 absolute error = 1.7563002111916237636103472963448 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.577 Order of pole = 1.627 x[1] = 0.785 y[1] (analytic) = 0 y[1] (numeric) = -1.7578716524178345966967097885293 absolute error = 1.7578716524178345966967097885293 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=572.2MB, alloc=4.4MB, time=59.31 Complex estimate of poles used Radius of convergence = 1.578 Order of pole = 1.627 x[1] = 0.786 y[1] (analytic) = 0 y[1] (numeric) = -1.7594414719061391975317166233022 absolute error = 1.7594414719061391975317166233022 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.579 Order of pole = 1.626 x[1] = 0.787 y[1] (analytic) = 0 y[1] (numeric) = -1.7610096723905432019270739952321 absolute error = 1.7610096723905432019270739952321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.58 Order of pole = 1.626 x[1] = 0.788 y[1] (analytic) = 0 y[1] (numeric) = -1.7625762565973220626154170168835 absolute error = 1.7625762565973220626154170168835 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.581 Order of pole = 1.625 x[1] = 0.789 y[1] (analytic) = 0 y[1] (numeric) = -1.7641412272450502427226440823218 absolute error = 1.7641412272450502427226440823218 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=576.0MB, alloc=4.4MB, time=59.70 Complex estimate of poles used Radius of convergence = 1.582 Order of pole = 1.624 x[1] = 0.79 y[1] (analytic) = 0 y[1] (numeric) = -1.7657045870446302711239303089542 absolute error = 1.7657045870446302711239303089542 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.584 Order of pole = 1.624 x[1] = 0.791 y[1] (analytic) = 0 y[1] (numeric) = -1.7672663386993216604672872632774 absolute error = 1.7672663386993216604672872632774 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.585 Order of pole = 1.623 x[1] = 0.792 y[1] (analytic) = 0 y[1] (numeric) = -1.7688264849047696886433495864189 absolute error = 1.7688264849047696886433495864189 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.586 Order of pole = 1.622 x[1] = 0.793 y[1] (analytic) = 0 y[1] (numeric) = -1.7703850283490340444749217322777 absolute error = 1.7703850283490340444749217322777 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.587 Order of pole = 1.622 x[1] = 0.794 y[1] (analytic) = 0 y[1] (numeric) = -1.771941971712617338394709481817 absolute error = 1.771941971712617338394709481817 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=579.8MB, alloc=4.4MB, time=60.08 Complex estimate of poles used Radius of convergence = 1.588 Order of pole = 1.621 x[1] = 0.795 y[1] (analytic) = 0 y[1] (numeric) = -1.7734973176684934788745908720035 absolute error = 1.7734973176684934788745908720035 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.589 Order of pole = 1.621 x[1] = 0.796 y[1] (analytic) = 0 y[1] (numeric) = -1.7750510688821359153647493504853 absolute error = 1.7750510688821359153647493504853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.59 Order of pole = 1.62 x[1] = 0.797 y[1] (analytic) = 0 y[1] (numeric) = -1.7766032280115457484959980139046 absolute error = 1.7766032280115457484959980139046 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.591 Order of pole = 1.619 x[1] = 0.798 y[1] (analytic) = 0 y[1] (numeric) = -1.7781537977072797082936673883201 absolute error = 1.7781537977072797082936673883201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=583.6MB, alloc=4.4MB, time=60.47 Complex estimate of poles used Radius of convergence = 1.592 Order of pole = 1.619 x[1] = 0.799 y[1] (analytic) = 0 y[1] (numeric) = -1.7797027806124780011465100471705 absolute error = 1.7797027806124780011465100471705 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.593 Order of pole = 1.618 x[1] = 0.8 y[1] (analytic) = 0 y[1] (numeric) = -1.7812501793628920262691931211015 absolute error = 1.7812501793628920262691931211015 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.594 Order of pole = 1.617 x[1] = 0.801 y[1] (analytic) = 0 y[1] (numeric) = -1.7827959965869119623921041233286 absolute error = 1.7827959965869119623921041233286 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.595 Order of pole = 1.617 x[1] = 0.802 y[1] (analytic) = 0 y[1] (numeric) = -1.7843402349055942254073861854422 absolute error = 1.7843402349055942254073861854422 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.596 Order of pole = 1.616 x[1] = 0.803 y[1] (analytic) = 0 y[1] (numeric) = -1.7858828969326887976953454660063 absolute error = 1.7858828969326887976953454660063 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=587.4MB, alloc=4.4MB, time=60.87 Complex estimate of poles used Radius of convergence = 1.597 Order of pole = 1.616 x[1] = 0.804 y[1] (analytic) = 0 y[1] (numeric) = -1.7874239852746664298506358551286 absolute error = 1.7874239852746664298506358551286 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.598 Order of pole = 1.615 x[1] = 0.805 y[1] (analytic) = 0 y[1] (numeric) = -1.7889635025307457155229238523974 absolute error = 1.7889635025307457155229238523974 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.599 Order of pole = 1.614 x[1] = 0.806 y[1] (analytic) = 0 y[1] (numeric) = -1.7905014512929200400820693459906 absolute error = 1.7905014512929200400820693459906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.6 Order of pole = 1.614 x[1] = 0.807 y[1] (analytic) = 0 y[1] (numeric) = -1.7920378341459844038132256729391 absolute error = 1.7920378341459844038132256729391 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.601 Order of pole = 1.613 x[1] = 0.808 y[1] (analytic) = 0 y[1] (numeric) = -1.7935726536675621203426645027896 absolute error = 1.7935726536675621203426645027896 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=591.2MB, alloc=4.4MB, time=61.26 Complex estimate of poles used Radius of convergence = 1.603 Order of pole = 1.613 x[1] = 0.809 y[1] (analytic) = 0 y[1] (numeric) = -1.7951059124281313909905674702839 absolute error = 1.7951059124281313909905674702839 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.604 Order of pole = 1.612 x[1] = 0.81 y[1] (analytic) = 0 y[1] (numeric) = -1.796637612991051755742496800878 absolute error = 1.796637612991051755742496800878 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.605 Order of pole = 1.611 x[1] = 0.811 y[1] (analytic) = 0 y[1] (numeric) = -1.7981677579125904215267611423316 absolute error = 1.7981677579125904215267611423316 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.606 Order of pole = 1.611 x[1] = 0.812 y[1] (analytic) = 0 y[1] (numeric) = -1.7996963497419484684804301552158 absolute error = 1.7996963497419484684804301552158 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=595.1MB, alloc=4.4MB, time=61.65 Complex estimate of poles used Radius of convergence = 1.607 Order of pole = 1.61 x[1] = 0.813 y[1] (analytic) = 0 y[1] (numeric) = -1.8012233910212869348823218466282 absolute error = 1.8012233910212869348823218466282 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.608 Order of pole = 1.61 x[1] = 0.814 y[1] (analytic) = 0 y[1] (numeric) = -1.8027488842857527814268898788516 absolute error = 1.8027488842857527814268898788516 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.609 Order of pole = 1.609 x[1] = 0.815 y[1] (analytic) = 0 y[1] (numeric) = -1.8042728320635047355085738748938 absolute error = 1.8042728320635047355085738748938 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.61 Order of pole = 1.608 x[1] = 0.816 y[1] (analytic) = 0 y[1] (numeric) = -1.8057952368757390161818438050641 absolute error = 1.8057952368757390161818438050641 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.611 Order of pole = 1.608 x[1] = 0.817 y[1] (analytic) = 0 y[1] (numeric) = -1.8073161012367149404578696047424 absolute error = 1.8073161012367149404578696047424 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=598.9MB, alloc=4.4MB, time=62.05 Complex estimate of poles used Radius of convergence = 1.612 Order of pole = 1.607 x[1] = 0.818 y[1] (analytic) = 0 y[1] (numeric) = -1.8088354276537804115944789775283 absolute error = 1.8088354276537804115944789775283 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.613 Order of pole = 1.607 x[1] = 0.819 y[1] (analytic) = 0 y[1] (numeric) = -1.8103532186273972900318296167033 absolute error = 1.8103532186273972900318296167033 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.614 Order of pole = 1.606 x[1] = 0.82 y[1] (analytic) = 0 y[1] (numeric) = -1.8118694766511666476220165705226 absolute error = 1.8118694766511666476220165705226 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.615 Order of pole = 1.605 x[1] = 0.821 y[1] (analytic) = 0 y[1] (numeric) = -1.8133842042118539057966609247893 absolute error = 1.8133842042118539057966609247893 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=602.7MB, alloc=4.4MB, time=62.44 Complex estimate of poles used Radius of convergence = 1.616 Order of pole = 1.605 x[1] = 0.822 y[1] (analytic) = 0 y[1] (numeric) = -1.8148974037894138583123821233432 absolute error = 1.8148974037894138583123821233432 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.617 Order of pole = 1.604 x[1] = 0.823 y[1] (analytic) = 0 y[1] (numeric) = -1.8164090778570155792099428397718 absolute error = 1.8164090778570155792099428397718 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.618 Order of pole = 1.604 x[1] = 0.824 y[1] (analytic) = 0 y[1] (numeric) = -1.8179192288810672166187721003888 absolute error = 1.8179192288810672166187721003888 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.619 Order of pole = 1.603 x[1] = 0.825 y[1] (analytic) = 0 y[1] (numeric) = -1.8194278593212406730345190902088 absolute error = 1.8194278593212406730345190902088 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.62 Order of pole = 1.602 x[1] = 0.826 y[1] (analytic) = 0 y[1] (numeric) = -1.8209349716304961726932665034368 absolute error = 1.8209349716304961726932665034368 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=606.5MB, alloc=4.4MB, time=62.85 Complex estimate of poles used Radius of convergence = 1.621 Order of pole = 1.602 x[1] = 0.827 y[1] (analytic) = 0 y[1] (numeric) = -1.8224405682551067166620381833041 absolute error = 1.8224405682551067166620381833041 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.623 Order of pole = 1.601 x[1] = 0.828 y[1] (analytic) = 0 y[1] (numeric) = -1.8239446516346824262612708905781 absolute error = 1.8239446516346824262612708905781 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.624 Order of pole = 1.601 x[1] = 0.829 y[1] (analytic) = 0 y[1] (numeric) = -1.8254472242021947754309841056165 absolute error = 1.8254472242021947754309841056165 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.625 Order of pole = 1.6 x[1] = 0.83 y[1] (analytic) = 0 y[1] (numeric) = -1.8269482883840007126484745674911 absolute error = 1.8269482883840007126484745674911 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.626 Order of pole = 1.599 x[1] = 0.831 y[1] (analytic) = 0 y[1] (numeric) = -1.8284478465998666730014835497014 absolute error = 1.8284478465998666730014835497014 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop memory used=610.3MB, alloc=4.4MB, time=63.25 WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.627 Order of pole = 1.599 x[1] = 0.832 y[1] (analytic) = 0 y[1] (numeric) = -1.8299459012629924810169344317095 absolute error = 1.8299459012629924810169344317095 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.628 Order of pole = 1.598 x[1] = 0.833 y[1] (analytic) = 0 y[1] (numeric) = -1.8314424547800351448415157174602 absolute error = 1.8314424547800351448415157174602 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.629 Order of pole = 1.598 x[1] = 0.834 y[1] (analytic) = 0 y[1] (numeric) = -1.8329375095511325423665900468149 absolute error = 1.8329375095511325423665900468149 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.63 Order of pole = 1.597 x[1] = 0.835 y[1] (analytic) = 0 y[1] (numeric) = -1.8344310679699269998861427161103 absolute error = 1.8344310679699269998861427161103 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=614.1MB, alloc=4.4MB, time=63.65 Complex estimate of poles used Radius of convergence = 1.631 Order of pole = 1.597 x[1] = 0.836 y[1] (analytic) = 0 y[1] (numeric) = -1.8359231324235887638727435446176 absolute error = 1.8359231324235887638727435446176 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.632 Order of pole = 1.596 x[1] = 0.837 y[1] (analytic) = 0 y[1] (numeric) = -1.8374137052928393664527833713142 absolute error = 1.8374137052928393664527833713142 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.633 Order of pole = 1.595 x[1] = 0.838 y[1] (analytic) = 0 y[1] (numeric) = -1.8389027889519748851585608199127 absolute error = 1.8389027889519748851585608199127 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.634 Order of pole = 1.595 x[1] = 0.839 y[1] (analytic) = 0 y[1] (numeric) = -1.8403903857688890975311360103447 absolute error = 1.8403903857688890975311360103447 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.635 Order of pole = 1.594 x[1] = 0.84 y[1] (analytic) = 0 y[1] (numeric) = -1.8418764981050965311442354046658 absolute error = 1.8418764981050965311442354046658 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=618.0MB, alloc=4.4MB, time=64.06 Complex estimate of poles used Radius of convergence = 1.636 Order of pole = 1.594 x[1] = 0.841 y[1] (analytic) = 0 y[1] (numeric) = -1.8433611283157554096158857394112 absolute error = 1.8433611283157554096158857394112 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.637 Order of pole = 1.593 x[1] = 0.842 y[1] (analytic) = 0 y[1] (numeric) = -1.8448442787496904951708748014846 absolute error = 1.8448442787496904951708748014846 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.638 Order of pole = 1.593 x[1] = 0.843 y[1] (analytic) = 0 y[1] (numeric) = -1.8463259517494158283135824393531 absolute error = 1.8463259517494158283135824393531 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.639 Order of pole = 1.592 x[1] = 0.844 y[1] (analytic) = 0 y[1] (numeric) = -1.8478061496511573651671964561726 absolute error = 1.8478061496511573651671964561726 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=621.8MB, alloc=4.4MB, time=64.46 Complex estimate of poles used Radius of convergence = 1.64 Order of pole = 1.591 x[1] = 0.845 y[1] (analytic) = 0 y[1] (numeric) = -1.8492848747848755130318246989135 absolute error = 1.8492848747848755130318246989135 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.641 Order of pole = 1.591 x[1] = 0.846 y[1] (analytic) = 0 y[1] (numeric) = -1.8507621294742875647105365318819 absolute error = 1.8507621294742875647105365318819 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.642 Order of pole = 1.59 x[1] = 0.847 y[1] (analytic) = 0 y[1] (numeric) = -1.852237916036890032148913760375 absolute error = 1.852237916036890032148913760375 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.644 Order of pole = 1.59 x[1] = 0.848 y[1] (analytic) = 0 y[1] (numeric) = -1.8537122367839808799302627485427 absolute error = 1.8537122367839808799302627485427 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.645 Order of pole = 1.589 x[1] = 0.849 y[1] (analytic) = 0 y[1] (numeric) = -1.8551850940206816591652357546286 absolute error = 1.8551850940206816591652357546286 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=625.6MB, alloc=4.4MB, time=64.86 Complex estimate of poles used Radius of convergence = 1.646 Order of pole = 1.589 x[1] = 0.85 y[1] (analytic) = 0 y[1] (numeric) = -1.8566564900459595423112301882104 absolute error = 1.8566564900459595423112301882104 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.647 Order of pole = 1.588 x[1] = 0.851 y[1] (analytic) = 0 y[1] (numeric) = -1.8581264271526492594535793812054 absolute error = 1.8581264271526492594535793812054 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.648 Order of pole = 1.587 x[1] = 0.852 y[1] (analytic) = 0 y[1] (numeric) = -1.8595949076274749365772173623575 absolute error = 1.8595949076274749365772173623575 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.649 Order of pole = 1.587 x[1] = 0.853 y[1] (analytic) = 0 y[1] (numeric) = -1.8610619337510718363541928405399 absolute error = 1.8610619337510718363541928405399 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.65 Order of pole = 1.586 memory used=629.4MB, alloc=4.4MB, time=65.25 x[1] = 0.854 y[1] (analytic) = 0 y[1] (numeric) = -1.8625275077980080019691239440626 absolute error = 1.8625275077980080019691239440626 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.651 Order of pole = 1.586 x[1] = 0.855 y[1] (analytic) = 0 y[1] (numeric) = -1.8639916320368058045014250415568 absolute error = 1.8639916320368058045014250415568 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.652 Order of pole = 1.585 x[1] = 0.856 y[1] (analytic) = 0 y[1] (numeric) = -1.865454308729963394379899996896 absolute error = 1.865454308729963394379899996896 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.653 Order of pole = 1.585 x[1] = 0.857 y[1] (analytic) = 0 y[1] (numeric) = -1.8669155401339760574220822996553 absolute error = 1.8669155401339760574220822996553 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.654 Order of pole = 1.584 x[1] = 0.858 y[1] (analytic) = 0 y[1] (numeric) = -1.8683753284993574759675114791217 absolute error = 1.8683753284993574759675114791217 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=633.2MB, alloc=4.4MB, time=65.66 Complex estimate of poles used Radius of convergence = 1.655 Order of pole = 1.584 x[1] = 0.859 y[1] (analytic) = 0 y[1] (numeric) = -1.8698336760706608956109668707932 absolute error = 1.8698336760706608956109668707932 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.656 Order of pole = 1.583 x[1] = 0.86 y[1] (analytic) = 0 y[1] (numeric) = -1.8712905850865001980385339782288 absolute error = 1.8712905850865001980385339782288 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.657 Order of pole = 1.582 x[1] = 0.861 y[1] (analytic) = 0 y[1] (numeric) = -1.8727460577795708804662551802193 absolute error = 1.8727460577795708804662551802193 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.658 Order of pole = 1.582 x[1] = 0.862 y[1] (analytic) = 0 y[1] (numeric) = -1.8742000963766709421780151953215 absolute error = 1.8742000963766709421780151953215 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.659 Order of pole = 1.581 x[1] = 0.863 y[1] (analytic) = 0 y[1] (numeric) = -1.875652703098721678656232356201 absolute error = 1.875652703098721678656232356201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=637.0MB, alloc=4.4MB, time=66.05 Complex estimate of poles used Radius of convergence = 1.66 Order of pole = 1.581 x[1] = 0.864 y[1] (analytic) = 0 y[1] (numeric) = -1.8771038801607883837958691898811 absolute error = 1.8771038801607883837958691898811 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.661 Order of pole = 1.58 x[1] = 0.865 y[1] (analytic) = 0 y[1] (numeric) = -1.8785536297721009606892398733747 absolute error = 1.8785536297721009606892398733747 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.662 Order of pole = 1.58 x[1] = 0.866 y[1] (analytic) = 0 y[1] (numeric) = -1.8800019541360744414660776652854 absolute error = 1.8800019541360744414660776652854 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.663 Order of pole = 1.579 x[1] = 0.867 y[1] (analytic) = 0 y[1] (numeric) = -1.8814488554503294166703322323292 absolute error = 1.8814488554503294166703322323292 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=640.8MB, alloc=4.4MB, time=66.44 Complex estimate of poles used Radius of convergence = 1.665 Order of pole = 1.579 x[1] = 0.868 y[1] (analytic) = 0 y[1] (numeric) = -1.8828943359067123746521947263761 absolute error = 1.8828943359067123746521947263761 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.666 Order of pole = 1.578 x[1] = 0.869 y[1] (analytic) = 0 y[1] (numeric) = -1.884338397691315951450897355059 absolute error = 1.884338397691315951450897355059 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.667 Order of pole = 1.578 x[1] = 0.87 y[1] (analytic) = 0 y[1] (numeric) = -1.8857810429844990916409038612371 absolute error = 1.8857810429844990916409038612371 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.668 Order of pole = 1.577 x[1] = 0.871 y[1] (analytic) = 0 y[1] (numeric) = -1.8872222739609071206111976190845 absolute error = 1.8872222739609071206111976190845 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.669 Order of pole = 1.576 x[1] = 0.872 y[1] (analytic) = 0 y[1] (numeric) = -1.8886620927894917287444848041981 absolute error = 1.8886620927894917287444848041981 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=644.7MB, alloc=4.4MB, time=66.85 Complex estimate of poles used Radius of convergence = 1.67 Order of pole = 1.576 x[1] = 0.873 y[1] (analytic) = 0 y[1] (numeric) = -1.8901005016335308679602611402148 absolute error = 1.8901005016335308679602611402148 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.671 Order of pole = 1.575 x[1] = 0.874 y[1] (analytic) = 0 y[1] (numeric) = -1.8915375026506485610828419047425 absolute error = 1.8915375026506485610828419047425 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.672 Order of pole = 1.575 x[1] = 0.875 y[1] (analytic) = 0 y[1] (numeric) = -1.892973097992834624492626034099 absolute error = 1.892973097992834624492626034099 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.673 Order of pole = 1.574 x[1] = 0.876 y[1] (analytic) = 0 y[1] (numeric) = -1.894407289806464304516056141957 absolute error = 1.894407289806464304516056141957 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.674 Order of pole = 1.574 memory used=648.5MB, alloc=4.4MB, time=67.24 x[1] = 0.877 y[1] (analytic) = 0 y[1] (numeric) = -1.8958400802323178280069469054404 absolute error = 1.8958400802323178280069469054404 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.675 Order of pole = 1.573 x[1] = 0.878 y[1] (analytic) = 0 y[1] (numeric) = -1.8972714714055998675690844187872 absolute error = 1.8972714714055998675690844187872 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.676 Order of pole = 1.573 x[1] = 0.879 y[1] (analytic) = 0 y[1] (numeric) = -1.8987014654559589218672486160328 absolute error = 1.8987014654559589218672486160328 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.677 Order of pole = 1.572 x[1] = 0.88 y[1] (analytic) = 0 y[1] (numeric) = -1.9001300645075066114710795682436 absolute error = 1.9001300645075066114710795682436 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.678 Order of pole = 1.572 x[1] = 0.881 y[1] (analytic) = 0 y[1] (numeric) = -1.9015572706788368906734962169523 absolute error = 1.9015572706788368906734962169523 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=652.3MB, alloc=4.4MB, time=67.64 Complex estimate of poles used Radius of convergence = 1.679 Order of pole = 1.571 x[1] = 0.882 y[1] (analytic) = 0 y[1] (numeric) = -1.9029830860830451757226827642272 absolute error = 1.9029830860830451757226827642272 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.68 Order of pole = 1.571 x[1] = 0.883 y[1] (analytic) = 0 y[1] (numeric) = -1.9044075128277473899039833531611 absolute error = 1.9044075128277473899039833531611 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.681 Order of pole = 1.57 x[1] = 0.884 y[1] (analytic) = 0 y[1] (numeric) = -1.9058305530150989259053896936968 absolute error = 1.9058305530150989259053896936968 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.682 Order of pole = 1.57 x[1] = 0.885 y[1] (analytic) = 0 y[1] (numeric) = -1.9072522087418135258976687720963 absolute error = 1.9072522087418135258976687720963 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.683 Order of pole = 1.569 x[1] = 0.886 y[1] (analytic) = 0 y[1] (numeric) = -1.9086724820991820797575585837457 absolute error = 1.9086724820991820797575585837457 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=656.1MB, alloc=4.4MB, time=68.05 Complex estimate of poles used Radius of convergence = 1.684 Order of pole = 1.568 x[1] = 0.887 y[1] (analytic) = 0 y[1] (numeric) = -1.910091375173091341859858805371 absolute error = 1.910091375173091341859858805371 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.686 Order of pole = 1.568 x[1] = 0.888 y[1] (analytic) = 0 y[1] (numeric) = -1.9115088900440425668616603323435 absolute error = 1.9115088900440425668616603323435 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.687 Order of pole = 1.567 x[1] = 0.889 y[1] (analytic) = 0 y[1] (numeric) = -1.9129250287871700648993925090492 absolute error = 1.9129250287871700648993925090492 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.688 Order of pole = 1.567 x[1] = 0.89 y[1] (analytic) = 0 y[1] (numeric) = -1.9143397934722596766168195359509 absolute error = 1.9143397934722596766168195359509 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=659.9MB, alloc=4.4MB, time=68.44 Complex estimate of poles used Radius of convergence = 1.689 Order of pole = 1.566 x[1] = 0.891 y[1] (analytic) = 0 y[1] (numeric) = -1.9157531861637671684395878078756 absolute error = 1.9157531861637671684395878078756 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.69 Order of pole = 1.566 x[1] = 0.892 y[1] (analytic) = 0 y[1] (numeric) = -1.9171652089208365485094136872779 absolute error = 1.9171652089208365485094136872779 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.691 Order of pole = 1.565 x[1] = 0.893 y[1] (analytic) = 0 y[1] (numeric) = -1.9185758637973183036885063080259 absolute error = 1.9185758637973183036885063080259 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.692 Order of pole = 1.565 x[1] = 0.894 y[1] (analytic) = 0 y[1] (numeric) = -1.9199851528417875580423423050516 absolute error = 1.9199851528417875580423423050516 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.693 Order of pole = 1.564 x[1] = 0.895 y[1] (analytic) = 0 y[1] (numeric) = -1.9213930780975621532064487395871 absolute error = 1.9213930780975621532064487395871 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=663.7MB, alloc=4.4MB, time=68.84 Complex estimate of poles used Radius of convergence = 1.694 Order of pole = 1.564 x[1] = 0.896 y[1] (analytic) = 0 y[1] (numeric) = -1.9227996416027206510404068064104 absolute error = 1.9227996416027206510404068064104 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.695 Order of pole = 1.563 x[1] = 0.897 y[1] (analytic) = 0 y[1] (numeric) = -1.9242048453901202589698620374145 absolute error = 1.9242048453901202589698620374145 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.696 Order of pole = 1.563 x[1] = 0.898 y[1] (analytic) = 0 y[1] (numeric) = -1.9256086914874146784149165248942 absolute error = 1.9256086914874146784149165248942 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.697 Order of pole = 1.562 x[1] = 0.899 y[1] (analytic) = 0 y[1] (numeric) = -1.9270111819170718767008850493262 absolute error = 1.9270111819170718767008850493262 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=667.5MB, alloc=4.4MB, time=69.23 Complex estimate of poles used Radius of convergence = 1.698 Order of pole = 1.562 x[1] = 0.9 y[1] (analytic) = 0 y[1] (numeric) = -1.9284123186963917828450197823247 absolute error = 1.9284123186963917828450197823247 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.699 Order of pole = 1.561 x[1] = 0.901 y[1] (analytic) = 0 y[1] (numeric) = -1.9298121038375239076104473191931 absolute error = 1.9298121038375239076104473191931 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.7 Order of pole = 1.561 x[1] = 0.902 y[1] (analytic) = 0 y[1] (numeric) = -1.9312105393474848882162170514722 absolute error = 1.9312105393474848882162170514722 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.701 Order of pole = 1.56 x[1] = 0.903 y[1] (analytic) = 0 y[1] (numeric) = -1.9326076272281759580900311935719 absolute error = 1.9326076272281759580900311935719 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.702 Order of pole = 1.56 x[1] = 0.904 y[1] (analytic) = 0 y[1] (numeric) = -1.9340033694764003420479140055086 absolute error = 1.9340033694764003420479140055086 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=671.4MB, alloc=4.4MB, time=69.63 Complex estimate of poles used Radius of convergence = 1.703 Order of pole = 1.559 x[1] = 0.905 y[1] (analytic) = 0 y[1] (numeric) = -1.9353977680838805772827807835508 absolute error = 1.9353977680838805772827807835508 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.704 Order of pole = 1.559 x[1] = 0.906 y[1] (analytic) = 0 y[1] (numeric) = -1.9367908250372757605415859008306 absolute error = 1.9367908250372757605415859008306 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.705 Order of pole = 1.558 x[1] = 0.907 y[1] (analytic) = 0 y[1] (numeric) = -1.9381825423181987218684634503891 absolute error = 1.9381825423181987218684634503891 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.706 Order of pole = 1.558 x[1] = 0.908 y[1] (analytic) = 0 y[1] (numeric) = -1.9395729219032331252890237543821 absolute error = 1.9395729219032331252890237543821 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.708 Order of pole = 1.557 x[1] = 0.909 y[1] (analytic) = 0 y[1] (numeric) = -1.9409619657639504968087340369932 absolute error = 1.9409619657639504968087340369932 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=675.2MB, alloc=4.4MB, time=70.03 Complex estimate of poles used Radius of convergence = 1.709 Order of pole = 1.557 x[1] = 0.91 y[1] (analytic) = 0 y[1] (numeric) = -1.9423496758669271800960917977034 absolute error = 1.9423496758669271800960917977034 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.71 Order of pole = 1.556 x[1] = 0.911 y[1] (analytic) = 0 y[1] (numeric) = -1.9437360541737612202190947496666 absolute error = 1.9437360541737612202190947496666 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.711 Order of pole = 1.556 x[1] = 0.912 y[1] (analytic) = 0 y[1] (numeric) = -1.9451211026410891758013214897373 absolute error = 1.9451211026410891758013214897373 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.712 Order of pole = 1.555 x[1] = 0.913 y[1] (analytic) = 0 y[1] (numeric) = -1.9465048232206028599617622278797 absolute error = 1.9465048232206028599617622278797 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=679.0MB, alloc=4.4MB, time=70.42 Complex estimate of poles used Radius of convergence = 1.713 Order of pole = 1.555 x[1] = 0.914 y[1] (analytic) = 0 y[1] (numeric) = -1.9478872178590660104003788108956 absolute error = 1.9478872178590660104003788108956 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.714 Order of pole = 1.554 x[1] = 0.915 y[1] (analytic) = 0 y[1] (numeric) = -1.9492682884983308889892278162617 absolute error = 1.9492682884983308889892278162617 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.715 Order of pole = 1.554 x[1] = 0.916 y[1] (analytic) = 0 y[1] (numeric) = -1.9506480370753548112268495549195 absolute error = 1.9506480370753548112268495549195 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.716 Order of pole = 1.553 x[1] = 0.917 y[1] (analytic) = 0 y[1] (numeric) = -1.9520264655222166059115092966185 absolute error = 1.9520264655222166059115092966185 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.717 Order of pole = 1.553 x[1] = 0.918 y[1] (analytic) = 0 y[1] (numeric) = -1.9534035757661330053867748083128 absolute error = 1.9534035757661330053867748083128 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=682.8MB, alloc=4.4MB, time=70.81 Complex estimate of poles used Radius of convergence = 1.718 Order of pole = 1.552 x[1] = 0.919 y[1] (analytic) = 0 y[1] (numeric) = -1.9547793697294749667108262665117 absolute error = 1.9547793697294749667108262665117 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.719 Order of pole = 1.552 x[1] = 0.92 y[1] (analytic) = 0 y[1] (numeric) = -1.9561538493297839240988206606658 absolute error = 1.9561538493297839240988206606658 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.72 Order of pole = 1.551 x[1] = 0.921 y[1] (analytic) = 0 y[1] (numeric) = -1.9575270164797879729855728398141 absolute error = 1.9575270164797879729855728398141 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.721 Order of pole = 1.551 x[1] = 0.922 y[1] (analytic) = 0 y[1] (numeric) = -1.9588988730874179860537692629136 absolute error = 1.9588988730874179860537692629136 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=686.6MB, alloc=4.4MB, time=71.20 Complex estimate of poles used Radius of convergence = 1.722 Order of pole = 1.55 x[1] = 0.923 y[1] (analytic) = 0 y[1] (numeric) = -1.9602694210558236615708981894871 absolute error = 1.9602694210558236615708981894871 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.723 Order of pole = 1.55 x[1] = 0.924 y[1] (analytic) = 0 y[1] (numeric) = -1.961638662283389504376061387328 absolute error = 1.961638662283389504376061387328 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.724 Order of pole = 1.549 x[1] = 0.925 y[1] (analytic) = 0 y[1] (numeric) = -1.9630065986637507398558273347109 absolute error = 1.9630065986637507398558273347109 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.725 Order of pole = 1.549 x[1] = 0.926 y[1] (analytic) = 0 y[1] (numeric) = -1.9643732320858091612462942534862 absolute error = 1.9643732320858091612462942534862 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.726 Order of pole = 1.548 x[1] = 0.927 y[1] (analytic) = 0 y[1] (numeric) = -1.9657385644337489105965530250319 absolute error = 1.9657385644337489105965530250319 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=690.4MB, alloc=4.4MB, time=71.60 Complex estimate of poles used Radius of convergence = 1.727 Order of pole = 1.548 x[1] = 0.928 y[1] (analytic) = 0 y[1] (numeric) = -1.967102597587052193726775012612 absolute error = 1.967102597587052193726775012612 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.728 Order of pole = 1.547 x[1] = 0.929 y[1] (analytic) = 0 y[1] (numeric) = -1.9684653334205149295121979413951 absolute error = 1.9684653334205149295121979413951 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.729 Order of pole = 1.547 x[1] = 0.93 y[1] (analytic) = 0 y[1] (numeric) = -1.9698267738042623338223441722061 absolute error = 1.9698267738042623338223441722061 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.731 Order of pole = 1.546 x[1] = 0.931 y[1] (analytic) = 0 y[1] (numeric) = -1.9711869206037644384428798488296 absolute error = 1.9711869206037644384428798488296 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.732 Order of pole = 1.546 x[1] = 0.932 y[1] (analytic) = 0 y[1] (numeric) = -1.9725457756798515453056104039921 absolute error = 1.9725457756798515453056104039921 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=694.2MB, alloc=4.4MB, time=71.99 Complex estimate of poles used Radius of convergence = 1.733 Order of pole = 1.545 x[1] = 0.933 y[1] (analytic) = 0 y[1] (numeric) = -1.9739033408887296163502076794614 absolute error = 1.9739033408887296163502076794614 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.734 Order of pole = 1.545 x[1] = 0.934 y[1] (analytic) = 0 y[1] (numeric) = -1.9752596180819955993393763552699 absolute error = 1.9752596180819955993393763552699 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.735 Order of pole = 1.544 x[1] = 0.935 y[1] (analytic) = 0 y[1] (numeric) = -1.9766146091066526899472923969367 absolute error = 1.9766146091066526899472923969367 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.736 Order of pole = 1.544 x[1] = 0.936 y[1] (analytic) = 0 y[1] (numeric) = -1.9779683158051255304392837235728 absolute error = 1.9779683158051255304392837235728 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=698.1MB, alloc=4.4MB, time=72.38 Complex estimate of poles used Radius of convergence = 1.737 Order of pole = 1.543 x[1] = 0.937 y[1] (analytic) = 0 y[1] (numeric) = -1.9793207400152753452588731805204 absolute error = 1.9793207400152753452588731805204 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.738 Order of pole = 1.543 x[1] = 0.938 y[1] (analytic) = 0 y[1] (numeric) = -1.9806718835704150138364660751003 absolute error = 1.9806718835704150138364660751003 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.739 Order of pole = 1.542 x[1] = 0.939 y[1] (analytic) = 0 y[1] (numeric) = -1.982021748299324080932138911281 absolute error = 1.982021748299324080932138911281 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.74 Order of pole = 1.542 x[1] = 0.94 y[1] (analytic) = 0 y[1] (numeric) = -1.9833703360262637048231724475707 absolute error = 1.9833703360262637048231724475707 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.741 Order of pole = 1.541 x[1] = 0.941 y[1] (analytic) = 0 y[1] (numeric) = -1.9847176485709915436451707118435 absolute error = 1.9847176485709915436451707118435 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=701.9MB, alloc=4.4MB, time=72.77 Complex estimate of poles used Radius of convergence = 1.742 Order of pole = 1.541 x[1] = 0.942 y[1] (analytic) = 0 y[1] (numeric) = -1.9860636877487765801938180475769 absolute error = 1.9860636877487765801938180475769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.743 Order of pole = 1.54 x[1] = 0.943 y[1] (analytic) = 0 y[1] (numeric) = -1.9874084553704138854925485492653 absolute error = 1.9874084553704138854925485492653 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.744 Order of pole = 1.54 x[1] = 0.944 y[1] (analytic) = 0 y[1] (numeric) = -1.9887519532422393214296362824895 absolute error = 1.9887519532422393214296362824895 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.745 Order of pole = 1.54 x[1] = 0.945 y[1] (analytic) = 0 y[1] (numeric) = -1.9900941831661441827664603888942 absolute error = 1.9900941831661441827664603888942 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=705.7MB, alloc=4.4MB, time=73.16 Complex estimate of poles used Radius of convergence = 1.746 Order of pole = 1.539 x[1] = 0.946 y[1] (analytic) = 0 y[1] (numeric) = -1.9914351469395897788169564615088 absolute error = 1.9914351469395897788169564615088 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.747 Order of pole = 1.539 x[1] = 0.947 y[1] (analytic) = 0 y[1] (numeric) = -1.9927748463556219550965343555047 absolute error = 1.9927748463556219550965343555047 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.748 Order of pole = 1.538 x[1] = 0.948 y[1] (analytic) = 0 y[1] (numeric) = -1.994113283202885555237022788394 absolute error = 1.994113283202885555237022788394 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.749 Order of pole = 1.538 x[1] = 0.949 y[1] (analytic) = 0 y[1] (numeric) = -1.995450459265638823462492597309 absolute error = 1.995450459265638823462492597309 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.75 Order of pole = 1.537 x[1] = 0.95 y[1] (analytic) = 0 y[1] (numeric) = -1.9967863763237677479191132755404 absolute error = 1.9967863763237677479191132755404 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=709.5MB, alloc=4.4MB, time=73.55 Complex estimate of poles used Radius of convergence = 1.751 Order of pole = 1.537 x[1] = 0.951 y[1] (analytic) = 0 y[1] (numeric) = -1.9981210361528003451505113228036 absolute error = 1.9981210361528003451505113228036 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.752 Order of pole = 1.536 x[1] = 0.952 y[1] (analytic) = 0 y[1] (numeric) = -1.9994544405239208860084239312995 absolute error = 1.9994544405239208860084239312995 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.753 Order of pole = 1.536 x[1] = 0.953 y[1] (analytic) = 0 y[1] (numeric) = -2.0007865912039840632867775107516 absolute error = 2.0007865912039840632867775107516 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.755 Order of pole = 1.535 x[1] = 0.954 y[1] (analytic) = 0 y[1] (numeric) = -2.0021174899555291013656674491293 absolute error = 2.0021174899555291013656674491293 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.756 Order of pole = 1.535 x[1] = 0.955 y[1] (analytic) = 0 y[1] (numeric) = -2.0034471385367938081500732312578 absolute error = 2.0034471385367938081500732312578 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=713.3MB, alloc=4.4MB, time=73.94 Complex estimate of poles used Radius of convergence = 1.757 Order of pole = 1.534 x[1] = 0.956 y[1] (analytic) = 0 y[1] (numeric) = -2.0047755387017285695865115151862 absolute error = 2.0047755387017285695865115151862 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.758 Order of pole = 1.534 x[1] = 0.957 y[1] (analytic) = 0 y[1] (numeric) = -2.0061026922000102870392089168967 absolute error = 2.0061026922000102870392089168967 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.759 Order of pole = 1.533 x[1] = 0.958 y[1] (analytic) = 0 y[1] (numeric) = -2.007428600777056257805765999206 absolute error = 2.007428600777056257805765999206 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.76 Order of pole = 1.533 x[1] = 0.959 y[1] (analytic) = 0 y[1] (numeric) = -2.0087532661740379990506842226825 absolute error = 2.0087532661740379990506842226825 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=717.1MB, alloc=4.4MB, time=74.32 Complex estimate of poles used Radius of convergence = 1.761 Order of pole = 1.533 x[1] = 0.96 y[1] (analytic) = 0 y[1] (numeric) = -2.0100766901278950154335383178731 absolute error = 2.0100766901278950154335383178731 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.762 Order of pole = 1.532 x[1] = 0.961 y[1] (analytic) = 0 y[1] (numeric) = -2.0113988743713485107069976025139 absolute error = 2.0113988743713485107069976025139 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.763 Order of pole = 1.532 x[1] = 0.962 y[1] (analytic) = 0 y[1] (numeric) = -2.0127198206329150435583311187313 absolute error = 2.0127198206329150435583311187313 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.764 Order of pole = 1.531 x[1] = 0.963 y[1] (analytic) = 0 y[1] (numeric) = -2.0140395306369201279664730281869 absolute error = 2.0140395306369201279664730281869 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.765 Order of pole = 1.531 x[1] = 0.964 y[1] (analytic) = 0 y[1] (numeric) = -2.0153580061035117783451764029442 absolute error = 2.0153580061035117783451764029442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=721.0MB, alloc=4.4MB, time=74.71 Complex estimate of poles used Radius of convergence = 1.766 Order of pole = 1.53 x[1] = 0.965 y[1] (analytic) = 0 y[1] (numeric) = -2.0166752487486739997412453124278 absolute error = 2.0166752487486739997412453124278 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.767 Order of pole = 1.53 x[1] = 0.966 y[1] (analytic) = 0 y[1] (numeric) = -2.0179912602842402233553068586744 absolute error = 2.0179912602842402233553068586744 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.768 Order of pole = 1.529 x[1] = 0.967 y[1] (analytic) = 0 y[1] (numeric) = -2.0193060424179066876510664802263 absolute error = 2.0193060424179066876510664802263 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.769 Order of pole = 1.529 x[1] = 0.968 y[1] (analytic) = 0 y[1] (numeric) = -2.0206195968532457653174813571553 absolute error = 2.0206195968532457653174813571553 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=724.8MB, alloc=4.4MB, time=75.09 Complex estimate of poles used Radius of convergence = 1.77 Order of pole = 1.528 x[1] = 0.969 y[1] (analytic) = 0 y[1] (numeric) = -2.0219319252897192363467880340798 absolute error = 2.0219319252897192363467880340798 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.771 Order of pole = 1.528 x[1] = 0.97 y[1] (analytic) = 0 y[1] (numeric) = -2.0232430294226915074898313634911 absolute error = 2.0232430294226915074898313634911 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.772 Order of pole = 1.527 x[1] = 0.971 y[1] (analytic) = 0 y[1] (numeric) = -2.024552910943442778348662487638 absolute error = 2.024552910943442778348662487638 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.773 Order of pole = 1.527 x[1] = 0.972 y[1] (analytic) = 0 y[1] (numeric) = -2.0258615715391821543649037536178 absolute error = 2.0258615715391821543649037536178 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.774 Order of pole = 1.527 x[1] = 0.973 y[1] (analytic) = 0 y[1] (numeric) = -2.0271690128930607069609181237282 absolute error = 2.0271690128930607069609181237282 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=728.6MB, alloc=4.4MB, time=75.47 Complex estimate of poles used Radius of convergence = 1.775 Order of pole = 1.526 x[1] = 0.974 y[1] (analytic) = 0 y[1] (numeric) = -2.0284752366841844810893697326549 absolute error = 2.0284752366841844810893697326549 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.776 Order of pole = 1.526 x[1] = 0.975 y[1] (analytic) = 0 y[1] (numeric) = -2.0297802445876274504453206863647 absolute error = 2.0297802445876274504453206863647 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.777 Order of pole = 1.525 x[1] = 0.976 y[1] (analytic) = 0 y[1] (numeric) = -2.0310840382744444205935769268526 absolute error = 2.0310840382744444205935769268526 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.779 Order of pole = 1.525 x[1] = 0.977 y[1] (analytic) = 0 y[1] (numeric) = -2.032386619411683880262572934913 absolute error = 2.032386619411683880262572934913 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.78 Order of pole = 1.524 x[1] = 0.978 y[1] (analytic) = 0 y[1] (numeric) = -2.0336879896624008010546711431624 absolute error = 2.0336879896624008010546711431624 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=732.4MB, alloc=4.4MB, time=75.86 Complex estimate of poles used Radius of convergence = 1.781 Order of pole = 1.524 x[1] = 0.979 y[1] (analytic) = 0 y[1] (numeric) = -2.0349881506856693858213471174709 absolute error = 2.0349881506856693858213471174709 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.782 Order of pole = 1.523 x[1] = 0.98 y[1] (analytic) = 0 y[1] (numeric) = -2.0362871041365957659503357711232 absolute error = 2.0362871041365957659503357711232 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.783 Order of pole = 1.523 x[1] = 0.981 y[1] (analytic) = 0 y[1] (numeric) = -2.0375848516663306478104270373175 absolute error = 2.0375848516663306478104270373175 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.784 Order of pole = 1.523 x[1] = 0.982 y[1] (analytic) = 0 y[1] (numeric) = -2.0388813949220819085982214774358 absolute error = 2.0388813949220819085982214774358 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=736.2MB, alloc=4.4MB, time=76.25 Complex estimate of poles used Radius of convergence = 1.785 Order of pole = 1.522 x[1] = 0.983 y[1] (analytic) = 0 y[1] (numeric) = -2.0401767355471271418297871808095 absolute error = 2.0401767355471271418297871808095 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.786 Order of pole = 1.522 x[1] = 0.984 y[1] (analytic) = 0 y[1] (numeric) = -2.0414708751808261527187989529027 absolute error = 2.0414708751808261527187989529027 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.787 Order of pole = 1.521 x[1] = 0.985 y[1] (analytic) = 0 y[1] (numeric) = -2.0427638154586334036813891298906 absolute error = 2.0427638154586334036813891298906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.788 Order of pole = 1.521 x[1] = 0.986 y[1] (analytic) = 0 y[1] (numeric) = -2.0440555580121104102065963359788 absolute error = 2.0440555580121104102065963359788 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.789 Order of pole = 1.52 x[1] = 0.987 y[1] (analytic) = 0 y[1] (numeric) = -2.045346104468938087329964053439 absolute error = 2.045346104468938087329964053439 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=740.0MB, alloc=4.4MB, time=76.64 Complex estimate of poles used Radius of convergence = 1.79 Order of pole = 1.52 x[1] = 0.988 y[1] (analytic) = 0 y[1] (numeric) = -2.0466354564529290469465149426812 absolute error = 2.0466354564529290469465149426812 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.791 Order of pole = 1.519 x[1] = 0.989 y[1] (analytic) = 0 y[1] (numeric) = -2.0479236155840398461980093696746 absolute error = 2.0479236155840398461980093696746 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.792 Order of pole = 1.519 x[1] = 0.99 y[1] (analytic) = 0 y[1] (numeric) = -2.0492105834783831871680875100982 absolute error = 2.0492105834783831871680875100982 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.793 Order of pole = 1.519 x[1] = 0.991 y[1] (analytic) = 0 y[1] (numeric) = -2.0504963617482400681175936436508 absolute error = 2.0504963617482400681175936436508 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=743.8MB, alloc=4.4MB, time=77.03 Complex estimate of poles used Radius of convergence = 1.794 Order of pole = 1.518 x[1] = 0.992 y[1] (analytic) = 0 y[1] (numeric) = -2.0517809520020718864910887683636 absolute error = 2.0517809520020718864910887683636 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.795 Order of pole = 1.518 x[1] = 0.993 y[1] (analytic) = 0 y[1] (numeric) = -2.0530643558445324939242733943991 absolute error = 2.0530643558445324939242733943991 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.796 Order of pole = 1.517 x[1] = 0.994 y[1] (analytic) = 0 y[1] (numeric) = -2.0543465748764802034807662610038 absolute error = 2.0543465748764802034807662610038 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.797 Order of pole = 1.517 x[1] = 0.995 y[1] (analytic) = 0 y[1] (numeric) = -2.0556276106949897493454167008175 absolute error = 2.0556276106949897493454167008175 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.798 Order of pole = 1.516 x[1] = 0.996 y[1] (analytic) = 0 y[1] (numeric) = -2.0569074648933641992000683948672 absolute error = 2.0569074648933641992000683948672 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=747.7MB, alloc=4.4MB, time=77.42 Complex estimate of poles used Radius of convergence = 1.799 Order of pole = 1.516 x[1] = 0.997 y[1] (analytic) = 0 y[1] (numeric) = -2.0581861390611468195064402620111 absolute error = 2.0581861390611468195064402620111 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.8 Order of pole = 1.516 x[1] = 0.998 y[1] (analytic) = 0 y[1] (numeric) = -2.0594636347841328939195461515075 absolute error = 2.0594636347841328939195461515075 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.801 Order of pole = 1.515 x[1] = 0.999 y[1] (analytic) = 0 y[1] (numeric) = -2.0607399536443814950538388003774 absolute error = 2.0607399536443814950538388003774 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.802 Order of pole = 1.515 x[1] = 1 y[1] (analytic) = 0 y[1] (numeric) = -2.0620150972202272098230351223724 absolute error = 2.0620150972202272098230351223724 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.804 Order of pole = 1.514 x[1] = 1.001 y[1] (analytic) = 0 y[1] (numeric) = -2.0632890670862918185733592571471 absolute error = 2.0632890670862918185733592571471 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=751.5MB, alloc=4.4MB, time=77.81 Complex estimate of poles used Radius of convergence = 1.805 Order of pole = 1.514 x[1] = 1.002 y[1] (analytic) = 0 y[1] (numeric) = -2.0645618648134959282287268716069 absolute error = 2.0645618648134959282287268716069 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.806 Order of pole = 1.513 x[1] = 1.003 y[1] (analytic) = 0 y[1] (numeric) = -2.0658334919690705596651889157363 absolute error = 2.0658334919690705596651889157363 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.807 Order of pole = 1.513 x[1] = 1.004 y[1] (analytic) = 0 y[1] (numeric) = -2.0671039501165686895307553383017 absolute error = 2.0671039501165686895307553383017 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.808 Order of pole = 1.513 x[1] = 1.005 y[1] (analytic) = 0 y[1] (numeric) = -2.0683732408158767467255291099059 absolute error = 2.0683732408158767467255291099059 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=755.3MB, alloc=4.4MB, time=78.20 Complex estimate of poles used Radius of convergence = 1.809 Order of pole = 1.512 x[1] = 1.006 y[1] (analytic) = 0 y[1] (numeric) = -2.0696413656232260637558982285957 absolute error = 2.0696413656232260637558982285957 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.81 Order of pole = 1.512 x[1] = 1.007 y[1] (analytic) = 0 y[1] (numeric) = -2.0709083260912042831753581436602 absolute error = 2.0709083260912042831753581436602 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.811 Order of pole = 1.511 x[1] = 1.008 y[1] (analytic) = 0 y[1] (numeric) = -2.072174123768766719323369173894 absolute error = 2.072174123768766719323369173894 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.812 Order of pole = 1.511 x[1] = 1.009 y[1] (analytic) = 0 y[1] (numeric) = -2.0734387602012476755724929653359 absolute error = 2.0734387602012476755724929653359 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.813 Order of pole = 1.51 x[1] = 1.01 y[1] (analytic) = 0 y[1] (numeric) = -2.0747022369303717172928987786338 absolute error = 2.0747022369303717172928987786338 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=759.1MB, alloc=4.4MB, time=78.59 Complex estimate of poles used Radius of convergence = 1.814 Order of pole = 1.51 x[1] = 1.011 y[1] (analytic) = 0 y[1] (numeric) = -2.0759645554942649007421843664441 absolute error = 2.0759645554942649007421843664441 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.815 Order of pole = 1.51 x[1] = 1.012 y[1] (analytic) = 0 y[1] (numeric) = -2.0772257174274659580873173457634 absolute error = 2.0772257174274659580873173457634 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.816 Order of pole = 1.509 x[1] = 1.013 y[1] (analytic) = 0 y[1] (numeric) = -2.0784857242609374387643712383198 absolute error = 2.0784857242609374387643712383198 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.817 Order of pole = 1.509 x[1] = 1.014 y[1] (analytic) = 0 y[1] (numeric) = -2.0797445775220768073806056940288 absolute error = 2.0797445775220768073806056940288 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=762.9MB, alloc=4.4MB, time=78.98 Complex estimate of poles used Radius of convergence = 1.818 Order of pole = 1.508 x[1] = 1.015 y[1] (analytic) = 0 y[1] (numeric) = -2.0810022787347274983623227783403 absolute error = 2.0810022787347274983623227783403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.819 Order of pole = 1.508 x[1] = 1.016 y[1] (analytic) = 0 y[1] (numeric) = -2.0822588294191899275508205447531 absolute error = 2.0822588294191899275508205447531 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.82 Order of pole = 1.507 x[1] = 1.017 y[1] (analytic) = 0 y[1] (numeric) = -2.0835142310922324609476613799212 absolute error = 2.0835142310922324609476613799212 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.821 Order of pole = 1.507 x[1] = 1.018 y[1] (analytic) = 0 y[1] (numeric) = -2.0847684852671023408093757520694 absolute error = 2.0847684852671023408093757520694 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.822 Order of pole = 1.507 x[1] = 1.019 y[1] (analytic) = 0 y[1] (numeric) = -2.0860215934535365692906319657092 absolute error = 2.0860215934535365692906319657092 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=766.7MB, alloc=4.4MB, time=79.38 Complex estimate of poles used Radius of convergence = 1.823 Order of pole = 1.506 x[1] = 1.02 y[1] (analytic) = 0 y[1] (numeric) = -2.0872735571577727498338192790906 absolute error = 2.0872735571577727498338192790906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.824 Order of pole = 1.506 x[1] = 1.021 y[1] (analytic) = 0 y[1] (numeric) = -2.0885243778825598865019152280285 absolute error = 2.0885243778825598865019152280285 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.825 Order of pole = 1.505 x[1] = 1.022 y[1] (analytic) = 0 y[1] (numeric) = -2.0897740571271691414504381736361 absolute error = 2.0897740571271691414504381736361 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.826 Order of pole = 1.505 x[1] = 1.023 y[1] (analytic) = 0 y[1] (numeric) = -2.0910225963874045507332229053933 absolute error = 2.0910225963874045507332229053933 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.827 Order of pole = 1.505 x[1] = 1.024 y[1] (analytic) = 0 y[1] (numeric) = -2.0922699971556136986357005385464 absolute error = 2.0922699971556136986357005385464 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=770.5MB, alloc=4.4MB, time=79.77 Complex estimate of poles used Radius of convergence = 1.828 Order of pole = 1.504 x[1] = 1.025 y[1] (analytic) = 0 y[1] (numeric) = -2.093516260920698350728313900102 absolute error = 2.093516260920698350728313900102 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.83 Order of pole = 1.504 x[1] = 1.026 y[1] (analytic) = 0 y[1] (numeric) = -2.0947613891681250458316560550272 absolute error = 2.0947613891681250458316560550272 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.831 Order of pole = 1.503 x[1] = 1.027 y[1] (analytic) = 0 y[1] (numeric) = -2.096005383379935647083882538441 absolute error = 2.096005383379935647083882538441 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.832 Order of pole = 1.503 x[1] = 1.028 y[1] (analytic) = 0 y[1] (numeric) = -2.097248245034757852299917185658 absolute error = 2.097248245034757852299917185658 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=774.4MB, alloc=4.4MB, time=80.16 Complex estimate of poles used Radius of convergence = 1.833 Order of pole = 1.502 x[1] = 1.029 y[1] (analytic) = 0 y[1] (numeric) = -2.0984899756078156638109471453673 absolute error = 2.0984899756078156638109471453673 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.834 Order of pole = 1.502 x[1] = 1.03 y[1] (analytic) = 0 y[1] (numeric) = -2.0997305765709398179716846777661 absolute error = 2.0997305765709398179716846777661 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.835 Order of pole = 1.502 x[1] = 1.031 y[1] (analytic) = 0 y[1] (numeric) = -2.1009700493925781745218616352442 absolute error = 2.1009700493925781745218616352442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.836 Order of pole = 1.501 x[1] = 1.032 y[1] (analytic) = 0 y[1] (numeric) = -2.1022083955378060659874170546857 absolute error = 2.1022083955378060659874170546857 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.837 Order of pole = 1.501 x[1] = 1.033 y[1] (analytic) = 0 y[1] (numeric) = -2.1034456164683366073058390144117 absolute error = 2.1034456164683366073058390144117 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=778.2MB, alloc=4.4MB, time=80.55 Complex estimate of poles used Radius of convergence = 1.838 Order of pole = 1.5 x[1] = 1.034 y[1] (analytic) = 0 y[1] (numeric) = -2.1046817136425309658591287823526 absolute error = 2.1046817136425309658591287823526 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.839 Order of pole = 1.5 x[1] = 1.035 y[1] (analytic) = 0 y[1] (numeric) = -2.1059166885154085920968682626737 absolute error = 2.1059166885154085920968682626737 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.84 Order of pole = 1.5 x[1] = 1.036 y[1] (analytic) = 0 y[1] (numeric) = -2.1071505425386574109308907935529 absolute error = 2.1071505425386574109308907935529 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.841 Order of pole = 1.499 x[1] = 1.037 y[1] (analytic) = 0 y[1] (numeric) = -2.1083832771606439740820804172391 absolute error = 2.1083832771606439740820804172391 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=782.0MB, alloc=4.4MB, time=80.94 Complex estimate of poles used Radius of convergence = 1.842 Order of pole = 1.499 x[1] = 1.038 y[1] (analytic) = 0 y[1] (numeric) = -2.1096148938264235735588557933244 absolute error = 2.1096148938264235735588557933244 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.843 Order of pole = 1.498 x[1] = 1.039 y[1] (analytic) = 0 y[1] (numeric) = -2.1108453939777503164459319160894 absolute error = 2.1108453939777503164459319160894 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.844 Order of pole = 1.498 x[1] = 1.04 y[1] (analytic) = 0 y[1] (numeric) = -2.1120747790530871611809956858909 absolute error = 2.1120747790530871611809956858909 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.845 Order of pole = 1.498 x[1] = 1.041 y[1] (analytic) = 0 y[1] (numeric) = -2.1133030504876159154959801322258 absolute error = 2.1133030504876159154959801322258 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.846 Order of pole = 1.497 x[1] = 1.042 y[1] (analytic) = 0 y[1] (numeric) = -2.1145302097132471961986766520124 absolute error = 2.1145302097132471961986766520124 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=785.8MB, alloc=4.4MB, time=81.33 Complex estimate of poles used Radius of convergence = 1.847 Order of pole = 1.497 x[1] = 1.043 y[1] (analytic) = 0 y[1] (numeric) = -2.1157562581586303509694849707706 absolute error = 2.1157562581586303509694849707706 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.848 Order of pole = 1.496 x[1] = 1.044 y[1] (analytic) = 0 y[1] (numeric) = -2.116981197249163342347166617055 absolute error = 2.116981197249163342347166617055 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.849 Order of pole = 1.496 x[1] = 1.045 y[1] (analytic) = 0 y[1] (numeric) = -2.1182050284070025940765394823004 absolute error = 2.1182050284070025940765394823004 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.85 Order of pole = 1.496 x[1] = 1.046 y[1] (analytic) = 0 y[1] (numeric) = -2.1194277530510727999901284800803 absolute error = 2.1194277530510727999901284800803 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.851 Order of pole = 1.495 x[1] = 1.047 y[1] (analytic) = 0 y[1] (numeric) = -2.120649372597076695594870381851 absolute error = 2.120649372597076695594870381851 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=789.6MB, alloc=4.4MB, time=81.72 Complex estimate of poles used Radius of convergence = 1.852 Order of pole = 1.495 x[1] = 1.048 y[1] (analytic) = 0 y[1] (numeric) = -2.1218698884575047925340595520575 absolute error = 2.1218698884575047925340595520575 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.853 Order of pole = 1.494 x[1] = 1.049 y[1] (analytic) = 0 y[1] (numeric) = -2.1230893020416450760938154957939 absolute error = 2.1230893020416450760938154957939 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.854 Order of pole = 1.494 x[1] = 1.05 y[1] (analytic) = 0 y[1] (numeric) = -2.124307614755592665922452829121 absolute error = 2.124307614755592665922452829121 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.856 Order of pole = 1.494 x[1] = 1.051 y[1] (analytic) = 0 y[1] (numeric) = -2.1255248280022594401302394480156 absolute error = 2.1255248280022594401302394480156 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=793.4MB, alloc=4.4MB, time=82.11 Complex estimate of poles used Radius of convergence = 1.857 Order of pole = 1.493 x[1] = 1.052 y[1] (analytic) = 0 y[1] (numeric) = -2.1267409431813836229361392694036 absolute error = 2.1267409431813836229361392694036 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.858 Order of pole = 1.493 x[1] = 1.053 y[1] (analytic) = 0 y[1] (numeric) = -2.1279559616895393360272519097559 absolute error = 2.1279559616895393360272519097559 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.859 Order of pole = 1.492 x[1] = 1.054 y[1] (analytic) = 0 y[1] (numeric) = -2.1291698849201461137957830165107 absolute error = 2.1291698849201461137957830165107 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.86 Order of pole = 1.492 x[1] = 1.055 y[1] (analytic) = 0 y[1] (numeric) = -2.1303827142634783826175056386246 absolute error = 2.1303827142634783826175056386246 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.861 Order of pole = 1.492 x[1] = 1.056 y[1] (analytic) = 0 y[1] (numeric) = -2.1315944511066749043348049786202 absolute error = 2.1315944511066749043348049786202 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=797.2MB, alloc=4.4MB, time=82.49 Complex estimate of poles used Radius of convergence = 1.862 Order of pole = 1.491 x[1] = 1.057 y[1] (analytic) = 0 y[1] (numeric) = -2.1328050968337481841065360736281 absolute error = 2.1328050968337481841065360736281 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.863 Order of pole = 1.491 x[1] = 1.058 y[1] (analytic) = 0 y[1] (numeric) = -2.134014652825593842786066371437 absolute error = 2.134014652825593842786066371437 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.864 Order of pole = 1.49 x[1] = 1.059 y[1] (analytic) = 0 y[1] (numeric) = -2.1352231204599999539880227640505 absolute error = 2.1352231204599999539880227640505 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.865 Order of pole = 1.49 x[1] = 1.06 y[1] (analytic) = 0 y[1] (numeric) = -2.1364305011116563460034153805519 absolute error = 2.1364305011116563460034153805519 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=801.1MB, alloc=4.4MB, time=82.88 Complex estimate of poles used Radius of convergence = 1.866 Order of pole = 1.49 x[1] = 1.061 y[1] (analytic) = 0 y[1] (numeric) = -2.1376367961521638687219682883222 absolute error = 2.1376367961521638687219682883222 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.867 Order of pole = 1.489 x[1] = 1.062 y[1] (analytic) = 0 y[1] (numeric) = -2.1388420069500436257196501722142 absolute error = 2.1388420069500436257196501722142 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.868 Order of pole = 1.489 x[1] = 1.063 y[1] (analytic) = 0 y[1] (numeric) = -2.1400461348707461716685660208013 absolute error = 2.1400461348707461716685660208013 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.869 Order of pole = 1.488 x[1] = 1.064 y[1] (analytic) = 0 y[1] (numeric) = -2.141249181276660675225543813193 absolute error = 2.141249181276660675225543813193 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.87 Order of pole = 1.488 x[1] = 1.065 y[1] (analytic) = 0 y[1] (numeric) = -2.1424511475271240475549281352906 absolute error = 2.1424511475271240475549281352906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=804.9MB, alloc=4.4MB, time=83.27 Complex estimate of poles used Radius of convergence = 1.871 Order of pole = 1.488 x[1] = 1.066 y[1] (analytic) = 0 y[1] (numeric) = -2.1436520349784300366402755271571 absolute error = 2.1436520349784300366402755271571 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.872 Order of pole = 1.487 x[1] = 1.067 y[1] (analytic) = 0 y[1] (numeric) = -2.1448518449838382875388341400597 absolute error = 2.1448518449838382875388341400597 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.873 Order of pole = 1.487 x[1] = 1.068 y[1] (analytic) = 0 y[1] (numeric) = -2.146050578893583368731882929614 absolute error = 2.146050578893583368731882929614 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.874 Order of pole = 1.486 x[1] = 1.069 y[1] (analytic) = 0 y[1] (numeric) = -2.1472482380548837647232030974829 absolute error = 2.1472482380548837647232030974829 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.875 Order of pole = 1.486 x[1] = 1.07 y[1] (analytic) = 0 y[1] (numeric) = -2.1484448238119508350371567856611 absolute error = 2.1484448238119508350371567856611 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=808.7MB, alloc=4.4MB, time=83.65 Complex estimate of poles used Radius of convergence = 1.876 Order of pole = 1.486 x[1] = 1.071 y[1] (analytic) = 0 y[1] (numeric) = -2.1496403375059977397670550921554 absolute error = 2.1496403375059977397670550921554 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.877 Order of pole = 1.485 x[1] = 1.072 y[1] (analytic) = 0 y[1] (numeric) = -2.1508347804752483318237092827449 absolute error = 2.1508347804752483318237092827449 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.878 Order of pole = 1.485 x[1] = 1.073 y[1] (analytic) = 0 y[1] (numeric) = -2.1520281540549460160332755886027 absolute error = 2.1520281540549460160332755886027 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.879 Order of pole = 1.485 x[1] = 1.074 y[1] (analytic) = 0 y[1] (numeric) = -2.1532204595773625752327251722471 absolute error = 2.1532204595773625752327251722471 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=812.5MB, alloc=4.4MB, time=84.04 Complex estimate of poles used Radius of convergence = 1.88 Order of pole = 1.484 x[1] = 1.075 y[1] (analytic) = 0 y[1] (numeric) = -2.1544116983718069635104966831745 absolute error = 2.1544116983718069635104966831745 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.881 Order of pole = 1.484 x[1] = 1.076 y[1] (analytic) = 0 y[1] (numeric) = -2.1556018717646340667391192784416 absolute error = 2.1556018717646340667391192784416 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.882 Order of pole = 1.483 x[1] = 1.077 y[1] (analytic) = 0 y[1] (numeric) = -2.1567909810792534305458290214837 absolute error = 2.1567909810792534305458290214837 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.884 Order of pole = 1.483 x[1] = 1.078 y[1] (analytic) = 0 y[1] (numeric) = -2.1579790276361379558664411638766 absolute error = 2.1579790276361379558664411638766 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.885 Order of pole = 1.483 x[1] = 1.079 y[1] (analytic) = 0 y[1] (numeric) = -2.1591660127528325622269849291032 absolute error = 2.1591660127528325622269849291032 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=816.3MB, alloc=4.4MB, time=84.43 Complex estimate of poles used Radius of convergence = 1.886 Order of pole = 1.482 x[1] = 1.08 y[1] (analytic) = 0 y[1] (numeric) = -2.1603519377439628188968560244241 absolute error = 2.1603519377439628188968560244241 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.887 Order of pole = 1.482 x[1] = 1.081 y[1] (analytic) = 0 y[1] (numeric) = -2.1615368039212435440564951766561 absolute error = 2.1615368039212435440564951766561 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.888 Order of pole = 1.482 x[1] = 1.082 y[1] (analytic) = 0 y[1] (numeric) = -2.1627206125934873721218584902337 absolute error = 2.1627206125934873721218584902337 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.889 Order of pole = 1.481 x[1] = 1.083 y[1] (analytic) = 0 y[1] (numeric) = -2.1639033650666132893672073317902 absolute error = 2.1639033650666132893672073317902 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.89 Order of pole = 1.481 memory used=820.1MB, alloc=4.4MB, time=84.82 x[1] = 1.084 y[1] (analytic) = 0 y[1] (numeric) = -2.1650850626436551379870117252903 absolute error = 2.1650850626436551379870117252903 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.891 Order of pole = 1.48 x[1] = 1.085 y[1] (analytic) = 0 y[1] (numeric) = -2.1662657066247700887370318663308 absolute error = 2.1662657066247700887370318663308 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.892 Order of pole = 1.48 x[1] = 1.086 y[1] (analytic) = 0 y[1] (numeric) = -2.1674452983072470822939173046803 absolute error = 2.1674452983072470822939173046803 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.893 Order of pole = 1.48 x[1] = 1.087 y[1] (analytic) = 0 y[1] (numeric) = -2.1686238389855152394719425717362 absolute error = 2.1686238389855152394719425717362 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.894 Order of pole = 1.479 x[1] = 1.088 y[1] (analytic) = 0 y[1] (numeric) = -2.1698013299511522404347815158442 absolute error = 2.1698013299511522404347815158442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=824.0MB, alloc=4.4MB, time=85.23 Complex estimate of poles used Radius of convergence = 1.895 Order of pole = 1.479 x[1] = 1.089 y[1] (analytic) = 0 y[1] (numeric) = -2.1709777724928926730395103250566 absolute error = 2.1709777724928926730395103250566 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.896 Order of pole = 1.478 x[1] = 1.09 y[1] (analytic) = 0 y[1] (numeric) = -2.1721531678966363504493211358274 absolute error = 2.1721531678966363504493211358274 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.897 Order of pole = 1.478 x[1] = 1.091 y[1] (analytic) = 0 y[1] (numeric) = -2.1733275174454565981507242194765 absolute error = 2.1733275174454565981507242194765 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.898 Order of pole = 1.478 x[1] = 1.092 y[1] (analytic) = 0 y[1] (numeric) = -2.1745008224196085105103169783381 absolute error = 2.1745008224196085105103169783381 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.899 Order of pole = 1.477 x[1] = 1.093 y[1] (analytic) = 0 y[1] (numeric) = -2.1756730840965371770055023428704 absolute error = 2.1756730840965371770055023428704 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=827.8MB, alloc=4.4MB, time=85.62 Complex estimate of poles used Radius of convergence = 1.9 Order of pole = 1.477 x[1] = 1.094 y[1] (analytic) = 0 y[1] (numeric) = -2.1768443037508858782628476123887 absolute error = 2.1768443037508858782628476123887 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.901 Order of pole = 1.477 x[1] = 1.095 y[1] (analytic) = 0 y[1] (numeric) = -2.178014482654504252037087298426 absolute error = 2.178014482654504252037087298426 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.902 Order of pole = 1.476 x[1] = 1.096 y[1] (analytic) = 0 y[1] (numeric) = -2.1791836220764564292630900841594 absolute error = 2.1791836220764564292630900841594 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.903 Order of pole = 1.476 x[1] = 1.097 y[1] (analytic) = 0 y[1] (numeric) = -2.1803517232830291403124305792089 absolute error = 2.1803517232830291403124305792089 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=831.6MB, alloc=4.4MB, time=86.00 Complex estimate of poles used Radius of convergence = 1.904 Order of pole = 1.476 x[1] = 1.098 y[1] (analytic) = 0 y[1] (numeric) = -2.1815187875377397915855310999345 absolute error = 2.1815187875377397915855310999345 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.905 Order of pole = 1.475 x[1] = 1.099 y[1] (analytic) = 0 y[1] (numeric) = -2.182684816101344512569667214864 absolute error = 2.182684816101344512569667214864 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.906 Order of pole = 1.475 x[1] = 1.1 y[1] (analytic) = 0 y[1] (numeric) = -2.1838498102318461734924632369837 absolute error = 2.1838498102318461734924632369837 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.907 Order of pole = 1.474 x[1] = 1.101 y[1] (analytic) = 0 y[1] (numeric) = -2.1850137711845023736998401934291 absolute error = 2.1850137711845023736998401934291 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.908 Order of pole = 1.474 x[1] = 1.102 y[1] (analytic) = 0 y[1] (numeric) = -2.186176700211833400886719032915 absolute error = 2.186176700211833400886719032915 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=835.4MB, alloc=4.4MB, time=86.38 Complex estimate of poles used Radius of convergence = 1.909 Order of pole = 1.474 x[1] = 1.103 y[1] (analytic) = 0 y[1] (numeric) = -2.1873385985636301613081259165335 absolute error = 2.1873385985636301613081259165335 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.91 Order of pole = 1.473 x[1] = 1.104 y[1] (analytic) = 0 y[1] (numeric) = -2.1884994674869620810976943529853 absolute error = 2.1884994674869620810976943529853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.911 Order of pole = 1.473 x[1] = 1.105 y[1] (analytic) = 0 y[1] (numeric) = -2.1896593082261849788199106597577 absolute error = 2.1896593082261849788199106597577 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.913 Order of pole = 1.473 x[1] = 1.106 y[1] (analytic) = 0 y[1] (numeric) = -2.1908181220229489093818047322552 absolute error = 2.1908181220229489093818047322552 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.914 Order of pole = 1.472 memory used=839.2MB, alloc=4.4MB, time=86.76 x[1] = 1.107 y[1] (analytic) = 0 y[1] (numeric) = -2.1919759101162059794291473586454 absolute error = 2.1919759101162059794291473586454 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.915 Order of pole = 1.472 x[1] = 1.108 y[1] (analytic) = 0 y[1] (numeric) = -2.1931326737422181343515783046068 absolute error = 2.1931326737422181343515783046068 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.916 Order of pole = 1.471 x[1] = 1.109 y[1] (analytic) = 0 y[1] (numeric) = -2.1942884141345649170204560848311 absolute error = 2.1942884141345649170204560848311 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.917 Order of pole = 1.471 x[1] = 1.11 y[1] (analytic) = 0 y[1] (numeric) = -2.1954431325241511983825907128034 absolute error = 2.1954431325241511983825907128034 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.918 Order of pole = 1.471 x[1] = 1.111 y[1] (analytic) = 0 y[1] (numeric) = -2.1965968301392148800323947529838 absolute error = 2.1965968301392148800323947529838 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=843.0MB, alloc=4.4MB, time=87.15 Complex estimate of poles used Radius of convergence = 1.919 Order of pole = 1.47 x[1] = 1.112 y[1] (analytic) = 0 y[1] (numeric) = -2.197749508205334568884365666159 absolute error = 2.197749508205334568884365666159 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.92 Order of pole = 1.47 x[1] = 1.113 y[1] (analytic) = 0 y[1] (numeric) = -2.1989011679454372240671937156966 absolute error = 2.1989011679454372240671937156966 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.921 Order of pole = 1.47 x[1] = 1.114 y[1] (analytic) = 0 y[1] (numeric) = -2.200051810579805776160174566176 absolute error = 2.200051810579805776160174566176 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.922 Order of pole = 1.469 x[1] = 1.115 y[1] (analytic) = 0 y[1] (numeric) = -2.2012014373260867188919941330045 absolute error = 2.2012014373260867188919941330045 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.923 Order of pole = 1.469 x[1] = 1.116 y[1] (analytic) = 0 y[1] (numeric) = -2.2023500493992976734213452089558 absolute error = 2.2023500493992976734213452089558 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=846.8MB, alloc=4.4MB, time=87.54 Complex estimate of poles used Radius of convergence = 1.924 Order of pole = 1.469 x[1] = 1.117 y[1] (analytic) = 0 y[1] (numeric) = -2.2034976480118349253182308780436 absolute error = 2.2034976480118349253182308780436 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.925 Order of pole = 1.468 x[1] = 1.118 y[1] (analytic) = 0 y[1] (numeric) = -2.2046442343734809343642087058944 absolute error = 2.2046442343734809343642087058944 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.926 Order of pole = 1.468 x[1] = 1.119 y[1] (analytic) = 0 y[1] (numeric) = -2.2057898096914118172892321461058 absolute error = 2.2057898096914118172892321461058 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.927 Order of pole = 1.468 x[1] = 1.12 y[1] (analytic) = 0 y[1] (numeric) = -2.2069343751702048035621515014191 absolute error = 2.2069343751702048035621515014191 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=850.7MB, alloc=4.4MB, time=87.93 Complex estimate of poles used Radius of convergence = 1.928 Order of pole = 1.467 x[1] = 1.121 y[1] (analytic) = 0 y[1] (numeric) = -2.2080779320118456643513461045209 absolute error = 2.2080779320118456643513461045209 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.929 Order of pole = 1.467 x[1] = 1.122 y[1] (analytic) = 0 y[1] (numeric) = -2.2092204814157361147713721136953 absolute error = 2.2092204814157361147713721136953 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.93 Order of pole = 1.466 x[1] = 1.123 y[1] (analytic) = 0 y[1] (numeric) = -2.2103620245787011895309264313151 absolute error = 2.2103620245787011895309264313151 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.931 Order of pole = 1.466 x[1] = 1.124 y[1] (analytic) = 0 y[1] (numeric) = -2.2115025626949965920968467263862 absolute error = 2.2115025626949965920968467263862 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.932 Order of pole = 1.466 x[1] = 1.125 y[1] (analytic) = 0 y[1] (numeric) = -2.2126420969563160174882903542994 absolute error = 2.2126420969563160174882903542994 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=854.5MB, alloc=4.4MB, time=88.32 Complex estimate of poles used Radius of convergence = 1.933 Order of pole = 1.465 x[1] = 1.126 y[1] (analytic) = 0 y[1] (numeric) = -2.2137806285517984488146610960097 absolute error = 2.2137806285517984488146610960097 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.934 Order of pole = 1.465 x[1] = 1.127 y[1] (analytic) = 0 y[1] (numeric) = -2.2149181586680354276702820636227 absolute error = 2.2149181586680354276702820636227 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.935 Order of pole = 1.465 x[1] = 1.128 y[1] (analytic) = 0 y[1] (numeric) = -2.2160546884890782984982458185389 absolute error = 2.2160546884890782984982458185389 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.936 Order of pole = 1.464 x[1] = 1.129 y[1] (analytic) = 0 y[1] (numeric) = -2.2171902191964454270353087007671 absolute error = 2.2171902191964454270353087007671 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.937 Order of pole = 1.464 memory used=858.3MB, alloc=4.4MB, time=88.69 x[1] = 1.13 y[1] (analytic) = 0 y[1] (numeric) = -2.2183247519691293929491355527876 absolute error = 2.2183247519691293929491355527876 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.938 Order of pole = 1.464 x[1] = 1.131 y[1] (analytic) = 0 y[1] (numeric) = -2.2194582879836041567786434176018 absolute error = 2.2194582879836041567786434176018 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.939 Order of pole = 1.463 x[1] = 1.132 y[1] (analytic) = 0 y[1] (numeric) = -2.2205908284138322012876383776713 absolute error = 2.2205908284138322012876383776713 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.94 Order of pole = 1.463 x[1] = 1.133 y[1] (analytic) = 0 y[1] (numeric) = -2.2217223744312716473413884587949 absolute error = 2.2217223744312716473413884587949 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.942 Order of pole = 1.463 x[1] = 1.134 y[1] (analytic) = 0 y[1] (numeric) = -2.2228529272048833444152274302183 absolute error = 2.2228529272048833444152274302183 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=862.1MB, alloc=4.4MB, time=89.09 Complex estimate of poles used Radius of convergence = 1.943 Order of pole = 1.462 x[1] = 1.135 y[1] (analytic) = 0 y[1] (numeric) = -2.2239824879011379358437393691798 absolute error = 2.2239824879011379358437393691798 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.944 Order of pole = 1.462 x[1] = 1.136 y[1] (analytic) = 0 y[1] (numeric) = -2.2251110576840228989185320045737 absolute error = 2.2251110576840228989185320045737 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.945 Order of pole = 1.462 x[1] = 1.137 y[1] (analytic) = 0 y[1] (numeric) = -2.226238637715049559942068090514 absolute error = 2.226238637715049559942068090514 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.946 Order of pole = 1.461 x[1] = 1.138 y[1] (analytic) = 0 y[1] (numeric) = -2.2273652291532600843444883664975 absolute error = 2.2273652291532600843444883664975 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.947 Order of pole = 1.461 x[1] = 1.139 y[1] (analytic) = 0 y[1] (numeric) = -2.2284908331552344419698270169306 absolute error = 2.2284908331552344419698270169306 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=865.9MB, alloc=4.4MB, time=89.52 Complex estimate of poles used Radius of convergence = 1.948 Order of pole = 1.46 x[1] = 1.14 y[1] (analytic) = 0 y[1] (numeric) = -2.229615450875097347637490929473 absolute error = 2.229615450875097347637490929473 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.949 Order of pole = 1.46 x[1] = 1.141 y[1] (analytic) = 0 y[1] (numeric) = -2.2307390834645251770843474495773 absolute error = 2.2307390834645251770843474495773 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.95 Order of pole = 1.46 x[1] = 1.142 y[1] (analytic) = 0 y[1] (numeric) = -2.2318617320727528583922417185167 absolute error = 2.2318617320727528583922417185167 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.951 Order of pole = 1.459 x[1] = 1.143 y[1] (analytic) = 0 y[1] (numeric) = -2.2329833978465807390052440449793 absolute error = 2.2329833978465807390052440449793 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=869.7MB, alloc=4.4MB, time=89.92 Complex estimate of poles used Radius of convergence = 1.952 Order of pole = 1.459 x[1] = 1.144 y[1] (analytic) = 0 y[1] (numeric) = -2.2341040819303814284404100769945 absolute error = 2.2341040819303814284404100769945 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.953 Order of pole = 1.459 x[1] = 1.145 y[1] (analytic) = 0 y[1] (numeric) = -2.2352237854661066167953217926937 absolute error = 2.2352237854661066167953217926937 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.954 Order of pole = 1.458 x[1] = 1.146 y[1] (analytic) = 0 y[1] (numeric) = -2.2363425095932938691551654964955 absolute error = 2.2363425095932938691551654964955 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.955 Order of pole = 1.458 x[1] = 1.147 y[1] (analytic) = 0 y[1] (numeric) = -2.2374602554490733960015940731584 absolute error = 2.2374602554490733960015940731584 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.956 Order of pole = 1.458 x[1] = 1.148 y[1] (analytic) = 0 y[1] (numeric) = -2.2385770241681747997251146973209 absolute error = 2.2385770241681747997251146973209 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=873.5MB, alloc=4.4MB, time=90.32 Complex estimate of poles used Radius of convergence = 1.957 Order of pole = 1.457 x[1] = 1.149 y[1] (analytic) = 0 y[1] (numeric) = -2.2396928168829337973422400023374 absolute error = 2.2396928168829337973422400023374 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.958 Order of pole = 1.457 x[1] = 1.15 y[1] (analytic) = 0 y[1] (numeric) = -2.2408076347232989195181403612248 absolute error = 2.2408076347232989195181403612248 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.959 Order of pole = 1.457 x[1] = 1.151 y[1] (analytic) = 0 y[1] (numeric) = -2.2419214788168381859950374063116 absolute error = 2.2419214788168381859950374063116 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.96 Order of pole = 1.456 x[1] = 1.152 y[1] (analytic) = 0 y[1] (numeric) = -2.2430343502887457575260841947906 absolute error = 2.2430343502887457575260841947906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.961 Order of pole = 1.456 memory used=877.4MB, alloc=4.4MB, time=90.72 x[1] = 1.153 y[1] (analytic) = 0 y[1] (numeric) = -2.2441462502618485644139854970193 absolute error = 2.2441462502618485644139854970193 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.962 Order of pole = 1.456 x[1] = 1.154 y[1] (analytic) = 0 y[1] (numeric) = -2.2452571798566129117531225254092 absolute error = 2.2452571798566129117531225254092 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.963 Order of pole = 1.455 x[1] = 1.155 y[1] (analytic) = 0 y[1] (numeric) = -2.2463671401911510614734600165421 absolute error = 2.2463671401911510614734600165421 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.964 Order of pole = 1.455 x[1] = 1.156 y[1] (analytic) = 0 y[1] (numeric) = -2.2474761323812277912840299103185 absolute error = 2.2474761323812277912840299103185 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.965 Order of pole = 1.455 x[1] = 1.157 y[1] (analytic) = 0 y[1] (numeric) = -2.2485841575402669306133049201731 absolute error = 2.2485841575402669306133049201731 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=881.2MB, alloc=4.4MB, time=91.12 Complex estimate of poles used Radius of convergence = 1.966 Order of pole = 1.454 x[1] = 1.158 y[1] (analytic) = 0 y[1] (numeric) = -2.2496912167793578736432970404967 absolute error = 2.2496912167793578736432970404967 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.967 Order of pole = 1.454 x[1] = 1.159 y[1] (analytic) = 0 y[1] (numeric) = -2.2507973112072620695337404743213 absolute error = 2.2507973112072620695337404743213 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.968 Order of pole = 1.454 x[1] = 1.16 y[1] (analytic) = 0 y[1] (numeric) = -2.2519024419304194899322455691047 absolute error = 2.2519024419304194899322455691047 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.969 Order of pole = 1.453 x[1] = 1.161 y[1] (analytic) = 0 y[1] (numeric) = -2.2530066100529550738658401042685 absolute error = 2.2530066100529550738658401042685 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.97 Order of pole = 1.453 x[1] = 1.162 y[1] (analytic) = 0 y[1] (numeric) = -2.2541098166766851501088466642901 absolute error = 2.2541098166766851501088466642901 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=885.0MB, alloc=4.4MB, time=91.52 Complex estimate of poles used Radius of convergence = 1.971 Order of pole = 1.453 x[1] = 1.163 y[1] (analytic) = 0 y[1] (numeric) = -2.2552120629011238371215798390307 absolute error = 2.2552120629011238371215798390307 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.973 Order of pole = 1.452 x[1] = 1.164 y[1] (analytic) = 0 y[1] (numeric) = -2.2563133498234894206538846021219 absolute error = 2.2563133498234894206538846021219 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.974 Order of pole = 1.452 x[1] = 1.165 y[1] (analytic) = 0 y[1] (numeric) = -2.2574136785387107091070774122741 absolute error = 2.2574136785387107091070774122741 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.975 Order of pole = 1.452 x[1] = 1.166 y[1] (analytic) = 0 y[1] (numeric) = -2.2585130501394333667473943450589 absolute error = 2.2585130501394333667473943450589 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=888.8MB, alloc=4.4MB, time=91.92 Complex estimate of poles used Radius of convergence = 1.976 Order of pole = 1.451 x[1] = 1.167 y[1] (analytic) = 0 y[1] (numeric) = -2.2596114657160262248635958779282 absolute error = 2.2596114657160262248635958779282 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.977 Order of pole = 1.451 x[1] = 1.168 y[1] (analytic) = 0 y[1] (numeric) = -2.260708926356587570960925802937 absolute error = 2.260708926356587570960925802937 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.978 Order of pole = 1.451 x[1] = 1.169 y[1] (analytic) = 0 y[1] (numeric) = -2.2618054331469514160831721139304 absolute error = 2.2618054331469514160831721139304 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.979 Order of pole = 1.45 x[1] = 1.17 y[1] (analytic) = 0 y[1] (numeric) = -2.262900987170693740354130592037 absolute error = 2.262900987170693740354130592037 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.98 Order of pole = 1.45 x[1] = 1.171 y[1] (analytic) = 0 y[1] (numeric) = -2.2639955895091387168293271794943 absolute error = 2.2639955895091387168293271794943 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=892.6MB, alloc=4.4MB, time=92.32 Complex estimate of poles used Radius of convergence = 1.981 Order of pole = 1.45 x[1] = 1.172 y[1] (analytic) = 0 y[1] (numeric) = -2.2650892412413649137484130715342 absolute error = 2.2650892412413649137484130715342 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.982 Order of pole = 1.449 x[1] = 1.173 y[1] (analytic) = 0 y[1] (numeric) = -2.2661819434442114752782067538105 absolute error = 2.2661819434442114752782067538105 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.983 Order of pole = 1.449 x[1] = 1.174 y[1] (analytic) = 0 y[1] (numeric) = -2.2672736971922842808359199532893 absolute error = 2.2672736971922842808359199532893 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.984 Order of pole = 1.449 x[1] = 1.175 y[1] (analytic) = 0 y[1] (numeric) = -2.2683645035579620830816696383929 absolute error = 2.2683645035579620830816696383929 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.985 Order of pole = 1.448 memory used=896.4MB, alloc=4.4MB, time=92.71 x[1] = 1.176 y[1] (analytic) = 0 y[1] (numeric) = -2.2694543636114026246689457843305 absolute error = 2.2694543636114026246689457843305 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.986 Order of pole = 1.448 x[1] = 1.177 y[1] (analytic) = 0 y[1] (numeric) = -2.2705432784205487338412745969304 absolute error = 2.2705432784205487338412745969304 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.987 Order of pole = 1.448 x[1] = 1.178 y[1] (analytic) = 0 y[1] (numeric) = -2.2716312490511343989628892479511 absolute error = 2.2716312490511343989628892479511 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.988 Order of pole = 1.447 x[1] = 1.179 y[1] (analytic) = 0 y[1] (numeric) = -2.2727182765666908220707949019689 absolute error = 2.2727182765666908220707949019689 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.989 Order of pole = 1.447 x[1] = 1.18 y[1] (analytic) = 0 y[1] (numeric) = -2.2738043620285524515351918947696 absolute error = 2.2738043620285524515351918947696 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=900.2MB, alloc=4.4MB, time=93.10 Complex estimate of poles used Radius of convergence = 1.99 Order of pole = 1.447 x[1] = 1.181 y[1] (analytic) = 0 y[1] (numeric) = -2.2748895064958629939148003410841 absolute error = 2.2748895064958629939148003410841 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.991 Order of pole = 1.446 x[1] = 1.182 y[1] (analytic) = 0 y[1] (numeric) = -2.2759737110255814050932111909686 absolute error = 2.2759737110255814050932111909686 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.992 Order of pole = 1.446 x[1] = 1.183 y[1] (analytic) = 0 y[1] (numeric) = -2.2770569766724878607819728047021 absolute error = 2.2770569766724878607819728047021 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.993 Order of pole = 1.446 x[1] = 1.184 y[1] (analytic) = 0 y[1] (numeric) = -2.2781393044891897064757084614312 absolute error = 2.2781393044891897064757084614312 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.994 Order of pole = 1.445 x[1] = 1.185 y[1] (analytic) = 0 y[1] (numeric) = -2.2792206955261273869441488426925 absolute error = 2.2792206955261273869441488426925 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=904.1MB, alloc=4.4MB, time=93.50 Complex estimate of poles used Radius of convergence = 1.995 Order of pole = 1.445 x[1] = 1.186 y[1] (analytic) = 0 y[1] (numeric) = -2.2803011508315803553455544242559 absolute error = 2.2803011508315803553455544242559 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.996 Order of pole = 1.445 x[1] = 1.187 y[1] (analytic) = 0 y[1] (numeric) = -2.281380671451672962045595854417 absolute error = 2.281380671451672962045595854417 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.997 Order of pole = 1.444 x[1] = 1.188 y[1] (analytic) = 0 y[1] (numeric) = -2.2824592584303803232253557799768 absolute error = 2.2824592584303803232253557799768 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 1.998 Order of pole = 1.444 x[1] = 1.189 y[1] (analytic) = 0 y[1] (numeric) = -2.2835369128095341693617131888435 absolute error = 2.2835369128095341693617131888435 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=907.9MB, alloc=4.4MB, time=93.89 Complex estimate of poles used Radius of convergence = 1.999 Order of pole = 1.444 x[1] = 1.19 y[1] (analytic) = 0 y[1] (numeric) = -2.2846136356288286736629711567147 absolute error = 2.2846136356288286736629711567147 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2 Order of pole = 1.443 x[1] = 1.191 y[1] (analytic) = 0 y[1] (numeric) = -2.2856894279258262605421909009969 absolute error = 2.2856894279258262605421909009969 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.001 Order of pole = 1.443 x[1] = 1.192 y[1] (analytic) = 0 y[1] (numeric) = -2.2867642907359633942102992444264 absolute error = 2.2867642907359633942102992444264 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.002 Order of pole = 1.443 x[1] = 1.193 y[1] (analytic) = 0 y[1] (numeric) = -2.2878382250925563474706429603024 absolute error = 2.2878382250925563474706429603024 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.003 Order of pole = 1.442 x[1] = 1.194 y[1] (analytic) = 0 y[1] (numeric) = -2.2889112320268069507962719974515 absolute error = 2.2889112320268069507962719974515 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=911.7MB, alloc=4.4MB, time=94.29 Complex estimate of poles used Radius of convergence = 2.005 Order of pole = 1.442 x[1] = 1.195 y[1] (analytic) = 0 y[1] (numeric) = -2.2899833125678083217708442527228 absolute error = 2.2899833125678083217708442527228 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.006 Order of pole = 1.442 x[1] = 1.196 y[1] (analytic) = 0 y[1] (numeric) = -2.2910544677425505749736573587741 absolute error = 2.2910544677425505749736573587741 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.007 Order of pole = 1.441 x[1] = 1.197 y[1] (analytic) = 0 y[1] (numeric) = -2.2921246985759265123889278720412 absolute error = 2.2921246985759265123889278720412 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.008 Order of pole = 1.441 x[1] = 1.198 y[1] (analytic) = 0 y[1] (numeric) = -2.2931940060907372944190552670726 absolute error = 2.2931940060907372944190552670726 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.009 Order of pole = 1.441 memory used=915.5MB, alloc=4.4MB, time=94.68 x[1] = 1.199 y[1] (analytic) = 0 y[1] (numeric) = -2.2942623913076980915812272559287 absolute error = 2.2942623913076980915812272559287 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.01 Order of pole = 1.441 x[1] = 1.2 y[1] (analytic) = 0 y[1] (numeric) = -2.2953298552454437169663441422555 absolute error = 2.2953298552454437169663441422555 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.011 Order of pole = 1.44 x[1] = 1.201 y[1] (analytic) = 0 y[1] (numeric) = -2.2963963989205342395388631761878 absolute error = 2.2963963989205342395388631761878 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.012 Order of pole = 1.44 x[1] = 1.202 y[1] (analytic) = 0 y[1] (numeric) = -2.2974620233474605783557891857615 absolute error = 2.2974620233474605783557891857615 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.013 Order of pole = 1.44 x[1] = 1.203 y[1] (analytic) = 0 y[1] (numeric) = -2.2985267295386500777826651104291 absolute error = 2.2985267295386500777826651104291 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=919.3MB, alloc=4.4MB, time=95.08 Complex estimate of poles used Radius of convergence = 2.014 Order of pole = 1.439 x[1] = 1.204 y[1] (analytic) = 0 y[1] (numeric) = -2.2995905185044720637840454400962 absolute error = 2.2995905185044720637840454400962 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.015 Order of pole = 1.439 x[1] = 1.205 y[1] (analytic) = 0 y[1] (numeric) = -2.3006533912532433813655669564085 absolute error = 2.3006533912532433813655669564085 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.016 Order of pole = 1.439 x[1] = 1.206 y[1] (analytic) = 0 y[1] (numeric) = -2.3017153487912339132443645695088 absolute error = 2.3017153487912339132443645695088 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.017 Order of pole = 1.438 x[1] = 1.207 y[1] (analytic) = 0 y[1] (numeric) = -2.3027763921226720798242154308995 absolute error = 2.3027763921226720798242154308995 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.018 Order of pole = 1.438 x[1] = 1.208 y[1] (analytic) = 0 y[1] (numeric) = -2.3038365222497503205514318692402 absolute error = 2.3038365222497503205514318692402 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=923.1MB, alloc=4.4MB, time=95.47 Complex estimate of poles used Radius of convergence = 2.019 Order of pole = 1.438 x[1] = 1.209 y[1] (analytic) = 0 y[1] (numeric) = -2.3048957401726305567271630288019 absolute error = 2.3048957401726305567271630288019 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.02 Order of pole = 1.437 x[1] = 1.21 y[1] (analytic) = 0 y[1] (numeric) = -2.3059540468894496358514063779002 absolute error = 2.3059540468894496358514063779002 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.021 Order of pole = 1.437 x[1] = 1.211 y[1] (analytic) = 0 y[1] (numeric) = -2.3070114433963247575736734850261 absolute error = 2.3070114433963247575736734850261 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.022 Order of pole = 1.437 x[1] = 1.212 y[1] (analytic) = 0 y[1] (numeric) = -2.3080679306873588813248996217542 absolute error = 2.3080679306873588813248996217542 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=927.0MB, alloc=4.4MB, time=95.87 Complex estimate of poles used Radius of convergence = 2.023 Order of pole = 1.436 x[1] = 1.213 y[1] (analytic) = 0 y[1] (numeric) = -2.3091235097546461157048338320843 absolute error = 2.3091235097546461157048338320843 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.024 Order of pole = 1.436 x[1] = 1.214 y[1] (analytic) = 0 y[1] (numeric) = -2.3101781815882770896987950959904 absolute error = 2.3101781815882770896987950959904 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.025 Order of pole = 1.436 x[1] = 1.215 y[1] (analytic) = 0 y[1] (numeric) = -2.3112319471763443057973310990213 absolute error = 2.3112319471763443057973310990213 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.026 Order of pole = 1.435 x[1] = 1.216 y[1] (analytic) = 0 y[1] (numeric) = -2.3122848075049474750919688882999 absolute error = 2.3122848075049474750919688882999 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.027 Order of pole = 1.435 x[1] = 1.217 y[1] (analytic) = 0 y[1] (numeric) = -2.3133367635581988344199013367736 absolute error = 2.3133367635581988344199013367736 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=930.8MB, alloc=4.4MB, time=96.28 Complex estimate of poles used Radius of convergence = 2.028 Order of pole = 1.435 x[1] = 1.218 y[1] (analytic) = 0 y[1] (numeric) = -2.3143878163182284456301098407116 absolute error = 2.3143878163182284456301098407116 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.029 Order of pole = 1.435 x[1] = 1.219 y[1] (analytic) = 0 y[1] (numeric) = -2.3154379667651894770430820289434 absolute error = 2.3154379667651894770430820289434 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.03 Order of pole = 1.434 x[1] = 1.22 y[1] (analytic) = 0 y[1] (numeric) = -2.3164872158772634671759434549818 absolute error = 2.3164872158772634671759434549818 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.031 Order of pole = 1.434 x[1] = 1.221 y[1] (analytic) = 0 y[1] (numeric) = -2.3175355646306655708044842638406 absolute error = 2.3175355646306655708044842638406 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=934.6MB, alloc=4.4MB, time=96.67 Complex estimate of poles used Radius of convergence = 2.032 Order of pole = 1.434 x[1] = 1.222 y[1] (analytic) = 0 y[1] (numeric) = -2.3185830139996497874332256629819 absolute error = 2.3185830139996497874332256629819 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.033 Order of pole = 1.433 x[1] = 1.223 y[1] (analytic) = 0 y[1] (numeric) = -2.3196295649565141722443366704313 absolute error = 2.3196295649565141722443366704313 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.034 Order of pole = 1.433 x[1] = 1.224 y[1] (analytic) = 0 y[1] (numeric) = -2.3206752184716060295958790517721 absolute error = 2.3206752184716060295958790517721 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.035 Order of pole = 1.433 x[1] = 1.225 y[1] (analytic) = 0 y[1] (numeric) = -2.3217199755133270891395275806323 absolute error = 2.3217199755133270891395275806323 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.036 Order of pole = 1.432 x[1] = 1.226 y[1] (analytic) = 0 y[1] (numeric) = -2.3227638370481386646275837536528 absolute error = 2.3227638370481386646275837536528 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=938.4MB, alloc=4.4MB, time=97.07 Complex estimate of poles used Radius of convergence = 2.038 Order of pole = 1.432 x[1] = 1.227 y[1] (analytic) = 0 y[1] (numeric) = -2.3238068040405667954787738500754 absolute error = 2.3238068040405667954787738500754 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.039 Order of pole = 1.432 x[1] = 1.228 y[1] (analytic) = 0 y[1] (numeric) = -2.3248488774532073711719967373996 absolute error = 2.3248488774532073711719967373996 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.04 Order of pole = 1.431 x[1] = 1.229 y[1] (analytic) = 0 y[1] (numeric) = -2.3258900582467312385368630774774 absolute error = 2.3258900582467312385368630774774 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.041 Order of pole = 1.431 x[1] = 1.23 y[1] (analytic) = 0 y[1] (numeric) = -2.3269303473798892920095455714654 absolute error = 2.3269303473798892920095455714654 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.042 Order of pole = 1.431 x[1] = 1.231 y[1] (analytic) = 0 y[1] (numeric) = -2.3279697458095175469221395868304 absolute error = 2.3279697458095175469221395868304 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=942.2MB, alloc=4.4MB, time=97.46 Complex estimate of poles used Radius of convergence = 2.043 Order of pole = 1.431 x[1] = 1.232 y[1] (analytic) = 0 y[1] (numeric) = -2.329008254490542195893414924765 absolute error = 2.329008254490542195893414924765 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.044 Order of pole = 1.43 x[1] = 1.233 y[1] (analytic) = 0 y[1] (numeric) = -2.3300458743759846483885226016457 absolute error = 2.3300458743759846483885226016457 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.045 Order of pole = 1.43 x[1] = 1.234 y[1] (analytic) = 0 y[1] (numeric) = -2.3310826064169665535149053233578 absolute error = 2.3310826064169665535149053233578 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.046 Order of pole = 1.43 x[1] = 1.235 y[1] (analytic) = 0 y[1] (numeric) = -2.3321184515627148061213468162844 absolute error = 2.3321184515627148061213468162844 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=946.0MB, alloc=4.4MB, time=97.85 Complex estimate of poles used Radius of convergence = 2.047 Order of pole = 1.429 x[1] = 1.236 y[1] (analytic) = 0 y[1] (numeric) = -2.3331534107605665362667833334435 absolute error = 2.3331534107605665362667833334435 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.048 Order of pole = 1.429 x[1] = 1.237 y[1] (analytic) = 0 y[1] (numeric) = -2.3341874849559740821251904686661 absolute error = 2.3341874849559740821251904686661 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.049 Order of pole = 1.429 x[1] = 1.238 y[1] (analytic) = 0 y[1] (numeric) = -2.3352206750925099463925498758954 absolute error = 2.3352206750925099463925498758954 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.05 Order of pole = 1.428 x[1] = 1.239 y[1] (analytic) = 0 y[1] (numeric) = -2.3362529821118717362615935948003 absolute error = 2.3362529821118717362615935948003 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.051 Order of pole = 1.428 x[1] = 1.24 y[1] (analytic) = 0 y[1] (numeric) = -2.3372844069538870870297184181209 absolute error = 2.3372844069538870870297184181209 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=949.8MB, alloc=4.4MB, time=98.26 Complex estimate of poles used Radius of convergence = 2.052 Order of pole = 1.428 x[1] = 1.241 y[1] (analytic) = 0 y[1] (numeric) = -2.3383149505565185694051590907761 absolute error = 2.3383149505565185694051590907761 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.053 Order of pole = 1.428 x[1] = 1.242 y[1] (analytic) = 0 y[1] (numeric) = -2.3393446138558685805762070960845 absolute error = 2.3393446138558685805762070960845 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.054 Order of pole = 1.427 x[1] = 1.243 y[1] (analytic) = 0 y[1] (numeric) = -2.3403733977861842191079613508749 absolute error = 2.3403733977861842191079613508749 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.055 Order of pole = 1.427 x[1] = 1.244 y[1] (analytic) = 0 y[1] (numeric) = -2.3414013032798621437307982892516 absolute error = 2.3414013032798621437307982892516 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.056 Order of pole = 1.427 memory used=953.7MB, alloc=4.4MB, time=98.66 x[1] = 1.245 y[1] (analytic) = 0 y[1] (numeric) = -2.3424283312674534160844515548462 absolute error = 2.3424283312674534160844515548462 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.057 Order of pole = 1.426 x[1] = 1.246 y[1] (analytic) = 0 y[1] (numeric) = -2.3434544826776683274812958341202 absolute error = 2.3434544826776683274812958341202 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.058 Order of pole = 1.426 x[1] = 1.247 y[1] (analytic) = 0 y[1] (numeric) = -2.3444797584373812097521352393223 absolute error = 2.3444797584373812097521352393223 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.059 Order of pole = 1.426 x[1] = 1.248 y[1] (analytic) = 0 y[1] (numeric) = -2.3455041594716352302375040797588 absolute error = 2.3455041594716352302375040797588 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.06 Order of pole = 1.425 x[1] = 1.249 y[1] (analytic) = 0 y[1] (numeric) = -2.3465276867036471709871968348719 absolute error = 2.3465276867036471709871968348719 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=957.5MB, alloc=4.4MB, time=99.06 Complex estimate of poles used Radius of convergence = 2.061 Order of pole = 1.425 x[1] = 1.25 y[1] (analytic) = 0 y[1] (numeric) = -2.3475503410548121922304546530722 absolute error = 2.3475503410548121922304546530722 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.062 Order of pole = 1.425 x[1] = 1.251 y[1] (analytic) = 0 y[1] (numeric) = -2.3485721234447085801789477372174 absolute error = 2.3485721234447085801789477372174 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.063 Order of pole = 1.425 x[1] = 1.252 y[1] (analytic) = 0 y[1] (numeric) = -2.3495930347911024792244065320334 absolute error = 2.3495930347911024792244065320334 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.064 Order of pole = 1.424 x[1] = 1.253 y[1] (analytic) = 0 y[1] (numeric) = -2.3506130760099526085924696916283 absolute error = 2.3506130760099526085924696916283 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.065 Order of pole = 1.424 x[1] = 1.254 y[1] (analytic) = 0 y[1] (numeric) = -2.3516322480154149635140333676397 absolute error = 2.3516322480154149635140333676397 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=961.3MB, alloc=4.4MB, time=99.47 Complex estimate of poles used Radius of convergence = 2.066 Order of pole = 1.424 x[1] = 1.255 y[1] (analytic) = 0 y[1] (numeric) = -2.3526505517198475009751044115923 absolute error = 2.3526505517198475009751044115923 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.067 Order of pole = 1.423 x[1] = 1.256 y[1] (analytic) = 0 y[1] (numeric) = -2.3536679880338148101058796199235 absolute error = 2.3536679880338148101058796199235 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.068 Order of pole = 1.423 x[1] = 1.257 y[1] (analytic) = 0 y[1] (numeric) = -2.3546845578660927672694941580935 absolute error = 2.3546845578660927672694941580935 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.069 Order of pole = 1.423 x[1] = 1.258 y[1] (analytic) = 0 y[1] (numeric) = -2.3557002621236731759106047725407 absolute error = 2.3557002621236731759106047725407 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=965.1MB, alloc=4.4MB, time=99.87 Complex estimate of poles used Radius of convergence = 2.07 Order of pole = 1.422 x[1] = 1.259 y[1] (analytic) = 0 y[1] (numeric) = -2.3567151017117683912236973273253 absolute error = 2.3567151017117683912236973273253 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.071 Order of pole = 1.422 x[1] = 1.26 y[1] (analytic) = 0 y[1] (numeric) = -2.3577290775338159297007335775395 absolute error = 2.3577290775338159297007335775395 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.073 Order of pole = 1.422 x[1] = 1.261 y[1] (analytic) = 0 y[1] (numeric) = -2.3587421904914830636174789054261 absolute error = 2.3587421904914830636174789054261 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.074 Order of pole = 1.422 x[1] = 1.262 y[1] (analytic) = 0 y[1] (numeric) = -2.3597544414846714005175809891551 absolute error = 2.3597544414846714005175809891551 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.075 Order of pole = 1.421 x[1] = 1.263 y[1] (analytic) = 0 y[1] (numeric) = -2.3607658314115214477531990399555 absolute error = 2.3607658314115214477531990399555 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=968.9MB, alloc=4.4MB, time=100.27 Complex estimate of poles used Radius of convergence = 2.076 Order of pole = 1.421 x[1] = 1.264 y[1] (analytic) = 0 y[1] (numeric) = -2.3617763611684171621407143224074 absolute error = 2.3617763611684171621407143224074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.077 Order of pole = 1.421 x[1] = 1.265 y[1] (analytic) = 0 y[1] (numeric) = -2.3627860316499904847897851568747 absolute error = 2.3627860316499904847897851568747 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.078 Order of pole = 1.42 x[1] = 1.266 y[1] (analytic) = 0 y[1] (numeric) = -2.3637948437491258611637434840353 absolute error = 2.3637948437491258611637434840353 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.079 Order of pole = 1.42 x[1] = 1.267 y[1] (analytic) = 0 y[1] (numeric) = -2.3648027983569647464290653410476 absolute error = 2.3648027983569647464290653410476 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.08 Order of pole = 1.42 memory used=972.7MB, alloc=4.4MB, time=100.67 x[1] = 1.268 y[1] (analytic) = 0 y[1] (numeric) = -2.3658098963629100961513842489328 absolute error = 2.3658098963629100961513842489328 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.081 Order of pole = 1.42 x[1] = 1.269 y[1] (analytic) = 0 y[1] (numeric) = -2.3668161386546308423952545331566 absolute error = 2.3668161386546308423952545331566 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.082 Order of pole = 1.419 x[1] = 1.27 y[1] (analytic) = 0 y[1] (numeric) = -2.3678215261180663552846109861183 absolute error = 2.3678215261180663552846109861183 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.083 Order of pole = 1.419 x[1] = 1.271 y[1] (analytic) = 0 y[1] (numeric) = -2.3688260596374308900806120233157 absolute error = 2.3688260596374308900806120233157 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.084 Order of pole = 1.419 x[1] = 1.272 y[1] (analytic) = 0 y[1] (numeric) = -2.3698297400952180198332955764087 absolute error = 2.3698297400952180198332955764087 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=976.5MB, alloc=4.4MB, time=101.07 Complex estimate of poles used Radius of convergence = 2.085 Order of pole = 1.418 x[1] = 1.273 y[1] (analytic) = 0 y[1] (numeric) = -2.3708325683722050536632203983689 absolute error = 2.3708325683722050536632203983689 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.086 Order of pole = 1.418 x[1] = 1.274 y[1] (analytic) = 0 y[1] (numeric) = -2.3718345453474574407290102205451 absolute error = 2.3718345453474574407290102205451 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.087 Order of pole = 1.418 x[1] = 1.275 y[1] (analytic) = 0 y[1] (numeric) = -2.3728356718983331599364642910075 absolute error = 2.3728356718983331599364642910075 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.088 Order of pole = 1.418 x[1] = 1.276 y[1] (analytic) = 0 y[1] (numeric) = -2.3738359489004870954446452302276 absolute error = 2.3738359489004870954446452302276 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.089 Order of pole = 1.417 x[1] = 1.277 y[1] (analytic) = 0 y[1] (numeric) = -2.37483537722787539802410385632 absolute error = 2.37483537722787539802410385632 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=980.4MB, alloc=4.4MB, time=101.46 Complex estimate of poles used Radius of convergence = 2.09 Order of pole = 1.417 x[1] = 1.278 y[1] (analytic) = 0 y[1] (numeric) = -2.3758339577527598323221506500871 absolute error = 2.3758339577527598323221506500871 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.091 Order of pole = 1.417 x[1] = 1.279 y[1] (analytic) = 0 y[1] (numeric) = -2.3768316913457121100898348423801 absolute error = 2.3768316913457121100898348423801 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.092 Order of pole = 1.416 x[1] = 1.28 y[1] (analytic) = 0 y[1] (numeric) = -2.3778285788756182094250447052885 absolute error = 2.3778285788756182094250447052885 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.093 Order of pole = 1.416 x[1] = 1.281 y[1] (analytic) = 0 y[1] (numeric) = -2.3788246212096826800858965069078 absolute error = 2.3788246212096826800858965069078 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=984.2MB, alloc=4.4MB, time=101.87 Complex estimate of poles used Radius of convergence = 2.094 Order of pole = 1.416 x[1] = 1.282 y[1] (analytic) = 0 y[1] (numeric) = -2.3798198192134329349283347394755 absolute error = 2.3798198192134329349283347394755 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.095 Order of pole = 1.416 x[1] = 1.283 y[1] (analytic) = 0 y[1] (numeric) = -2.3808141737507235275216226451144 absolute error = 2.3808141737507235275216226451144 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.096 Order of pole = 1.415 x[1] = 1.284 y[1] (analytic) = 0 y[1] (numeric) = -2.3818076856837404159951597349461 absolute error = 2.3818076856837404159951597349461 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.097 Order of pole = 1.415 x[1] = 1.285 y[1] (analytic) = 0 y[1] (numeric) = -2.382800355873005213169821918633 absolute error = 2.382800355873005213169821918633 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.098 Order of pole = 1.415 x[1] = 1.286 y[1] (analytic) = 0 y[1] (numeric) = -2.3837921851773794230267800252319 absolute error = 2.3837921851773794230267800252319 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=988.0MB, alloc=4.4MB, time=102.27 Complex estimate of poles used Radius of convergence = 2.099 Order of pole = 1.414 x[1] = 1.287 y[1] (analytic) = 0 y[1] (numeric) = -2.3847831744540686635665138953948 absolute error = 2.3847831744540686635665138953948 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.1 Order of pole = 1.414 x[1] = 1.288 y[1] (analytic) = 0 y[1] (numeric) = -2.3857733245586268761105018522774 absolute error = 2.3857733245586268761105018522774 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.101 Order of pole = 1.414 x[1] = 1.289 y[1] (analytic) = 0 y[1] (numeric) = -2.3867626363449605210978292069028 absolute error = 2.3867626363449605210978292069028 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.102 Order of pole = 1.414 x[1] = 1.29 y[1] (analytic) = 0 y[1] (numeric) = -2.3877511106653327604287245161197 absolute error = 2.3877511106653327604287245161197 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.103 Order of pole = 1.413 memory used=991.8MB, alloc=4.4MB, time=102.66 x[1] = 1.291 y[1] (analytic) = 0 y[1] (numeric) = -2.3887387483703676264067985806661 absolute error = 2.3887387483703676264067985806661 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.104 Order of pole = 1.413 x[1] = 1.292 y[1] (analytic) = 0 y[1] (numeric) = -2.3897255503090541773315286402356 absolute error = 2.3897255503090541773315286402356 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.105 Order of pole = 1.413 x[1] = 1.293 y[1] (analytic) = 0 y[1] (numeric) = -2.3907115173287506397922988849108 absolute error = 2.3907115173287506397922988849108 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.106 Order of pole = 1.412 x[1] = 1.294 y[1] (analytic) = 0 y[1] (numeric) = -2.391696650275188537715078250998 absolute error = 2.391696650275188537715078250998 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.107 Order of pole = 1.412 x[1] = 1.295 y[1] (analytic) = 0 y[1] (numeric) = -2.3926809499924768082125874973257 absolute error = 2.3926809499924768082125874973257 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=995.6MB, alloc=4.4MB, time=103.06 Complex estimate of poles used Radius of convergence = 2.109 Order of pole = 1.412 x[1] = 1.296 y[1] (analytic) = 0 y[1] (numeric) = -2.3936644173231059042885797586675 absolute error = 2.3936644173231059042885797586675 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.11 Order of pole = 1.412 x[1] = 1.297 y[1] (analytic) = 0 y[1] (numeric) = -2.3946470531079518844466321393561 absolute error = 2.3946470531079518844466321393561 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.111 Order of pole = 1.411 x[1] = 1.298 y[1] (analytic) = 0 y[1] (numeric) = -2.3956288581862804892536204356717 absolute error = 2.3956288581862804892536204356717 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.112 Order of pole = 1.411 x[1] = 1.299 y[1] (analytic) = 0 y[1] (numeric) = -2.3966098333957512049078247535419 absolute error = 2.3966098333957512049078247535419 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.113 Order of pole = 1.411 x[1] = 1.3 y[1] (analytic) = 0 y[1] (numeric) = -2.3975899795724213138613906118573 absolute error = 2.3975899795724213138613906118573 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=999.4MB, alloc=4.4MB, time=103.46 Complex estimate of poles used Radius of convergence = 2.114 Order of pole = 1.411 x[1] = 1.301 y[1] (analytic) = 0 y[1] (numeric) = -2.3985692975507499325466480847137 absolute error = 2.3985692975507499325466480847137 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.115 Order of pole = 1.41 x[1] = 1.302 y[1] (analytic) = 0 y[1] (numeric) = -2.3995477881636020362555706315906 absolute error = 2.3995477881636020362555706315906 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.116 Order of pole = 1.41 x[1] = 1.303 y[1] (analytic) = 0 y[1] (numeric) = -2.4005254522422524712214354863741 absolute error = 2.4005254522422524712214354863741 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.117 Order of pole = 1.41 x[1] = 1.304 y[1] (analytic) = 0 y[1] (numeric) = -2.4015022906163899539515288177729 absolute error = 2.4015022906163899539515288177729 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1003.3MB, alloc=4.4MB, time=103.86 Complex estimate of poles used Radius of convergence = 2.118 Order of pole = 1.409 x[1] = 1.305 y[1] (analytic) = 0 y[1] (numeric) = -2.4024783041141210578595213286456 absolute error = 2.4024783041141210578595213286456 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.119 Order of pole = 1.409 x[1] = 1.306 y[1] (analytic) = 0 y[1] (numeric) = -2.4034534935619741872459235236769 absolute error = 2.4034534935619741872459235236769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.12 Order of pole = 1.409 x[1] = 1.307 y[1] (analytic) = 0 y[1] (numeric) = -2.4044278597849035386748145373838 absolute error = 2.4044278597849035386748145373838 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.121 Order of pole = 1.409 x[1] = 1.308 y[1] (analytic) = 0 y[1] (numeric) = -2.4054014036062930497948241712997 absolute error = 2.4054014036062930497948241712997 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.122 Order of pole = 1.408 x[1] = 1.309 y[1] (analytic) = 0 y[1] (numeric) = -2.4063741258479603356521346341259 absolute error = 2.4063741258479603356521346341259 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1007.1MB, alloc=4.4MB, time=104.25 Complex estimate of poles used Radius of convergence = 2.123 Order of pole = 1.408 x[1] = 1.31 y[1] (analytic) = 0 y[1] (numeric) = -2.4073460273301606125430564054403 absolute error = 2.4073460273301606125430564054403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.124 Order of pole = 1.408 x[1] = 1.311 y[1] (analytic) = 0 y[1] (numeric) = -2.4083171088715906094535216460384 absolute error = 2.4083171088715906094535216460384 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.125 Order of pole = 1.407 x[1] = 1.312 y[1] (analytic) = 0 y[1] (numeric) = -2.4092873712893924671326286500192 absolute error = 2.4092873712893924671326286500192 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.126 Order of pole = 1.407 x[1] = 1.313 y[1] (analytic) = 0 y[1] (numeric) = -2.4102568153991576248471619692159 absolute error = 2.4102568153991576248471619692159 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.127 Order of pole = 1.407 memory used=1010.9MB, alloc=4.4MB, time=104.65 x[1] = 1.314 y[1] (analytic) = 0 y[1] (numeric) = -2.4112254420149306948638050334583 absolute error = 2.4112254420149306948638050334583 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.128 Order of pole = 1.407 x[1] = 1.315 y[1] (analytic) = 0 y[1] (numeric) = -2.4121932519492133247055553344162 absolute error = 2.4121932519492133247055553344162 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.129 Order of pole = 1.406 x[1] = 1.316 y[1] (analytic) = 0 y[1] (numeric) = -2.4131602460129680472286465304294 absolute error = 2.4131602460129680472286465304294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.13 Order of pole = 1.406 x[1] = 1.317 y[1] (analytic) = 0 y[1] (numeric) = -2.414126425015622118566077158841 absolute error = 2.414126425015622118566077158841 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.131 Order of pole = 1.406 x[1] = 1.318 y[1] (analytic) = 0 y[1] (numeric) = -2.4150917897650713439836420050048 absolute error = 2.4150917897650713439836420050048 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1014.7MB, alloc=4.4MB, time=105.05 Complex estimate of poles used Radius of convergence = 2.132 Order of pole = 1.406 x[1] = 1.319 y[1] (analytic) = 0 y[1] (numeric) = -2.4160563410676838916941595674701 absolute error = 2.4160563410676838916941595674701 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.133 Order of pole = 1.405 x[1] = 1.32 y[1] (analytic) = 0 y[1] (numeric) = -2.4170200797283040946753874710246 absolute error = 2.4170200797283040946753874710246 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.134 Order of pole = 1.405 x[1] = 1.321 y[1] (analytic) = 0 y[1] (numeric) = -2.4179830065502562405369171075043 absolute error = 2.4179830065502562405369171075043 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.135 Order of pole = 1.405 x[1] = 1.322 y[1] (analytic) = 0 y[1] (numeric) = -2.4189451223353483494811392227987 absolute error = 2.4189451223353483494811392227987 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.136 Order of pole = 1.405 x[1] = 1.323 y[1] (analytic) = 0 y[1] (numeric) = -2.4199064278838759404031736115677 absolute error = 2.4199064278838759404031736115677 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1018.5MB, alloc=4.4MB, time=105.44 Complex estimate of poles used Radius of convergence = 2.137 Order of pole = 1.404 x[1] = 1.324 y[1] (analytic) = 0 y[1] (numeric) = -2.420866923994625785174458523161 absolute error = 2.420866923994625785174458523161 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.138 Order of pole = 1.404 x[1] = 1.325 y[1] (analytic) = 0 y[1] (numeric) = -2.4218266114648796511544988174335 absolute error = 2.4218266114648796511544988174335 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.139 Order of pole = 1.404 x[1] = 1.326 y[1] (analytic) = 0 y[1] (numeric) = -2.422785491090418031975076331975 absolute error = 2.422785491090418031975076331975 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.14 Order of pole = 1.403 x[1] = 1.327 y[1] (analytic) = 0 y[1] (numeric) = -2.4237435636655238666410313271311 absolute error = 2.4237435636655238666410313271311 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1022.3MB, alloc=4.4MB, time=105.84 Complex estimate of poles used Radius of convergence = 2.141 Order of pole = 1.403 x[1] = 1.328 y[1] (analytic) = 0 y[1] (numeric) = -2.4247008299829862469915302565482 absolute error = 2.4247008299829862469915302565482 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.142 Order of pole = 1.403 x[1] = 1.329 y[1] (analytic) = 0 y[1] (numeric) = -2.4256572908341041135655424633105 absolute error = 2.4256572908341041135655424633105 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.143 Order of pole = 1.403 x[1] = 1.33 y[1] (analytic) = 0 y[1] (numeric) = -2.4266129470086899399150567195823 absolute error = 2.4266129470086899399150567195823 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.144 Order of pole = 1.402 x[1] = 1.331 y[1] (analytic) = 0 y[1] (numeric) = -2.4275677992950734054093778055797 absolute error = 2.4275677992950734054093778055797 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.146 Order of pole = 1.402 x[1] = 1.332 y[1] (analytic) = 0 y[1] (numeric) = -2.4285218484801050565736535562665 absolute error = 2.4285218484801050565736535562665 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1026.1MB, alloc=4.4MB, time=106.25 Complex estimate of poles used Radius of convergence = 2.147 Order of pole = 1.402 x[1] = 1.333 y[1] (analytic) = 0 y[1] (numeric) = -2.4294750953491599570045939860246 absolute error = 2.4294750953491599570045939860246 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.148 Order of pole = 1.402 x[1] = 1.334 y[1] (analytic) = 0 y[1] (numeric) = -2.4304275406861413259061562273525 absolute error = 2.4304275406861413259061562273525 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.149 Order of pole = 1.401 x[1] = 1.335 y[1] (analytic) = 0 y[1] (numeric) = -2.4313791852734841652877820840872 absolute error = 2.4313791852734841652877820840872 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.15 Order of pole = 1.401 x[1] = 1.336 y[1] (analytic) = 0 y[1] (numeric) = -2.4323300298921588758675889974547 absolute error = 2.4323300298921588758675889974547 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.151 Order of pole = 1.401 memory used=1030.0MB, alloc=4.4MB, time=106.65 x[1] = 1.337 y[1] (analytic) = 0 y[1] (numeric) = -2.4332800753216748617227301491882 absolute error = 2.4332800753216748617227301491882 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.152 Order of pole = 1.401 x[1] = 1.338 y[1] (analytic) = 0 y[1] (numeric) = -2.4342293223400841237289552748086 absolute error = 2.4342293223400841237289552748086 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.153 Order of pole = 1.4 x[1] = 1.339 y[1] (analytic) = 0 y[1] (numeric) = -2.4351777717239848418312205267577 absolute error = 2.4351777717239848418312205267577 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.154 Order of pole = 1.4 x[1] = 1.34 y[1] (analytic) = 0 y[1] (numeric) = -2.4361254242485249461870134062725 absolute error = 2.4361254242485249461870134062725 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.155 Order of pole = 1.4 x[1] = 1.341 y[1] (analytic) = 0 y[1] (numeric) = -2.4370722806874056772238773695757 absolute error = 2.4370722806874056772238773695757 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1033.8MB, alloc=4.4MB, time=107.05 Complex estimate of poles used Radius of convergence = 2.156 Order of pole = 1.399 x[1] = 1.342 y[1] (analytic) = 0 y[1] (numeric) = -2.4380183418128851346524402030542 absolute error = 2.4380183418128851346524402030542 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.157 Order of pole = 1.399 x[1] = 1.343 y[1] (analytic) = 0 y[1] (numeric) = -2.4389636083957818154760706485574 absolute error = 2.4389636083957818154760706485574 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.158 Order of pole = 1.399 x[1] = 1.344 y[1] (analytic) = 0 y[1] (numeric) = -2.4399080812054781410381090387514 absolute error = 2.4399080812054781410381090387514 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.159 Order of pole = 1.399 x[1] = 1.345 y[1] (analytic) = 0 y[1] (numeric) = -2.4408517610099239731474398686327 absolute error = 2.4408517610099239731474398686327 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.16 Order of pole = 1.398 x[1] = 1.346 y[1] (analytic) = 0 y[1] (numeric) = -2.441794648575640119322997277877 absolute error = 2.441794648575640119322997277877 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1037.6MB, alloc=4.4MB, time=107.45 Complex estimate of poles used Radius of convergence = 2.161 Order of pole = 1.398 x[1] = 1.347 y[1] (analytic) = 0 y[1] (numeric) = -2.4427367446677218271976183447571 absolute error = 2.4427367446677218271976183447571 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.162 Order of pole = 1.398 x[1] = 1.348 y[1] (analytic) = 0 y[1] (numeric) = -2.4436780500498422681214838910086 absolute error = 2.4436780500498422681214838910086 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.163 Order of pole = 1.398 x[1] = 1.349 y[1] (analytic) = 0 y[1] (numeric) = -2.4446185654842560100052121633968 absolute error = 2.4446185654842560100052121633968 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.164 Order of pole = 1.397 x[1] = 1.35 y[1] (analytic) = 0 y[1] (numeric) = -2.4455582917318024794424972870089 absolute error = 2.4455582917318024794424972870089 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1041.4MB, alloc=4.4MB, time=107.85 Complex estimate of poles used Radius of convergence = 2.165 Order of pole = 1.397 x[1] = 1.351 y[1] (analytic) = 0 y[1] (numeric) = -2.4464972295519094131520117726549 absolute error = 2.4464972295519094131520117726549 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.166 Order of pole = 1.397 x[1] = 1.352 y[1] (analytic) = 0 y[1] (numeric) = -2.4474353797025962987781206014424 absolute error = 2.4474353797025962987781206014424 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.167 Order of pole = 1.397 x[1] = 1.353 y[1] (analytic) = 0 y[1] (numeric) = -2.4483727429404778050897834988459 absolute error = 2.4483727429404778050897834988459 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.168 Order of pole = 1.396 x[1] = 1.354 y[1] (analytic) = 0 y[1] (numeric) = -2.4493093200207672016168519437099 absolute error = 2.4493093200207672016168519437099 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.169 Order of pole = 1.396 x[1] = 1.355 y[1] (analytic) = 0 y[1] (numeric) = -2.450245111697279767762798229917 absolute error = 2.450245111697279767762798229917 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1045.2MB, alloc=4.4MB, time=108.25 Complex estimate of poles used Radius of convergence = 2.17 Order of pole = 1.396 x[1] = 1.356 y[1] (analytic) = 0 y[1] (numeric) = -2.4511801187224361914327455052674 absolute error = 2.4511801187224361914327455052674 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.171 Order of pole = 1.396 x[1] = 1.357 y[1] (analytic) = 0 y[1] (numeric) = -2.4521143418472659572155001488205 absolute error = 2.4521143418472659572155001488205 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.172 Order of pole = 1.395 x[1] = 1.358 y[1] (analytic) = 0 y[1] (numeric) = -2.4530477818214107241581211099491 absolute error = 2.4530477818214107241581211099491 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.173 Order of pole = 1.395 x[1] = 1.359 y[1] (analytic) = 0 y[1] (numeric) = -2.4539804393931276931713949150769 absolute error = 2.4539804393931276931713949150769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.174 Order of pole = 1.395 memory used=1049.0MB, alloc=4.4MB, time=108.64 x[1] = 1.36 y[1] (analytic) = 0 y[1] (numeric) = -2.4549123153092929641044199469723 absolute error = 2.4549123153092929641044199469723 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.175 Order of pole = 1.395 x[1] = 1.361 y[1] (analytic) = 0 y[1] (numeric) = -2.4558434103154048825263393120348 absolute error = 2.4558434103154048825263393120348 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.176 Order of pole = 1.394 x[1] = 1.362 y[1] (analytic) = 0 y[1] (numeric) = -2.4567737251555873762530981287558 absolute error = 2.4567737251555873762530981287558 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.177 Order of pole = 1.394 x[1] = 1.363 y[1] (analytic) = 0 y[1] (numeric) = -2.4577032605725932816569383909956 absolute error = 2.4577032605725932816569383909956 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.178 Order of pole = 1.394 x[1] = 1.364 y[1] (analytic) = 0 y[1] (numeric) = -2.4586320173078076597961826784682 absolute error = 2.4586320173078076597961826784682 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1052.8MB, alloc=4.4MB, time=109.04 Complex estimate of poles used Radius of convergence = 2.179 Order of pole = 1.393 x[1] = 1.365 y[1] (analytic) = 0 y[1] (numeric) = -2.4595599961012511024026968994514 absolute error = 2.4595599961012511024026968994514 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.18 Order of pole = 1.393 x[1] = 1.366 y[1] (analytic) = 0 y[1] (numeric) = -2.4604871976915830277642619528755 absolute error = 2.4604871976915830277642619528755 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.181 Order of pole = 1.393 x[1] = 1.367 y[1] (analytic) = 0 y[1] (numeric) = -2.4614136228161049665389246842255 absolute error = 2.4614136228161049665389246842255 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.182 Order of pole = 1.393 x[1] = 1.368 y[1] (analytic) = 0 y[1] (numeric) = -2.4623392722107638375382397778049 absolute error = 2.4623392722107638375382397778049 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.183 Order of pole = 1.392 x[1] = 1.369 y[1] (analytic) = 0 y[1] (numeric) = -2.4632641466101552135161562725503 absolute error = 2.4632641466101552135161562725503 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1056.7MB, alloc=4.4MB, time=109.44 Complex estimate of poles used Radius of convergence = 2.184 Order of pole = 1.392 x[1] = 1.37 y[1] (analytic) = 0 y[1] (numeric) = -2.4641882467475265770001452054848 absolute error = 2.4641882467475265770001452054848 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.186 Order of pole = 1.392 x[1] = 1.371 y[1] (analytic) = 0 y[1] (numeric) = -2.4651115733547805662010084718094 absolute error = 2.4651115733547805662010084718094 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.187 Order of pole = 1.392 x[1] = 1.372 y[1] (analytic) = 0 y[1] (numeric) = -2.4660341271624782110376533393344 absolute error = 2.4660341271624782110376533393344 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.188 Order of pole = 1.391 x[1] = 1.373 y[1] (analytic) = 0 y[1] (numeric) = -2.4669559088998421593129621632552 absolute error = 2.4669559088998421593129621632552 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1060.5MB, alloc=4.4MB, time=109.83 Complex estimate of poles used Radius of convergence = 2.189 Order of pole = 1.391 x[1] = 1.374 y[1] (analytic) = 0 y[1] (numeric) = -2.4678769192947598930767327110063 absolute error = 2.4678769192947598930767327110063 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.19 Order of pole = 1.391 x[1] = 1.375 y[1] (analytic) = 0 y[1] (numeric) = -2.4687971590737869352115111219466 absolute error = 2.4687971590737869352115111219466 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.191 Order of pole = 1.391 x[1] = 1.376 y[1] (analytic) = 0 y[1] (numeric) = -2.4697166289621500462769868888143 absolute error = 2.4697166289621500462769868888143 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.192 Order of pole = 1.39 x[1] = 1.377 y[1] (analytic) = 0 y[1] (numeric) = -2.4706353296837504116484673531531 absolute error = 2.4706353296837504116484673531531 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.193 Order of pole = 1.39 x[1] = 1.378 y[1] (analytic) = 0 y[1] (numeric) = -2.4715532619611668189847980511814 absolute error = 2.4715532619611668189847980511814 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1064.3MB, alloc=4.4MB, time=110.23 Complex estimate of poles used Radius of convergence = 2.194 Order of pole = 1.39 x[1] = 1.379 y[1] (analytic) = 0 y[1] (numeric) = -2.4724704265156588260609448258132 absolute error = 2.4724704265156588260609448258132 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.195 Order of pole = 1.39 x[1] = 1.38 y[1] (analytic) = 0 y[1] (numeric) = -2.4733868240671699190003039307195 absolute error = 2.4733868240671699190003039307195 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.196 Order of pole = 1.389 x[1] = 1.381 y[1] (analytic) = 0 y[1] (numeric) = -2.4743024553343306609416573894564 absolute error = 2.4743024553343306609416573894564 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.197 Order of pole = 1.389 x[1] = 1.382 y[1] (analytic) = 0 y[1] (numeric) = -2.4752173210344618311755426328006 absolute error = 2.4752173210344618311755426328006 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.198 Order of pole = 1.389 memory used=1068.1MB, alloc=4.4MB, time=110.62 x[1] = 1.383 y[1] (analytic) = 0 y[1] (numeric) = -2.476131421883577554784657916588 absolute error = 2.476131421883577554784657916588 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.199 Order of pole = 1.389 x[1] = 1.384 y[1] (analytic) = 0 y[1] (numeric) = -2.4770447585963884228227782166182 absolute error = 2.4770447585963884228227782166182 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.2 Order of pole = 1.388 x[1] = 1.385 y[1] (analytic) = 0 y[1] (numeric) = -2.4779573318863046030665102026737 absolute error = 2.4779573318863046030665102026737 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.201 Order of pole = 1.388 x[1] = 1.386 y[1] (analytic) = 0 y[1] (numeric) = -2.4788691424654389413740695065273 absolute error = 2.4788691424654389413740695065273 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.202 Order of pole = 1.388 x[1] = 1.387 y[1] (analytic) = 0 y[1] (numeric) = -2.4797801910446100536851188151291 absolute error = 2.4797801910446100536851188151291 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1071.9MB, alloc=4.4MB, time=111.02 Complex estimate of poles used Radius of convergence = 2.203 Order of pole = 1.388 x[1] = 1.388 y[1] (analytic) = 0 y[1] (numeric) = -2.4806904783333454086955613361442 absolute error = 2.4806904783333454086955613361442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.204 Order of pole = 1.387 x[1] = 1.389 y[1] (analytic) = 0 y[1] (numeric) = -2.4816000050398844012410408948508 absolute error = 2.4816000050398844012410408948508 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.205 Order of pole = 1.387 x[1] = 1.39 y[1] (analytic) = 0 y[1] (numeric) = -2.4825087718711814164227573253211 absolute error = 2.4825087718711814164227573253211 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.206 Order of pole = 1.387 x[1] = 1.391 y[1] (analytic) = 0 y[1] (numeric) = -2.4834167795329088845090639110414 absolute error = 2.4834167795329088845090639110414 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.207 Order of pole = 1.387 x[1] = 1.392 y[1] (analytic) = 0 y[1] (numeric) = -2.4843240287294603266461724069384 absolute error = 2.4843240287294603266461724069384 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1075.7MB, alloc=4.4MB, time=111.42 Complex estimate of poles used Radius of convergence = 2.208 Order of pole = 1.386 x[1] = 1.393 y[1] (analytic) = 0 y[1] (numeric) = -2.4852305201639533914111506324611 absolute error = 2.4852305201639533914111506324611 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.209 Order of pole = 1.386 x[1] = 1.394 y[1] (analytic) = 0 y[1] (numeric) = -2.4861362545382328822402577602221 absolute error = 2.4861362545382328822402577602221 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.21 Order of pole = 1.386 x[1] = 1.395 y[1] (analytic) = 0 y[1] (numeric) = -2.4870412325528737757655232330676 absolute error = 2.4870412325528737757655232330676 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.211 Order of pole = 1.386 x[1] = 1.396 y[1] (analytic) = 0 y[1] (numeric) = -2.4879454549071842310923367206672 absolute error = 2.4879454549071842310923367206672 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1079.5MB, alloc=4.4MB, time=111.82 Complex estimate of poles used Radius of convergence = 2.212 Order of pole = 1.385 x[1] = 1.397 y[1] (analytic) = 0 y[1] (numeric) = -2.4888489222992085900506786711719 absolute error = 2.4888489222992085900506786711719 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.213 Order of pole = 1.385 x[1] = 1.398 y[1] (analytic) = 0 y[1] (numeric) = -2.4897516354257303684524838205813 absolute error = 2.4897516354257303684524838205813 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.214 Order of pole = 1.385 x[1] = 1.399 y[1] (analytic) = 0 y[1] (numeric) = -2.4906535949822752383874934885954 absolute error = 2.4906535949822752383874934885954 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.215 Order of pole = 1.385 x[1] = 1.4 y[1] (analytic) = 0 y[1] (numeric) = -2.4915548016631140015898166113598 absolute error = 2.4915548016631140015898166113598 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.216 Order of pole = 1.385 x[1] = 1.401 y[1] (analytic) = 0 y[1] (numeric) = -2.4924552561612655539072842350889 absolute error = 2.4924552561612655539072842350889 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1083.4MB, alloc=4.4MB, time=112.23 Complex estimate of poles used Radius of convergence = 2.217 Order of pole = 1.384 x[1] = 1.402 y[1] (analytic) = 0 y[1] (numeric) = -2.493354959168499840905547616566 absolute error = 2.493354959168499840905547616566 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.218 Order of pole = 1.384 x[1] = 1.403 y[1] (analytic) = 0 y[1] (numeric) = -2.4942539113753408046387361434673 absolute error = 2.4942539113753408046387361434673 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.219 Order of pole = 1.384 x[1] = 1.404 y[1] (analytic) = 0 y[1] (numeric) = -2.4951521134710693216183579958669 absolute error = 2.4951521134710693216183579958669 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.22 Order of pole = 1.384 x[1] = 1.405 y[1] (analytic) = 0 y[1] (numeric) = -2.496049566143726132011993816696 absolute error = 2.496049566143726132011993816696 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.221 Order of pole = 1.383 x[1] = 1.406 y[1] (analytic) = 0 y[1] (numeric) = -2.4969462700801147601032016399168 absolute error = 2.4969462700801147601032016399168 relative error = -1 % Correct digits = -1 h = 0.001 memory used=1087.2MB, alloc=4.4MB, time=112.64 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.222 Order of pole = 1.383 x[1] = 1.407 y[1] (analytic) = 0 y[1] (numeric) = -2.4978422259658044260439199373189 absolute error = 2.4978422259658044260439199373189 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.223 Order of pole = 1.383 x[1] = 1.408 y[1] (analytic) = 0 y[1] (numeric) = -2.4987374344851329489305248847556 absolute error = 2.4987374344851329489305248847556 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.224 Order of pole = 1.383 x[1] = 1.409 y[1] (analytic) = 0 y[1] (numeric) = -2.4996318963212096412345678129436 absolute error = 2.4996318963212096412345678129436 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.225 Order of pole = 1.382 x[1] = 1.41 y[1] (analytic) = 0 y[1] (numeric) = -2.50052561215591819461908929329 absolute error = 2.50052561215591819461908929329 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1091.0MB, alloc=4.4MB, time=113.05 Complex estimate of poles used Radius of convergence = 2.226 Order of pole = 1.382 x[1] = 1.411 y[1] (analytic) = 0 y[1] (numeric) = -2.5014185826699195571712774122611 absolute error = 2.5014185826699195571712774122611 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.228 Order of pole = 1.382 x[1] = 1.412 y[1] (analytic) = 0 y[1] (numeric) = -2.5023108085426548020821095052506 absolute error = 2.5023108085426548020821095052506 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.229 Order of pole = 1.382 x[1] = 1.413 y[1] (analytic) = 0 y[1] (numeric) = -2.5032022904523479878034889494471 absolute error = 2.5032022904523479878034889494471 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.23 Order of pole = 1.381 x[1] = 1.414 y[1] (analytic) = 0 y[1] (numeric) = -2.5040930290760090097132615515715 absolute error = 2.5040930290760090097132615515715 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.231 Order of pole = 1.381 x[1] = 1.415 y[1] (analytic) = 0 y[1] (numeric) = -2.5049830250894364433183696072961 absolute error = 2.5049830250894364433183696072961 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1094.8MB, alloc=4.4MB, time=113.46 Complex estimate of poles used Radius of convergence = 2.232 Order of pole = 1.381 x[1] = 1.416 y[1] (analytic) = 0 y[1] (numeric) = -2.5058722791672203790262758514381 absolute error = 2.5058722791672203790262758514381 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.233 Order of pole = 1.381 x[1] = 1.417 y[1] (analytic) = 0 y[1] (numeric) = -2.5067607919827452485146642584211 absolute error = 2.5067607919827452485146642584211 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.234 Order of pole = 1.38 x[1] = 1.418 y[1] (analytic) = 0 y[1] (numeric) = -2.5076485642081926427292999878268 absolute error = 2.5076485642081926427292999878268 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.235 Order of pole = 1.38 x[1] = 1.419 y[1] (analytic) = 0 y[1] (numeric) = -2.5085355965145441215398066969331 absolute error = 2.5085355965145441215398066969331 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1098.6MB, alloc=4.4MB, time=113.85 Complex estimate of poles used Radius of convergence = 2.236 Order of pole = 1.38 x[1] = 1.42 y[1] (analytic) = 0 y[1] (numeric) = -2.509421889571584015082995957801 absolute error = 2.509421889571584015082995957801 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.237 Order of pole = 1.38 x[1] = 1.421 y[1] (analytic) = 0 y[1] (numeric) = -2.5103074440479022168232606175854 absolute error = 2.5103074440479022168232606175854 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.238 Order of pole = 1.379 x[1] = 1.422 y[1] (analytic) = 0 y[1] (numeric) = -2.5111922606108969683594216241882 absolute error = 2.5111922606108969683594216241882 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.239 Order of pole = 1.379 x[1] = 1.423 y[1] (analytic) = 0 y[1] (numeric) = -2.5120763399267776360072961020387 absolute error = 2.5120763399267776360072961020387 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.24 Order of pole = 1.379 x[1] = 1.424 y[1] (analytic) = 0 y[1] (numeric) = -2.5129596826605674791871333015945 absolute error = 2.5129596826605674791871333015945 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1102.4MB, alloc=4.4MB, time=114.25 Complex estimate of poles used Radius of convergence = 2.241 Order of pole = 1.379 x[1] = 1.425 y[1] (analytic) = 0 y[1] (numeric) = -2.5138422894761064106449444580371 absolute error = 2.5138422894761064106449444580371 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.242 Order of pole = 1.379 x[1] = 1.426 y[1] (analytic) = 0 y[1] (numeric) = -2.5147241610360537485366325765472 absolute error = 2.5147241610360537485366325765472 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.243 Order of pole = 1.378 x[1] = 1.427 y[1] (analytic) = 0 y[1] (numeric) = -2.5156052980018909604037087104461 absolute error = 2.5156052980018909604037087104461 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.244 Order of pole = 1.378 x[1] = 1.428 y[1] (analytic) = 0 y[1] (numeric) = -2.5164857010339243990692624113801 absolute error = 2.5164857010339243990692624113801 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.245 Order of pole = 1.378 x[1] = 1.429 y[1] (analytic) = 0 y[1] (numeric) = -2.5173653707912880304827357046017 absolute error = 2.5173653707912880304827357046017 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1106.3MB, alloc=4.4MB, time=114.65 Complex estimate of poles used Radius of convergence = 2.246 Order of pole = 1.378 x[1] = 1.43 y[1] (analytic) = 0 y[1] (numeric) = -2.5182443079319461535419321742901 absolute error = 2.5182443079319461535419321742901 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.247 Order of pole = 1.377 x[1] = 1.431 y[1] (analytic) = 0 y[1] (numeric) = -2.5191225131126961119205755307981 absolute error = 2.5191225131126961119205755307981 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.248 Order of pole = 1.377 x[1] = 1.432 y[1] (analytic) = 0 y[1] (numeric) = -2.5199999869891709979296153707674 absolute error = 2.5199999869891709979296153707674 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.249 Order of pole = 1.377 x[1] = 1.433 y[1] (analytic) = 0 y[1] (numeric) = -2.5208767302158423484403617292926 absolute error = 2.5208767302158423484403617292926 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1110.1MB, alloc=4.4MB, time=115.05 Complex estimate of poles used Radius of convergence = 2.25 Order of pole = 1.377 x[1] = 1.434 y[1] (analytic) = 0 y[1] (numeric) = -2.521752743446022832897414457839 absolute error = 2.521752743446022832897414457839 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.251 Order of pole = 1.376 x[1] = 1.435 y[1] (analytic) = 0 y[1] (numeric) = -2.5226280273318689334492384395256 absolute error = 2.5226280273318689334492384395256 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.252 Order of pole = 1.376 x[1] = 1.436 y[1] (analytic) = 0 y[1] (numeric) = -2.5235025825243836172241211718131 absolute error = 2.5235025825243836172241211718131 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.253 Order of pole = 1.376 x[1] = 1.437 y[1] (analytic) = 0 y[1] (numeric) = -2.5243764096734190007791353027198 absolute error = 2.5243764096734190007791353027198 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.254 Order of pole = 1.376 x[1] = 1.438 y[1] (analytic) = 0 y[1] (numeric) = -2.5252495094276790067496152975961 absolute error = 2.5252495094276790067496152975961 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1113.9MB, alloc=4.4MB, time=115.45 Complex estimate of poles used Radius of convergence = 2.255 Order of pole = 1.375 x[1] = 1.439 y[1] (analytic) = 0 y[1] (numeric) = -2.5261218824347220127265445363886 absolute error = 2.5261218824347220127265445363886 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.256 Order of pole = 1.375 x[1] = 1.44 y[1] (analytic) = 0 y[1] (numeric) = -2.5269935293409634923891367934181 absolute error = 2.5269935293409634923891367934181 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.257 Order of pole = 1.375 x[1] = 1.441 y[1] (analytic) = 0 y[1] (numeric) = -2.5278644507916786489197842301899 absolute error = 2.5278644507916786489197842301899 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.258 Order of pole = 1.375 x[1] = 1.442 y[1] (analytic) = 0 y[1] (numeric) = -2.5287346474310050407284327338741 absolute error = 2.5287346474310050407284327338741 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1117.7MB, alloc=4.4MB, time=115.86 Complex estimate of poles used Radius of convergence = 2.259 Order of pole = 1.375 x[1] = 1.443 y[1] (analytic) = 0 y[1] (numeric) = -2.5296041199019451995133346570833 absolute error = 2.5296041199019451995133346570833 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.26 Order of pole = 1.374 x[1] = 1.444 y[1] (analytic) = 0 y[1] (numeric) = -2.5304728688463692406850187556943 absolute error = 2.5304728688463692406850187556943 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.261 Order of pole = 1.374 x[1] = 1.445 y[1] (analytic) = 0 y[1] (numeric) = -2.5313408949050174661802073779792 absolute error = 2.5313408949050174661802073779792 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.262 Order of pole = 1.374 x[1] = 1.446 y[1] (analytic) = 0 y[1] (numeric) = -2.5322081987175029596923017275279 absolute error = 2.5322081987175029596923017275279 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.263 Order of pole = 1.374 x[1] = 1.447 y[1] (analytic) = 0 y[1] (numeric) = -2.5330747809223141743449473016566 absolute error = 2.5330747809223141743449473016566 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1121.5MB, alloc=4.4MB, time=116.26 Complex estimate of poles used Radius of convergence = 2.264 Order of pole = 1.373 x[1] = 1.448 y[1] (analytic) = 0 y[1] (numeric) = -2.5339406421568175128350833935345 absolute error = 2.5339406421568175128350833935345 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.265 Order of pole = 1.373 x[1] = 1.449 y[1] (analytic) = 0 y[1] (numeric) = -2.5348057830572599000717728374577 absolute error = 2.5348057830572599000717728374577 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.266 Order of pole = 1.373 x[1] = 1.45 y[1] (analytic) = 0 y[1] (numeric) = -2.5356702042587713483370009699087 absolute error = 2.5356702042587713483370009699087 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.267 Order of pole = 1.373 x[1] = 1.451 y[1] (analytic) = 0 y[1] (numeric) = -2.536533906395367514994526071633 absolute error = 2.536533906395367514994526071633 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.268 Order of pole = 1.372 x[1] = 1.452 y[1] (analytic) = 0 y[1] (numeric) = -2.537396890099952252772757345321 absolute error = 2.537396890099952252772757345321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1125.3MB, alloc=4.4MB, time=116.66 Complex estimate of poles used Radius of convergence = 2.269 Order of pole = 1.372 x[1] = 1.453 y[1] (analytic) = 0 y[1] (numeric) = -2.5382591560043201526475307670085 absolute error = 2.5382591560043201526475307670085 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.271 Order of pole = 1.372 x[1] = 1.454 y[1] (analytic) = 0 y[1] (numeric) = -2.5391207047391590793505479244115 absolute error = 2.5391207047391590793505479244115 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.272 Order of pole = 1.372 x[1] = 1.455 y[1] (analytic) = 0 y[1] (numeric) = -2.5399815369340526995291382195239 absolute error = 2.5399815369340526995291382195239 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.273 Order of pole = 1.372 x[1] = 1.456 y[1] (analytic) = 0 y[1] (numeric) = -2.5408416532174830025829005633723 absolute error = 2.5408416532174830025829005633723 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1129.1MB, alloc=4.4MB, time=117.06 Complex estimate of poles used Radius of convergence = 2.274 Order of pole = 1.371 x[1] = 1.457 y[1] (analytic) = 0 y[1] (numeric) = -2.5417010542168328142026769253008 absolute error = 2.5417010542168328142026769253008 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.275 Order of pole = 1.371 x[1] = 1.458 y[1] (analytic) = 0 y[1] (numeric) = -2.5425597405583883026372068150248 absolute error = 2.5425597405583883026372068150248 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.276 Order of pole = 1.371 x[1] = 1.459 y[1] (analytic) = 0 y[1] (numeric) = -2.5434177128673414777127089704311 absolute error = 2.5434177128673414777127089704311 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.277 Order of pole = 1.371 x[1] = 1.46 y[1] (analytic) = 0 y[1] (numeric) = -2.5442749717677926826305341952228 absolute error = 2.5442749717677926826305341952228 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.278 Order of pole = 1.37 x[1] = 1.461 y[1] (analytic) = 0 y[1] (numeric) = -2.5451315178827530785679314355192 absolute error = 2.5451315178827530785679314355192 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1133.0MB, alloc=4.4MB, time=117.45 Complex estimate of poles used Radius of convergence = 2.279 Order of pole = 1.37 x[1] = 1.462 y[1] (analytic) = 0 y[1] (numeric) = -2.5459873518341471221068678009652 absolute error = 2.5459873518341471221068678009652 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.28 Order of pole = 1.37 x[1] = 1.463 y[1] (analytic) = 0 y[1] (numeric) = -2.5468424742428150355157423213188 absolute error = 2.5468424742428150355157423213188 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.281 Order of pole = 1.37 x[1] = 1.464 y[1] (analytic) = 0 y[1] (numeric) = -2.5476968857285152699087327814371 absolute error = 2.5476968857285152699087327814371 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.282 Order of pole = 1.369 x[1] = 1.465 y[1] (analytic) = 0 y[1] (numeric) = -2.5485505869099269613074149936395 absolute error = 2.5485505869099269613074149936395 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1136.8MB, alloc=4.4MB, time=117.84 Complex estimate of poles used Radius of convergence = 2.283 Order of pole = 1.369 x[1] = 1.466 y[1] (analytic) = 0 y[1] (numeric) = -2.5494035784046523796291943441826 absolute error = 2.5494035784046523796291943441826 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.284 Order of pole = 1.369 x[1] = 1.467 y[1] (analytic) = 0 y[1] (numeric) = -2.5502558608292193706269903876388 absolute error = 2.5502558608292193706269903876388 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.285 Order of pole = 1.369 x[1] = 1.468 y[1] (analytic) = 0 y[1] (numeric) = -2.5511074347990837908045166569411 absolute error = 2.5511074347990837908045166569411 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.286 Order of pole = 1.369 x[1] = 1.469 y[1] (analytic) = 0 y[1] (numeric) = -2.5519583009286319353313997053749 absolute error = 2.5519583009286319353313997053749 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.287 Order of pole = 1.368 x[1] = 1.47 y[1] (analytic) = 0 y[1] (numeric) = -2.5528084598311829589822836975051 absolute error = 2.5528084598311829589822836975051 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1140.6MB, alloc=4.4MB, time=118.23 Complex estimate of poles used Radius of convergence = 2.288 Order of pole = 1.368 x[1] = 1.471 y[1] (analytic) = 0 y[1] (numeric) = -2.5536579121189912901239696165807 absolute error = 2.5536579121189912901239696165807 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.289 Order of pole = 1.368 x[1] = 1.472 y[1] (analytic) = 0 y[1] (numeric) = -2.5545066584032490377745413540294 absolute error = 2.5545066584032490377745413540294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.29 Order of pole = 1.368 x[1] = 1.473 y[1] (analytic) = 0 y[1] (numeric) = -2.5553546992940883917583345899292 absolute error = 2.5553546992940883917583345899292 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.291 Order of pole = 1.367 x[1] = 1.474 y[1] (analytic) = 0 y[1] (numeric) = -2.5562020354005840159805084595139 absolute error = 2.5562020354005840159805084595139 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.292 Order of pole = 1.367 x[1] = 1.475 y[1] (analytic) = 0 y[1] (numeric) = -2.5570486673307554348448845275512 absolute error = 2.5570486673307554348448845275512 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1144.4MB, alloc=4.4MB, time=118.62 Complex estimate of poles used Radius of convergence = 2.293 Order of pole = 1.367 x[1] = 1.476 y[1] (analytic) = 0 y[1] (numeric) = -2.5578945956915694128386225575451 absolute error = 2.5578945956915694128386225575451 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.294 Order of pole = 1.367 x[1] = 1.477 y[1] (analytic) = 0 y[1] (numeric) = -2.5587398210889423273072079638999 absolute error = 2.5587398210889423273072079638999 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.295 Order of pole = 1.367 x[1] = 1.478 y[1] (analytic) = 0 y[1] (numeric) = -2.559584344127742534443131670185 absolute error = 2.559584344127742534443131670185 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.296 Order of pole = 1.366 x[1] = 1.479 y[1] (analytic) = 0 y[1] (numeric) = -2.5604281654117927285115493632262 absolute error = 2.5604281654117927285115493632262 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1148.2MB, alloc=4.4MB, time=119.01 Complex estimate of poles used Radius of convergence = 2.297 Order of pole = 1.366 x[1] = 1.48 y[1] (analytic) = 0 y[1] (numeric) = -2.5612712855438722943361138286941 absolute error = 2.5612712855438722943361138286941 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.298 Order of pole = 1.366 x[1] = 1.481 y[1] (analytic) = 0 y[1] (numeric) = -2.5621137051257196530680811769483 absolute error = 2.5621137051257196530680811769483 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.299 Order of pole = 1.366 x[1] = 1.482 y[1] (analytic) = 0 y[1] (numeric) = -2.5629554247580346012616993159346 absolute error = 2.5629554247580346012616993159346 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.3 Order of pole = 1.365 x[1] = 1.483 y[1] (analytic) = 0 y[1] (numeric) = -2.5637964450404806432787949987294 absolute error = 2.5637964450404806432787949987294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.301 Order of pole = 1.365 x[1] = 1.484 y[1] (analytic) = 0 y[1] (numeric) = -2.5646367665716873170453841647081 absolute error = 2.5646367665716873170453841647081 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1152.0MB, alloc=4.4MB, time=119.40 Complex estimate of poles used Radius of convergence = 2.302 Order of pole = 1.365 x[1] = 1.485 y[1] (analytic) = 0 y[1] (numeric) = -2.5654763899492525131830391031243 absolute error = 2.5654763899492525131830391031243 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.303 Order of pole = 1.365 x[1] = 1.486 y[1] (analytic) = 0 y[1] (numeric) = -2.5663153157697447875376551939699 absolute error = 2.5663153157697447875376551939699 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.304 Order of pole = 1.365 x[1] = 1.487 y[1] (analytic) = 0 y[1] (numeric) = -2.5671535446287056671281696212071 absolute error = 2.5671535446287056671281696212071 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.305 Order of pole = 1.364 x[1] = 1.488 y[1] (analytic) = 0 y[1] (numeric) = -2.5679910771206519495376945057017 absolute error = 2.5679910771206519495376945057017 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1155.8MB, alloc=4.4MB, time=119.79 Complex estimate of poles used Radius of convergence = 2.306 Order of pole = 1.364 x[1] = 1.489 y[1] (analytic) = 0 y[1] (numeric) = -2.568827913839077995769437367321 absolute error = 2.568827913839077995769437367321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.307 Order of pole = 1.364 x[1] = 1.49 y[1] (analytic) = 0 y[1] (numeric) = -2.5696640553764580165896926955978 absolute error = 2.5696640553764580165896926955978 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.308 Order of pole = 1.364 x[1] = 1.491 y[1] (analytic) = 0 y[1] (numeric) = -2.5704995023242483523800996840098 absolute error = 2.5704995023242483523800996840098 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.309 Order of pole = 1.363 x[1] = 1.492 y[1] (analytic) = 0 y[1] (numeric) = -2.5713342552728897465212728622045 absolute error = 2.5713342552728897465212728622045 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.31 Order of pole = 1.363 x[1] = 1.493 y[1] (analytic) = 0 y[1] (numeric) = -2.5721683148118096123298244413542 absolute error = 2.5721683148118096123298244413542 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1159.7MB, alloc=4.4MB, time=120.19 Complex estimate of poles used Radius of convergence = 2.311 Order of pole = 1.363 x[1] = 1.494 y[1] (analytic) = 0 y[1] (numeric) = -2.5730016815294242935707096681905 absolute error = 2.5730016815294242935707096681905 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.312 Order of pole = 1.363 x[1] = 1.495 y[1] (analytic) = 0 y[1] (numeric) = -2.5738343560131413185667393611111 absolute error = 2.5738343560131413185667393611111 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.313 Order of pole = 1.363 x[1] = 1.496 y[1] (analytic) = 0 y[1] (numeric) = -2.5746663388493616479270170750393 absolute error = 2.5746663388493616479270170750393 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.314 Order of pole = 1.362 x[1] = 1.497 y[1] (analytic) = 0 y[1] (numeric) = -2.575497630623481915915972008425 absolute error = 2.575497630623481915915972008425 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.315 Order of pole = 1.362 x[1] = 1.498 y[1] (analytic) = 0 y[1] (numeric) = -2.5763282319198966654845728239112 absolute error = 2.5763282319198966654845728239112 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1163.5MB, alloc=4.4MB, time=120.58 Complex estimate of poles used Radius of convergence = 2.317 Order of pole = 1.362 x[1] = 1.499 y[1] (analytic) = 0 y[1] (numeric) = -2.5771581433220005769852220017388 absolute error = 2.5771581433220005769852220017388 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.318 Order of pole = 1.362 x[1] = 1.5 y[1] (analytic) = 0 y[1] (numeric) = -2.5779873654121906905917451799578 absolute error = 2.5779873654121906905917451799578 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.319 Order of pole = 1.362 x[1] = 1.501 y[1] (analytic) = 0 y[1] (numeric) = -2.5788158987718686224458051559676 absolute error = 2.5788158987718686224458051559676 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.32 Order of pole = 1.361 x[1] = 1.502 y[1] (analytic) = 0 y[1] (numeric) = -2.5796437439814427745509858278699 absolute error = 2.5796437439814427745509858278699 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1167.3MB, alloc=4.4MB, time=120.99 Complex estimate of poles used Radius of convergence = 2.321 Order of pole = 1.361 x[1] = 1.503 y[1] (analytic) = 0 y[1] (numeric) = -2.580470901620330538435707339629 absolute error = 2.580470901620330538435707339629 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.322 Order of pole = 1.361 x[1] = 1.504 y[1] (analytic) = 0 y[1] (numeric) = -2.5812973722669604926060500591591 absolute error = 2.5812973722669604926060500591591 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.323 Order of pole = 1.361 x[1] = 1.505 y[1] (analytic) = 0 y[1] (numeric) = -2.5821231564987745938094817612646 absolute error = 2.5821231564987745938094817612646 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.324 Order of pole = 1.36 x[1] = 1.506 y[1] (analytic) = 0 y[1] (numeric) = -2.5829482548922303621303995059323 absolute error = 2.5829482548922303621303995059323 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.325 Order of pole = 1.36 x[1] = 1.507 y[1] (analytic) = 0 y[1] (numeric) = -2.5837726680228030599383151949035 absolute error = 2.5837726680228030599383151949035 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1171.1MB, alloc=4.4MB, time=121.39 Complex estimate of poles used Radius of convergence = 2.326 Order of pole = 1.36 x[1] = 1.508 y[1] (analytic) = 0 y[1] (numeric) = -2.5845963964649878647094316538455 absolute error = 2.5845963964649878647094316538455 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.327 Order of pole = 1.36 x[1] = 1.509 y[1] (analytic) = 0 y[1] (numeric) = -2.585419440792302035742274321909 absolute error = 2.585419440792302035742274321909 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.328 Order of pole = 1.36 x[1] = 1.51 y[1] (analytic) = 0 y[1] (numeric) = -2.5862418015772870747879622331231 absolute error = 2.5862418015772870747879622331231 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.329 Order of pole = 1.359 x[1] = 1.511 y[1] (analytic) = 0 y[1] (numeric) = -2.5870634793915108806156209430824 absolute error = 2.5870634793915108806156209430824 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1174.9MB, alloc=4.4MB, time=121.77 Complex estimate of poles used Radius of convergence = 2.33 Order of pole = 1.359 x[1] = 1.512 y[1] (analytic) = 0 y[1] (numeric) = -2.5878844748055698975333593878639 absolute error = 2.5878844748055698975333593878639 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.331 Order of pole = 1.359 x[1] = 1.513 y[1] (analytic) = 0 y[1] (numeric) = -2.5887047883890912578851523582314 absolute error = 2.5887047883890912578851523582314 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.332 Order of pole = 1.359 x[1] = 1.514 y[1] (analytic) = 0 y[1] (numeric) = -2.5895244207107349185438903291102 absolute error = 2.5895244207107349185438903291102 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.333 Order of pole = 1.359 x[1] = 1.515 y[1] (analytic) = 0 y[1] (numeric) = -2.5903433723381957914207788002199 absolute error = 2.5903433723381957914207788002199 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.334 Order of pole = 1.358 x[1] = 1.516 y[1] (analytic) = 0 y[1] (numeric) = -2.591161643838205868011190076827 absolute error = 2.591161643838205868011190076827 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1178.7MB, alloc=4.4MB, time=122.16 Complex estimate of poles used Radius of convergence = 2.335 Order of pole = 1.358 x[1] = 1.517 y[1] (analytic) = 0 y[1] (numeric) = -2.5919792357765363379969915480177 absolute error = 2.5919792357765363379969915480177 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.336 Order of pole = 1.358 x[1] = 1.518 y[1] (analytic) = 0 y[1] (numeric) = -2.5927961487179997019252960019028 absolute error = 2.5927961487179997019252960019028 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.337 Order of pole = 1.358 x[1] = 1.519 y[1] (analytic) = 0 y[1] (numeric) = -2.5936123832264518779835013509677 absolute error = 2.5936123832264518779835013509677 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.338 Order of pole = 1.357 x[1] = 1.52 y[1] (analytic) = 0 y[1] (numeric) = -2.5944279398647943028904093246006 absolute error = 2.5944279398647943028904093246006 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.339 Order of pole = 1.357 x[1] = 1.521 y[1] (analytic) = 0 y[1] (numeric) = -2.5952428191949760269231352179046 absolute error = 2.5952428191949760269231352179046 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1182.5MB, alloc=4.4MB, time=122.55 Complex estimate of poles used Radius of convergence = 2.34 Order of pole = 1.357 x[1] = 1.522 y[1] (analytic) = 0 y[1] (numeric) = -2.5960570217779958030994436644766 absolute error = 2.5960570217779958030994436644766 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.341 Order of pole = 1.357 x[1] = 1.523 y[1] (analytic) = 0 y[1] (numeric) = -2.59687054817390417053506862417 absolute error = 2.59687054817390417053506862417 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.342 Order of pole = 1.357 x[1] = 1.524 y[1] (analytic) = 0 y[1] (numeric) = -2.5976833989418055319954993432194 absolute error = 2.5976833989418055319954993432194 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.343 Order of pole = 1.356 x[1] = 1.525 y[1] (analytic) = 0 y[1] (numeric) = -2.5984955746398602256616379517674 absolute error = 2.5984955746398602256616379517674 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1186.4MB, alloc=4.4MB, time=122.94 Complex estimate of poles used Radius of convergence = 2.344 Order of pole = 1.356 x[1] = 1.526 y[1] (analytic) = 0 y[1] (numeric) = -2.5993070758252865911286586110862 absolute error = 2.5993070758252865911286586110862 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.345 Order of pole = 1.356 x[1] = 1.527 y[1] (analytic) = 0 y[1] (numeric) = -2.6001179030543630296573227079194 absolute error = 2.6001179030543630296573227079194 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.346 Order of pole = 1.356 x[1] = 1.528 y[1] (analytic) = 0 y[1] (numeric) = -2.6009280568824300586969295146944 absolute error = 2.6009280568824300586969295146944 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.347 Order of pole = 1.356 x[1] = 1.529 y[1] (analytic) = 0 y[1] (numeric) = -2.6017375378638923606990069901816 absolute error = 2.6017375378638923606990069901816 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.348 Order of pole = 1.355 x[1] = 1.53 y[1] (analytic) = 0 y[1] (numeric) = -2.6025463465522208262407729838308 absolute error = 2.6025463465522208262407729838308 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1190.2MB, alloc=4.4MB, time=123.33 Complex estimate of poles used Radius of convergence = 2.349 Order of pole = 1.355 x[1] = 1.531 y[1] (analytic) = 0 y[1] (numeric) = -2.6033544834999545914773230268304 absolute error = 2.6033544834999545914773230268304 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.35 Order of pole = 1.355 x[1] = 1.532 y[1] (analytic) = 0 y[1] (numeric) = -2.6041619492587030699414271422508 absolute error = 2.6041619492587030699414271422508 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.351 Order of pole = 1.355 x[1] = 1.533 y[1] (analytic) = 0 y[1] (numeric) = -2.6049687443791479787097446838072 absolute error = 2.6049687443791479787097446838072 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.352 Order of pole = 1.355 x[1] = 1.534 y[1] (analytic) = 0 y[1] (numeric) = -2.6057748694110453589541931161634 absolute error = 2.6057748694110453589541931161634 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1194.0MB, alloc=4.4MB, time=123.71 Complex estimate of poles used Radius of convergence = 2.353 Order of pole = 1.354 x[1] = 1.535 y[1] (analytic) = 0 y[1] (numeric) = -2.6065803249032275908971338776714 absolute error = 2.6065803249032275908971338776714 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.354 Order of pole = 1.354 x[1] = 1.536 y[1] (analytic) = 0 y[1] (numeric) = -2.6073851114036054031889660173801 absolute error = 2.6073851114036054031889660173801 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.355 Order of pole = 1.354 x[1] = 1.537 y[1] (analytic) = 0 y[1] (numeric) = -2.6081892294591698767266461704353 absolute error = 2.6081892294591698767266461704353 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.356 Order of pole = 1.354 x[1] = 1.538 y[1] (analytic) = 0 y[1] (numeric) = -2.6089926796159944429315816280342 absolute error = 2.6089926796159944429315816280342 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.357 Order of pole = 1.353 x[1] = 1.539 y[1] (analytic) = 0 y[1] (numeric) = -2.6097954624192368765052717682912 absolute error = 2.6097954624192368765052717682912 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1197.8MB, alloc=4.4MB, time=124.10 Complex estimate of poles used Radius of convergence = 2.358 Order of pole = 1.353 x[1] = 1.54 y[1] (analytic) = 0 y[1] (numeric) = -2.6105975784131412826810019411383 absolute error = 2.6105975784131412826810019411383 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.359 Order of pole = 1.353 x[1] = 1.541 y[1] (analytic) = 0 y[1] (numeric) = -2.6113990281410400789898230421403 absolute error = 2.6113990281410400789898230421403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.36 Order of pole = 1.353 x[1] = 1.542 y[1] (analytic) = 0 y[1] (numeric) = -2.6121998121453559715589794652895 absolute error = 2.6121998121453559715589794652895 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.361 Order of pole = 1.353 x[1] = 1.543 y[1] (analytic) = 0 y[1] (numeric) = -2.6129999309676039259608778918954 absolute error = 2.6129999309676039259608778918954 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.362 Order of pole = 1.352 x[1] = 1.544 y[1] (analytic) = 0 y[1] (numeric) = -2.6137993851483931326306194500499 absolute error = 2.6137993851483931326306194500499 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1201.6MB, alloc=4.4MB, time=124.50 Complex estimate of poles used Radius of convergence = 2.363 Order of pole = 1.352 x[1] = 1.545 y[1] (analytic) = 0 y[1] (numeric) = -2.6145981752274289668700481652891 absolute error = 2.6145981752274289668700481652891 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.364 Order of pole = 1.352 x[1] = 1.546 y[1] (analytic) = 0 y[1] (numeric) = -2.6153963017435149434561993164527 absolute error = 2.6153963017435149434561993164527 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.366 Order of pole = 1.352 x[1] = 1.547 y[1] (analytic) = 0 y[1] (numeric) = -2.6161937652345546658719623098372 absolute error = 2.6161937652345546658719623098372 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.367 Order of pole = 1.352 x[1] = 1.548 y[1] (analytic) = 0 y[1] (numeric) = -2.6169905662375537701767039880329 absolute error = 2.6169905662375537701767039880329 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1205.4MB, alloc=4.4MB, time=124.88 Complex estimate of poles used Radius of convergence = 2.368 Order of pole = 1.351 x[1] = 1.549 y[1] (analytic) = 0 y[1] (numeric) = -2.6177867052886218635345298958201 absolute error = 2.6177867052886218635345298958201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.369 Order of pole = 1.351 x[1] = 1.55 y[1] (analytic) = 0 y[1] (numeric) = -2.6185821829229744574177929326726 absolute error = 2.6185821829229744574177929326726 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.37 Order of pole = 1.351 x[1] = 1.551 y[1] (analytic) = 0 y[1] (numeric) = -2.6193769996749348955033910282918 absolute error = 2.6193769996749348955033910282918 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.371 Order of pole = 1.351 x[1] = 1.552 y[1] (analytic) = 0 y[1] (numeric) = -2.6201711560779362762793279826818 absolute error = 2.6201711560779362762793279826818 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.372 Order of pole = 1.351 x[1] = 1.553 y[1] (analytic) = 0 y[1] (numeric) = -2.6209646526645233703789444141049 absolute error = 2.6209646526645233703789444141049 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1209.2MB, alloc=4.4MB, time=125.28 Complex estimate of poles used Radius of convergence = 2.373 Order of pole = 1.35 x[1] = 1.554 y[1] (analytic) = 0 y[1] (numeric) = -2.6217574899663545326601588553573 absolute error = 2.6217574899663545326601588553573 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.374 Order of pole = 1.35 x[1] = 1.555 y[1] (analytic) = 0 y[1] (numeric) = -2.6225496685142036090469924297184 absolute error = 2.6225496685142036090469924297184 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.375 Order of pole = 1.35 x[1] = 1.556 y[1] (analytic) = 0 y[1] (numeric) = -2.6233411888379618381505842212043 absolute error = 2.6233411888379618381505842212043 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.376 Order of pole = 1.35 x[1] = 1.557 y[1] (analytic) = 0 y[1] (numeric) = -2.6241320514666397476868384279504 absolute error = 2.6241320514666397476868384279504 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1213.1MB, alloc=4.4MB, time=125.67 Complex estimate of poles used Radius of convergence = 2.377 Order of pole = 1.35 x[1] = 1.558 y[1] (analytic) = 0 y[1] (numeric) = -2.6249222569283690457077786512266 absolute error = 2.6249222569283690457077786512266 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.378 Order of pole = 1.349 x[1] = 1.559 y[1] (analytic) = 0 y[1] (numeric) = -2.6257118057504045066636192243252 absolute error = 2.6257118057504045066636192243252 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.379 Order of pole = 1.349 x[1] = 1.56 y[1] (analytic) = 0 y[1] (numeric) = -2.6265006984591258523124983239299 absolute error = 2.6265006984591258523124983239299 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.38 Order of pole = 1.349 x[1] = 1.561 y[1] (analytic) = 0 y[1] (numeric) = -2.6272889355800396274947527301739 absolute error = 2.6272889355800396274947527301739 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.381 Order of pole = 1.349 x[1] = 1.562 y[1] (analytic) = 0 y[1] (numeric) = -2.6280765176377810707885495090095 absolute error = 2.6280765176377810707885495090095 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1216.9MB, alloc=4.4MB, time=126.07 Complex estimate of poles used Radius of convergence = 2.382 Order of pole = 1.349 x[1] = 1.563 y[1] (analytic) = 0 y[1] (numeric) = -2.6288634451561159800636255803528 absolute error = 2.6288634451561159800636255803528 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.383 Order of pole = 1.348 x[1] = 1.564 y[1] (analytic) = 0 y[1] (numeric) = -2.6296497186579425729498221063442 absolute error = 2.6296497186579425729498221063442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.384 Order of pole = 1.348 x[1] = 1.565 y[1] (analytic) = 0 y[1] (numeric) = -2.6304353386652933422370368845938 absolute error = 2.6304353386652933422370368845938 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.385 Order of pole = 1.348 x[1] = 1.566 y[1] (analytic) = 0 y[1] (numeric) = -2.631220305699336906223154460093 absolute error = 2.631220305699336906223154460093 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.386 Order of pole = 1.348 x[1] = 1.567 y[1] (analytic) = 0 y[1] (numeric) = -2.6320046202803798540264504751961 absolute error = 2.6320046202803798540264504751961 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1220.7MB, alloc=4.4MB, time=126.46 Complex estimate of poles used Radius of convergence = 2.387 Order of pole = 1.348 x[1] = 1.568 y[1] (analytic) = 0 y[1] (numeric) = -2.6327882829278685858789038583575 absolute error = 2.6327882829278685858789038583575 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.388 Order of pole = 1.347 x[1] = 1.569 y[1] (analytic) = 0 y[1] (numeric) = -2.6335712941603911484167878077929 absolute error = 2.6335712941603911484167878077929 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.389 Order of pole = 1.347 x[1] = 1.57 y[1] (analytic) = 0 y[1] (numeric) = -2.6343536544956790649848481545767 absolute error = 2.6343536544956790649848481545767 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.39 Order of pole = 1.347 x[1] = 1.571 y[1] (analytic) = 0 y[1] (numeric) = -2.6351353644506091609703155895554 absolute error = 2.6351353644506091609703155895554 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1224.5MB, alloc=4.4MB, time=126.85 Complex estimate of poles used Radius of convergence = 2.391 Order of pole = 1.347 x[1] = 1.572 y[1] (analytic) = 0 y[1] (numeric) = -2.6359164245412053841829364085182 absolute error = 2.6359164245412053841829364085182 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.392 Order of pole = 1.347 x[1] = 1.573 y[1] (analytic) = 0 y[1] (numeric) = -2.6366968352826406202971448689975 absolute error = 2.6366968352826406202971448689975 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.393 Order of pole = 1.346 x[1] = 1.574 y[1] (analytic) = 0 y[1] (numeric) = -2.6374765971892385033724389585641 absolute error = 2.6374765971892385033724389585641 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.394 Order of pole = 1.346 x[1] = 1.575 y[1] (analytic) = 0 y[1] (numeric) = -2.6382557107744752214679603472171 absolute error = 2.6382557107744752214679603472171 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.395 Order of pole = 1.346 x[1] = 1.576 y[1] (analytic) = 0 y[1] (numeric) = -2.6390341765509813173672185341591 absolute error = 2.6390341765509813173672185341591 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1228.3MB, alloc=4.4MB, time=127.25 Complex estimate of poles used Radius of convergence = 2.396 Order of pole = 1.346 x[1] = 1.577 y[1] (analytic) = 0 y[1] (numeric) = -2.6398119950305434844288387005848 absolute error = 2.6398119950305434844288387005848 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.397 Order of pole = 1.346 x[1] = 1.578 y[1] (analytic) = 0 y[1] (numeric) = -2.6405891667241063575791525438225 absolute error = 2.6405891667241063575791525438225 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.398 Order of pole = 1.345 x[1] = 1.579 y[1] (analytic) = 0 y[1] (numeric) = -2.641365692141774299462391392965 absolute error = 2.641365692141774299462391392965 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.399 Order of pole = 1.345 x[1] = 1.58 y[1] (analytic) = 0 y[1] (numeric) = -2.6421415717928131817641811907364 absolute error = 2.6421415717928131817641811907364 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1232.1MB, alloc=4.4MB, time=127.64 Complex estimate of poles used Radius of convergence = 2.4 Order of pole = 1.345 x[1] = 1.581 y[1] (analytic) = 0 y[1] (numeric) = -2.6429168061856521617239794695071 absolute error = 2.6429168061856521617239794695071 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.401 Order of pole = 1.345 x[1] = 1.582 y[1] (analytic) = 0 y[1] (numeric) = -2.6436913958278854538520352498178 absolute error = 2.6436913958278854538520352498178 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.402 Order of pole = 1.345 x[1] = 1.583 y[1] (analytic) = 0 y[1] (numeric) = -2.6444653412262740968663938462665 absolute error = 2.6444653412262740968663938462665 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.403 Order of pole = 1.344 x[1] = 1.584 y[1] (analytic) = 0 y[1] (numeric) = -2.6452386428867477158654098768944 absolute error = 2.6452386428867477158654098768944 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.404 Order of pole = 1.344 x[1] = 1.585 y[1] (analytic) = 0 y[1] (numeric) = -2.6460113013144062797511733370443 absolute error = 2.6460113013144062797511733370443 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1236.0MB, alloc=4.4MB, time=128.04 Complex estimate of poles used Radius of convergence = 2.405 Order of pole = 1.344 x[1] = 1.586 y[1] (analytic) = 0 y[1] (numeric) = -2.6467833170135218539191954158245 absolute error = 2.6467833170135218539191954158245 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.406 Order of pole = 1.344 x[1] = 1.587 y[1] (analytic) = 0 y[1] (numeric) = -2.6475546904875403482296428015675 absolute error = 2.6475546904875403482296428015675 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.407 Order of pole = 1.344 x[1] = 1.588 y[1] (analytic) = 0 y[1] (numeric) = -2.6483254222390832602753515408054 absolute error = 2.6483254222390832602753515408054 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.408 Order of pole = 1.343 x[1] = 1.589 y[1] (analytic) = 0 y[1] (numeric) = -2.6490955127699494139617940820848 absolute error = 2.6490955127699494139617940820848 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.409 Order of pole = 1.343 x[1] = 1.59 y[1] (analytic) = 0 y[1] (numeric) = -2.6498649625811166934141159502028 absolute error = 2.6498649625811166934141159502028 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1239.8MB, alloc=4.4MB, time=128.43 Complex estimate of poles used Radius of convergence = 2.41 Order of pole = 1.343 x[1] = 1.591 y[1] (analytic) = 0 y[1] (numeric) = -2.6506337721727437722263015569656 absolute error = 2.6506337721727437722263015569656 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.411 Order of pole = 1.343 x[1] = 1.592 y[1] (analytic) = 0 y[1] (numeric) = -2.65140194204417183806747196016 absolute error = 2.65140194204417183806747196016 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.412 Order of pole = 1.343 x[1] = 1.593 y[1] (analytic) = 0 y[1] (numeric) = -2.652169472693926312660260931898 absolute error = 2.652169472693926312660260931898 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.413 Order of pole = 1.342 x[1] = 1.594 y[1] (analytic) = 0 y[1] (numeric) = -2.6529363646197185671461594896664 absolute error = 2.6529363646197185671461594896664 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1243.6MB, alloc=4.4MB, time=128.83 Complex estimate of poles used Radius of convergence = 2.414 Order of pole = 1.342 x[1] = 1.595 y[1] (analytic) = 0 y[1] (numeric) = -2.6537026183184476328526630771137 absolute error = 2.6537026183184476328526630771137 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.415 Order of pole = 1.342 x[1] = 1.596 y[1] (analytic) = 0 y[1] (numeric) = -2.6544682342862019074769998556674 absolute error = 2.6544682342862019074769998556674 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.417 Order of pole = 1.342 x[1] = 1.597 y[1] (analytic) = 0 y[1] (numeric) = -2.6552332130182608567011630813361 absolute error = 2.6552332130182608567011630813361 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.418 Order of pole = 1.342 x[1] = 1.598 y[1] (analytic) = 0 y[1] (numeric) = -2.6559975550090967112529152923558 absolute error = 2.6559975550090967112529152923558 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.419 Order of pole = 1.341 x[1] = 1.599 y[1] (analytic) = 0 y[1] (numeric) = -2.6567612607523761594273770215446 absolute error = 2.6567612607523761594273770215446 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1247.4MB, alloc=4.4MB, time=129.22 Complex estimate of poles used Radius of convergence = 2.42 Order of pole = 1.341 x[1] = 1.6 y[1] (analytic) = 0 y[1] (numeric) = -2.6575243307409620350837579711842 absolute error = 2.6575243307409620350837579711842 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.421 Order of pole = 1.341 x[1] = 1.601 y[1] (analytic) = 0 y[1] (numeric) = -2.6582867654669150011317340468227 absolute error = 2.6582867654669150011317340468227 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.422 Order of pole = 1.341 x[1] = 1.602 y[1] (analytic) = 0 y[1] (numeric) = -2.6590485654214952285219193384543 absolute error = 2.6590485654214952285219193384543 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.423 Order of pole = 1.341 x[1] = 1.603 y[1] (analytic) = 0 y[1] (numeric) = -2.6598097310951640707548280619574 absolute error = 2.6598097310951640707548280619574 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1251.2MB, alloc=4.4MB, time=129.61 Complex estimate of poles used Radius of convergence = 2.424 Order of pole = 1.341 x[1] = 1.604 y[1] (analytic) = 0 y[1] (numeric) = -2.6605702629775857339226676293424 absolute error = 2.6605702629775857339226676293424 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.425 Order of pole = 1.34 x[1] = 1.605 y[1] (analytic) = 0 y[1] (numeric) = -2.6613301615576289422982504021635 absolute error = 2.6613301615576289422982504021635 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.426 Order of pole = 1.34 x[1] = 1.606 y[1] (analytic) = 0 y[1] (numeric) = -2.6620894273233685994852582972796 absolute error = 2.6620894273233685994852582972796 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.427 Order of pole = 1.34 x[1] = 1.607 y[1] (analytic) = 0 y[1] (numeric) = -2.6628480607620874451440412569045 absolute error = 2.6628480607620874451440412569045 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.428 Order of pole = 1.34 x[1] = 1.608 y[1] (analytic) = 0 y[1] (numeric) = -2.6636060623602777073070776644755 absolute error = 2.6636060623602777073070776644755 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1255.0MB, alloc=4.4MB, time=130.01 Complex estimate of poles used Radius of convergence = 2.429 Order of pole = 1.34 x[1] = 1.609 y[1] (analytic) = 0 y[1] (numeric) = -2.6643634326036427502981720831996 absolute error = 2.6643634326036427502981720831996 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.43 Order of pole = 1.339 x[1] = 1.61 y[1] (analytic) = 0 y[1] (numeric) = -2.6651201719770987182694132141283 absolute error = 2.6651201719770987182694132141283 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.431 Order of pole = 1.339 x[1] = 1.611 y[1] (analytic) = 0 y[1] (numeric) = -2.6658762809647761743698627141865 absolute error = 2.6658762809647761743698627141865 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.432 Order of pole = 1.339 x[1] = 1.612 y[1] (analytic) = 0 y[1] (numeric) = -2.6666317600500217355598934806674 absolute error = 2.6666317600500217355598934806674 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.433 Order of pole = 1.339 x[1] = 1.613 y[1] (analytic) = 0 y[1] (numeric) = -2.6673866097153997030850441962374 absolute error = 2.6673866097153997030850441962374 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1258.8MB, alloc=4.4MB, time=130.40 Complex estimate of poles used Radius of convergence = 2.434 Order of pole = 1.339 x[1] = 1.614 y[1] (analytic) = 0 y[1] (numeric) = -2.6681408304426936886232053364138 absolute error = 2.6681408304426936886232053364138 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.435 Order of pole = 1.338 x[1] = 1.615 y[1] (analytic) = 0 y[1] (numeric) = -2.6688944227129082361189004687301 absolute error = 2.6688944227129082361189004687301 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.436 Order of pole = 1.338 x[1] = 1.616 y[1] (analytic) = 0 y[1] (numeric) = -2.6696473870062704393183755183344 absolute error = 2.6696473870062704393183755183344 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.437 Order of pole = 1.338 x[1] = 1.617 y[1] (analytic) = 0 y[1] (numeric) = -2.6703997238022315550191577375439 absolute error = 2.6703997238022315550191577375439 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1262.7MB, alloc=4.4MB, time=130.79 Complex estimate of poles used Radius of convergence = 2.438 Order of pole = 1.338 x[1] = 1.618 y[1] (analytic) = 0 y[1] (numeric) = -2.6711514335794686120476953958516 absolute error = 2.6711514335794686120476953958516 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.439 Order of pole = 1.338 x[1] = 1.619 y[1] (analytic) = 0 y[1] (numeric) = -2.6719025168158860159786387010285 absolute error = 2.6719025168158860159786387010285 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.44 Order of pole = 1.337 x[1] = 1.62 y[1] (analytic) = 0 y[1] (numeric) = -2.6726529739886171496092721702554 absolute error = 2.6726529739886171496092721702554 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.441 Order of pole = 1.337 x[1] = 1.621 y[1] (analytic) = 0 y[1] (numeric) = -2.6734028055740259692025585916287 absolute error = 2.6734028055740259692025585916287 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.442 Order of pole = 1.337 x[1] = 1.622 y[1] (analytic) = 0 y[1] (numeric) = -2.6741520120477085965122048499045 absolute error = 2.6741520120477085965122048499045 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1266.5MB, alloc=4.4MB, time=131.18 Complex estimate of poles used Radius of convergence = 2.443 Order of pole = 1.337 x[1] = 1.623 y[1] (analytic) = 0 y[1] (numeric) = -2.6749005938844949066031102349599 absolute error = 2.6749005938844949066031102349599 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.444 Order of pole = 1.337 x[1] = 1.624 y[1] (analytic) = 0 y[1] (numeric) = -2.6756485515584501114805084061559 absolute error = 2.6756485515584501114805084061559 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.445 Order of pole = 1.337 x[1] = 1.625 y[1] (analytic) = 0 y[1] (numeric) = -2.6763958855428763395410649495826 absolute error = 2.6763958855428763395410649495826 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.446 Order of pole = 1.336 x[1] = 1.626 y[1] (analytic) = 0 y[1] (numeric) = -2.6771425963103142108591434370627 absolute error = 2.6771425963103142108591434370627 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1270.3MB, alloc=4.4MB, time=131.58 Complex estimate of poles used Radius of convergence = 2.447 Order of pole = 1.336 x[1] = 1.627 y[1] (analytic) = 0 y[1] (numeric) = -2.6778886843325444083214040747892 absolute error = 2.6778886843325444083214040747892 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.448 Order of pole = 1.336 x[1] = 1.628 y[1] (analytic) = 0 y[1] (numeric) = -2.6786341500805892446228504145986 absolute error = 2.6786341500805892446228504145986 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.449 Order of pole = 1.336 x[1] = 1.629 y[1] (analytic) = 0 y[1] (numeric) = -2.6793789940247142251373911911498 absolute error = 2.6793789940247142251373911911498 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.45 Order of pole = 1.336 x[1] = 1.63 y[1] (analytic) = 0 y[1] (numeric) = -2.6801232166344296066759361427202 absolute error = 2.6801232166344296066759361427202 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.451 Order of pole = 1.335 x[1] = 1.631 y[1] (analytic) = 0 y[1] (numeric) = -2.6808668183784919521449966709724 absolute error = 2.6808668183784919521449966709724 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1274.1MB, alloc=4.4MB, time=131.98 Complex estimate of poles used Radius of convergence = 2.452 Order of pole = 1.335 x[1] = 1.632 y[1] (analytic) = 0 y[1] (numeric) = -2.6816097997249056811187143949285 absolute error = 2.6816097997249056811187143949285 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.453 Order of pole = 1.335 x[1] = 1.633 y[1] (analytic) = 0 y[1] (numeric) = -2.6823521611409246163371930555502 absolute error = 2.6823521611409246163371930555502 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.454 Order of pole = 1.335 x[1] = 1.634 y[1] (analytic) = 0 y[1] (numeric) = -2.6830939030930535261439618288144 absolute error = 2.6830939030930535261439618288144 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.455 Order of pole = 1.335 x[1] = 1.635 y[1] (analytic) = 0 y[1] (numeric) = -2.6838350260470496628753509060429 absolute error = 2.6838350260470496628753509060429 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.456 Order of pole = 1.334 x[1] = 1.636 y[1] (analytic) = 0 y[1] (numeric) = -2.6845755304679242972145131995505 absolute error = 2.6845755304679242972145131995505 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1277.9MB, alloc=4.4MB, time=132.38 Complex estimate of poles used Radius of convergence = 2.457 Order of pole = 1.334 x[1] = 1.637 y[1] (analytic) = 0 y[1] (numeric) = -2.6853154168199442485227792284782 absolute error = 2.6853154168199442485227792284782 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.458 Order of pole = 1.334 x[1] = 1.638 y[1] (analytic) = 0 y[1] (numeric) = -2.6860546855666334111609856330461 absolute error = 2.6860546855666334111609856330461 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.459 Order of pole = 1.334 x[1] = 1.639 y[1] (analytic) = 0 y[1] (numeric) = -2.6867933371707742768133713544612 absolute error = 2.6867933371707742768133713544612 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.46 Order of pole = 1.334 x[1] = 1.64 y[1] (analytic) = 0 y[1] (numeric) = -2.6875313720944094528265893014325 absolute error = 2.6875313720944094528265893014325 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1281.7MB, alloc=4.4MB, time=132.78 Complex estimate of poles used Radius of convergence = 2.461 Order of pole = 1.334 x[1] = 1.641 y[1] (analytic) = 0 y[1] (numeric) = -2.6882687907988431765763353017513 absolute error = 2.6882687907988431765763353017513 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.462 Order of pole = 1.333 x[1] = 1.642 y[1] (analytic) = 0 y[1] (numeric) = -2.6890055937446428258740503077818 absolute error = 2.6890055937446428258740503077818 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.463 Order of pole = 1.333 x[1] = 1.643 y[1] (analytic) = 0 y[1] (numeric) = -2.6897417813916404254261061870646 absolute error = 2.6897417813916404254261061870646 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.464 Order of pole = 1.333 x[1] = 1.644 y[1] (analytic) = 0 y[1] (numeric) = -2.6904773541989341493578399826575 absolute error = 2.6904773541989341493578399826575 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.465 Order of pole = 1.333 x[1] = 1.645 y[1] (analytic) = 0 y[1] (numeric) = -2.6912123126248898198147562714257 absolute error = 2.6912123126248898198147562714257 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1285.5MB, alloc=4.4MB, time=133.19 Complex estimate of poles used Radius of convergence = 2.466 Order of pole = 1.333 x[1] = 1.646 y[1] (analytic) = 0 y[1] (numeric) = -2.6919466571271424016531721813523 absolute error = 2.6919466571271424016531721813523 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.467 Order of pole = 1.332 x[1] = 1.647 y[1] (analytic) = 0 y[1] (numeric) = -2.6926803881625974932325347501806 absolute error = 2.6926803881625974932325347501806 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.468 Order of pole = 1.332 x[1] = 1.648 y[1] (analytic) = 0 y[1] (numeric) = -2.6934135061874328133215956164324 absolute error = 2.6934135061874328133215956164324 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.469 Order of pole = 1.332 x[1] = 1.649 y[1] (analytic) = 0 y[1] (numeric) = -2.6941460116570996841305835291946 absolute error = 2.6941460116570996841305835291946 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.471 Order of pole = 1.332 memory used=1289.4MB, alloc=4.4MB, time=133.58 x[1] = 1.65 y[1] (analytic) = 0 y[1] (numeric) = -2.6948779050263245104814708441528 absolute error = 2.6948779050263245104814708441528 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.472 Order of pole = 1.332 x[1] = 1.651 y[1] (analytic) = 0 y[1] (numeric) = -2.6956091867491102551283860392994 absolute error = 2.6956091867491102551283860392994 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.473 Order of pole = 1.332 x[1] = 1.652 y[1] (analytic) = 0 y[1] (numeric) = -2.6963398572787379102401803336948 absolute error = 2.6963398572787379102401803336948 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.474 Order of pole = 1.331 x[1] = 1.653 y[1] (analytic) = 0 y[1] (numeric) = -2.697069917067767965057112725742 absolute error = 2.697069917067767965057112725742 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.475 Order of pole = 1.331 x[1] = 1.654 y[1] (analytic) = 0 y[1] (numeric) = -2.6977993665680418697335741827971 absolute error = 2.6977993665680418697335741827971 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1293.2MB, alloc=4.4MB, time=133.99 Complex estimate of poles used Radius of convergence = 2.476 Order of pole = 1.331 x[1] = 1.655 y[1] (analytic) = 0 y[1] (numeric) = -2.6985282062306834953787283107237 absolute error = 2.6985282062306834953787283107237 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.477 Order of pole = 1.331 x[1] = 1.656 y[1] (analytic) = 0 y[1] (numeric) = -2.6992564365061005903069026093535 absolute error = 2.6992564365061005903069026093535 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.478 Order of pole = 1.331 x[1] = 1.657 y[1] (analytic) = 0 y[1] (numeric) = -2.6999840578439862325095213769066 absolute error = 2.6999840578439862325095213769066 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.479 Order of pole = 1.33 x[1] = 1.658 y[1] (analytic) = 0 y[1] (numeric) = -2.700711070693320278360328462396 absolute error = 2.700711070693320278360328462396 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.48 Order of pole = 1.33 x[1] = 1.659 y[1] (analytic) = 0 y[1] (numeric) = -2.7014374755023708075656053790694 absolute error = 2.7014374755023708075656053790694 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1297.0MB, alloc=4.4MB, time=134.39 Complex estimate of poles used Radius of convergence = 2.481 Order of pole = 1.33 x[1] = 1.66 y[1] (analytic) = 0 y[1] (numeric) = -2.7021632727186955643710477831878 absolute error = 2.7021632727186955643710477831878 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.482 Order of pole = 1.33 x[1] = 1.661 y[1] (analytic) = 0 y[1] (numeric) = -2.7028884627891433950369209900794 absolute error = 2.7028884627891433950369209900794 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.483 Order of pole = 1.33 x[1] = 1.662 y[1] (analytic) = 0 y[1] (numeric) = -2.7036130461598556815930730426154 absolute error = 2.7036130461598556815930730426154 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.484 Order of pole = 1.33 x[1] = 1.663 y[1] (analytic) = 0 y[1] (numeric) = -2.7043370232762677718853418652133 absolute error = 2.7043370232762677718853418652133 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1300.8MB, alloc=4.4MB, time=134.78 Complex estimate of poles used Radius of convergence = 2.485 Order of pole = 1.329 x[1] = 1.664 y[1] (analytic) = 0 y[1] (numeric) = -2.7050603945831104059248512283665 absolute error = 2.7050603945831104059248512283665 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.486 Order of pole = 1.329 x[1] = 1.665 y[1] (analytic) = 0 y[1] (numeric) = -2.7057831605244111385516486137179 absolute error = 2.7057831605244111385516486137179 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.487 Order of pole = 1.329 x[1] = 1.666 y[1] (analytic) = 0 y[1] (numeric) = -2.7065053215434957584240966070325 absolute error = 2.7065053215434957584240966070325 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.488 Order of pole = 1.329 x[1] = 1.667 y[1] (analytic) = 0 y[1] (numeric) = -2.7072268780829897033453881552773 absolute error = 2.7072268780829897033453881552773 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.489 Order of pole = 1.329 x[1] = 1.668 y[1] (analytic) = 0 y[1] (numeric) = -2.7079478305848194719385149035879 absolute error = 2.7079478305848194719385149035879 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1304.6MB, alloc=4.4MB, time=135.17 Complex estimate of poles used Radius of convergence = 2.49 Order of pole = 1.328 x[1] = 1.669 y[1] (analytic) = 0 y[1] (numeric) = -2.708668179490214031680976877398 absolute error = 2.708668179490214031680976877398 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.491 Order of pole = 1.328 x[1] = 1.67 y[1] (analytic) = 0 y[1] (numeric) = -2.7093879252397062233104809936383 absolute error = 2.7093879252397062233104809936383 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.492 Order of pole = 1.328 x[1] = 1.671 y[1] (analytic) = 0 y[1] (numeric) = -2.7101070682731341616128352718896 absolute error = 2.7101070682731341616128352718896 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.493 Order of pole = 1.328 x[1] = 1.672 y[1] (analytic) = 0 y[1] (numeric) = -2.7108256090296426326032051709234 absolute error = 2.7108256090296426326032051709234 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.494 Order of pole = 1.328 memory used=1308.4MB, alloc=4.4MB, time=135.58 x[1] = 1.673 y[1] (analytic) = 0 y[1] (numeric) = -2.7115435479476844871118581973962 absolute error = 2.7115435479476844871118581973962 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.495 Order of pole = 1.328 x[1] = 1.674 y[1] (analytic) = 0 y[1] (numeric) = -2.7122608854650220307854828208187 absolute error = 2.7122608854650220307854828208187 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.496 Order of pole = 1.327 x[1] = 1.675 y[1] (analytic) = 0 y[1] (numeric) = -2.7129776220187284105151277815161 absolute error = 2.7129776220187284105151277815161 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.497 Order of pole = 1.327 x[1] = 1.676 y[1] (analytic) = 0 y[1] (numeric) = -2.7136937580451889973017680953755 absolute error = 2.7136937580451889973017680953755 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.498 Order of pole = 1.327 x[1] = 1.677 y[1] (analytic) = 0 y[1] (numeric) = -2.7144092939801027655704644399732 absolute error = 2.7144092939801027655704644399732 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1312.3MB, alloc=4.4MB, time=135.97 Complex estimate of poles used Radius of convergence = 2.499 Order of pole = 1.327 x[1] = 1.678 y[1] (analytic) = 0 y[1] (numeric) = -2.7151242302584836689440431504324 absolute error = 2.7151242302584836689440431504324 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.5 Order of pole = 1.327 x[1] = 1.679 y[1] (analytic) = 0 y[1] (numeric) = -2.7158385673146620124871847593265 absolute error = 2.7158385673146620124871847593265 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.501 Order of pole = 1.327 x[1] = 1.68 y[1] (analytic) = 0 y[1] (numeric) = -2.7165523055822858214317698823658 absolute error = 2.7165523055822858214317698823658 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.502 Order of pole = 1.326 x[1] = 1.681 y[1] (analytic) = 0 y[1] (numeric) = -2.7172654454943222063942922797364 absolute error = 2.7172654454943222063942922797364 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.503 Order of pole = 1.326 x[1] = 1.682 y[1] (analytic) = 0 y[1] (numeric) = -2.7179779874830587250961101110621 absolute error = 2.7179779874830587250961101110621 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1316.1MB, alloc=4.4MB, time=136.37 Complex estimate of poles used Radius of convergence = 2.504 Order of pole = 1.326 x[1] = 1.683 y[1] (analytic) = 0 y[1] (numeric) = -2.7186899319801047405972677492901 absolute error = 2.7186899319801047405972677492901 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.505 Order of pole = 1.326 x[1] = 1.684 y[1] (analytic) = 0 y[1] (numeric) = -2.7194012794163927760545820246263 absolute error = 2.7194012794163927760545820246263 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.506 Order of pole = 1.326 x[1] = 1.685 y[1] (analytic) = 0 y[1] (numeric) = -2.7201120302221798660146484332357 absolute error = 2.7201120302221798660146484332357 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.507 Order of pole = 1.325 x[1] = 1.686 y[1] (analytic) = 0 y[1] (numeric) = -2.7208221848270489042523846660493 absolute error = 2.7208221848270489042523846660493 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1319.9MB, alloc=4.4MB, time=136.76 Complex estimate of poles used Radius of convergence = 2.508 Order of pole = 1.325 x[1] = 1.687 y[1] (analytic) = 0 y[1] (numeric) = -2.7215317436599099881656907899581 absolute error = 2.7215317436599099881656907899581 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.509 Order of pole = 1.325 x[1] = 1.688 y[1] (analytic) = 0 y[1] (numeric) = -2.7222407071490017597367675462064 absolute error = 2.7222407071490017597367675462064 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.51 Order of pole = 1.325 x[1] = 1.689 y[1] (analytic) = 0 y[1] (numeric) = -2.7229490757218927430705965182069 absolute error = 2.7229490757218927430705965182069 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.511 Order of pole = 1.325 x[1] = 1.69 y[1] (analytic) = 0 y[1] (numeric) = -2.7236568498054826785210483625732 absolute error = 2.7236568498054826785210483625732 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.512 Order of pole = 1.325 x[1] = 1.691 y[1] (analytic) = 0 y[1] (numeric) = -2.724364029826003853415047892196 absolute error = 2.724364029826003853415047892196 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1323.7MB, alloc=4.4MB, time=137.16 Complex estimate of poles used Radius of convergence = 2.513 Order of pole = 1.324 x[1] = 1.692 y[1] (analytic) = 0 y[1] (numeric) = -2.7250706162090224293851875479681 absolute error = 2.7250706162090224293851875479681 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.514 Order of pole = 1.324 x[1] = 1.693 y[1] (analytic) = 0 y[1] (numeric) = -2.7257766093794397663211436955936 absolute error = 2.7257766093794397663211436955936 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.515 Order of pole = 1.324 x[1] = 1.694 y[1] (analytic) = 0 y[1] (numeric) = -2.726482009761493742950213235096 absolute error = 2.726482009761493742950213235096 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.516 Order of pole = 1.324 x[1] = 1.695 y[1] (analytic) = 0 y[1] (numeric) = -2.727186817778760074057251212475 absolute error = 2.727186817778760074057251212475 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.517 Order of pole = 1.324 memory used=1327.5MB, alloc=4.4MB, time=137.54 x[1] = 1.696 y[1] (analytic) = 0 y[1] (numeric) = -2.7278910338541536243542534747653 absolute error = 2.7278910338541536243542534747653 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.518 Order of pole = 1.324 x[1] = 1.697 y[1] (analytic) = 0 y[1] (numeric) = -2.7285946584099297190097919108275 absolute error = 2.7285946584099297190097919108275 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.519 Order of pole = 1.323 x[1] = 1.698 y[1] (analytic) = 0 y[1] (numeric) = -2.7292976918676854508484734698756 absolute error = 2.7292976918676854508484734698756 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.52 Order of pole = 1.323 x[1] = 1.699 y[1] (analytic) = 0 y[1] (numeric) = -2.7300001346483609842305579473324 absolute error = 2.7300001346483609842305579473324 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.521 Order of pole = 1.323 x[1] = 1.7 y[1] (analytic) = 0 y[1] (numeric) = -2.730701987172240855621833472426 absolute error = 2.730701987172240855621833472426 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1331.3MB, alloc=4.4MB, time=137.94 Complex estimate of poles used Radius of convergence = 2.522 Order of pole = 1.323 x[1] = 1.701 y[1] (analytic) = 0 y[1] (numeric) = -2.7314032498589552708638127233276 absolute error = 2.7314032498589552708638127233276 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.523 Order of pole = 1.323 x[1] = 1.702 y[1] (analytic) = 0 y[1] (numeric) = -2.732103923127481399154277132909 absolute error = 2.732103923127481399154277132909 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.524 Order of pole = 1.322 x[1] = 1.703 y[1] (analytic) = 0 y[1] (numeric) = -2.732804007396144663748160730702 absolute error = 2.732804007396144663748160730702 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.525 Order of pole = 1.322 x[1] = 1.704 y[1] (analytic) = 0 y[1] (numeric) = -2.7335035030826200293887297937113 absolute error = 2.7335035030826200293887297937113 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.527 Order of pole = 1.322 x[1] = 1.705 y[1] (analytic) = 0 y[1] (numeric) = -2.7342024106039332864789791497001 absolute error = 2.7342024106039332864789791497001 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1335.1MB, alloc=4.4MB, time=138.33 Complex estimate of poles used Radius of convergence = 2.528 Order of pole = 1.322 x[1] = 1.706 y[1] (analytic) = 0 y[1] (numeric) = -2.7349007303764623320031307907851 absolute error = 2.7349007303764623320031307907851 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.529 Order of pole = 1.322 x[1] = 1.707 y[1] (analytic) = 0 y[1] (numeric) = -2.7355984628159384472080854119862 absolute error = 2.7355984628159384472080854119862 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.53 Order of pole = 1.322 x[1] = 1.708 y[1] (analytic) = 0 y[1] (numeric) = -2.7362956083374475720546425881268 absolute error = 2.7362956083374475720546425881268 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.531 Order of pole = 1.321 x[1] = 1.709 y[1] (analytic) = 0 y[1] (numeric) = -2.7369921673554315764482705425294 absolute error = 2.7369921673554315764482705425294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1339.0MB, alloc=4.4MB, time=138.72 Complex estimate of poles used Radius of convergence = 2.532 Order of pole = 1.321 x[1] = 1.71 y[1] (analytic) = 0 y[1] (numeric) = -2.7376881402836895282591718416497 absolute error = 2.7376881402836895282591718416497 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.533 Order of pole = 1.321 x[1] = 1.711 y[1] (analytic) = 0 y[1] (numeric) = -2.7383835275353789581413568705063 absolute error = 2.7383835275353789581413568705063 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.534 Order of pole = 1.321 x[1] = 1.712 y[1] (analytic) = 0 y[1] (numeric) = -2.73907832952301712116040260385 absolute error = 2.73907832952301712116040260385 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.535 Order of pole = 1.321 x[1] = 1.713 y[1] (analytic) = 0 y[1] (numeric) = -2.7397725466584822552395399868462 absolute error = 2.7397725466584822552395399868462 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.536 Order of pole = 1.321 x[1] = 1.714 y[1] (analytic) = 0 y[1] (numeric) = -2.740466179353014836433679175986 absolute error = 2.740466179353014836433679175986 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1342.8MB, alloc=4.4MB, time=139.11 Complex estimate of poles used Radius of convergence = 2.537 Order of pole = 1.32 x[1] = 1.715 y[1] (analytic) = 0 y[1] (numeric) = -2.7411592280172188310409479653639 absolute error = 2.7411592280172188310409479653639 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.538 Order of pole = 1.32 x[1] = 1.716 y[1] (analytic) = 0 y[1] (numeric) = -2.7418516930610629445612849347465 absolute error = 2.7418516930610629445612849347465 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.539 Order of pole = 1.32 x[1] = 1.717 y[1] (analytic) = 0 y[1] (numeric) = -2.7425435748938818675115952033785 absolute error = 2.7425435748938818675115952033785 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.54 Order of pole = 1.32 x[1] = 1.718 y[1] (analytic) = 0 y[1] (numeric) = -2.743234873924377518106943156615 absolute error = 2.743234873924377518106943156615 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.541 memory used=1346.6MB, alloc=4.4MB, time=139.50 Order of pole = 1.32 x[1] = 1.719 y[1] (analytic) = 0 y[1] (numeric) = -2.7439255905606202818172231306203 absolute error = 2.7439255905606202818172231306203 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.542 Order of pole = 1.32 x[1] = 1.72 y[1] (analytic) = 0 y[1] (numeric) = -2.7446157252100502478087157929162 absolute error = 2.7446157252100502478087157929162 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.543 Order of pole = 1.319 x[1] = 1.721 y[1] (analytic) = 0 y[1] (numeric) = -2.7453052782794784422799048428921 absolute error = 2.7453052782794784422799048428921 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.544 Order of pole = 1.319 x[1] = 1.722 y[1] (analytic) = 0 y[1] (numeric) = -2.7459942501750880587008956758985 absolute error = 2.7459942501750880587008956758985 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.545 Order of pole = 1.319 x[1] = 1.723 y[1] (analytic) = 0 y[1] (numeric) = -2.7466826413024356849657448066334 absolute error = 2.7466826413024356849657448066334 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1350.4MB, alloc=4.4MB, time=139.89 Complex estimate of poles used Radius of convergence = 2.546 Order of pole = 1.319 x[1] = 1.724 y[1] (analytic) = 0 y[1] (numeric) = -2.7473704520664525274669761315946 absolute error = 2.7473704520664525274669761315946 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.547 Order of pole = 1.319 x[1] = 1.725 y[1] (analytic) = 0 y[1] (numeric) = -2.7480576828714456321015275258193 absolute error = 2.7480576828714456321015275258193 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.548 Order of pole = 1.319 x[1] = 1.726 y[1] (analytic) = 0 y[1] (numeric) = -2.748744334121099102217338815365 absolute error = 2.748744334121099102217338815365 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.549 Order of pole = 1.318 x[1] = 1.727 y[1] (analytic) = 0 y[1] (numeric) = -2.7494304062184753135097598434199 absolute error = 2.7494304062184753135097598434199 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.55 Order of pole = 1.318 x[1] = 1.728 y[1] (analytic) = 0 y[1] (numeric) = -2.7501158995660161258769251539725 absolute error = 2.7501158995660161258769251539725 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1354.2MB, alloc=4.4MB, time=140.29 Complex estimate of poles used Radius of convergence = 2.551 Order of pole = 1.318 x[1] = 1.729 y[1] (analytic) = 0 y[1] (numeric) = -2.750800814565544092243209752038 absolute error = 2.750800814565544092243209752038 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.552 Order of pole = 1.318 x[1] = 1.73 y[1] (analytic) = 0 y[1] (numeric) = -2.7514851516182636643598484629506 absolute error = 2.7514851516182636643598484629506 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.553 Order of pole = 1.318 x[1] = 1.731 y[1] (analytic) = 0 y[1] (numeric) = -2.7521689111247623955917696046081 absolute error = 2.7521689111247623955917696046081 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.554 Order of pole = 1.318 x[1] = 1.732 y[1] (analytic) = 0 y[1] (numeric) = -2.7528520934850121406996620052206 absolute error = 2.7528520934850121406996620052206 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1358.0MB, alloc=4.4MB, time=140.67 Complex estimate of poles used Radius of convergence = 2.555 Order of pole = 1.317 x[1] = 1.733 y[1] (analytic) = 0 y[1] (numeric) = -2.7535346990983702526262628444969 absolute error = 2.7535346990983702526262628444969 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.556 Order of pole = 1.317 x[1] = 1.734 y[1] (analytic) = 0 y[1] (numeric) = -2.7542167283635807762958223677321 absolute error = 2.7542167283635807762958223677321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.557 Order of pole = 1.317 x[1] = 1.735 y[1] (analytic) = 0 y[1] (numeric) = -2.7548981816787756394356702193641 absolute error = 2.7548981816787756394356702193641 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.558 Order of pole = 1.317 x[1] = 1.736 y[1] (analytic) = 0 y[1] (numeric) = -2.7555790594414758404287769646908 absolute error = 2.7555790594414758404287769646908 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.559 Order of pole = 1.317 x[1] = 1.737 y[1] (analytic) = 0 y[1] (numeric) = -2.7562593620485926332061733150131 absolute error = 2.7562593620485926332061733150131 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1361.8MB, alloc=4.4MB, time=141.07 Complex estimate of poles used Radius of convergence = 2.56 Order of pole = 1.317 x[1] = 1.738 y[1] (analytic) = 0 y[1] (numeric) = -2.7569390898964287091880586419366 absolute error = 2.7569390898964287091880586419366 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.561 Order of pole = 1.316 x[1] = 1.739 y[1] (analytic) = 0 y[1] (numeric) = -2.7576182433806793762823995603714 absolute error = 2.7576182433806793762823995603714 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.562 Order of pole = 1.316 x[1] = 1.74 y[1] (analytic) = 0 y[1] (numeric) = -2.758296822896433734949788676361 absolute error = 2.758296822896433734949788676361 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.563 Order of pole = 1.316 x[1] = 1.741 y[1] (analytic) = 0 y[1] (numeric) = -2.7589748288381758513433030346955 absolute error = 2.7589748288381758513433030346955 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1365.7MB, alloc=4.4MB, time=141.47 Complex estimate of poles used Radius of convergence = 2.564 Order of pole = 1.316 x[1] = 1.742 y[1] (analytic) = 0 y[1] (numeric) = -2.7596522615997859275320713617763 absolute error = 2.7596522615997859275320713617763 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.565 Order of pole = 1.316 x[1] = 1.743 y[1] (analytic) = 0 y[1] (numeric) = -2.7603291215745414688172288808525 absolute error = 2.7603291215745414688172288808525 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.566 Order of pole = 1.316 x[1] = 1.744 y[1] (analytic) = 0 y[1] (numeric) = -2.7610054091551184481489082790019 absolute error = 2.7610054091551184481489082790019 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.567 Order of pole = 1.315 x[1] = 1.745 y[1] (analytic) = 0 y[1] (numeric) = -2.7616811247335924676528853275392 absolute error = 2.7616811247335924676528853275392 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.568 Order of pole = 1.315 x[1] = 1.746 y[1] (analytic) = 0 y[1] (numeric) = -2.7623562687014399172754676993718 absolute error = 2.7623562687014399172754676993718 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1369.5MB, alloc=4.4MB, time=141.87 Complex estimate of poles used Radius of convergence = 2.569 Order of pole = 1.315 x[1] = 1.747 y[1] (analytic) = 0 y[1] (numeric) = -2.7630308414495391305551856876419 absolute error = 2.7630308414495391305551856876419 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.57 Order of pole = 1.315 x[1] = 1.748 y[1] (analytic) = 0 y[1] (numeric) = -2.7637048433681715375298138092758 absolute error = 2.7637048433681715375298138092758 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.571 Order of pole = 1.315 x[1] = 1.749 y[1] (analytic) = 0 y[1] (numeric) = -2.7643782748470228147872226742675 absolute error = 2.7643782748470228147872226742675 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.572 Order of pole = 1.315 x[1] = 1.75 y[1] (analytic) = 0 y[1] (numeric) = -2.7650511362751840326685310161305 absolute error = 2.7650511362751840326685310161305 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.573 Order of pole = 1.314 x[1] = 1.751 y[1] (analytic) = 0 y[1] (numeric) = -2.7657234280411527996319984104398 absolute error = 2.7657234280411527996319984104398 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1373.3MB, alloc=4.4MB, time=142.26 Complex estimate of poles used Radius of convergence = 2.574 Order of pole = 1.314 x[1] = 1.752 y[1] (analytic) = 0 y[1] (numeric) = -2.7663951505328344037860699562259 absolute error = 2.7663951505328344037860699562259 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.575 Order of pole = 1.314 x[1] = 1.753 y[1] (analytic) = 0 y[1] (numeric) = -2.7670663041375429515999550586651 absolute error = 2.7670663041375429515999550586651 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.576 Order of pole = 1.314 x[1] = 1.754 y[1] (analytic) = 0 y[1] (numeric) = -2.7677368892420025038000934305098 absolute error = 2.7677368892420025038000934305098 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.577 Order of pole = 1.314 x[1] = 1.755 y[1] (analytic) = 0 y[1] (numeric) = -2.7684069062323482084608325235158 absolute error = 2.7684069062323482084608325235158 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1377.1MB, alloc=4.4MB, time=142.66 Complex estimate of poles used Radius of convergence = 2.578 Order of pole = 1.314 x[1] = 1.756 y[1] (analytic) = 0 y[1] (numeric) = -2.7690763554941274312976118092281 absolute error = 2.7690763554941274312976118092281 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.579 Order of pole = 1.313 x[1] = 1.757 y[1] (analytic) = 0 y[1] (numeric) = -2.769745237412300883170920650387 absolute error = 2.769745237412300883170920650387 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.58 Order of pole = 1.313 x[1] = 1.758 y[1] (analytic) = 0 y[1] (numeric) = -2.7704135523712437448092679393941 absolute error = 2.7704135523712437448092679393941 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.581 Order of pole = 1.313 x[1] = 1.759 y[1] (analytic) = 0 y[1] (numeric) = -2.7710813007547467887593732282388 absolute error = 2.7710813007547467887593732282388 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.582 Order of pole = 1.313 x[1] = 1.76 y[1] (analytic) = 0 y[1] (numeric) = -2.7717484829460174985717607345252 absolute error = 2.7717484829460174985717607345252 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1380.9MB, alloc=4.4MB, time=143.05 Complex estimate of poles used Radius of convergence = 2.584 Order of pole = 1.313 x[1] = 1.761 y[1] (analytic) = 0 y[1] (numeric) = -2.7724150993276811852299093802584 absolute error = 2.7724150993276811852299093802584 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.585 Order of pole = 1.313 x[1] = 1.762 y[1] (analytic) = 0 y[1] (numeric) = -2.7730811502817821008310839033538 absolute error = 2.7730811502817821008310839033538 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.586 Order of pole = 1.312 x[1] = 1.763 y[1] (analytic) = 0 y[1] (numeric) = -2.7737466361897845495269440759276 absolute error = 2.7737466361897845495269440759276 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.587 Order of pole = 1.312 x[1] = 1.764 y[1] (analytic) = 0 y[1] (numeric) = -2.7744115574325739957320011678226 absolute error = 2.7744115574325739957320011678226 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1384.7MB, alloc=4.4MB, time=143.44 Complex estimate of poles used Radius of convergence = 2.588 Order of pole = 1.312 x[1] = 1.765 y[1] (analytic) = 0 y[1] (numeric) = -2.77507591439045816960796300803 absolute error = 2.77507591439045816960796300803 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.589 Order of pole = 1.312 x[1] = 1.766 y[1] (analytic) = 0 y[1] (numeric) = -2.7757397074431681698319813201985 absolute error = 2.7757397074431681698319813201985 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.59 Order of pole = 1.312 x[1] = 1.767 y[1] (analytic) = 0 y[1] (numeric) = -2.7764029369698595636567874407959 absolute error = 2.7764029369698595636567874407959 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.591 Order of pole = 1.312 x[1] = 1.768 y[1] (analytic) = 0 y[1] (numeric) = -2.7770656033491134842706750692203 absolute error = 2.7770656033491134842706750692203 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.592 Order of pole = 1.312 x[1] = 1.769 y[1] (analytic) = 0 y[1] (numeric) = -2.7777277069589377254652613477707 absolute error = 2.7777277069589377254652613477707 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1388.5MB, alloc=4.4MB, time=143.83 Complex estimate of poles used Radius of convergence = 2.593 Order of pole = 1.311 x[1] = 1.77 y[1] (analytic) = 0 y[1] (numeric) = -2.7783892481767678336189303254037 absolute error = 2.7783892481767678336189303254037 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.594 Order of pole = 1.311 x[1] = 1.771 y[1] (analytic) = 0 y[1] (numeric) = -2.7790502273794681970038357221494 absolute error = 2.7790502273794681970038357221494 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.595 Order of pole = 1.311 x[1] = 1.772 y[1] (analytic) = 0 y[1] (numeric) = -2.7797106449433331324243128804628 absolute error = 2.7797106449433331324243128804628 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.596 Order of pole = 1.311 x[1] = 1.773 y[1] (analytic) = 0 y[1] (numeric) = -2.7803705012440879691945228651762 absolute error = 2.7803705012440879691945228651762 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.597 Order of pole = 1.311 x[1] = 1.774 y[1] (analytic) = 0 y[1] (numeric) = -2.7810297966568901304631248546314 absolute error = 2.7810297966568901304631248546314 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1392.4MB, alloc=4.4MB, time=144.23 Complex estimate of poles used Radius of convergence = 2.598 Order of pole = 1.311 x[1] = 1.775 y[1] (analytic) = 0 y[1] (numeric) = -2.7816885315563302118927462515339 absolute error = 2.7816885315563302118927462515339 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.599 Order of pole = 1.31 x[1] = 1.776 y[1] (analytic) = 0 y[1] (numeric) = -2.7823467063164330577019933326279 absolute error = 2.7823467063164330577019933326279 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.6 Order of pole = 1.31 x[1] = 1.777 y[1] (analytic) = 0 y[1] (numeric) = -2.7830043213106588340777187509822 absolute error = 2.7830043213106588340777187509822 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.601 Order of pole = 1.31 x[1] = 1.778 y[1] (analytic) = 0 y[1] (numeric) = -2.7836613769119040999652358030341 absolute error = 2.7836613769119040999652358030341 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1396.2MB, alloc=4.4MB, time=144.61 Complex estimate of poles used Radius of convergence = 2.602 Order of pole = 1.31 x[1] = 1.779 y[1] (analytic) = 0 y[1] (numeric) = -2.7843178734925028752441430741201 absolute error = 2.7843178734925028752441430741201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.603 Order of pole = 1.31 x[1] = 1.78 y[1] (analytic) = 0 y[1] (numeric) = -2.7849738114242277062973968805586 absolute error = 2.7849738114242277062973968805586 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.604 Order of pole = 1.31 x[1] = 1.781 y[1] (analytic) = 0 y[1] (numeric) = -2.7856291910782907289812428330049 absolute error = 2.7856291910782907289812428330049 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.605 Order of pole = 1.309 x[1] = 1.782 y[1] (analytic) = 0 y[1] (numeric) = -2.7862840128253447290035918543077 absolute error = 2.7862840128253447290035918543077 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.606 Order of pole = 1.309 x[1] = 1.783 y[1] (analytic) = 0 y[1] (numeric) = -2.7869382770354841997184000950268 absolute error = 2.7869382770354841997184000950268 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1400.0MB, alloc=4.4MB, time=145.01 Complex estimate of poles used Radius of convergence = 2.607 Order of pole = 1.309 x[1] = 1.784 y[1] (analytic) = 0 y[1] (numeric) = -2.7875919840782463973435864006638 absolute error = 2.7875919840782463973435864006638 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.608 Order of pole = 1.309 x[1] = 1.785 y[1] (analytic) = 0 y[1] (numeric) = -2.7882451343226123936099952960828 absolute error = 2.7882451343226123936099952960828 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.609 Order of pole = 1.309 x[1] = 1.786 y[1] (analytic) = 0 y[1] (numeric) = -2.7888977281370081258488878641022 absolute error = 2.7888977281370081258488878641022 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.61 Order of pole = 1.309 x[1] = 1.787 y[1] (analytic) = 0 y[1] (numeric) = -2.7895497658893054445254174063947 absolute error = 2.7895497658893054445254174063947 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1403.8MB, alloc=4.4MB, time=145.40 Complex estimate of poles used Radius of convergence = 2.611 Order of pole = 1.308 x[1] = 1.788 y[1] (analytic) = 0 y[1] (numeric) = -2.7902012479468231582255213851938 absolute error = 2.7902012479468231582255213851938 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.612 Order of pole = 1.308 x[1] = 1.789 y[1] (analytic) = 0 y[1] (numeric) = -2.7908521746763280761036358534469 absolute error = 2.7908521746763280761036358534469 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.613 Order of pole = 1.308 x[1] = 1.79 y[1] (analytic) = 0 y[1] (numeric) = -2.791502546444036047798613388535 absolute error = 2.791502546444036047798613388535 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.614 Order of pole = 1.308 x[1] = 1.791 y[1] (analytic) = 0 y[1] (numeric) = -2.7921523636156130008252004500769 absolute error = 2.7921523636156130008252004500769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.615 Order of pole = 1.308 x[1] = 1.792 y[1] (analytic) = 0 y[1] (numeric) = -2.7928016265561759754484050852155 absolute error = 2.7928016265561759754484050852155 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1407.6MB, alloc=4.4MB, time=145.79 Complex estimate of poles used Radius of convergence = 2.616 Order of pole = 1.308 x[1] = 1.793 y[1] (analytic) = 0 y[1] (numeric) = -2.7934503356302941570480610047232 absolute error = 2.7934503356302941570480610047232 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.617 Order of pole = 1.308 x[1] = 1.794 y[1] (analytic) = 0 y[1] (numeric) = -2.7940984912019899059808692498401 absolute error = 2.7940984912019899059808692498401 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.618 Order of pole = 1.307 x[1] = 1.795 y[1] (analytic) = 0 y[1] (numeric) = -2.7947460936347397849471739625444 absolute error = 2.7947460936347397849471739625444 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.619 Order of pole = 1.307 x[1] = 1.796 y[1] (analytic) = 0 y[1] (numeric) = -2.7953931432914755838697041605379 absolute error = 2.7953931432914755838697041605379 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.62 Order of pole = 1.307 x[1] = 1.797 y[1] (analytic) = 0 y[1] (numeric) = -2.7960396405345853422914889021859 absolute error = 2.7960396405345853422914889021859 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1411.4MB, alloc=4.4MB, time=146.19 Complex estimate of poles used Radius of convergence = 2.621 Order of pole = 1.307 x[1] = 1.798 y[1] (analytic) = 0 y[1] (numeric) = -2.7966855857259143693001288055666 absolute error = 2.7966855857259143693001288055666 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.622 Order of pole = 1.307 x[1] = 1.799 y[1] (analytic) = 0 y[1] (numeric) = -2.79733097922676626098558255925 absolute error = 2.79733097922676626098558255925 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.623 Order of pole = 1.307 x[1] = 1.8 y[1] (analytic) = 0 y[1] (numeric) = -2.7979758213979039154386028300212 absolute error = 2.7979758213979039154386028300212 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.624 Order of pole = 1.306 x[1] = 1.801 y[1] (analytic) = 0 y[1] (numeric) = -2.7986201125995505452969318340857 absolute error = 2.7986201125995505452969318340857 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1415.3MB, alloc=4.4MB, time=146.58 Complex estimate of poles used Radius of convergence = 2.625 Order of pole = 1.306 x[1] = 1.802 y[1] (analytic) = 0 y[1] (numeric) = -2.7992638531913906878463427929323 absolute error = 2.7992638531913906878463427929323 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.626 Order of pole = 1.306 x[1] = 1.803 y[1] (analytic) = 0 y[1] (numeric) = -2.7999070435325712126835895425773 absolute error = 2.7999070435325712126835895425773 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.627 Order of pole = 1.306 x[1] = 1.804 y[1] (analytic) = 0 y[1] (numeric) = -2.800549683981702326948302704971 absolute error = 2.800549683981702326948302704971 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.628 Order of pole = 1.306 x[1] = 1.805 y[1] (analytic) = 0 y[1] (numeric) = -2.8011917748968585781308470625067 absolute error = 2.8011917748968585781308470625067 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.629 Order of pole = 1.306 x[1] = 1.806 y[1] (analytic) = 0 y[1] (numeric) = -2.8018333166355798544631311004401 absolute error = 2.8018333166355798544631311004401 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1419.1MB, alloc=4.4MB, time=146.98 Complex estimate of poles used Radius of convergence = 2.63 Order of pole = 1.306 x[1] = 1.807 y[1] (analytic) = 0 y[1] (numeric) = -2.8024743095548723828993360971984 absolute error = 2.8024743095548723828993360971984 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.631 Order of pole = 1.305 x[1] = 1.808 y[1] (analytic) = 0 y[1] (numeric) = -2.8031147540112097246935086486437 absolute error = 2.8031147540112097246935086486437 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.632 Order of pole = 1.305 x[1] = 1.809 y[1] (analytic) = 0 y[1] (numeric) = -2.8037546503605337685809371089545 absolute error = 2.8037546503605337685809371089545 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.633 Order of pole = 1.305 x[1] = 1.81 y[1] (analytic) = 0 y[1] (numeric) = -2.8043939989582557215702091175147 absolute error = 2.8043939989582557215702091175147 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1422.9MB, alloc=4.4MB, time=147.37 Complex estimate of poles used Radius of convergence = 2.634 Order of pole = 1.305 x[1] = 1.811 y[1] (analytic) = 0 y[1] (numeric) = -2.8050328001592570973528241576588 absolute error = 2.8050328001592570973528241576588 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.635 Order of pole = 1.305 x[1] = 1.812 y[1] (analytic) = 0 y[1] (numeric) = -2.8056710543178907023372119589245 absolute error = 2.8056710543178907023372119589245 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.636 Order of pole = 1.305 x[1] = 1.813 y[1] (analytic) = 0 y[1] (numeric) = -2.8063087617879816193139845092286 absolute error = 2.8063087617879816193139845092286 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.637 Order of pole = 1.304 x[1] = 1.814 y[1] (analytic) = 0 y[1] (numeric) = -2.8069459229228281887592264867169 absolute error = 2.8069459229228281887592264867169 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.639 Order of pole = 1.304 x[1] = 1.815 y[1] (analytic) = 0 y[1] (numeric) = -2.8075825380752029877826060525687 absolute error = 2.8075825380752029877826060525687 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1426.7MB, alloc=4.4MB, time=147.77 Complex estimate of poles used Radius of convergence = 2.64 Order of pole = 1.304 x[1] = 1.816 y[1] (analytic) = 0 y[1] (numeric) = -2.8082186075973538067270651653702 absolute error = 2.8082186075973538067270651653702 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.641 Order of pole = 1.304 x[1] = 1.817 y[1] (analytic) = 0 y[1] (numeric) = -2.8088541318410046234268258844432 absolute error = 2.8088541318410046234268258844432 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.642 Order of pole = 1.304 x[1] = 1.818 y[1] (analytic) = 0 y[1] (numeric) = -2.8094891111573565751304265233321 absolute error = 2.8094891111573565751304265233321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.643 Order of pole = 1.304 x[1] = 1.819 y[1] (analytic) = 0 y[1] (numeric) = -2.8101235458970889280954789951521 absolute error = 2.8101235458970889280954789951521 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.644 Order of pole = 1.304 x[1] = 1.82 y[1] (analytic) = 0 y[1] (numeric) = -2.8107574364103600448618162583032 absolute error = 2.8107574364103600448618162583032 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1430.5MB, alloc=4.4MB, time=148.16 Complex estimate of poles used Radius of convergence = 2.645 Order of pole = 1.303 x[1] = 1.821 y[1] (analytic) = 0 y[1] (numeric) = -2.8113907830468083492096764237854 absolute error = 2.8113907830468083492096764237854 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.646 Order of pole = 1.303 x[1] = 1.822 y[1] (analytic) = 0 y[1] (numeric) = -2.8120235861555532888095478236451 absolute error = 2.8120235861555532888095478236451 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.647 Order of pole = 1.303 x[1] = 1.823 y[1] (analytic) = 0 y[1] (numeric) = -2.8126558460851962955702771635691 absolute error = 2.8126558460851962955702771635691 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.648 Order of pole = 1.303 x[1] = 1.824 y[1] (analytic) = 0 y[1] (numeric) = -2.8132875631838217436920207909531 absolute error = 2.8132875631838217436920207909531 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1434.3MB, alloc=4.4MB, time=148.55 Complex estimate of poles used Radius of convergence = 2.649 Order of pole = 1.303 x[1] = 1.825 y[1] (analytic) = 0 y[1] (numeric) = -2.8139187377989979054305971025449 absolute error = 2.8139187377989979054305971025449 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.65 Order of pole = 1.303 x[1] = 1.826 y[1] (analytic) = 0 y[1] (numeric) = -2.8145493702777779045797761926319 absolute error = 2.8145493702777779045797761926319 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.651 Order of pole = 1.303 x[1] = 1.827 y[1] (analytic) = 0 y[1] (numeric) = -2.8151794609667006676780210033481 absolute error = 2.8151794609667006676780210033481 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.652 Order of pole = 1.302 x[1] = 1.828 y[1] (analytic) = 0 y[1] (numeric) = -2.8158090102117918729461724826574 absolute error = 2.8158090102117918729461724826574 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.653 Order of pole = 1.302 x[1] = 1.829 y[1] (analytic) = 0 y[1] (numeric) = -2.8164380183585648969625495825706 absolute error = 2.8164380183585648969625495825706 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1438.1MB, alloc=4.4MB, time=148.94 Complex estimate of poles used Radius of convergence = 2.654 Order of pole = 1.302 x[1] = 1.83 y[1] (analytic) = 0 y[1] (numeric) = -2.8170664857520217590819133398128 absolute error = 2.8170664857520217590819133398128 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.655 Order of pole = 1.302 x[1] = 1.831 y[1] (analytic) = 0 y[1] (numeric) = -2.8176944127366540636047227731286 absolute error = 2.8176944127366540636047227731286 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.656 Order of pole = 1.302 x[1] = 1.832 y[1] (analytic) = 0 y[1] (numeric) = -2.8183217996564439397030889053321 absolute error = 2.8183217996564439397030889053321 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.657 Order of pole = 1.302 x[1] = 1.833 y[1] (analytic) = 0 y[1] (numeric) = -2.8189486468548649791098118737354 absolute error = 2.8189486468548649791098118737354 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1442.0MB, alloc=4.4MB, time=149.33 Complex estimate of poles used Radius of convergence = 2.658 Order of pole = 1.301 x[1] = 1.834 y[1] (analytic) = 0 y[1] (numeric) = -2.8195749546748831715768648293656 absolute error = 2.8195749546748831715768648293656 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.659 Order of pole = 1.301 x[1] = 1.835 y[1] (analytic) = 0 y[1] (numeric) = -2.8202007234589578381096671430637 absolute error = 2.8202007234589578381096671430637 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.66 Order of pole = 1.301 x[1] = 1.836 y[1] (analytic) = 0 y[1] (numeric) = -2.8208259535490425619834683348001 absolute error = 2.8208259535490425619834683348001 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.661 Order of pole = 1.301 x[1] = 1.837 y[1] (analytic) = 0 y[1] (numeric) = -2.8214506452865861175481431209957 absolute error = 2.8214506452865861175481431209957 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.662 Order of pole = 1.301 x[1] = 1.838 y[1] (analytic) = 0 y[1] (numeric) = -2.8220747990125333968276770329658 absolute error = 2.8220747990125333968276770329658 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1445.8MB, alloc=4.4MB, time=149.73 Complex estimate of poles used Radius of convergence = 2.663 Order of pole = 1.301 x[1] = 1.839 y[1] (analytic) = 0 y[1] (numeric) = -2.8226984150673263339206011974577 absolute error = 2.8226984150673263339206011974577 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.664 Order of pole = 1.301 x[1] = 1.84 y[1] (analytic) = 0 y[1] (numeric) = -2.8233214937909048272076140873001 absolute error = 2.8233214937909048272076140873001 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.665 Order of pole = 1.3 x[1] = 1.841 y[1] (analytic) = 0 y[1] (numeric) = -2.8239440355227076593726073460791 absolute error = 2.8239440355227076593726073460791 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.666 Order of pole = 1.3 x[1] = 1.842 y[1] (analytic) = 0 y[1] (numeric) = -2.8245660406016734152432921651674 absolute error = 2.8245660406016734152432921651674 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.667 Order of pole = 1.3 memory used=1449.6MB, alloc=4.4MB, time=150.12 x[1] = 1.843 y[1] (analytic) = 0 y[1] (numeric) = -2.8251875093662413974576021440262 absolute error = 2.8251875093662413974576021440262 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.668 Order of pole = 1.3 x[1] = 1.844 y[1] (analytic) = 0 y[1] (numeric) = -2.8258084421543525399620280951386 absolute error = 2.8258084421543525399620280951386 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.669 Order of pole = 1.3 x[1] = 1.845 y[1] (analytic) = 0 y[1] (numeric) = -2.8264288393034503193480198628856 absolute error = 2.8264288393034503193480198628856 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.67 Order of pole = 1.3 x[1] = 1.846 y[1] (analytic) = 0 y[1] (numeric) = -2.8270487011504816640325699108166 absolute error = 2.8270487011504816640325699108166 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.671 Order of pole = 1.3 x[1] = 1.847 y[1] (analytic) = 0 y[1] (numeric) = -2.8276680280318978612890731937586 absolute error = 2.8276680280318978612890731937586 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1453.4MB, alloc=4.4MB, time=150.52 Complex estimate of poles used Radius of convergence = 2.672 Order of pole = 1.299 x[1] = 1.848 y[1] (analytic) = 0 y[1] (numeric) = -2.8282868202836554621345376697331 absolute error = 2.8282868202836554621345376697331 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.673 Order of pole = 1.299 x[1] = 1.849 y[1] (analytic) = 0 y[1] (numeric) = -2.8289050782412171840791997213757 absolute error = 2.8289050782412171840791997213757 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.674 Order of pole = 1.299 x[1] = 1.85 y[1] (analytic) = 0 y[1] (numeric) = -2.8295228022395528117445787471589 absolute error = 2.8295228022395528117445787471589 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.675 Order of pole = 1.299 x[1] = 1.851 y[1] (analytic) = 0 y[1] (numeric) = -2.8301399926131400953559852488823 absolute error = 2.8301399926131400953559852488823 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.676 Order of pole = 1.299 x[1] = 1.852 y[1] (analytic) = 0 y[1] (numeric) = -2.8307566496959656471154768832912 absolute error = 2.8307566496959656471154768832912 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1457.2MB, alloc=4.4MB, time=150.91 Complex estimate of poles used Radius of convergence = 2.677 Order of pole = 1.299 x[1] = 1.853 y[1] (analytic) = 0 y[1] (numeric) = -2.8313727738215258354612371620009 absolute error = 2.8313727738215258354612371620009 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.678 Order of pole = 1.299 x[1] = 1.854 y[1] (analytic) = 0 y[1] (numeric) = -2.8319883653228276772193317748152 absolute error = 2.8319883653228276772193317748152 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.679 Order of pole = 1.298 x[1] = 1.855 y[1] (analytic) = 0 y[1] (numeric) = -2.8326034245323897276537778767244 absolute error = 2.8326034245323897276537778767244 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.68 Order of pole = 1.298 x[1] = 1.856 y[1] (analytic) = 0 y[1] (numeric) = -2.833217951782242968420842118028 absolute error = 2.833217951782242968420842118028 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1461.0MB, alloc=4.4MB, time=151.31 Complex estimate of poles used Radius of convergence = 2.681 Order of pole = 1.298 x[1] = 1.857 y[1] (analytic) = 0 y[1] (numeric) = -2.8338319474039316934334637098439 absolute error = 2.8338319474039316934334637098439 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.682 Order of pole = 1.298 x[1] = 1.858 y[1] (analytic) = 0 y[1] (numeric) = -2.8344454117285143926416794034217 absolute error = 2.8344454117285143926416794034217 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.683 Order of pole = 1.298 x[1] = 1.859 y[1] (analytic) = 0 y[1] (numeric) = -2.8350583450865646337349079208657 absolute error = 2.8350583450865646337349079208657 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.684 Order of pole = 1.298 x[1] = 1.86 y[1] (analytic) = 0 y[1] (numeric) = -2.8356707478081719417719321067818 absolute error = 2.8356707478081719417719321067818 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.685 Order of pole = 1.298 x[1] = 1.861 y[1] (analytic) = 0 y[1] (numeric) = -2.8362826202229426767443978746868 absolute error = 2.8362826202229426767443978746868 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1464.8MB, alloc=4.4MB, time=151.70 Complex estimate of poles used Radius of convergence = 2.686 Order of pole = 1.297 x[1] = 1.862 y[1] (analytic) = 0 y[1] (numeric) = -2.8368939626600009090796298984497 absolute error = 2.8368939626600009090796298984497 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.687 Order of pole = 1.297 x[1] = 1.863 y[1] (analytic) = 0 y[1] (numeric) = -2.8375047754479892930885449472685 absolute error = 2.8375047754479892930885449472685 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.689 Order of pole = 1.297 x[1] = 1.864 y[1] (analytic) = 0 y[1] (numeric) = -2.8381150589150699383644247824224 absolute error = 2.8381150589150699383644247824224 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.69 Order of pole = 1.297 x[1] = 1.865 y[1] (analytic) = 0 y[1] (numeric) = -2.8387248133889252791382916249694 absolute error = 2.8387248133889252791382916249694 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.691 Order of pole = 1.297 memory used=1468.7MB, alloc=4.4MB, time=152.10 x[1] = 1.866 y[1] (analytic) = 0 y[1] (numeric) = -2.8393340391967589415966103653926 absolute error = 2.8393340391967589415966103653926 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.692 Order of pole = 1.297 x[1] = 1.867 y[1] (analytic) = 0 y[1] (numeric) = -2.8399427366652966091670229186241 absolute error = 2.8399427366652966091670229186241 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.693 Order of pole = 1.297 x[1] = 1.868 y[1] (analytic) = 0 y[1] (numeric) = -2.8405509061207868857778014306076 absolute error = 2.8405509061207868857778014306076 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.694 Order of pole = 1.296 x[1] = 1.869 y[1] (analytic) = 0 y[1] (numeric) = -2.8411585478890021570966884152921 absolute error = 2.8411585478890021570966884152921 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.695 Order of pole = 1.296 x[1] = 1.87 y[1] (analytic) = 0 y[1] (numeric) = -2.8417656622952394497547733433966 absolute error = 2.8417656622952394497547733433966 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1472.5MB, alloc=4.4MB, time=152.50 Complex estimate of poles used Radius of convergence = 2.696 Order of pole = 1.296 x[1] = 1.871 y[1] (analytic) = 0 y[1] (numeric) = -2.8423722496643212885610367161413 absolute error = 2.8423722496643212885610367161413 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.697 Order of pole = 1.296 x[1] = 1.872 y[1] (analytic) = 0 y[1] (numeric) = -2.8429783103205965517131742381283 absolute error = 2.8429783103205965517131742381283 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.698 Order of pole = 1.296 x[1] = 1.873 y[1] (analytic) = 0 y[1] (numeric) = -2.8435838445879413240102953533705 absolute error = 2.8435838445879413240102953533705 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.699 Order of pole = 1.296 x[1] = 1.874 y[1] (analytic) = 0 y[1] (numeric) = -2.8441888527897597480730721268284 absolute error = 2.8441888527897597480730721268284 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.7 Order of pole = 1.296 x[1] = 1.875 y[1] (analytic) = 0 y[1] (numeric) = -2.844793335248984873576896240432 absolute error = 2.844793335248984873576896240432 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1476.3MB, alloc=4.4MB, time=152.90 Complex estimate of poles used Radius of convergence = 2.701 Order of pole = 1.295 x[1] = 1.876 y[1] (analytic) = 0 y[1] (numeric) = -2.845397292288079504503583727151 absolute error = 2.845397292288079504503583727151 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.702 Order of pole = 1.295 x[1] = 1.877 y[1] (analytic) = 0 y[1] (numeric) = -2.8460007242290370444171489889454 absolute error = 2.8460007242290370444171489889454 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.703 Order of pole = 1.295 x[1] = 1.878 y[1] (analytic) = 0 y[1] (numeric) = -2.8466036313933823397691516340997 absolute error = 2.8466036313933823397691516340997 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.704 Order of pole = 1.295 x[1] = 1.879 y[1] (analytic) = 0 y[1] (numeric) = -2.8472060141021725212391017262287 absolute error = 2.8472060141021725212391017262287 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1480.1MB, alloc=4.4MB, time=153.30 Complex estimate of poles used Radius of convergence = 2.705 Order of pole = 1.295 x[1] = 1.88 y[1] (analytic) = 0 y[1] (numeric) = -2.8478078726759978431153911608652 absolute error = 2.8478078726759978431153911608652 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.706 Order of pole = 1.295 x[1] = 1.881 y[1] (analytic) = 0 y[1] (numeric) = -2.8484092074349825207222010757186 absolute error = 2.8484092074349825207222010757186 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.707 Order of pole = 1.295 x[1] = 1.882 y[1] (analytic) = 0 y[1] (numeric) = -2.8490100186987855658978174571458 absolute error = 2.8490100186987855658978174571458 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.708 Order of pole = 1.294 x[1] = 1.883 y[1] (analytic) = 0 y[1] (numeric) = -2.8496103067866016205297694278299 absolute error = 2.8496103067866016205297694278299 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.709 Order of pole = 1.294 x[1] = 1.884 y[1] (analytic) = 0 y[1] (numeric) = -2.8502100720171617881521870888392 absolute error = 2.8502100720171617881521870888392 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1483.9MB, alloc=4.5MB, time=153.70 Complex estimate of poles used Radius of convergence = 2.71 Order of pole = 1.294 x[1] = 1.885 y[1] (analytic) = 0 y[1] (numeric) = -2.850809314708734463610758242862 absolute error = 2.850809314708734463610758242862 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.711 Order of pole = 1.294 x[1] = 1.886 y[1] (analytic) = 0 y[1] (numeric) = -2.8514080351791261608006458442127 absolute error = 2.8514080351791261608006458442127 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.712 Order of pole = 1.294 x[1] = 1.887 y[1] (analytic) = 0 y[1] (numeric) = -2.8520062337456823384827106049046 absolute error = 2.8520062337456823384827106049046 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.713 Order of pole = 1.294 x[1] = 1.888 y[1] (analytic) = 0 y[1] (numeric) = -2.8526039107252882241833658344182 absolute error = 2.8526039107252882241833658344182 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1487.7MB, alloc=4.5MB, time=154.09 Complex estimate of poles used Radius of convergence = 2.714 Order of pole = 1.294 x[1] = 1.889 y[1] (analytic) = 0 y[1] (numeric) = -2.8532010664343696361833743034849 absolute error = 2.8532010664343696361833743034849 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.715 Order of pole = 1.293 x[1] = 1.89 y[1] (analytic) = 0 y[1] (numeric) = -2.8537977011888938036008796989933 absolute error = 2.8537977011888938036008796989933 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.716 Order of pole = 1.293 x[1] = 1.891 y[1] (analytic) = 0 y[1] (numeric) = -2.8543938153043701845739480777345 absolute error = 2.8543938153043701845739480777345 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.717 Order of pole = 1.293 x[1] = 1.892 y[1] (analytic) = 0 y[1] (numeric) = -2.8549894090958512825478776308741 absolute error = 2.8549894090958512825478776308741 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.718 Order of pole = 1.293 x[1] = 1.893 y[1] (analytic) = 0 y[1] (numeric) = -2.855584482877933460672518038501 absolute error = 2.855584482877933460672518038501 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1491.5MB, alloc=4.5MB, time=154.49 Complex estimate of poles used Radius of convergence = 2.719 Order of pole = 1.293 x[1] = 1.894 y[1] (analytic) = 0 y[1] (numeric) = -2.8561790369647577543148237240992 absolute error = 2.8561790369647577543148237240992 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.72 Order of pole = 1.293 x[1] = 1.895 y[1] (analytic) = 0 y[1] (numeric) = -2.85677307167001068169184841205 absolute error = 2.85677307167001068169184841205 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.721 Order of pole = 1.293 x[1] = 1.896 y[1] (analytic) = 0 y[1] (numeric) = -2.857366587306925052629371547043 absolute error = 2.857366587306925052629371547043 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.722 Order of pole = 1.292 x[1] = 1.897 y[1] (analytic) = 0 y[1] (numeric) = -2.857959584188280775451330352289 absolute error = 2.857959584188280775451330352289 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.723 Order of pole = 1.292 x[1] = 1.898 y[1] (analytic) = 0 y[1] (numeric) = -2.858552062626405662005214583434 absolute error = 2.858552062626405662005214583434 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1495.4MB, alloc=4.5MB, time=154.89 Complex estimate of poles used Radius of convergence = 2.724 Order of pole = 1.292 x[1] = 1.899 y[1] (analytic) = 0 y[1] (numeric) = -2.8591440229331762308285643768077 absolute error = 2.8591440229331762308285643768077 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.725 Order of pole = 1.292 x[1] = 1.9 y[1] (analytic) = 0 y[1] (numeric) = -2.8597354654200185084616949938483 absolute error = 2.8597354654200185084616949938483 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.726 Order of pole = 1.292 x[1] = 1.901 y[1] (analytic) = 0 y[1] (numeric) = -2.8603263903979088289117557279746 absolute error = 2.8603263903979088289117557279746 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.727 Order of pole = 1.292 x[1] = 1.902 y[1] (analytic) = 0 y[1] (numeric) = -2.8609167981773746312732137655677 absolute error = 2.8609167981773746312732137655677 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1499.2MB, alloc=4.5MB, time=155.28 Complex estimate of poles used Radius of convergence = 2.728 Order of pole = 1.292 x[1] = 1.903 y[1] (analytic) = 0 y[1] (numeric) = -2.8615066890684952555098373788293 absolute error = 2.8615066890684952555098373788293 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.729 Order of pole = 1.292 x[1] = 1.904 y[1] (analytic) = 0 y[1] (numeric) = -2.8620960633809027364032364748479 absolute error = 2.8620960633809027364032364748479 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.73 Order of pole = 1.291 x[1] = 1.905 y[1] (analytic) = 0 y[1] (numeric) = -2.8626849214237825956730022319784 absolute error = 2.8626849214237825956730022319784 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.731 Order of pole = 1.291 x[1] = 1.906 y[1] (analytic) = 0 y[1] (numeric) = -2.8632732635058746322734713213751 absolute error = 2.8632732635058746322734713213751 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.733 Order of pole = 1.291 x[1] = 1.907 y[1] (analytic) = 0 y[1] (numeric) = -2.8638610899354737108721240379624 absolute error = 2.8638610899354737108721240379624 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1503.0MB, alloc=4.5MB, time=155.67 Complex estimate of poles used Radius of convergence = 2.734 Order of pole = 1.291 x[1] = 1.908 y[1] (analytic) = 0 y[1] (numeric) = -2.8644484010204305485146095510405 absolute error = 2.8644484010204305485146095510405 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.735 Order of pole = 1.291 x[1] = 1.909 y[1] (analytic) = 0 y[1] (numeric) = -2.8650351970681524994813754298506 absolute error = 2.8650351970681524994813754298506 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.736 Order of pole = 1.291 x[1] = 1.91 y[1] (analytic) = 0 y[1] (numeric) = -2.8656214783856043383408626035287 absolute error = 2.8656214783856043383408626035287 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.737 Order of pole = 1.291 x[1] = 1.911 y[1] (analytic) = 0 y[1] (numeric) = -2.8662072452793090412042109777106 absolute error = 2.8662072452793090412042109777106 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1506.8MB, alloc=4.5MB, time=156.06 Complex estimate of poles used Radius of convergence = 2.738 Order of pole = 1.29 x[1] = 1.912 y[1] (analytic) = 0 y[1] (numeric) = -2.8667924980553485651864050513703 absolute error = 2.8667924980553485651864050513703 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.739 Order of pole = 1.29 x[1] = 1.913 y[1] (analytic) = 0 y[1] (numeric) = -2.8673772370193646260787730570428 absolute error = 2.8673772370193646260787730570428 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.74 Order of pole = 1.29 x[1] = 1.914 y[1] (analytic) = 0 y[1] (numeric) = -2.8679614624765594742377373851535 absolute error = 2.8679614624765594742377373851535 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.741 Order of pole = 1.29 x[1] = 1.915 y[1] (analytic) = 0 y[1] (numeric) = -2.8685451747316966686946983485155 absolute error = 2.8685451747316966686946983485155 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.742 Order of pole = 1.29 x[1] = 1.916 y[1] (analytic) = 0 y[1] (numeric) = -2.8691283740891018494919176959242 absolute error = 2.8691283740891018494919176959242 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1510.6MB, alloc=4.5MB, time=156.45 Complex estimate of poles used Radius of convergence = 2.743 Order of pole = 1.29 x[1] = 1.917 y[1] (analytic) = 0 y[1] (numeric) = -2.8697110608526635082492526939355 absolute error = 2.8697110608526635082492526939355 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.744 Order of pole = 1.29 x[1] = 1.918 y[1] (analytic) = 0 y[1] (numeric) = -2.8702932353258337569665760631273 absolute error = 2.8702932353258337569665760631273 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.745 Order of pole = 1.29 x[1] = 1.919 y[1] (analytic) = 0 y[1] (numeric) = -2.8708748978116290950667015791778 absolute error = 2.8708748978116290950667015791778 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.746 Order of pole = 1.289 x[1] = 1.92 y[1] (analytic) = 0 y[1] (numeric) = -2.8714560486126311746836197297128 absolute error = 2.8714560486126311746836197297128 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.747 Order of pole = 1.289 x[1] = 1.921 y[1] (analytic) = 0 y[1] (numeric) = -2.8720366880309875642008324548471 absolute error = 2.8720366880309875642008324548471 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1514.4MB, alloc=4.5MB, time=156.85 Complex estimate of poles used Radius of convergence = 2.748 Order of pole = 1.289 x[1] = 1.922 y[1] (analytic) = 0 y[1] (numeric) = -2.87261681636841251004456069244 absolute error = 2.87261681636841251004456069244 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.749 Order of pole = 1.289 x[1] = 1.923 y[1] (analytic) = 0 y[1] (numeric) = -2.8731964339261876967365831980698 absolute error = 2.8731964339261876967365831980698 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.75 Order of pole = 1.289 x[1] = 1.924 y[1] (analytic) = 0 y[1] (numeric) = -2.8737755410051630052114499143794 absolute error = 2.8737755410051630052114499143794 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.751 Order of pole = 1.289 x[1] = 1.925 y[1] (analytic) = 0 y[1] (numeric) = -2.874354137905757269402798024525 absolute error = 2.874354137905757269402798024525 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1518.3MB, alloc=4.5MB, time=157.24 Complex estimate of poles used Radius of convergence = 2.752 Order of pole = 1.289 x[1] = 1.926 y[1] (analytic) = 0 y[1] (numeric) = -2.8749322249279590311034837397439 absolute error = 2.8749322249279590311034837397439 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.753 Order of pole = 1.288 x[1] = 1.927 y[1] (analytic) = 0 y[1] (numeric) = -2.8755098023713272931042278413225 absolute error = 2.8755098023713272931042278413225 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.754 Order of pole = 1.288 x[1] = 1.928 y[1] (analytic) = 0 y[1] (numeric) = -2.8760868705349922706154580222615 absolute error = 2.8760868705349922706154580222615 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.755 Order of pole = 1.288 x[1] = 1.929 y[1] (analytic) = 0 y[1] (numeric) = -2.8766634297176561409770161534816 absolute error = 2.8766634297176561409770161534816 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.756 Order of pole = 1.288 x[1] = 1.93 y[1] (analytic) = 0 y[1] (numeric) = -2.8772394802175937916603837332647 absolute error = 2.8772394802175937916603837332647 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1522.1MB, alloc=4.5MB, time=157.63 Complex estimate of poles used Radius of convergence = 2.757 Order of pole = 1.288 x[1] = 1.931 y[1] (analytic) = 0 y[1] (numeric) = -2.8778150223326535665680639665599 absolute error = 2.8778150223326535665680639665599 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.758 Order of pole = 1.288 x[1] = 1.932 y[1] (analytic) = 0 y[1] (numeric) = -2.8783900563602580106347441625798 absolute error = 2.8783900563602580106347441625798 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.759 Order of pole = 1.288 x[1] = 1.933 y[1] (analytic) = 0 y[1] (numeric) = -2.8789645825974046127348474345497 absolute error = 2.8789645825974046127348474345497 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.76 Order of pole = 1.288 x[1] = 1.934 y[1] (analytic) = 0 y[1] (numeric) = -2.8795386013406665469010680343327 absolute error = 2.8795386013406665469010680343327 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1525.9MB, alloc=4.5MB, time=158.02 Complex estimate of poles used Radius of convergence = 2.761 Order of pole = 1.287 x[1] = 1.935 y[1] (analytic) = 0 y[1] (numeric) = -2.8801121128861934118584700567162 absolute error = 2.8801121128861934118584700567162 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.762 Order of pole = 1.287 x[1] = 1.936 y[1] (analytic) = 0 y[1] (numeric) = -2.880685117529711968878714703194 absolute error = 2.880685117529711968878714703194 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.763 Order of pole = 1.287 x[1] = 1.937 y[1] (analytic) = 0 y[1] (numeric) = -2.8812576155665268779589668028982 absolute error = 2.8812576155665268779589668028982 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.764 Order of pole = 1.287 x[1] = 1.938 y[1] (analytic) = 0 y[1] (numeric) = -2.8818296072915214323300168487078 absolute error = 2.8818296072915214323300168487078 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.765 Order of pole = 1.287 x[1] = 1.939 y[1] (analytic) = 0 y[1] (numeric) = -2.8824010929991582912981404192745 absolute error = 2.8824010929991582912981404192745 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1529.7MB, alloc=4.5MB, time=158.42 Complex estimate of poles used Radius of convergence = 2.766 Order of pole = 1.287 x[1] = 1.94 y[1] (analytic) = 0 y[1] (numeric) = -2.8829720729834802114252025225454 absolute error = 2.8829720729834802114252025225454 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.767 Order of pole = 1.287 x[1] = 1.941 y[1] (analytic) = 0 y[1] (numeric) = -2.8835425475381107760515001131165 absolute error = 2.8835425475381107760515001131165 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.769 Order of pole = 1.287 x[1] = 1.942 y[1] (analytic) = 0 y[1] (numeric) = -2.884112516956255123165821804207 absolute error = 2.884112516956255123165821804207 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.77 Order of pole = 1.286 x[1] = 1.943 y[1] (analytic) = 0 y[1] (numeric) = -2.8846819815307006716271896149912 absolute error = 2.8846819815307006716271896149912 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.771 Order of pole = 1.286 x[1] = 1.944 y[1] (analytic) = 0 y[1] (numeric) = -2.8852509415538178457427334652569 memory used=1533.5MB, alloc=4.5MB, time=158.81 absolute error = 2.8852509415538178457427334652569 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.772 Order of pole = 1.286 x[1] = 1.945 y[1] (analytic) = 0 y[1] (numeric) = -2.8858193973175607982061350516605 absolute error = 2.8858193973175607982061350516605 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.773 Order of pole = 1.286 x[1] = 1.946 y[1] (analytic) = 0 y[1] (numeric) = -2.88638734911346813140106371302 absolute error = 2.88638734911346813140106371302 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.774 Order of pole = 1.286 x[1] = 1.947 y[1] (analytic) = 0 y[1] (numeric) = -2.8869547972326636170740129159143 absolute error = 2.8869547972326636170740129159143 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.775 Order of pole = 1.286 x[1] = 1.948 y[1] (analytic) = 0 y[1] (numeric) = -2.8875217419658569143809320661394 absolute error = 2.8875217419658569143809320661394 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1537.3MB, alloc=4.5MB, time=159.20 Complex estimate of poles used Radius of convergence = 2.776 Order of pole = 1.286 x[1] = 1.949 y[1] (analytic) = 0 y[1] (numeric) = -2.8880881836033442863120344761011 absolute error = 2.8880881836033442863120344761011 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.777 Order of pole = 1.286 x[1] = 1.95 y[1] (analytic) = 0 y[1] (numeric) = -2.8886541224350093144991484927981 absolute error = 2.8886541224350093144991484927981 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.778 Order of pole = 1.285 x[1] = 1.951 y[1] (analytic) = 0 y[1] (numeric) = -2.8892195587503236124099650154629 absolute error = 2.8892195587503236124099650154629 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.779 Order of pole = 1.285 x[1] = 1.952 y[1] (analytic) = 0 y[1] (numeric) = -2.8897844928383475369335209059829 absolute error = 2.8897844928383475369335209059829 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.78 Order of pole = 1.285 x[1] = 1.953 y[1] (analytic) = 0 y[1] (numeric) = -2.8903489249877308983612441187149 absolute error = 2.8903489249877308983612441187149 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1541.1MB, alloc=4.5MB, time=159.60 Complex estimate of poles used Radius of convergence = 2.781 Order of pole = 1.285 x[1] = 1.954 y[1] (analytic) = 0 y[1] (numeric) = -2.8909128554867136687678727490342 absolute error = 2.8909128554867136687678727490342 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.782 Order of pole = 1.285 x[1] = 1.955 y[1] (analytic) = 0 y[1] (numeric) = -2.8914762846231266887965466217255 absolute error = 2.8914762846231266887965466217255 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.783 Order of pole = 1.285 x[1] = 1.956 y[1] (analytic) = 0 y[1] (numeric) = -2.8920392126843923728523565109306 absolute error = 2.8920392126843923728523565109306 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.784 Order of pole = 1.285 x[1] = 1.957 y[1] (analytic) = 0 y[1] (numeric) = -2.8926016399575254127086226026107 absolute error = 2.8926016399575254127086226026107 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1545.0MB, alloc=4.5MB, time=159.99 Complex estimate of poles used Radius of convergence = 2.785 Order of pole = 1.285 x[1] = 1.958 y[1] (analytic) = 0 y[1] (numeric) = -2.8931635667291334795301603781777 absolute error = 2.8931635667291334795301603781777 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.786 Order of pole = 1.284 x[1] = 1.959 y[1] (analytic) = 0 y[1] (numeric) = -2.8937249932854179243177787138857 absolute error = 2.8937249932854179243177787138857 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.787 Order of pole = 1.284 x[1] = 1.96 y[1] (analytic) = 0 y[1] (numeric) = -2.8942859199121744767782416545709 absolute error = 2.8942859199121744767782416545709 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.788 Order of pole = 1.284 x[1] = 1.961 y[1] (analytic) = 0 y[1] (numeric) = -2.8948463468947939426239120321813 absolute error = 2.8948463468947939426239120321813 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.789 Order of pole = 1.284 x[1] = 1.962 y[1] (analytic) = 0 y[1] (numeric) = -2.895406274518262899306281859058 absolute error = 2.895406274518262899306281859058 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1548.8MB, alloc=4.5MB, time=160.38 Complex estimate of poles used Radius of convergence = 2.79 Order of pole = 1.284 x[1] = 1.963 y[1] (analytic) = 0 y[1] (numeric) = -2.8959657030671643901875812329269 absolute error = 2.8959657030671643901875812329269 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.791 Order of pole = 1.284 x[1] = 1.964 y[1] (analytic) = 0 y[1] (numeric) = -2.8965246328256786171546443448336 absolute error = 2.8965246328256786171546443448336 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.792 Order of pole = 1.284 x[1] = 1.965 y[1] (analytic) = 0 y[1] (numeric) = -2.8970830640775836316791980826263 absolute error = 2.8970830640775836316791980826263 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.793 Order of pole = 1.284 x[1] = 1.966 y[1] (analytic) = 0 y[1] (numeric) = -2.8976409971062560243287256708614 absolute error = 2.8976409971062560243287256708614 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.794 Order of pole = 1.283 memory used=1552.6MB, alloc=4.5MB, time=160.77 x[1] = 1.967 y[1] (analytic) = 0 y[1] (numeric) = -2.8981984321946716127320447829909 absolute error = 2.8981984321946716127320447829909 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.795 Order of pole = 1.283 x[1] = 1.968 y[1] (analytic) = 0 y[1] (numeric) = -2.8987553696254061280037266032003 absolute error = 2.8987553696254061280037266032003 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.796 Order of pole = 1.283 x[1] = 1.969 y[1] (analytic) = 0 y[1] (numeric) = -2.8993118096806358996314694031114 absolute error = 2.8993118096806358996314694031114 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.797 Order of pole = 1.283 x[1] = 1.97 y[1] (analytic) = 0 y[1] (numeric) = -2.8998677526421385388305273325635 absolute error = 2.8998677526421385388305273325635 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.799 Order of pole = 1.283 x[1] = 1.971 y[1] (analytic) = 0 y[1] (numeric) = -2.9004231987912936203692823036498 absolute error = 2.9004231987912936203692823036498 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1556.4MB, alloc=4.5MB, time=161.17 Complex estimate of poles used Radius of convergence = 2.8 Order of pole = 1.283 x[1] = 1.972 y[1] (analytic) = 0 y[1] (numeric) = -2.9009781484090833628700340729288 absolute error = 2.9009781484090833628700340729288 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.801 Order of pole = 1.283 x[1] = 1.973 y[1] (analytic) = 0 y[1] (numeric) = -2.9015326017760933075890708980734 absolute error = 2.9015326017760933075890708980734 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.802 Order of pole = 1.283 x[1] = 1.974 y[1] (analytic) = 0 y[1] (numeric) = -2.9020865591725129956800704619737 absolute error = 2.9020865591725129956800704619737 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.803 Order of pole = 1.283 x[1] = 1.975 y[1] (analytic) = 0 y[1] (numeric) = -2.9026400208781366439448681192961 absolute error = 2.9026400208781366439448681192961 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.804 Order of pole = 1.282 x[1] = 1.976 y[1] (analytic) = 0 y[1] (numeric) = -2.9031929871723638190756169275366 absolute error = 2.9031929871723638190756169275366 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1560.2MB, alloc=4.5MB, time=161.57 Complex estimate of poles used Radius of convergence = 2.805 Order of pole = 1.282 x[1] = 1.977 y[1] (analytic) = 0 y[1] (numeric) = -2.9037454583342001103923513765126 absolute error = 2.9037454583342001103923513765126 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.806 Order of pole = 1.282 x[1] = 1.978 y[1] (analytic) = 0 y[1] (numeric) = -2.9042974346422578010799542268293 absolute error = 2.9042974346422578010799542268293 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.807 Order of pole = 1.282 x[1] = 1.979 y[1] (analytic) = 0 y[1] (numeric) = -2.9048489163747565379285134089634 absolute error = 2.9048489163747565379285134089634 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.808 Order of pole = 1.282 x[1] = 1.98 y[1] (analytic) = 0 y[1] (numeric) = -2.905399903809523999581043520041 absolute error = 2.905399903809523999581043520041 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1564.0MB, alloc=4.5MB, time=161.96 Complex estimate of poles used Radius of convergence = 2.809 Order of pole = 1.282 x[1] = 1.981 y[1] (analytic) = 0 y[1] (numeric) = -2.9059503972239965632925340849789 absolute error = 2.9059503972239965632925340849789 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.81 Order of pole = 1.282 x[1] = 1.982 y[1] (analytic) = 0 y[1] (numeric) = -2.9065003968952199702042744222247 absolute error = 2.9065003968952199702042744222247 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.811 Order of pole = 1.282 x[1] = 1.983 y[1] (analytic) = 0 y[1] (numeric) = -2.9070499030998499891373926717014 absolute error = 2.9070499030998499891373926717014 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.812 Order of pole = 1.281 x[1] = 1.984 y[1] (analytic) = 0 y[1] (numeric) = -2.9075989161141530789095343035594 absolute error = 2.9075989161141530789095343035594 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.813 Order of pole = 1.281 x[1] = 1.985 y[1] (analytic) = 0 y[1] (numeric) = -2.9081474362140070491785932307851 absolute error = 2.9081474362140070491785932307851 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1567.8MB, alloc=4.5MB, time=162.35 Complex estimate of poles used Radius of convergence = 2.814 Order of pole = 1.281 x[1] = 1.986 y[1] (analytic) = 0 y[1] (numeric) = -2.9086954636749017198173964964442 absolute error = 2.9086954636749017198173964964442 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.815 Order of pole = 1.281 x[1] = 1.987 y[1] (analytic) = 0 y[1] (numeric) = -2.9092429987719395788232313971687 absolute error = 2.9092429987719395788232313971687 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.816 Order of pole = 1.281 x[1] = 1.988 y[1] (analytic) = 0 y[1] (numeric) = -2.909790041779836438766091838264 absolute error = 2.909790041779836438766091838264 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.817 Order of pole = 1.281 x[1] = 1.989 y[1] (analytic) = 0 y[1] (numeric) = -2.9103365929729220917795086923406 absolute error = 2.9103365929729220917795086923406 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1571.7MB, alloc=4.5MB, time=162.74 Complex estimate of poles used Radius of convergence = 2.818 Order of pole = 1.281 x[1] = 1.99 y[1] (analytic) = 0 y[1] (numeric) = -2.9108826526251409630978169524948 absolute error = 2.9108826526251409630978169524948 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.819 Order of pole = 1.281 x[1] = 1.991 y[1] (analytic) = 0 y[1] (numeric) = -2.9114282210100527631437005326066 absolute error = 2.9114282210100527631437005326066 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.82 Order of pole = 1.281 x[1] = 1.992 y[1] (analytic) = 0 y[1] (numeric) = -2.911973298400833138169843671117 absolute error = 2.911973298400833138169843671117 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.821 Order of pole = 1.28 x[1] = 1.993 y[1] (analytic) = 0 y[1] (numeric) = -2.9125178850702743194585060405277 absolute error = 2.9125178850702743194585060405277 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.822 Order of pole = 1.28 x[1] = 1.994 y[1] (analytic) = 0 y[1] (numeric) = -2.9130619812907857710828268526641 absolute error = 2.9130619812907857710828268526641 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1575.5MB, alloc=4.5MB, time=163.14 Complex estimate of poles used Radius of convergence = 2.824 Order of pole = 1.28 x[1] = 1.995 y[1] (analytic) = 0 y[1] (numeric) = -2.9136055873343948362336514792886 absolute error = 2.9136055873343948362336514792886 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.825 Order of pole = 1.28 x[1] = 1.996 y[1] (analytic) = 0 y[1] (numeric) = -2.9141487034727473821156623787853 absolute error = 2.9141487034727473821156623787853 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.826 Order of pole = 1.28 x[1] = 1.997 y[1] (analytic) = 0 y[1] (numeric) = -2.9146913299771084434165844321869 absolute error = 2.9146913299771084434165844321869 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.827 Order of pole = 1.28 x[1] = 1.998 y[1] (analytic) = 0 y[1] (numeric) = -2.9152334671183628643532231456201 absolute error = 2.9152334671183628643532231456201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.828 Order of pole = 1.28 x[1] = 1.999 y[1] (analytic) = 0 y[1] (numeric) = -2.9157751151670159392980825711422 absolute error = 2.9157751151670159392980825711422 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1579.3MB, alloc=4.5MB, time=163.53 Complex estimate of poles used Radius of convergence = 2.829 Order of pole = 1.28 x[1] = 2 y[1] (analytic) = 0 y[1] (numeric) = -2.9163162743931940519902982337655 absolute error = 2.9163162743931940519902982337655 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.83 Order of pole = 1.28 x[1] = 2.001 y[1] (analytic) = 0 y[1] (numeric) = -2.9168569450666453133346088290526 absolute error = 2.9168569450666453133346088290526 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.831 Order of pole = 1.279 x[1] = 2.002 y[1] (analytic) = 0 y[1] (numeric) = -2.9173971274567401977920789728597 absolute error = 2.9173971274567401977920789728597 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.832 Order of pole = 1.279 x[1] = 2.003 y[1] (analytic) = 0 y[1] (numeric) = -2.9179368218324721783662738424363 absolute error = 2.9179368218324721783662738424363 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1583.1MB, alloc=4.5MB, time=163.93 Complex estimate of poles used Radius of convergence = 2.833 Order of pole = 1.279 x[1] = 2.004 y[1] (analytic) = 0 y[1] (numeric) = -2.9184760284624583601885751460074 absolute error = 2.9184760284624583601885751460074 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.834 Order of pole = 1.279 x[1] = 2.005 y[1] (analytic) = 0 y[1] (numeric) = -2.9190147476149401127063164960019 absolute error = 2.9190147476149401127063164960019 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.835 Order of pole = 1.279 x[1] = 2.006 y[1] (analytic) = 0 y[1] (numeric) = -2.9195529795577837004774049390917 absolute error = 2.9195529795577837004774049390917 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.836 Order of pole = 1.279 x[1] = 2.007 y[1] (analytic) = 0 y[1] (numeric) = -2.920090724558480912575084114014 absolute error = 2.920090724558480912575084114014 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.837 Order of pole = 1.279 x[1] = 2.008 y[1] (analytic) = 0 y[1] (numeric) = -2.9206279828841496906064832656034 absolute error = 2.9206279828841496906064832656034 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1586.9MB, alloc=4.5MB, time=164.32 Complex estimate of poles used Radius of convergence = 2.838 Order of pole = 1.279 x[1] = 2.009 y[1] (analytic) = 0 y[1] (numeric) = -2.9211647548015347553485851404065 absolute error = 2.9211647548015347553485851404065 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.839 Order of pole = 1.279 x[1] = 2.01 y[1] (analytic) = 0 y[1] (numeric) = -2.9217010405770082320052346255318 absolute error = 2.9217010405770082320052346255318 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.84 Order of pole = 1.278 x[1] = 2.011 y[1] (analytic) = 0 y[1] (numeric) = -2.922236840476570274088798867849 absolute error = 2.922236840476570274088798867849 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.841 Order of pole = 1.278 x[1] = 2.012 y[1] (analytic) = 0 y[1] (numeric) = -2.9227721547658496859300785251355 absolute error = 2.9227721547658496859300785251355 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1590.7MB, alloc=4.5MB, time=164.71 Complex estimate of poles used Radius of convergence = 2.842 Order of pole = 1.278 x[1] = 2.013 y[1] (analytic) = 0 y[1] (numeric) = -2.9233069837101045438200587541238 absolute error = 2.9233069837101045438200587541238 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.843 Order of pole = 1.278 x[1] = 2.014 y[1] (analytic) = 0 y[1] (numeric) = -2.9238413275742228157870775324769 absolute error = 2.9238413275742228157870775324769 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.845 Order of pole = 1.278 x[1] = 2.015 y[1] (analytic) = 0 y[1] (numeric) = -2.9243751866227229800129779423562 absolute error = 2.9243751866227229800129779423562 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.846 Order of pole = 1.278 x[1] = 2.016 y[1] (analytic) = 0 y[1] (numeric) = -2.924908561119754641891800112296 absolute error = 2.924908561119754641891800112296 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.847 Order of pole = 1.278 x[1] = 2.017 y[1] (analytic) = 0 y[1] (numeric) = -2.9254414513290991497345576214099 absolute error = 2.9254414513290991497345576214099 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1594.5MB, alloc=4.5MB, time=165.10 Complex estimate of poles used Radius of convergence = 2.848 Order of pole = 1.278 x[1] = 2.018 y[1] (analytic) = 0 y[1] (numeric) = -2.925973857514170209123632315377 absolute error = 2.925973857514170209123632315377 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.849 Order of pole = 1.278 x[1] = 2.019 y[1] (analytic) = 0 y[1] (numeric) = -2.926505779938014495920310667037 absolute error = 2.926505779938014495920310667037 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.85 Order of pole = 1.277 x[1] = 2.02 y[1] (analytic) = 0 y[1] (numeric) = -2.9270372188633122679289740356162 absolute error = 2.9270372188633122679289740356162 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.851 Order of pole = 1.277 x[1] = 2.021 y[1] (analytic) = 0 y[1] (numeric) = -2.9275681745523779752214444374632 absolute error = 2.9275681745523779752214444374632 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.852 Order of pole = 1.277 x[1] = 2.022 y[1] (analytic) = 0 y[1] (numeric) = -2.9280986472671608691249767375405 absolute error = 2.9280986472671608691249767375405 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1598.4MB, alloc=4.5MB, time=165.49 Complex estimate of poles used Radius of convergence = 2.853 Order of pole = 1.277 x[1] = 2.023 y[1] (analytic) = 0 y[1] (numeric) = -2.9286286372692456098773775046564 absolute error = 2.9286286372692456098773775046564 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.854 Order of pole = 1.277 x[1] = 2.024 y[1] (analytic) = 0 y[1] (numeric) = -2.9291581448198528729527201443764 absolute error = 2.9291581448198528729527201443764 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.855 Order of pole = 1.277 x[1] = 2.025 y[1] (analytic) = 0 y[1] (numeric) = -2.9296871701798399540611153315834 absolute error = 2.9296871701798399540611153315834 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.856 Order of pole = 1.277 x[1] = 2.026 y[1] (analytic) = 0 y[1] (numeric) = -2.9302157136097013728259852096151 absolute error = 2.9302157136097013728259852096151 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1602.2MB, alloc=4.5MB, time=165.88 Complex estimate of poles used Radius of convergence = 2.857 Order of pole = 1.277 x[1] = 2.027 y[1] (analytic) = 0 y[1] (numeric) = -2.9307437753695694751422793046467 absolute error = 2.9307437753695694751422793046467 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.858 Order of pole = 1.277 x[1] = 2.028 y[1] (analytic) = 0 y[1] (numeric) = -2.9312713557192150342190596223686 absolute error = 2.9312713557192150342190596223686 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.859 Order of pole = 1.277 x[1] = 2.029 y[1] (analytic) = 0 y[1] (numeric) = -2.9317984549180478503098719488845 absolute error = 2.9317984549180478503098719488845 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.86 Order of pole = 1.276 x[1] = 2.03 y[1] (analytic) = 0 y[1] (numeric) = -2.9323250732251173491343099689837 absolute error = 2.9323250732251173491343099689837 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.861 Order of pole = 1.276 x[1] = 2.031 y[1] (analytic) = 0 y[1] (numeric) = -2.9328512108991131789941684423786 absolute error = 2.9328512108991131789941684423786 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1606.0MB, alloc=4.5MB, time=166.28 Complex estimate of poles used Radius of convergence = 2.862 Order of pole = 1.276 x[1] = 2.032 y[1] (analytic) = 0 y[1] (numeric) = -2.9333768681983658065875713420072 absolute error = 2.9333768681983658065875713420072 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.864 Order of pole = 1.276 x[1] = 2.033 y[1] (analytic) = 0 y[1] (numeric) = -2.9339020453808471115244505579314 absolute error = 2.9339020453808471115244505579314 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.865 Order of pole = 1.276 x[1] = 2.034 y[1] (analytic) = 0 y[1] (numeric) = -2.9344267427041709795467405055848 absolute error = 2.9344267427041709795467405055848 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.866 Order of pole = 1.276 x[1] = 2.035 y[1] (analytic) = 0 y[1] (numeric) = -2.9349509604255938944566437479885 absolute error = 2.9349509604255938944566437479885 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1609.8MB, alloc=4.5MB, time=166.67 Complex estimate of poles used Radius of convergence = 2.867 Order of pole = 1.276 x[1] = 2.036 y[1] (analytic) = 0 y[1] (numeric) = -2.9354746988020155287563125479291 absolute error = 2.9354746988020155287563125479291 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.868 Order of pole = 1.276 x[1] = 2.037 y[1] (analytic) = 0 y[1] (numeric) = -2.9359979580899793330022811078353 absolute error = 2.9359979580899793330022811078353 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.869 Order of pole = 1.276 x[1] = 2.038 y[1] (analytic) = 0 y[1] (numeric) = -2.9365207385456731238779731320632 absolute error = 2.9365207385456731238779731320632 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.87 Order of pole = 1.276 x[1] = 2.039 y[1] (analytic) = 0 y[1] (numeric) = -2.9370430404249296709875992583668 absolute error = 2.9370430404249296709875992583668 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.871 Order of pole = 1.275 x[1] = 2.04 y[1] (analytic) = 0 y[1] (numeric) = -2.9375648639832272823747488523521 absolute error = 2.9375648639832272823747488523521 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1613.6MB, alloc=4.5MB, time=167.06 Complex estimate of poles used Radius of convergence = 2.872 Order of pole = 1.275 x[1] = 2.041 y[1] (analytic) = 0 y[1] (numeric) = -2.9380862094756903887689706405573 absolute error = 2.9380862094756903887689706405573 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.873 Order of pole = 1.275 x[1] = 2.042 y[1] (analytic) = 0 y[1] (numeric) = -2.938607077157090126563626674325 absolute error = 2.938607077157090126563626674325 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.874 Order of pole = 1.275 x[1] = 2.043 y[1] (analytic) = 0 y[1] (numeric) = -2.9391274672818449195282941677105 absolute error = 2.9391274672818449195282941677105 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.875 Order of pole = 1.275 x[1] = 2.044 y[1] (analytic) = 0 y[1] (numeric) = -2.9396473801040210592589798381582 absolute error = 2.9396473801040210592589798381582 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.876 Order of pole = 1.275 x[1] = 2.045 y[1] (analytic) = 0 y[1] (numeric) = -2.9401668158773332843694014984475 absolute error = 2.9401668158773332843694014984475 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1617.4MB, alloc=4.5MB, time=167.46 Complex estimate of poles used Radius of convergence = 2.877 Order of pole = 1.275 x[1] = 2.046 y[1] (analytic) = 0 y[1] (numeric) = -2.9406857748551453584265818023282 absolute error = 2.9406857748551453584265818023282 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.878 Order of pole = 1.275 x[1] = 2.047 y[1] (analytic) = 0 y[1] (numeric) = -2.9412042572904706466339892341952 absolute error = 2.9412042572904706466339892341952 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.88 Order of pole = 1.275 x[1] = 2.048 y[1] (analytic) = 0 y[1] (numeric) = -2.9417222634359726912654516549652 absolute error = 2.9417222634359726912654516549652 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.881 Order of pole = 1.275 x[1] = 2.049 y[1] (analytic) = 0 y[1] (numeric) = -2.9422397935439657858530579718816 absolute error = 2.9422397935439657858530579718816 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1621.3MB, alloc=4.5MB, time=167.85 Complex estimate of poles used Radius of convergence = 2.882 Order of pole = 1.275 x[1] = 2.05 y[1] (analytic) = 0 y[1] (numeric) = -2.9427568478664155481322537891557 absolute error = 2.9427568478664155481322537891557 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.883 Order of pole = 1.274 x[1] = 2.051 y[1] (analytic) = 0 y[1] (numeric) = -2.9432734266549394917473272190232 absolute error = 2.9432734266549394917473272190232 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.884 Order of pole = 1.274 x[1] = 2.052 y[1] (analytic) = 0 y[1] (numeric) = -2.9437895301608075967204713888249 absolute error = 2.9437895301608075967204713888249 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.885 Order of pole = 1.274 x[1] = 2.053 y[1] (analytic) = 0 y[1] (numeric) = -2.9443051586349428786876005689773 absolute error = 2.9443051586349428786876005689773 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.886 Order of pole = 1.274 x[1] = 2.054 y[1] (analytic) = 0 y[1] (numeric) = -2.9448203123279219569040872690601 absolute error = 2.9448203123279219569040872690601 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1625.1MB, alloc=4.5MB, time=168.24 Complex estimate of poles used Radius of convergence = 2.887 Order of pole = 1.274 x[1] = 2.055 y[1] (analytic) = 0 y[1] (numeric) = -2.9453349914899756210235781045764 absolute error = 2.9453349914899756210235781045764 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.888 Order of pole = 1.274 x[1] = 2.056 y[1] (analytic) = 0 y[1] (numeric) = -2.9458491963709893966530367251175 absolute error = 2.9458491963709893966530367251175 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.889 Order of pole = 1.274 x[1] = 2.057 y[1] (analytic) = 0 y[1] (numeric) = -2.9463629272205041096871526155557 absolute error = 2.9463629272205041096871526155557 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.89 Order of pole = 1.274 x[1] = 2.058 y[1] (analytic) = 0 y[1] (numeric) = -2.9468761842877164494252451353721 absolute error = 2.9468761842877164494252451353721 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1628.9MB, alloc=4.5MB, time=168.63 Complex estimate of poles used Radius of convergence = 2.891 Order of pole = 1.274 x[1] = 2.059 y[1] (analytic) = 0 y[1] (numeric) = -2.9473889678214795304737827471718 absolute error = 2.9473889678214795304737827471718 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.892 Order of pole = 1.274 x[1] = 2.06 y[1] (analytic) = 0 y[1] (numeric) = -2.9479012780703034534376280037256 absolute error = 2.9479012780703034534376280037256 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.894 Order of pole = 1.274 x[1] = 2.061 y[1] (analytic) = 0 y[1] (numeric) = -2.9484131152823558644031095133756 absolute error = 2.9484131152823558644031095133756 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.895 Order of pole = 1.273 x[1] = 2.062 y[1] (analytic) = 0 y[1] (numeric) = -2.9489244797054625132160127862311 absolute error = 2.9489244797054625132160127862311 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.896 Order of pole = 1.273 x[1] = 2.063 y[1] (analytic) = 0 y[1] (numeric) = -2.949435371587107810557572578135 absolute error = 2.949435371587107810557572578135 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1632.7MB, alloc=4.5MB, time=169.02 Complex estimate of poles used Radius of convergence = 2.897 Order of pole = 1.273 x[1] = 2.064 y[1] (analytic) = 0 y[1] (numeric) = -2.9499457911744353838215400957744 absolute error = 2.9499457911744353838215400957744 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.898 Order of pole = 1.273 x[1] = 2.065 y[1] (analytic) = 0 y[1] (numeric) = -2.9504557387142486317953892044273 absolute error = 2.9504557387142486317953892044273 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.899 Order of pole = 1.273 x[1] = 2.066 y[1] (analytic) = 0 y[1] (numeric) = -2.950965214453011278148716589543 absolute error = 2.950965214453011278148716589543 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.9 Order of pole = 1.273 x[1] = 2.067 y[1] (analytic) = 0 y[1] (numeric) = -2.9514742186368479237318816645444 absolute error = 2.9514742186368479237318816645444 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.901 Order of pole = 1.273 x[1] = 2.068 y[1] (analytic) = 0 y[1] (numeric) = -2.9519827515115445976879228897758 absolute error = 2.9519827515115445976879228897758 relative error = -1 % Correct digits = -1 h = 0.001 memory used=1636.5MB, alloc=4.5MB, time=169.42 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.902 Order of pole = 1.273 x[1] = 2.069 y[1] (analytic) = 0 y[1] (numeric) = -2.952490813322549307380778071292 absolute error = 2.952490813322549307380778071292 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.903 Order of pole = 1.273 x[1] = 2.07 y[1] (analytic) = 0 y[1] (numeric) = -2.9529984043149725871428271430703 absolute error = 2.9529984043149725871428271430703 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.904 Order of pole = 1.273 x[1] = 2.071 y[1] (analytic) = 0 y[1] (numeric) = -2.9535055247335880458447669020996 absolute error = 2.9535055247335880458447669020996 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.905 Order of pole = 1.273 x[1] = 2.072 y[1] (analytic) = 0 y[1] (numeric) = -2.9540121748228329132908181625536 absolute error = 2.9540121748228329132908181625536 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1640.3MB, alloc=4.5MB, time=169.81 Complex estimate of poles used Radius of convergence = 2.907 Order of pole = 1.273 x[1] = 2.073 y[1] (analytic) = 0 y[1] (numeric) = -2.954518354826808585442256822757 absolute error = 2.954518354826808585442256822757 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.908 Order of pole = 1.272 x[1] = 2.074 y[1] (analytic) = 0 y[1] (numeric) = -2.955024064989281168472251396795 absolute error = 2.955024064989281168472251396795 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.909 Order of pole = 1.272 x[1] = 2.075 y[1] (analytic) = 0 y[1] (numeric) = -2.9555293055536820216549806512738 absolute error = 2.9555293055536820216549806512738 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.91 Order of pole = 1.272 x[1] = 2.076 y[1] (analytic) = 0 y[1] (numeric) = -2.9560340767631082990919961068011 absolute error = 2.9560340767631082990919961068011 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.911 Order of pole = 1.272 x[1] = 2.077 y[1] (analytic) = 0 y[1] (numeric) = -2.9565383788603234902787853130994 absolute error = 2.9565383788603234902787853130994 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1644.1MB, alloc=4.5MB, time=170.20 Complex estimate of poles used Radius of convergence = 2.912 Order of pole = 1.272 x[1] = 2.078 y[1] (analytic) = 0 y[1] (numeric) = -2.9570422120877579595144829861776 absolute error = 2.9570422120877579595144829861776 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.913 Order of pole = 1.272 x[1] = 2.079 y[1] (analytic) = 0 y[1] (numeric) = -2.957545576687509484157668305552 absolute error = 2.957545576687509484157668305552 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.914 Order of pole = 1.272 x[1] = 2.08 y[1] (analytic) = 0 y[1] (numeric) = -2.9580484729013437917311779090103 absolute error = 2.9580484729013437917311779090103 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.915 Order of pole = 1.272 x[1] = 2.081 y[1] (analytic) = 0 y[1] (numeric) = -2.9585509009706950958788553917376 absolute error = 2.9585509009706950958788553917376 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1648.0MB, alloc=4.5MB, time=170.60 Complex estimate of poles used Radius of convergence = 2.916 Order of pole = 1.272 x[1] = 2.082 y[1] (analytic) = 0 y[1] (numeric) = -2.9590528611366666311771494156568 absolute error = 2.9590528611366666311771494156568 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.918 Order of pole = 1.272 x[1] = 2.083 y[1] (analytic) = 0 y[1] (numeric) = -2.9595543536400311868044638634626 absolute error = 2.9595543536400311868044638634626 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.919 Order of pole = 1.272 x[1] = 2.084 y[1] (analytic) = 0 y[1] (numeric) = -2.9600553787212316390711548299403 absolute error = 2.9600553787212316390711548299403 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.92 Order of pole = 1.272 x[1] = 2.085 y[1] (analytic) = 0 y[1] (numeric) = -2.9605559366203814828130606306344 absolute error = 2.9605559366203814828130606306344 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.921 Order of pole = 1.272 x[1] = 2.086 y[1] (analytic) = 0 y[1] (numeric) = -2.9610560275772653616514424246685 absolute error = 2.9610560275772653616514424246685 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1651.8MB, alloc=4.5MB, time=171.00 Complex estimate of poles used Radius of convergence = 2.922 Order of pole = 1.271 x[1] = 2.087 y[1] (analytic) = 0 y[1] (numeric) = -2.9615556518313395971222044943944 absolute error = 2.9615556518313395971222044943944 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.923 Order of pole = 1.271 x[1] = 2.088 y[1] (analytic) = 0 y[1] (numeric) = -2.9620548096217327166772546994588 absolute error = 2.9620548096217327166772546994588 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.924 Order of pole = 1.271 x[1] = 2.089 y[1] (analytic) = 0 y[1] (numeric) = -2.9625535011872459805608571267092 absolute error = 2.9625535011872459805608571267092 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.925 Order of pole = 1.271 x[1] = 2.09 y[1] (analytic) = 0 y[1] (numeric) = -2.9630517267663539075638204900025 absolute error = 2.9630517267663539075638204900025 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.926 Order of pole = 1.271 memory used=1655.6MB, alloc=4.5MB, time=171.39 x[1] = 2.091 y[1] (analytic) = 0 y[1] (numeric) = -2.9635494865972047996583573953284 absolute error = 2.9635494865972047996583573953284 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.927 Order of pole = 1.271 x[1] = 2.092 y[1] (analytic) = 0 y[1] (numeric) = -2.9640467809176212655164411765929 absolute error = 2.9640467809176212655164411765929 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.929 Order of pole = 1.271 x[1] = 2.093 y[1] (analytic) = 0 y[1] (numeric) = -2.9645436099651007429144786258307 absolute error = 2.9645436099651007429144786258307 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.93 Order of pole = 1.271 x[1] = 2.094 y[1] (analytic) = 0 y[1] (numeric) = -2.965039973976816020027108588408 absolute error = 2.965039973976816020027108588408 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.931 Order of pole = 1.271 x[1] = 2.095 y[1] (analytic) = 0 y[1] (numeric) = -2.9655358731896157556129280688384 absolute error = 2.9655358731896157556129280688384 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1659.4MB, alloc=4.5MB, time=171.78 Complex estimate of poles used Radius of convergence = 2.932 Order of pole = 1.271 x[1] = 2.096 y[1] (analytic) = 0 y[1] (numeric) = -2.9660313078400249980949391960533 absolute error = 2.9660313078400249980949391960533 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.933 Order of pole = 1.271 x[1] = 2.097 y[1] (analytic) = 0 y[1] (numeric) = -2.9665262781642457035385021282397 absolute error = 2.9665262781642457035385021282397 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.934 Order of pole = 1.271 x[1] = 2.098 y[1] (analytic) = 0 y[1] (numeric) = -2.9670207843981572525295707365731 absolute error = 2.9670207843981572525295707365731 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.935 Order of pole = 1.271 x[1] = 2.099 y[1] (analytic) = 0 y[1] (numeric) = -2.9675148267773169659559796942253 absolute error = 2.9675148267773169659559796942253 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.936 Order of pole = 1.271 x[1] = 2.1 y[1] (analytic) = 0 y[1] (numeric) = -2.968008405536960619694543411815 absolute error = 2.968008405536960619694543411815 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1663.2MB, alloc=4.5MB, time=172.17 Complex estimate of poles used Radius of convergence = 2.937 Order of pole = 1.27 x[1] = 2.101 y[1] (analytic) = 0 y[1] (numeric) = -2.9685015209120029582067191028805 absolute error = 2.9685015209120029582067191028805 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.939 Order of pole = 1.27 x[1] = 2.102 y[1] (analytic) = 0 y[1] (numeric) = -2.9689941731370382070455781328883 absolute error = 2.9689941731370382070455781328883 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.94 Order of pole = 1.27 x[1] = 2.103 y[1] (analytic) = 0 y[1] (numeric) = -2.9694863624463405842768217026453 absolute error = 2.9694863624463405842768217026453 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.941 Order of pole = 1.27 x[1] = 2.104 y[1] (analytic) = 0 y[1] (numeric) = -2.9699780890738648108165688416469 absolute error = 2.9699780890738648108165688416469 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1667.0MB, alloc=4.5MB, time=172.56 Complex estimate of poles used Radius of convergence = 2.942 Order of pole = 1.27 x[1] = 2.105 y[1] (analytic) = 0 y[1] (numeric) = -2.9704693532532466196886366387699 absolute error = 2.9704693532532466196886366387699 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.943 Order of pole = 1.27 x[1] = 2.106 y[1] (analytic) = 0 y[1] (numeric) = -2.9709601552178032642040246166998 absolute error = 2.9709601552178032642040246166998 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.944 Order of pole = 1.27 x[1] = 2.107 y[1] (analytic) = 0 y[1] (numeric) = -2.9714504952005340250653071624713 absolute error = 2.9714504952005340250653071624713 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.945 Order of pole = 1.27 x[1] = 2.108 y[1] (analytic) = 0 y[1] (numeric) = -2.9719403734341207163986299593843 absolute error = 2.9719403734341207163986299593843 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.946 Order of pole = 1.27 x[1] = 2.109 y[1] (analytic) = 0 y[1] (numeric) = -2.972429790150928190715998425249 absolute error = 2.972429790150928190715998425249 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1670.8MB, alloc=4.5MB, time=172.96 Complex estimate of poles used Radius of convergence = 2.948 Order of pole = 1.27 x[1] = 2.11 y[1] (analytic) = 0 y[1] (numeric) = -2.9729187455830048428105382482962 absolute error = 2.9729187455830048428105382482962 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.949 Order of pole = 1.27 x[1] = 2.111 y[1] (analytic) = 0 y[1] (numeric) = -2.9734072399620831125874002250724 absolute error = 2.9734072399620831125874002250724 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.95 Order of pole = 1.27 x[1] = 2.112 y[1] (analytic) = 0 y[1] (numeric) = -2.9738952735195799868329737441188 absolute error = 2.9738952735195799868329737441188 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.951 Order of pole = 1.27 x[1] = 2.113 y[1] (analytic) = 0 y[1] (numeric) = -2.9743828464865974999250654251072 absolute error = 2.9743828464865974999250654251072 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.952 Order of pole = 1.27 memory used=1674.7MB, alloc=4.5MB, time=173.36 x[1] = 2.114 y[1] (analytic) = 0 y[1] (numeric) = -2.9748699590939232334866916152782 absolute error = 2.9748699590939232334866916152782 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.953 Order of pole = 1.27 x[1] = 2.115 y[1] (analytic) = 0 y[1] (numeric) = -2.9753566115720308149861256633955 absolute error = 2.9753566115720308149861256633955 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.954 Order of pole = 1.27 x[1] = 2.116 y[1] (analytic) = 0 y[1] (numeric) = -2.9758428041510804152858331358977 absolute error = 2.9758428041510804152858331358977 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.955 Order of pole = 1.269 x[1] = 2.117 y[1] (analytic) = 0 y[1] (numeric) = -2.9763285370609192451429204103942 absolute error = 2.9763285370609192451429204103942 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.957 Order of pole = 1.269 x[1] = 2.118 y[1] (analytic) = 0 y[1] (numeric) = -2.976813810531082050663714378021 absolute error = 2.976813810531082050663714378021 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1678.5MB, alloc=4.5MB, time=173.76 Complex estimate of poles used Radius of convergence = 2.958 Order of pole = 1.269 x[1] = 2.119 y[1] (analytic) = 0 y[1] (numeric) = -2.9772986247907916077150833083434 absolute error = 2.9772986247907916077150833083434 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.959 Order of pole = 1.269 x[1] = 2.12 y[1] (analytic) = 0 y[1] (numeric) = -2.9777829800689592152951012783717 absolute error = 2.9777829800689592152951012783717 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.96 Order of pole = 1.269 x[1] = 2.121 y[1] (analytic) = 0 y[1] (numeric) = -2.9782668765941851878656509407428 absolute error = 2.9782668765941851878656509407428 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.961 Order of pole = 1.269 x[1] = 2.122 y[1] (analytic) = 0 y[1] (numeric) = -2.9787503145947593466495518051229 absolute error = 2.9787503145947593466495518051229 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.962 Order of pole = 1.269 x[1] = 2.123 y[1] (analytic) = 0 y[1] (numeric) = -2.979233294298661509894793631304 absolute error = 2.979233294298661509894793631304 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1682.3MB, alloc=4.5MB, time=174.15 Complex estimate of poles used Radius of convergence = 2.963 Order of pole = 1.269 x[1] = 2.124 y[1] (analytic) = 0 y[1] (numeric) = -2.979715815933561982108446982207 absolute error = 2.979715815933561982108446982207 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.965 Order of pole = 1.269 x[1] = 2.125 y[1] (analytic) = 0 y[1] (numeric) = -2.9801978797268220422628154599693 absolute error = 2.9801978797268220422628154599693 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.966 Order of pole = 1.269 x[1] = 2.126 y[1] (analytic) = 0 y[1] (numeric) = -2.9806794859054944309763866483923 absolute error = 2.9806794859054944309763866483923 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.967 Order of pole = 1.269 x[1] = 2.127 y[1] (analytic) = 0 y[1] (numeric) = -2.9811606346963238366721313101577 absolute error = 2.9811606346963238366721313101577 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1686.1MB, alloc=4.5MB, time=174.58 Complex estimate of poles used Radius of convergence = 2.968 Order of pole = 1.269 x[1] = 2.128 y[1] (analytic) = 0 y[1] (numeric) = -2.9816413263257473807156929372978 absolute error = 2.9816413263257473807156929372978 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.969 Order of pole = 1.269 x[1] = 2.129 y[1] (analytic) = 0 y[1] (numeric) = -2.9821215610198951015360023283299 absolute error = 2.9821215610198951015360023283299 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.97 Order of pole = 1.269 x[1] = 2.13 y[1] (analytic) = 0 y[1] (numeric) = -2.9826013390045904377308444651477 absolute error = 2.9826013390045904377308444651477 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.972 Order of pole = 1.269 x[1] = 2.131 y[1] (analytic) = 0 y[1] (numeric) = -2.9830806605053507101598975871031 absolute error = 2.9830806605053507101598975871031 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.973 Order of pole = 1.269 x[1] = 2.132 y[1] (analytic) = 0 y[1] (numeric) = -2.9835595257473876030277570086294 absolute error = 2.9835595257473876030277570086294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1689.9MB, alloc=4.5MB, time=175.01 Complex estimate of poles used Radius of convergence = 2.974 Order of pole = 1.269 x[1] = 2.133 y[1] (analytic) = 0 y[1] (numeric) = -2.9840379349556076439594489001463 absolute error = 2.9840379349556076439594489001463 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.975 Order of pole = 1.269 x[1] = 2.134 y[1] (analytic) = 0 y[1] (numeric) = -2.9845158883546126830709319497665 absolute error = 2.9845158883546126830709319497665 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.976 Order of pole = 1.269 x[1] = 2.135 y[1] (analytic) = 0 y[1] (numeric) = -2.9849933861687003710370775453968 absolute error = 2.9849933861687003710370775453968 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.977 Order of pole = 1.269 x[1] = 2.136 y[1] (analytic) = 0 y[1] (numeric) = -2.9854704286218646361596118631048 absolute error = 2.9854704286218646361596118631048 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1693.7MB, alloc=4.5MB, time=175.43 Complex estimate of poles used Radius of convergence = 2.979 Order of pole = 1.269 x[1] = 2.137 y[1] (analytic) = 0 y[1] (numeric) = -2.9859470159377961604374960180107 absolute error = 2.9859470159377961604374960180107 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.98 Order of pole = 1.269 x[1] = 2.138 y[1] (analytic) = 0 y[1] (numeric) = -2.9864231483398828546422132283799 absolute error = 2.9864231483398828546422132283799 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.981 Order of pole = 1.268 x[1] = 2.139 y[1] (analytic) = 0 y[1] (numeric) = -2.9868988260512103324004247619374 absolute error = 2.9868988260512103324004247619374 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.982 Order of pole = 1.268 x[1] = 2.14 y[1] (analytic) = 0 y[1] (numeric) = -2.9873740492945623832864492756159 absolute error = 2.9873740492945623832864492756159 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.983 Order of pole = 1.268 x[1] = 2.141 y[1] (analytic) = 0 y[1] (numeric) = -2.9878488182924214449270130258955 absolute error = 2.9878488182924214449270130258955 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1697.6MB, alloc=4.5MB, time=175.85 Complex estimate of poles used Radius of convergence = 2.984 Order of pole = 1.268 x[1] = 2.142 y[1] (analytic) = 0 y[1] (numeric) = -2.9883231332669690741207113165032 absolute error = 2.9883231332669690741207113165032 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.986 Order of pole = 1.268 x[1] = 2.143 y[1] (analytic) = 0 y[1] (numeric) = -2.9887969944400864169746144634294 absolute error = 2.9887969944400864169746144634294 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.987 Order of pole = 1.268 x[1] = 2.144 y[1] (analytic) = 0 y[1] (numeric) = -2.9892704020333546780604444938964 absolute error = 2.9892704020333546780604444938964 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.988 Order of pole = 1.268 x[1] = 2.145 y[1] (analytic) = 0 y[1] (numeric) = -2.9897433562680555885927417559943 absolute error = 2.9897433562680555885927417559943 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.989 Order of pole = 1.268 x[1] = 2.146 y[1] (analytic) = 0 y[1] (numeric) = -2.9902158573651718736314335990939 absolute error = 2.9902158573651718736314335990939 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1701.4MB, alloc=4.5MB, time=176.27 Complex estimate of poles used Radius of convergence = 2.99 Order of pole = 1.268 x[1] = 2.147 y[1] (analytic) = 0 y[1] (numeric) = -2.9906879055453877183112102917677 absolute error = 2.9906879055453877183112102917677 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.991 Order of pole = 1.268 x[1] = 2.148 y[1] (analytic) = 0 y[1] (numeric) = -2.9911595010290892331001063737139 absolute error = 2.9911595010290892331001063737139 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.993 Order of pole = 1.268 x[1] = 2.149 y[1] (analytic) = 0 y[1] (numeric) = -2.9916306440363649180896786909958 absolute error = 2.9916306440363649180896786909958 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.994 Order of pole = 1.268 x[1] = 2.15 y[1] (analytic) = 0 y[1] (numeric) = -2.9921013347870061263191654396965 absolute error = 2.9921013347870061263191654396965 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1705.2MB, alloc=4.5MB, time=176.68 Complex estimate of poles used Radius of convergence = 2.995 Order of pole = 1.268 x[1] = 2.151 y[1] (analytic) = 0 y[1] (numeric) = -2.9925715735005075261360036417576 absolute error = 2.9925715735005075261360036417576 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.996 Order of pole = 1.268 x[1] = 2.152 y[1] (analytic) = 0 y[1] (numeric) = -2.9930413603960675625950755982416 absolute error = 2.9930413603960675625950755982416 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.997 Order of pole = 1.268 x[1] = 2.153 y[1] (analytic) = 0 y[1] (numeric) = -2.9935106956925889178990480094374 absolute error = 2.9935106956925889178990480094374 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 2.999 Order of pole = 1.268 x[1] = 2.154 y[1] (analytic) = 0 y[1] (numeric) = -2.9939795796086789708821606180424 absolute error = 2.9939795796086789708821606180424 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3 Order of pole = 1.268 x[1] = 2.155 y[1] (analytic) = 0 y[1] (numeric) = -2.9944480123626502555398144210083 absolute error = 2.9944480123626502555398144210083 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1709.0MB, alloc=4.5MB, time=177.12 Complex estimate of poles used Radius of convergence = 3.001 Order of pole = 1.268 x[1] = 2.156 y[1] (analytic) = 0 y[1] (numeric) = -2.994915994172520918606302707458 absolute error = 2.994915994172520918606302707458 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.002 Order of pole = 1.268 x[1] = 2.157 y[1] (analytic) = 0 y[1] (numeric) = -2.995383525256015176183021414274 absolute error = 2.995383525256015176183021414274 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.003 Order of pole = 1.268 x[1] = 2.158 y[1] (analytic) = 0 y[1] (numeric) = -2.9958506058305637694194885474517 absolute error = 2.9958506058305637694194885474517 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.005 Order of pole = 1.268 x[1] = 2.159 y[1] (analytic) = 0 y[1] (numeric) = -2.9963172361133044192494956960113 absolute error = 2.9963172361133044192494956960113 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1712.8MB, alloc=4.5MB, time=177.53 Complex estimate of poles used Radius of convergence = 3.006 Order of pole = 1.268 x[1] = 2.16 y[1] (analytic) = 0 y[1] (numeric) = -2.9967834163210822801847079660949 absolute error = 2.9967834163210822801847079660949 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.007 Order of pole = 1.268 x[1] = 2.161 y[1] (analytic) = 0 y[1] (numeric) = -2.9972491466704503931680219857567 absolute error = 2.9972491466704503931680219857567 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.008 Order of pole = 1.268 x[1] = 2.162 y[1] (analytic) = 0 y[1] (numeric) = -2.9977144273776701374889849757976 absolute error = 2.9977144273776701374889849757976 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.009 Order of pole = 1.268 x[1] = 2.163 y[1] (analytic) = 0 y[1] (numeric) = -2.998179258658711681763571248728 absolute error = 2.998179258658711681763571248728 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.011 Order of pole = 1.268 x[1] = 2.164 y[1] (analytic) = 0 y[1] (numeric) = -2.9986436407292544339806058864771 absolute error = 2.9986436407292544339806058864771 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1716.6MB, alloc=4.5MB, time=177.92 Complex estimate of poles used Radius of convergence = 3.012 Order of pole = 1.268 x[1] = 2.165 y[1] (analytic) = 0 y[1] (numeric) = -2.9991075738046874906171187577219 absolute error = 2.9991075738046874906171187577219 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.013 Order of pole = 1.268 x[1] = 2.166 y[1] (analytic) = 0 y[1] (numeric) = -2.9995710581001100848249054676115 absolute error = 2.9995710581001100848249054676115 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.014 Order of pole = 1.268 x[1] = 2.167 y[1] (analytic) = 0 y[1] (numeric) = -3.0000340938303320336905652861234 absolute error = 3.0000340938303320336905652861234 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.016 Order of pole = 1.268 x[1] = 2.168 y[1] (analytic) = 0 y[1] (numeric) = -3.000496681209874184571279576233 absolute error = 3.000496681209874184571279576233 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.017 Order of pole = 1.268 x[1] = 2.169 y[1] (analytic) = 0 y[1] (numeric) = -3.000958820452968860508587739428 absolute error = 3.000958820452968860508587739428 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1720.4MB, alloc=4.5MB, time=178.32 Complex estimate of poles used Radius of convergence = 3.018 Order of pole = 1.268 x[1] = 2.17 y[1] (analytic) = 0 y[1] (numeric) = -3.0014205117735603047224112137707 absolute error = 3.0014205117735603047224112137707 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.019 Order of pole = 1.268 x[1] = 2.171 y[1] (analytic) = 0 y[1] (numeric) = -3.0018817553853051241875695986306 absolute error = 3.0018817553853051241875695986306 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.021 Order of pole = 1.268 x[1] = 2.172 y[1] (analytic) = 0 y[1] (numeric) = -3.0023425515015727322950265402971 absolute error = 3.0023425515015727322950265402971 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.022 Order of pole = 1.268 x[1] = 2.173 y[1] (analytic) = 0 y[1] (numeric) = -3.0028029003354457906000965938547 absolute error = 3.0028029003354457906000965938547 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1724.3MB, alloc=4.5MB, time=178.72 Complex estimate of poles used Radius of convergence = 3.023 Order of pole = 1.268 x[1] = 2.174 y[1] (analytic) = 0 y[1] (numeric) = -3.0032628020997206496598378788934 absolute error = 3.0032628020997206496598378788934 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.024 Order of pole = 1.268 x[1] = 2.175 y[1] (analytic) = 0 y[1] (numeric) = -3.0037222570069077889618489697441 absolute error = 3.0037222570069077889618489697441 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.026 Order of pole = 1.268 x[1] = 2.176 y[1] (analytic) = 0 y[1] (numeric) = -3.0041812652692322559466821049105 absolute error = 3.0041812652692322559466821049105 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.027 Order of pole = 1.268 x[1] = 2.177 y[1] (analytic) = 0 y[1] (numeric) = -3.0046398270986341041260784651234 absolute error = 3.0046398270986341041260784651234 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.028 Order of pole = 1.268 x[1] = 2.178 y[1] (analytic) = 0 y[1] (numeric) = -3.0050979427067688302992249549075 absolute error = 3.0050979427067688302992249549075 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1728.1MB, alloc=4.5MB, time=179.11 Complex estimate of poles used Radius of convergence = 3.029 Order of pole = 1.268 x[1] = 2.179 y[1] (analytic) = 0 y[1] (numeric) = -3.0055556123050078108692256286377 absolute error = 3.0055556123050078108692256286377 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.031 Order of pole = 1.268 x[1] = 2.18 y[1] (analytic) = 0 y[1] (numeric) = -3.0060128361044387372619746287041 absolute error = 3.0060128361044387372619746287041 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.032 Order of pole = 1.268 x[1] = 2.181 y[1] (analytic) = 0 y[1] (numeric) = -3.0064696143158660504496112505201 absolute error = 3.0064696143158660504496112505201 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.033 Order of pole = 1.268 x[1] = 2.182 y[1] (analytic) = 0 y[1] (numeric) = -3.0069259471498113745807315166265 absolute error = 3.0069259471498113745807315166265 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1731.9MB, alloc=4.5MB, time=179.49 Complex estimate of poles used Radius of convergence = 3.034 Order of pole = 1.268 x[1] = 2.183 y[1] (analytic) = 0 y[1] (numeric) = -3.0073818348165139497195244299857 absolute error = 3.0073818348165139497195244299857 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.036 Order of pole = 1.268 x[1] = 2.184 y[1] (analytic) = 0 y[1] (numeric) = -3.007837277525931063695994884657 absolute error = 3.007837277525931063695994884657 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.037 Order of pole = 1.268 x[1] = 2.185 y[1] (analytic) = 0 y[1] (numeric) = -3.0082922754877384830694290403128 absolute error = 3.0082922754877384830694290403128 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.038 Order of pole = 1.268 x[1] = 2.186 y[1] (analytic) = 0 y[1] (numeric) = -3.0087468289113308832072518154303 absolute error = 3.0087468289113308832072518154303 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.039 Order of pole = 1.268 x[1] = 2.187 y[1] (analytic) = 0 y[1] (numeric) = -3.0092009380058222774814200223964 absolute error = 3.0092009380058222774814200223964 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. memory used=1735.7MB, alloc=4.5MB, time=179.89 Complex estimate of poles used Radius of convergence = 3.041 Order of pole = 1.268 x[1] = 2.188 y[1] (analytic) = 0 y[1] (numeric) = -3.0096546029800464455844885561223 absolute error = 3.0096546029800464455844885561223 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.042 Order of pole = 1.268 x[1] = 2.189 y[1] (analytic) = 0 y[1] (numeric) = -3.0101078240425573609674809560043 absolute error = 3.0101078240425573609674809560043 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.043 Order of pole = 1.268 x[1] = 2.19 y[1] (analytic) = 0 y[1] (numeric) = -3.0105606014016296174016895891197 absolute error = 3.0105606014016296174016895891197 relative error = -1 % Correct digits = -1 h = 0.001 TOP MAIN SOLVE Loop WARNING: no analytic solution found for testing of tan of full series. Complex estimate of poles used Radius of convergence = 3.045 Order of pole = 1.268 x[1] = 2.191 y[1] (analytic) = 0 y[1] (numeric) = -3.0110129352652588546665246503341 absolute error = 3.0110129352652588546665246503341 relative error = -1 % Correct digits = -1 h = 0.001 Finished! Maximum Time Reached before Solution Completed! diff ( y , x , 1 ) = tan(sqrt(2.0*x + 3.0)); Iterations = 2091 Total Elapsed Time = 3 Minutes 0 Seconds Elapsed Time(since restart) = 2 Minutes 59 Seconds Expected Time Remaining = 4 Minutes 1 Seconds Optimized Time Remaining = 4 Minutes 1 Seconds Expected Total Time = 7 Minutes 1 Seconds Time to Timeout Unknown Percent Done = 42.69 % > quit memory used=1738.7MB, alloc=4.5MB, time=180.16